diff --git a/.DS_Store b/.DS_Store
new file mode 100644
index 00000000..89a4c67b
Binary files /dev/null and b/.DS_Store differ
diff --git a/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m b/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m
new file mode 100644
index 00000000..6c84b7ac
--- /dev/null
+++ b/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m
@@ -0,0 +1,557 @@
+% Produce the runaway electron fraction plots
+
+% Calculate the relativistic and non-relativistic runaway electron rates
+% from what is in Franz's thesis (pg 71 - which comes from Connor and Hastie, Nucl.
+% Fusion, 15:415, 1975).
+
+clear all;
+
+set(groot,'defaultLineLineWidth',2.0)
+set(groot,'defaultAxesFontSize',20)
+set(groot,'defaultLegendFontSize',20)
+
+cgs.e = 4.803e-10;
+cgs.m_e = 9.109e-28;
+cgs.c = 2.997e10;
+cgs.amu = 1.66e-24;
+cgs.kB = 1.38e-16;
+
+SI.e = 1.602e-19;
+SI.c = 3e8;
+SI.m_e = 9.1e-31;
+SI.amu = 1.66e-27;
+SI.eps0 = 8.854e-12;
+SI.kB = 1.38e-23;
+
+Z_b = 1;
+energy_eV = 20e3;
+T_e_eV = 2/3*energy_eV;
+T_e_K = T_e_eV * 11605;
+
+% calculate Dreicer E field in cgs
+
+cgs.n_e = 5e13;
+cgs.coulomb_ln = 23.5-log(cgs.n_e^(1/2)*T_e_K^(-5/4))-sqrt(10^-5+((log(T_e_K)-2)^2)/16); % NRL forumulary
+coulomb_ln = cgs.coulomb_ln;
+cgs.th_e = cgs.m_e * cgs.c^2 / (T_e_eV);
+% cgs.v_th = 4.19e7*T_e_eV^(1/2);
+cgs.v_th = sqrt(cgs.kB*T_e_K/cgs.m_e);
+cgs.E_D = 4*pi * cgs.e^3 * cgs.n_e * cgs.coulomb_ln / (cgs.m_e * cgs.v_th^2); % from Connor Hastie 1975
+cgs.E_R = 4*pi*cgs.n_e*cgs.e^3*cgs.coulomb_ln/(cgs.m_e*cgs.c^2);
+cgs.v_c = @(E_cgs) sqrt(4*pi*cgs.e^3 * cgs.n_e * cgs.coulomb_ln / (cgs.m_e * E_cgs));
+disp(['E_D V/m (from cgs): ',num2str(cgs.E_D*300*100)]);
+disp(['E_R V/m (from cgs): ',num2str(cgs.E_R*300*100)]);
+disp(['E_R V/m (from cgs 2): ',num2str(cgs.E_D*300*100*cgs.kB*T_e_K/(cgs.m_e*cgs.c^2))]);
+disp(['E_D / E_R : ', num2str(cgs.E_D/cgs.E_R)]);
+disp(['v_th m/s (from cgs): ',num2str(cgs.v_th/100)]);
+
+
+% calculate Dreicer E field in SI
+
+SI.n_e = cgs.n_e*1e6;
+SI.v_th = sqrt(T_e_eV*SI.e/SI.m_e);
+SI.coulomb_ln = coulomb_ln;
+SI.E_D = SI.n_e*SI.e^3*SI.coulomb_ln/(2*pi*SI.eps0^2*SI.m_e ...
+            *SI.v_th^2);%1/(4*pi*SI.eps0^2) * SI.n_e * SI.e^3 * SI.coulomb_ln / (SI.m_e * SI.v_th^2);
+disp(['E_D V/m (from SI): ', num2str(SI.E_D)]);
+disp(['v_th m/s (from SI): ',num2str(SI.v_th)]);
+
+% calculate the RE production rate
+
+cgs.nu_ee2 = 4*pi * cgs.n_e * cgs.e^4 * cgs.coulomb_ln / (cgs.th_e^(3/2) * cgs.m_e^3 * cgs.c^3);
+cgs.nu_ee = 4*pi * cgs.n_e * cgs.e^4 * cgs.coulomb_ln / (cgs.m_e^2 * cgs.v_th^3);
+disp(['nu_ee 1/s (from cgs): ',num2str(cgs.nu_ee)]);
+disp(['nu_ee 1/s (from cgs 2): ',num2str(cgs.nu_ee2)]);
+
+% normalized (norm) parameters for use in mirror2_velocity_div
+% here we have 3 types of variables ...
+% 1) T,n,v_th - absolute values in SI
+% 2) T_ref, n_ref, v_th_ref - these are the "reference values" (or the "tilde" values in the manuscript)
+% 3) T_norm, n_norm, v_th_norm - these are T_norm = T / T_ref
+
+
+ref.energy_eV = 20e3;
+ref.T_eV = 2/3*ref.energy_eV;
+ref.T_K = ref.T_eV * 11605;
+ref.n_e_m3 = 5e19;
+ref.v_th = sqrt (2*ref.T_eV*SI.e / SI.m_e);
+ref.coulomb_ln = 23.5-log((ref.n_e_m3*1e-6)^(1/2)*ref.T_K^(-5/4))-sqrt(10^-5+((log(ref.T_K)-2)^2)/16);
+ref.E_D = SI.e^3 * ref.n_e_m3 * ref.coulomb_ln / (4*pi*SI.eps0^2 * ref.T_eV * SI.e);
+
+norm.delta = SI.v_th / SI.c;
+norm.v_th = sqrt(T_e_eV / ref.T_eV);
+norm.p = SI.m_e * ref.v_th;
+norm.n = SI.n_e / ref.n_e_m3; %SI.n_e;
+norm.nu_ee = (ref.T_eV/T_e_eV)^(3/2) * coulomb_ln / ref.coulomb_ln;
+norm.tau = 10^5; % this is relative to the B field or some other thing not present in these calcs
+norm.E = ref.E_D/2;
+norm.n = SI.n_e/ref.n_e_m3;
+
+disp(['delta: ', num2str(norm.delta)]);
+disp(['tau: ', num2str(norm.tau)]); % this is relative to the B field or some other thing not present in these calcs
+disp(['E: ', num2str(norm.E), '  (this is E_D/2)']);
+disp(['v_th: ', num2str(norm.v_th)]);
+disp(['nu_ee: ', num2str(norm.nu_ee)]);
+disp(['n: ', num2str(norm.n)]);
+
+% Scan over E/E_D (0 to 0.6) for Zb=1 - compare with Fig 9 (pg 68) of Franz
+
+ratio_max = 0.3;
+N = 15;
+ratio = linspace(0.2,ratio_max,N);
+
+% Franz
+Cn = 1/SI.n_e;
+T1 = @(E,Z_b) Cn .* cgs.nu_ee .* (E ./ cgs.E_D).^(3/16*Z_b+1);
+T2 = @(E,Z_b) exp(-cgs.E_D./(4.*E)-sqrt((1+Z_b).*cgs.E_D./E));
+
+% Kruskal & Bernstein
+kruskal_bernstein = @(E) 0.35 .* E.^(-3/8) .* exp(-((2./E).^(1/2)+1./(4*E)));
+
+% Connor & Hastie 1975 eq (67)
+C = 1;
+T1 = @(E,Z) C .* cgs.n_e * cgs.nu_ee * (E/cgs.E_D).^(-3/16*(Z+1));
+T2 = @(E,Z) exp(-cgs.E_D./(4*E)-sqrt((1+Z).*cgs.E_D./E));
+T3 = @(E,Z) exp( -cgs.kB*T_e_K./(cgs.m_e.*cgs.c^2) * ( 1/8*(cgs.E_D./E).^2 + 2/3*(cgs.E_D./E).^(3/2).*(1+Z).^(1/2) )  );
+% T3 = @(E,Z) exp( -norm.delta.^2 * 0.5 * ( 1/8*(cgs.E_D./E).^2 + 2/3*(cgs.E_D./E).^(3/2).*(1+Z).^(1/2) )  ); % account for the vth^2=2T/m vs vth^2=T/m difference
+
+connor_hastie_nr = @(E,Z) T1(E,Z) .* T2(E,Z);
+connor_hastie_r =  @(E,Z) connor_hastie_nr(E,Z) .* T3(E,Z);
+
+% Kulsrud data
+
+kulsrud_E1 = [0.04,0.06,0.08,0.1];
+kulsrud_Z1 = [1.914e-6,5.411e-5,3.177e-4,1.004e-3];
+
+kulsrud_E2 = [0.06,0.08,0.1];
+kulsrud_Z2 = [2.611e-5,1.735e-4,5.839e-4];
+
+kulsrud_E3 = [0.08,0.1];
+kulsrud_Z3 = [1.047e-4,3.757e-4];
+
+kulsrud_E10 = [0.08,0.1];
+kulsrud_Z10 = [9.0e-6,4.49e-5];
+
+kulsrud_E008 = [1,2,3,10];
+kulsrud_Z008 = [3.177e-4,1.735e-4,1.047e-4,9.0e-6];
+
+CH_normfac_nr = 1/(connor_hastie_nr(0.1*cgs.E_D,1)/kulsrud_Z1(end));
+CH_normfac_r = CH_normfac_nr;
+KB_normfac = 1/(kruskal_bernstein(0.1)/kulsrud_Z1(end));
+
+% Scan over E/E_D ratio
+do_E_scan = true;
+if do_E_scan
+    
+    
+    N2 = 15;
+    ratio_max2 = 0.1;
+    ratio2 = linspace(0.002,ratio_max2,N2);
+    args.p_max = 10;
+    args.v_th = ref.v_th;
+    args.nu_ee = norm.nu_ee;
+    args.tau = norm.tau;
+    args.n = ref.n_e_m3;
+    num_steps = 10;
+    
+    m_D = 3.3443*10^-27; %Deuterium mass in kg
+    m_He = 6.7*10^-27; %helium 4 mass in kg 
+    m_Ne = 3.3509177*10^-26; %neon 20 in kg
+    
+    % Non-relativistic
+    args.delta = 0;
+    args.Z = 1;
+    args.m = m_D;
+ %       for Z = [1 2 10]
+            for i=1:N2
+               % args.E = 0.2*ratio2(i) * SI.E_D ; % E into asgard is 2*E/E_D per the normalization
+                args.E_D = SI.E_D;
+                args.frac = 0.005*ratio2(i);
+                %args.Z = Z6
+%                 if Z == 1
+%                     args.m = m_D;
+%                 elseif Z == 2
+%                     args.m = m_He;
+%                 else
+%                     args.m = m_Ne;
+%                 end
+                dt = 6.125e-04;
+                if dt > 2000
+                    dt = 2000;
+                end
+                num_steps = 1;
+                [~,~,~,~,~,outputs(i)] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'normalize_by_mass',true);
+                alpha_nr(i,1) = outputs(i).alpha_t{end};
+                dt_nr(i,1) = dt;
+            end
+
+%        end
+%        semilogy(dt_nr,alpha_nr(:,1));
+%     % Relativistic
+%     args.delta = norm.delta;
+%     for Z = [1 2 10]
+%         for i=1:N2
+%             args.E = ratio2(i) * SI.E_D; % E into asgard is 2*E/E_D per the normalization
+%             args.Z = Z;
+%             if Z == 1
+%                 args.m = m_D;
+%             elseif Z == 2
+%                 args.m = m_He;
+%             else
+%                 args.m = m_Ne;
+%             end
+%             dt = 1e-4;%2./args.E.^2/num_steps;
+%             if dt > 2000
+%                 dt = 2000;
+%             end
+%             [~,~,~,~,~,outputs(i)] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
+%             alpha_r(i,Z) = outputs(i).alpha_t{end};
+%         end
+%     end
+
+        end
+    end
+    
+    % Relativistic
+    args.delta = norm.delta;
+
+    
+    set(groot,'defaultLineLineWidth',2.0)
+    set(groot,'defaultAxesFontSize',20)
+    set(groot,'defaultLegendFontSize',14)
+    figure('Position',[0 0 600 600])
+    semilogy(ratio,kruskal_bernstein(ratio)*KB_normfac,'LineWidth',10,'Color','#E8E7E7','DisplayName','K-B (nr)');
+    title('RE production rate benchmark','Interpreter','latex');
+    xlabel('$E/E_D$','Interpreter','latex');
+    ylabel('RE production rate $\alpha$ [arb. units]','Interpreter','latex');
+    ylim([1e-10 1]);
+    hold on
+    red = '#E74C3C';
+    blue = '#2E86C1';
+    green = '#229954';
+    semilogy(ratio,connor_hastie_nr(ratio*cgs.E_D,1)*CH_normfac_nr,'LineStyle','--','DisplayName','C-H (nr, Z=1)','color',red);
+    semilogy(ratio,connor_hastie_r(ratio*cgs.E_D,1)*CH_normfac_r,'LineStyle',':','DisplayName','C-H (r, Z=1)','color',red);
+    semilogy(ratio,connor_hastie_nr(ratio*cgs.E_D,10)*CH_normfac_nr,'LineStyle','--','DisplayName','C-H (nr, Z=10)','color',blue);
+    semilogy(ratio,connor_hastie_r(ratio*cgs.E_D,10)*CH_normfac_r,'LineStyle',':','DisplayName','C-H (r, Z=10)','color',blue);
+    semilogy(kulsrud_E1,kulsrud_Z1,'Marker','s','MarkerSize',26,'MarkerFaceColor','auto','DisplayName','Kulsrud (nr, Z=1)','color',red);
+    semilogy(kulsrud_E2,kulsrud_Z2,'Marker','s','MarkerSize',26,'MarkerFaceColor','auto','DisplayName','Kulsrud (nr, Z=2)','color',green);
+    semilogy(kulsrud_E10,kulsrud_Z10,'Marker','s','MarkerSize',26,'MarkerFaceColor','auto','DisplayName','Kulsrud (nr, Z=10)','color',blue);
+    norm_fac = kulsrud_Z1(end)/alpha_nr(N2,1);
+    disp(['norm_fac: ',num2str(norm_fac)]);
+    hold on
+<<<<<<< HEAD
+   semilogy(ratio2,alpha_nr(:,1)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=1)','color','red');
+  % semilogy(ratio2,alpha_nr(:,2)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=2)','color','green');
+  % semilogy(ratio2,alpha_nr(:,10)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=10)','color','blue');
+    
+  %  semilogy(ratio2,alpha_r(:,1)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=1)','color','red','LineStyle',':');
+    %semilogy(ratio2,alpha_r(:,2)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=2)','color','green','LineStyle',':');
+    %semilogy(ratio2,alpha_r(:,10)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=10)','color','blue','LineStyle',':');
+    legend
+
+    hold off
+end
+
+% Compare DoF required for given accuracy in alpha
+
+do_dof_scan = false;
+if do_dof_scan
+    
+    args.p_max = 10;
+    args.v_th = norm.v_th;
+    args.nu_ee = norm.nu_ee;
+    args.tau = norm.tau;
+    args.n = norm.n;
+    args.delta = 0;
+    num_steps = 20;
+    
+    E = [0.1,0.07,0.055];
+    E_string = {'010','007','0055'};
+    
+    for i=1:numel(E)
+        args.E = E(i);
+        dt = 2./args.E.^2/num_steps;
+        deg = 3;
+        lev = 4;
+        if E(i)<0.06
+            lev=4;
+        end
+        lev_str = num2str(lev);
+        
+        % Set this to produce the fullgrid (FG) results - these take
+        % considerable time.
+        do_FG = false;
+        if do_FG
+            [~,~,~,~,~,output_FG_deg4] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+            save(['output_FG_E',E_string{i},'_deg4_lev',lev_str','.mat'],'output_FG_deg4');
+            clear output_FG_deg4;
+            
+            [~,~,~,~,~,output_FG_deg5] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',5,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+            save(['output_FG_E',E_string{i},'_deg5_lev',lev_str','.mat'],'output_FG_deg5');
+            clear output_FG_deg5;
+                       
+            [~,~,~,~,~,output_FG_deg6] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',6,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+            save(['output_FG_E',E_string{i},'_deg6_lev',lev_str','.mat'],'output_FG_deg6');
+            clear output_FG_deg6;
+            
+            [~,~,~,~,~,output_FG_deg7] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',7,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+            save(['output_FG_E',E_string{i},'_deg7_lev',lev_str','.mat'],'output_FG_deg7');
+            clear output_FG_deg7;
+        end
+        
+        % Set this to produce the sparsegrid (SG) and adaptive (ASG)
+        % results.
+        do_SG = true;
+        if do_SG
+            [~,~,~,~,~,output_SG] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'output_grid','fixed');
+            [~,~,~,~,~,output_SG_deg6] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',6,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'output_grid','fixed');
+            [~,~,~,~,~,output_1em0] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e0,'output_grid','fixed','adapt_initial_condition',true);
+            [~,~,~,~,~,output_1em1] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-1,'output_grid','fixed','adapt_initial_condition',true);
+            [~,~,~,~,~,output_1em2] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-2,'output_grid','fixed','adapt_initial_condition',true);
+            [~,~,~,~,~,output_1em3] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-3,'output_grid','fixed','adapt_initial_condition',true);
+            [~,~,~,~,~,output_1em4] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-4,'output_grid','fixed','adapt_initial_condition',true);
+            [~,~,~,~,~,output_1em5] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-5,'output_grid','fixed','adapt_initial_condition',true);
+       
+            alpha_SG(i,:) = cell2mat(output_SG.alpha_t);
+            alpha_SG_deg6(i,:) = cell2mat(output_SG_deg6.alpha_t);
+            alpha_1em0(i,:) = cell2mat(output_1em0.alpha_t);
+            alpha_1em1(i,:) = cell2mat(output_1em1.alpha_t);
+            alpha_1em2(i,:) = cell2mat(output_1em2.alpha_t);
+            alpha_1em3(i,:) = cell2mat(output_1em3.alpha_t);
+            alpha_1em4(i,:) = cell2mat(output_1em4.alpha_t);
+            alpha_1em5(i,:) = cell2mat(output_1em5.alpha_t);
+            
+            dof_SG(i) = numel(output_SG.fval_t{end});
+            dof_SG_deg6(i) = numel(output_SG_deg6.fval_t{end});
+            dof_1em0(i) = numel(output_1em0.fval_t{end});
+            dof_1em1(i) = numel(output_1em1.fval_t{end});
+            dof_1em2(i) = numel(output_1em2.fval_t{end});
+            dof_1em3(i) = numel(output_1em3.fval_t{end});
+            dof_1em4(i) = numel(output_1em4.fval_t{end});
+            dof_1em5(i) = numel(output_1em5.fval_t{end});
+
+        end
+    end
+    
+    set(groot,'defaultLineLineWidth',2.0)
+    set(groot,'defaultAxesFontSize',20)
+    set(groot,'defaultLegendFontSize',14)
+    ms = 12;
+    lw = 2;
+    
+    % Plot the convergence of the FG results to set the "correct" answer to
+    % which the SG and ASG results need to converge to.
+    plot_FG_convergence = false;
+    if plot_FG_convergence
+        load('output_FG_E010_deg4_lev4.mat');
+        output_FG_E010_deg4_lev4 = output_FG_deg4_lev4;
+        load('output_FG_E010_deg5_lev4.mat');
+        output_FG_E010_deg5_lev4 = output_FG_deg5_lev4;
+        load('output_FG_E010_deg6_lev4.mat');
+        output_FG_E010_deg6_lev4 = output_FG_deg6_lev4;
+        
+        load('output_FG_E007_deg4_lev4.mat');
+        output_FG_E007_deg4_lev4 = output_FG_deg4_lev4;
+        load('output_FG_E007_deg5_lev4.mat');
+        output_FG_E007_deg5_lev4 = output_FG_deg5_lev4;
+        load('output_FG_E007_deg6_lev4.mat');
+        output_FG_E007_deg6_lev4 = output_FG_deg6_lev4;
+        load('output_FG_E007_deg7_lev4.mat');
+        output_FG_E007_deg7_lev4 = output_FG_deg7;
+        
+        load('output_FG_E0055_deg4_lev5.mat');
+        output_FG_E0055_deg4_lev5 = output_FG_deg4;
+        load('output_FG_E0055_deg5_lev5.mat');
+        output_FG_E0055_deg5_lev5 = output_FG_deg5;
+        
+        load('output_FG_E0055_deg4_lev4.mat');
+        output_FG_E0055_deg4_lev4 = output_FG_deg4;
+        load('output_FG_E0055_deg5_lev4.mat');
+        output_FG_E0055_deg5_lev4 = output_FG_deg5;
+        load('output_FG_E0055_deg6_lev4.mat');
+        output_FG_E0055_deg6_lev4 = output_FG_deg6;
+        load('output_FG_E0055_deg7_lev4.mat');
+        output_FG_E0055_deg7_lev4 = output_FG_deg7;
+        
+        
+        figure('Position',[0 0 600 600])
+        dof = numel(output_FG_E010_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E010_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.1,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#3D67F5','LineStyle','-.');
+        xlabel('{Normalized Time ($\tilde{t}=t/\tilde{\nu}_{ee}$)}','Interpreter','latex');
+        ylabel('{RE Production Rate ($\alpha(\tilde{t}))$ [arb. units]}','Interpreter','latex');
+        title('Full Grid (FG) Convergence of $\alpha$','Interpreter','latex');
+        hold on
+        dof = numel(output_FG_E010_deg5_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E010_deg5_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.1,deg=5,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#3D67F5','LineStyle','--');
+        dof = numel(output_FG_E010_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E010_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.1,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#3D67F5');
+        
+        dof = numel(output_FG_E007_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E','LineStyle','-.');
+        dof = numel(output_FG_E007_deg5_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg5_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=5,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E','LineStyle','--');
+        dof = numel(output_FG_E007_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E','LineStyle',':');
+        dof = numel(output_FG_E007_deg7_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg7_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=7,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E');
+        
+        dof = numel(output_FG_E0055_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#EE1839','LineStyle','-.');
+        dof = numel(output_FG_E0055_deg5_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg5_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=5,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#EE1839','LineStyle','--');
+        dof = numel(output_FG_E0055_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#EE1839','LineStyle',':');
+        dof = numel(output_FG_E0055_deg7_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg7_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=7,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#EE1839');
+        
+%         dof = numel(output_FG_E0055_deg4_lev5.fval_t{end});
+%         semilogy(cell2mat(output_FG_E0055_deg4_lev5.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=4,lev=5), DoF=',num2str(dof)],'LineWidth',4,'Color','#A569BD','LineStyle','-.');
+        dof = numel(output_FG_E0055_deg5_lev5.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg5_lev5.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=5,lev=5), DoF=',num2str(dof)],'LineWidth',4,'Color','#A569BD','LineStyle',':');
+        
+        legend('FontSize',10)
+        ylim([10^-8 10^-1])
+         
+        legend
+        hold off
+        
+    end
+    
+    plot_SG = true;
+    if plot_SG
+        if ~exist('output_FG_E010_deg4_lev4')
+            load('output_FG_E010_deg4_lev4.mat');
+            output_FG_E010_deg4_lev4 = output_FG_deg4_lev4;
+            load('output_FG_E007_deg4_lev4.mat');
+            output_FG_E007_deg4_lev4 = output_FG_deg4_lev4;
+            load('output_FG_E007_deg6_lev4.mat');
+            output_FG_E007_deg6_lev4 = output_FG_deg6_lev4;
+            load('output_FG_E0055_deg4_lev4.mat');
+            output_FG_E0055_deg4_lev4 = output_FG_deg4;
+            load('output_FG_E0055_deg6_lev4.mat');
+            output_FG_E0055_deg6_lev4 = output_FG_deg6;
+        end
+        lw=2;
+        ms=12;
+        figure('Position',[0 0 600 600])
+        dof = numel(output_FG_E010_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E010_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.1,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#3D67F5');
+        xlabel('{Normalized Time ($\tilde{t}=t/\tilde{\nu}_{ee}$)}','Interpreter','latex');
+        ylabel('{RE Production Rate ($\alpha(\tilde{t}))$ [arb. units]}','Interpreter','latex');
+        title('Sparse Grid (SG) Convergence of $\alpha$','Interpreter','latex');
+        hold on
+        dof = numel(output_FG_E007_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E','LineStyle','--');
+        dof = numel(output_FG_E007_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E');
+        dof = numel(output_FG_E0055_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#A569BD','LineStyle','--');
+        dof = numel(output_FG_E0055_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#A569BD');
+
+        semilogy(alpha_SG(1,:),'DisplayName',['SG (E/E_D=0.1,deg=4,lev=4), DoF=',num2str(dof_SG(1))],'Color','black','Marker','s','Color','#3D67F5','MarkerSize',ms,'LineStyle','none');
+        semilogy(alpha_SG(2,:),'DisplayName',['SG (E/E_D=0.07,deg=4,lev=4), DoF=',num2str(dof_SG(2))],'Color','black','Marker','s','Color','#52A95E','MarkerSize',ms,'LineStyle','none');
+        semilogy(alpha_SG(3,:),'DisplayName',['SG (E/E_D=0.055,deg=4,lev=4), DoF=',num2str(dof_SG(3))],'Color','black','Marker','s','Color','#A569BD','MarkerSize',ms,'LineStyle','none');
+        semilogy(alpha_SG_deg6(2,:),'DisplayName',['SG (E/E_D=0.07,deg=6,lev=4), DoF=',num2str(dof_SG_deg6(2))],'Color','black','Marker','o','Color','#52A95E','MarkerSize',ms,'LineStyle','none');
+        semilogy(alpha_SG_deg6(3,:),'DisplayName',['SG (E/E_D=0.055,deg=6,lev=4), DoF=',num2str(dof_SG_deg6(3))],'Color','black','Marker','o','Color','#A569BD','MarkerSize',ms,'LineStyle','none');
+        legend('FontSize',10)
+        ylim([10^-8 10^-1])
+        legend
+        hold off
+    end
+    
+    plot_ASG = true;
+    if plot_ASG
+        if ~exist('output_FG_E010_deg4_lev4')
+            load('output_FG_E010_deg4_lev4.mat');
+            output_FG_E010_deg4_lev4 = output_FG_deg4_lev4;
+            load('output_FG_E007_deg6_lev4.mat');
+            output_FG_E007_deg6_lev4 = output_FG_deg6_lev4;
+            load('output_FG_E0055_deg6_lev4.mat');
+            output_FG_E0055_deg6_lev4 = output_FG_deg6;
+        end
+        figure('Position',[0 0 600 600])
+        dof = numel(output_FG_E010_deg4_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E010_deg4_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.1,deg=4,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#3D67F5');
+        xlabel('{Normalized Time ($\tilde{t}=t/\tilde{\nu}_{ee}$)}','Interpreter','latex');
+        ylabel('{RE Production Rate ($\alpha(\tilde{t}))$ [arb. units]}','Interpreter','latex');
+        title('Adaptive Sparse Grid (ASG) Convergence of $\alpha$','Interpreter','latex');
+        hold on        
+        dof = numel(output_FG_E007_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E007_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.07,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#52A95E');
+        dof = numel(output_FG_E0055_deg6_lev4.fval_t{end});
+        semilogy(cell2mat(output_FG_E0055_deg6_lev4.alpha_t),'DisplayName',['FG (E/E_D=0.055,deg=6,lev=4), DoF=',num2str(dof)],'LineWidth',lw,'Color','#A569BD');        
+        
+        semilogy(alpha_SG(1,:),'DisplayName',['SG (E/E_D=0.1,deg=4,lev=4), DoF=',num2str(dof_SG(1))],'Color','#3D67F5','LineStyle','--');
+%         semilogy(alpha_1em1(1,:),'DisplayName',['ASG 1e-1 (E/E_D=0.1,deg=4), DoF=',num2str(dof_1em1(1))],'Marker','s','Color','#3D67F5','MarkerSize',ms,'LineStyle',':');
+%         semilogy(alpha_1em2(1,:),'DisplayName',['1e-2 (E/E_D=0.1), DoF=',num2str(dof_1em2(1))],'Marker','o','Color','#3D67F5','MarkerSize',ms);
+        semilogy(alpha_1em3(1,:),'DisplayName',['ASG 1e-3 (E/E_D=0.1,deg=4), DoF=',num2str(dof_1em3(1))],'Marker','d','Color','#3D67F5','MarkerSize',ms);
+%         semilogy(alpha_1em4(1,:),'DisplayName',['1e-4 (E/E_D=0.1), DoF=',num2str(dof_1em4(1))],'Marker','*','Color','#3D67F5','MarkerSize',ms);
+        
+        semilogy(alpha_SG(2,:),'DisplayName',['SG (E/E_D=0.07,deg=4,lev=4), DoF=',num2str(dof_SG(2))],'Color','#52A95E','LineStyle','--');
+%         semilogy(alpha_1em1(2,:),'DisplayName',['ASG 1e-1 (E/E_D=0.07,deg=4), DoF=',num2str(dof_1em1(2))],'Marker','s','Color','#52A95E','MarkerSize',ms,'LineStyle',':');
+%         semilogy(alpha_1em2(2,:),'DisplayName',['1e-2 (E/E_D=0.07), DoF=',num2str(dof_1em2(2))],'Marker','o','Color','#52A95E','MarkerSize',ms);
+%         semilogy(alpha_1em3(2,:),'DisplayName',['1e-3 (E/E_D=0.07), DoF=',num2str(dof_1em3(2))],'Marker','d','Color','#52A95E','MarkerSize',ms);
+        semilogy(alpha_1em4(2,:),'DisplayName',['ASG 1e-4 (E/E_D=0.07,deg=4), DoF=',num2str(dof_1em4(2))],'Marker','*','Color','#52A95E','MarkerSize',ms);
+        
+        semilogy(alpha_SG(3,:),'DisplayName',['SG (E/E_D=0.055,deg=4,lev=4), DoF=',num2str(dof_SG(3))],'Color','#A569BD','LineStyle','--');
+%         semilogy(alpha_1em1(3,:),'DisplayName',['ASG 1e-1 (E/E_D=0.055,deg=4), DoF=',num2str(dof_1em1(3))],'Marker','s','Color','#A569BD','MarkerSize',ms,'LineStyle',':');
+%         semilogy(alpha_1em2(3,:),'DisplayName',['1e-2 (E/E_D=0.055), DoF=',num2str(dof_1em2(3))],'Marker','o','Color','#A569BD','MarkerSize',ms);
+%         semilogy(alpha_1em3(3,:),'DisplayName',['1e-3 (E/E_D=0.055), DoF=',num2str(dof_1em3(3))],'Marker','d','Color','#A569BD','MarkerSize',ms);
+        semilogy(alpha_1em4(3,:),'DisplayName',['ASG 1e-4 (E/E_D=0.055,deg=4), DoF=',num2str(dof_1em4(3))],'Marker','*','Color','#A569BD','MarkerSize',ms);
+%         semilogy(alpha_1em5(3,:),'DisplayName',['1e-5 (E/E_D=0.055), DoF=',num2str(dof_1em5(3))],'Marker','s','Color','#A569BD','MarkerSize',ms);
+        legend('FontSize',10)
+        ylim([10^-8 10^-1])  
+        hold off
+    end
+    
+end
+
+
+% Scan over Z
+do_Z_scan = false;
+if do_Z_scan
+    Z = linspace(1,10,100);
+    E_ED = 0.08;
+    figure
+    semilogy(Z,connor_hastie_nr(E_ED*cgs.E_D,Z));
+    hold on
+    semilogy(Z,connor_hastie_r(E_ED*cgs.E_D,Z));
+    norm_fac = connor_hastie_nr(E_ED*cgs.E_D,1)/kulsrud_Z008(1);
+    semilogy(kulsrud_E008,kulsrud_Z008*norm_fac,'Marker','s','MarkerSize',16,'MarkerFaceColor','auto');
+    % ylim([1e-10 1]);
+    
+    Z2 = 1:10;
+    for i=1:numel(Z2)
+        args.E = E_ED * SI.E_D / norm.E; % E into asgard is 2*E/E_D per the normalization
+        args.Z = Z2(i);
+        args.p_max = 10;
+        args.v_th = norm.v_th;
+        args.delta = 0;
+        args.nu_ee = norm.nu_ee;
+        args.tau = norm.tau;
+        args.n = norm.n;
+        
+        E_cgs = args.E / 300 / 100;
+        v_c_cgs = cgs.v_c(E_cgs+1e-6);
+        v_c_SI = v_c_cgs/100;
+        v_c_norm = v_c_SI * SI.m_e / norm.p;
+        disp(['v_c (cm/s): ',num2str(v_c_cgs)]);
+        disp(['v_c (m/s): ',num2str(v_c_SI)]);
+        disp(['v_c (norm): ', num2str(v_c_norm)]);
+        
+        num_steps = 10;
+        dt = 2./args.E.^2/num_steps;
+        disp(i);
+        [~,~,~,~,~,outputs(i)] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
+        alpha_Z(i) = outputs(i).alpha_t{end};
+    end
+    
+    norm_fac = connor_hastie_nr(E_ED*cgs.E_D,1)/alpha_Z(1);
+    semilogy(Z2,alpha_Z*norm_fac,'Marker','none','MarkerSize',16,'MarkerFaceColor','auto');
+    legend('C-H (nr)','C-H (r)','kulsrud (E/E_D=0.08)', 'alpha(Z)');
+    hold off
+end
+
+disp('');
+
diff --git a/2020-10-mirror_3D_scripts/dpitch_long_i.txt b/2020-10-mirror_3D_scripts/dpitch_long_i.txt
new file mode 100644
index 00000000..9bb7cd48
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/dpitch_long_i.txt
@@ -0,0 +1,15 @@
+ 7.952452671E-02 1.129492901E-01 5.941727353E-02 4.820582348E-02 4.205907478E-02 3.804727771E-02 3.518877981E-02 3.304121677E-02 3.137077637E-02 3.004056109E-02
+ 2.896447062E-02 2.808543543E-02 2.736411117E-02 2.677256624E-02 2.629055317E-02 2.590320725E-02 2.559957714E-02 2.537166455E-02 2.521378977E-02 2.512217608E-02
+ 2.509468969E-02 2.513069855E-02 2.523103142E-02 2.539803169E-02 2.563571299E-02 2.595003751E-02 2.634935658E-02 2.684508125E-02 2.745269801E-02 2.819332669E-02
+ 2.909617023E-02 3.020250455E-02 3.157247937E-02 3.329740395E-02 3.552366840E-02 1.852512870E-02 5.273452973E-04 1.051280553E-03 1.574664544E-03 2.093190533E-03
+ 2.606449645E-03 3.114289632E-03 3.612702340E-03 4.103848307E-03 4.584888596E-03 5.052951443E-03 5.509961183E-03 5.952774356E-03 6.380680873E-03 6.793063026E-03
+ 7.187307084E-03 7.563505927E-03 7.919970508E-03 8.254927667E-03 8.567450786E-03 8.855783065E-03 9.117702407E-03 9.350836405E-03 9.553584580E-03 9.720618113E-03
+ 9.849303078E-03 9.936221244E-03 9.972213075E-03 9.952859362E-03 9.867414270E-03 9.702892042E-03 9.449252096E-03 9.080992811E-03 8.580439098E-03 7.927108237E-03
+ 7.086565160E-03 6.044876865E-03 4.789057312E-03 3.328063965E-03 1.021491200E-01 1.021491200E-01 3.328063965E-03 4.789057312E-03 6.044876865E-03 7.086565160E-03
+ 7.927108237E-03 8.580439098E-03 9.080992811E-03 9.449252096E-03 9.702892042E-03 9.867414270E-03 9.952859362E-03 9.972213075E-03 9.936221244E-03 9.849303078E-03
+ 9.720618113E-03 9.553584580E-03 9.350836405E-03 9.117702407E-03 8.855783065E-03 8.567450786E-03 8.254927667E-03 7.919970508E-03 7.563505927E-03 7.187307084E-03
+ 6.793063026E-03 6.380680873E-03 5.952774356E-03 5.509961183E-03 5.052951443E-03 4.584888596E-03 4.103848307E-03 3.612702340E-03 3.114289632E-03 2.606449645E-03
+ 2.093190533E-03 1.574664544E-03 1.051280553E-03 5.273452973E-04 1.852512870E-02 3.552366840E-02 3.329740395E-02 3.157247937E-02 3.020250455E-02 2.909617023E-02
+ 2.819332669E-02 2.745269801E-02 2.684508125E-02 2.634935658E-02 2.595003751E-02 2.563571299E-02 2.539803169E-02 2.523103142E-02 2.513069855E-02 2.509468969E-02
+ 2.512217608E-02 2.521378977E-02 2.537166455E-02 2.559957714E-02 2.590320725E-02 2.629055317E-02 2.677256624E-02 2.736411117E-02 2.808543543E-02 2.896447062E-02
+ 3.004056109E-02 3.137077637E-02 3.304121677E-02 3.518877981E-02 3.804727771E-02 4.205907478E-02 4.820582348E-02 5.941727353E-02 1.129492901E-01 7.952452671E-02
diff --git a/2020-10-mirror_3D_scripts/f_ij.txt b/2020-10-mirror_3D_scripts/f_ij.txt
new file mode 100644
index 00000000..88512d93
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/f_ij.txt
@@ -0,0 +1,2250 @@
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
+ 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
+ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
+ 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14
+ 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14
+ 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14
+ 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
+ 9.58319E-14 9.58319E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14
+ 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14
+ 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14
+ 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49058E-14
+ 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14
+ 8.49058E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
+ 8.49057E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14
+ 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14
+ 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14
+ 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49538E-14 7.49538E-14
+ 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14
+ 7.49538E-14 7.49538E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
+ 7.49537E-14 7.49537E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14
+ 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14
+ 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14
+ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
+ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
+ 6.59293E-14 6.59293E-14 6.59293E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
+ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59293E-14 6.59293E-14 6.59293E-14
+ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
+ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
+ 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14
+ 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14
+ 5.77820E-14 5.77820E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
+ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
+ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
+ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
+ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
+ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77820E-14 5.77820E-14
+ 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14
+ 5.04587E-14 5.04587E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
+ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
+ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
+ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
+ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
+ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04587E-14 5.04587E-14
+ 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
+ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
+ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
+ 4.39046E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
+ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39046E-14
+ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
+ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
+ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14
+ 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80638E-14 3.80638E-14 3.80638E-14
+ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
+ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
+ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
+ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
+ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
+ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
+ 3.80638E-14 3.80638E-14 3.80638E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14
+ 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14
+ 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
+ 3.28809E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14
+ 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14
+ 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
+ 2.83011E-14 2.83011E-14 2.83011E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14
+ 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14
+ 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
+ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14
+ 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14
+ 2.07400E-14 2.07400E-14 2.07400E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
+ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07400E-14 2.07400E-14 2.07400E-14
+ 1.76586E-14 1.76586E-14 1.76586E-14 1.76586E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
+ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76586E-14 1.76586E-14 1.76586E-14 1.76586E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
+ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
+ 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
+ 1.26632E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14
+ 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14
+ 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
+ 1.06655E-14 1.06655E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14
+ 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14
+ 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15
+ 8.95046E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95048E-15 8.95048E-15
+ 8.95048E-15 8.95048E-15 8.95048E-15 8.95048E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15
+ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
+ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
+ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
+ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
+ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
+ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
+ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
+ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
+ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
+ 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95048E-15 8.95048E-15 8.95048E-15 8.95048E-15
+ 8.95048E-15 8.95048E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95046E-15
+ 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15
+ 7.48414E-15 7.48414E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48416E-15
+ 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48417E-15 7.48417E-15 7.48417E-15 7.48417E-15
+ 7.48417E-15 7.48417E-15 7.48417E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15
+ 7.48418E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
+ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
+ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
+ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
+ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
+ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
+ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
+ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
+ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48418E-15
+ 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48417E-15 7.48417E-15 7.48417E-15
+ 7.48417E-15 7.48417E-15 7.48417E-15 7.48417E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15
+ 7.48416E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48414E-15 7.48414E-15
+ 6.23548E-15 6.23548E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15
+ 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23551E-15 6.23551E-15
+ 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15
+ 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
+ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15
+ 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15
+ 6.23551E-15 6.23551E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15
+ 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23548E-15 6.23548E-15
+ 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17643E-15 5.17643E-15
+ 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17644E-15 5.17644E-15 5.17644E-15
+ 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17645E-15 5.17645E-15 5.17645E-15
+ 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15
+ 5.17645E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
+ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
+ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
+ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
+ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
+ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
+ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17645E-15
+ 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15
+ 5.17645E-15 5.17645E-15 5.17645E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15
+ 5.17644E-15 5.17644E-15 5.17644E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15
+ 5.17643E-15 5.17643E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15
+ 4.28173E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15
+ 4.28174E-15 4.28174E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15
+ 4.28175E-15 4.28175E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15
+ 4.28176E-15 4.28176E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
+ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28176E-15 4.28176E-15
+ 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28175E-15 4.28175E-15
+ 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28174E-15 4.28174E-15
+ 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28173E-15
+ 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15
+ 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52894E-15 3.52894E-15 3.52894E-15
+ 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
+ 3.52895E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15
+ 3.52894E-15 3.52894E-15 3.52894E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15
+ 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15
+ 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15
+ 2.89799E-15 2.89799E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15
+ 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15
+ 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15
+ 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
+ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15
+ 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89799E-15 2.89799E-15
+ 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15
+ 2.37128E-15 2.37128E-15 2.37128E-15 2.37128E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15
+ 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15
+ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
+ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
+ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
+ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
+ 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15
+ 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37128E-15 2.37128E-15 2.37128E-15 2.37128E-15
+ 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15
+ 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15
+ 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15
+ 1.93333E-15 1.93333E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
+ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93333E-15 1.93333E-15
+ 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15
+ 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15
+ 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15
+ 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15
+ 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15
+ 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15
+ 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
+ 1.57058E-15 1.57058E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15
+ 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15
+ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
+ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
+ 1.27129E-15 1.27129E-15 1.27129E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
+ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27129E-15 1.27129E-15 1.27129E-15
+ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
+ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
+ 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
+ 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15
+ 8.23986E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23988E-16 8.23988E-16 8.23988E-16 8.23989E-16 8.23989E-16
+ 8.23989E-16 8.23989E-16 8.23990E-16 8.23990E-16 8.23990E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23992E-16
+ 8.23992E-16 8.23992E-16 8.23992E-16 8.23993E-16 8.23993E-16 8.23993E-16 8.23994E-16 8.23994E-16 8.23994E-16 8.23994E-16
+ 8.23995E-16 8.23995E-16 8.23995E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16
+ 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23997E-16 8.23997E-16
+ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
+ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
+ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23998E-16 8.23998E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
+ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
+ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
+ 8.23997E-16 8.23997E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16
+ 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23995E-16 8.23995E-16 8.23995E-16
+ 8.23994E-16 8.23994E-16 8.23994E-16 8.23994E-16 8.23993E-16 8.23993E-16 8.23993E-16 8.23992E-16 8.23992E-16 8.23992E-16
+ 8.23992E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23990E-16 8.23990E-16 8.23990E-16 8.23989E-16 8.23989E-16
+ 8.23989E-16 8.23989E-16 8.23988E-16 8.23988E-16 8.23988E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23986E-16
+ 6.59797E-16 6.59797E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59799E-16 6.59799E-16 6.59799E-16 6.59799E-16
+ 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59802E-16
+ 6.59802E-16 6.59802E-16 6.59802E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59804E-16 6.59804E-16 6.59804E-16
+ 6.59804E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
+ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
+ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
+ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59807E-16 6.59807E-16 6.59807E-16
+ 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16
+ 6.59807E-16 6.59807E-16 6.59807E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
+ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
+ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
+ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59804E-16
+ 6.59804E-16 6.59804E-16 6.59804E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59802E-16 6.59802E-16 6.59802E-16
+ 6.59802E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16
+ 6.59799E-16 6.59799E-16 6.59799E-16 6.59799E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59797E-16 6.59797E-16
+ 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16
+ 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16
+ 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16
+ 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
+ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16
+ 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16
+ 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16
+ 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16
+ 4.18502E-16 4.18502E-16 4.18502E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18504E-16
+ 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16
+ 4.18505E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18507E-16 4.18507E-16 4.18507E-16
+ 4.18507E-16 4.18507E-16 4.18507E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
+ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
+ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
+ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16
+ 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16
+ 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
+ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
+ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
+ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18507E-16 4.18507E-16 4.18507E-16
+ 4.18507E-16 4.18507E-16 4.18507E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18505E-16
+ 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16
+ 4.18504E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18502E-16 4.18502E-16 4.18502E-16
+ 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31510E-16 3.31510E-16 3.31510E-16 3.31510E-16
+ 3.31510E-16 3.31510E-16 3.31510E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16
+ 3.31511E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31513E-16 3.31513E-16
+ 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
+ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16
+ 3.31513E-16 3.31513E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31511E-16
+ 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31510E-16 3.31510E-16 3.31510E-16
+ 3.31510E-16 3.31510E-16 3.31510E-16 3.31510E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16
+ 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61656E-16 2.61656E-16 2.61656E-16
+ 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16
+ 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16
+ 2.61658E-16 2.61658E-16 2.61658E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
+ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61658E-16 2.61658E-16 2.61658E-16
+ 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16
+ 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16
+ 2.61656E-16 2.61656E-16 2.61656E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16
+ 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16
+ 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16
+ 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
+ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
+ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
+ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
+ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
+ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
+ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
+ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
+ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
+ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
+ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16
+ 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16
+ 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16
+ 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16
+ 1.61253E-16 1.61253E-16 1.61253E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16
+ 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16
+ 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16
+ 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
+ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16
+ 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61253E-16 1.61253E-16 1.61253E-16
+ 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16
+ 1.25907E-16 1.25907E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16
+ 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25909E-16
+ 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16
+ 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
+ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16
+ 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16
+ 1.25909E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16
+ 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25907E-16 1.25907E-16
+ 9.79565E-17 9.79566E-17 9.79566E-17 9.79567E-17 9.79567E-17 9.79568E-17 9.79568E-17 9.79569E-17 9.79569E-17 9.79570E-17
+ 9.79570E-17 9.79571E-17 9.79571E-17 9.79572E-17 9.79572E-17 9.79573E-17 9.79573E-17 9.79574E-17 9.79574E-17 9.79575E-17
+ 9.79575E-17 9.79576E-17 9.79576E-17 9.79577E-17 9.79577E-17 9.79578E-17 9.79578E-17 9.79579E-17 9.79579E-17 9.79580E-17
+ 9.79580E-17 9.79581E-17 9.79582E-17 9.79582E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17
+ 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79584E-17 9.79584E-17 9.79584E-17
+ 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79585E-17 9.79585E-17
+ 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17
+ 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17
+ 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17
+ 9.79585E-17 9.79585E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17
+ 9.79584E-17 9.79584E-17 9.79584E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17
+ 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79582E-17 9.79582E-17 9.79581E-17 9.79580E-17
+ 9.79580E-17 9.79579E-17 9.79579E-17 9.79578E-17 9.79578E-17 9.79577E-17 9.79577E-17 9.79576E-17 9.79576E-17 9.79575E-17
+ 9.79575E-17 9.79574E-17 9.79574E-17 9.79573E-17 9.79573E-17 9.79572E-17 9.79572E-17 9.79571E-17 9.79571E-17 9.79570E-17
+ 9.79570E-17 9.79569E-17 9.79569E-17 9.79568E-17 9.79568E-17 9.79567E-17 9.79567E-17 9.79566E-17 9.79566E-17 9.79565E-17
+ 7.59370E-17 7.59370E-17 7.59371E-17 7.59371E-17 7.59372E-17 7.59372E-17 7.59373E-17 7.59373E-17 7.59373E-17 7.59374E-17
+ 7.59374E-17 7.59375E-17 7.59375E-17 7.59375E-17 7.59376E-17 7.59376E-17 7.59377E-17 7.59377E-17 7.59377E-17 7.59378E-17
+ 7.59378E-17 7.59379E-17 7.59379E-17 7.59379E-17 7.59380E-17 7.59380E-17 7.59381E-17 7.59381E-17 7.59381E-17 7.59382E-17
+ 7.59382E-17 7.59383E-17 7.59383E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17
+ 7.59384E-17 7.59384E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17
+ 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59386E-17 7.59386E-17
+ 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17
+ 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17
+ 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17
+ 7.59386E-17 7.59386E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17
+ 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59384E-17 7.59384E-17
+ 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59383E-17 7.59383E-17 7.59382E-17
+ 7.59382E-17 7.59381E-17 7.59381E-17 7.59381E-17 7.59380E-17 7.59380E-17 7.59379E-17 7.59379E-17 7.59379E-17 7.59378E-17
+ 7.59378E-17 7.59377E-17 7.59377E-17 7.59377E-17 7.59376E-17 7.59376E-17 7.59375E-17 7.59375E-17 7.59375E-17 7.59374E-17
+ 7.59374E-17 7.59373E-17 7.59373E-17 7.59373E-17 7.59372E-17 7.59372E-17 7.59371E-17 7.59371E-17 7.59370E-17 7.59370E-17
+ 5.86559E-17 5.86559E-17 5.86560E-17 5.86560E-17 5.86560E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86562E-17
+ 5.86562E-17 5.86562E-17 5.86563E-17 5.86563E-17 5.86563E-17 5.86564E-17 5.86564E-17 5.86564E-17 5.86565E-17 5.86565E-17
+ 5.86565E-17 5.86566E-17 5.86566E-17 5.86566E-17 5.86567E-17 5.86567E-17 5.86567E-17 5.86568E-17 5.86568E-17 5.86568E-17
+ 5.86569E-17 5.86569E-17 5.86569E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17
+ 5.86570E-17 5.86570E-17 5.86570E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17
+ 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17
+ 5.86571E-17 5.86571E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17
+ 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17
+ 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86571E-17 5.86571E-17
+ 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17
+ 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86570E-17 5.86570E-17 5.86570E-17
+ 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86569E-17 5.86569E-17 5.86569E-17
+ 5.86568E-17 5.86568E-17 5.86568E-17 5.86567E-17 5.86567E-17 5.86567E-17 5.86566E-17 5.86566E-17 5.86566E-17 5.86565E-17
+ 5.86565E-17 5.86565E-17 5.86564E-17 5.86564E-17 5.86564E-17 5.86563E-17 5.86563E-17 5.86563E-17 5.86562E-17 5.86562E-17
+ 5.86562E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86560E-17 5.86560E-17 5.86560E-17 5.86559E-17 5.86559E-17
+ 4.51448E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51451E-17
+ 4.51451E-17 4.51451E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51453E-17 4.51453E-17 4.51453E-17 4.51453E-17
+ 4.51454E-17 4.51454E-17 4.51454E-17 4.51454E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51456E-17 4.51456E-17
+ 4.51456E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
+ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
+ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
+ 4.51458E-17 4.51458E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17
+ 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17
+ 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51458E-17 4.51458E-17
+ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
+ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
+ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51456E-17
+ 4.51456E-17 4.51456E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51454E-17 4.51454E-17 4.51454E-17 4.51454E-17
+ 4.51453E-17 4.51453E-17 4.51453E-17 4.51453E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51451E-17 4.51451E-17
+ 4.51451E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51448E-17
+ 3.46213E-17 3.46213E-17 3.46213E-17 3.46213E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46215E-17 3.46215E-17
+ 3.46215E-17 3.46215E-17 3.46215E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46217E-17 3.46217E-17
+ 3.46217E-17 3.46217E-17 3.46217E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46219E-17 3.46219E-17
+ 3.46219E-17 3.46219E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17
+ 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17
+ 3.46220E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
+ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
+ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
+ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
+ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46220E-17
+ 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17
+ 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46219E-17 3.46219E-17
+ 3.46219E-17 3.46219E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46217E-17 3.46217E-17 3.46217E-17
+ 3.46217E-17 3.46217E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46215E-17 3.46215E-17 3.46215E-17
+ 3.46215E-17 3.46215E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46213E-17 3.46213E-17 3.46213E-17 3.46213E-17
+ 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64557E-17 2.64557E-17 2.64557E-17 2.64557E-17
+ 2.64557E-17 2.64557E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64559E-17 2.64559E-17
+ 2.64559E-17 2.64559E-17 2.64559E-17 2.64559E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17
+ 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17
+ 2.64561E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
+ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
+ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
+ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
+ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
+ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
+ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64561E-17
+ 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17
+ 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64559E-17 2.64559E-17 2.64559E-17 2.64559E-17
+ 2.64559E-17 2.64559E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64557E-17 2.64557E-17
+ 2.64557E-17 2.64557E-17 2.64557E-17 2.64557E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17
+ 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01434E-17 2.01434E-17 2.01434E-17
+ 2.01434E-17 2.01434E-17 2.01434E-17 2.01434E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17
+ 2.01435E-17 2.01435E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17
+ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
+ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
+ 2.01437E-17 2.01437E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
+ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
+ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
+ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
+ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01437E-17 2.01437E-17
+ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
+ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
+ 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01435E-17 2.01435E-17
+ 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01434E-17 2.01434E-17 2.01434E-17 2.01434E-17
+ 2.01434E-17 2.01434E-17 2.01434E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17
+ 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52822E-17 1.52822E-17
+ 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52823E-17 1.52823E-17
+ 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52824E-17 1.52824E-17
+ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
+ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
+ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
+ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
+ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
+ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
+ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
+ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
+ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
+ 1.52824E-17 1.52824E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17
+ 1.52823E-17 1.52823E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17
+ 1.52822E-17 1.52822E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17
+ 1.15524E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17
+ 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17
+ 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17
+ 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17
+ 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
+ 1.15527E-17 1.15527E-17 1.15527E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17
+ 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17
+ 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15524E-17
+ 8.70172E-18 8.70173E-18 8.70173E-18 8.70174E-18 8.70175E-18 8.70175E-18 8.70176E-18 8.70176E-18 8.70177E-18 8.70178E-18
+ 8.70178E-18 8.70179E-18 8.70179E-18 8.70180E-18 8.70181E-18 8.70181E-18 8.70182E-18 8.70183E-18 8.70183E-18 8.70184E-18
+ 8.70184E-18 8.70185E-18 8.70186E-18 8.70186E-18 8.70187E-18 8.70188E-18 8.70188E-18 8.70189E-18 8.70189E-18 8.70190E-18
+ 8.70191E-18 8.70191E-18 8.70192E-18 8.70193E-18 8.70193E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18
+ 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70195E-18 8.70195E-18 8.70195E-18
+ 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18
+ 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18
+ 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18
+ 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18
+ 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18
+ 8.70195E-18 8.70195E-18 8.70195E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18
+ 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70193E-18 8.70193E-18 8.70192E-18 8.70191E-18 8.70191E-18
+ 8.70190E-18 8.70189E-18 8.70189E-18 8.70188E-18 8.70188E-18 8.70187E-18 8.70186E-18 8.70186E-18 8.70185E-18 8.70184E-18
+ 8.70184E-18 8.70183E-18 8.70183E-18 8.70182E-18 8.70181E-18 8.70181E-18 8.70180E-18 8.70179E-18 8.70179E-18 8.70178E-18
+ 8.70178E-18 8.70177E-18 8.70176E-18 8.70176E-18 8.70175E-18 8.70175E-18 8.70174E-18 8.70173E-18 8.70173E-18 8.70172E-18
+ 6.53095E-18 6.53096E-18 6.53096E-18 6.53097E-18 6.53097E-18 6.53097E-18 6.53098E-18 6.53098E-18 6.53099E-18 6.53099E-18
+ 6.53100E-18 6.53100E-18 6.53101E-18 6.53101E-18 6.53102E-18 6.53102E-18 6.53103E-18 6.53103E-18 6.53104E-18 6.53104E-18
+ 6.53105E-18 6.53105E-18 6.53106E-18 6.53106E-18 6.53107E-18 6.53107E-18 6.53108E-18 6.53108E-18 6.53109E-18 6.53109E-18
+ 6.53110E-18 6.53110E-18 6.53111E-18 6.53111E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18
+ 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53113E-18 6.53113E-18
+ 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18
+ 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18
+ 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18
+ 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18
+ 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18
+ 6.53113E-18 6.53113E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18
+ 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53111E-18 6.53111E-18 6.53110E-18 6.53110E-18
+ 6.53109E-18 6.53109E-18 6.53108E-18 6.53108E-18 6.53107E-18 6.53107E-18 6.53106E-18 6.53106E-18 6.53105E-18 6.53105E-18
+ 6.53104E-18 6.53104E-18 6.53103E-18 6.53103E-18 6.53102E-18 6.53102E-18 6.53101E-18 6.53101E-18 6.53100E-18 6.53100E-18
+ 6.53099E-18 6.53099E-18 6.53098E-18 6.53098E-18 6.53097E-18 6.53097E-18 6.53097E-18 6.53096E-18 6.53096E-18 6.53095E-18
+ 4.88414E-18 4.88414E-18 4.88414E-18 4.88415E-18 4.88415E-18 4.88415E-18 4.88416E-18 4.88416E-18 4.88417E-18 4.88417E-18
+ 4.88417E-18 4.88418E-18 4.88418E-18 4.88418E-18 4.88419E-18 4.88419E-18 4.88419E-18 4.88420E-18 4.88420E-18 4.88421E-18
+ 4.88421E-18 4.88421E-18 4.88422E-18 4.88422E-18 4.88422E-18 4.88423E-18 4.88423E-18 4.88424E-18 4.88424E-18 4.88424E-18
+ 4.88425E-18 4.88425E-18 4.88426E-18 4.88426E-18 4.88426E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
+ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
+ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
+ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
+ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
+ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
+ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
+ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
+ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88426E-18 4.88426E-18 4.88426E-18 4.88425E-18 4.88425E-18
+ 4.88424E-18 4.88424E-18 4.88424E-18 4.88423E-18 4.88423E-18 4.88422E-18 4.88422E-18 4.88422E-18 4.88421E-18 4.88421E-18
+ 4.88421E-18 4.88420E-18 4.88420E-18 4.88419E-18 4.88419E-18 4.88419E-18 4.88418E-18 4.88418E-18 4.88418E-18 4.88417E-18
+ 4.88417E-18 4.88417E-18 4.88416E-18 4.88416E-18 4.88415E-18 4.88415E-18 4.88415E-18 4.88414E-18 4.88414E-18 4.88414E-18
+ 3.63948E-18 3.63948E-18 3.63949E-18 3.63949E-18 3.63949E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63951E-18
+ 3.63951E-18 3.63951E-18 3.63951E-18 3.63952E-18 3.63952E-18 3.63952E-18 3.63953E-18 3.63953E-18 3.63953E-18 3.63953E-18
+ 3.63954E-18 3.63954E-18 3.63954E-18 3.63955E-18 3.63955E-18 3.63955E-18 3.63956E-18 3.63956E-18 3.63956E-18 3.63956E-18
+ 3.63957E-18 3.63957E-18 3.63957E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18
+ 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63959E-18
+ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
+ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
+ 3.63959E-18 3.63959E-18 3.63959E-18 3.63960E-18 3.63960E-18 3.63960E-18 3.63960E-18 3.63959E-18 3.63959E-18 3.63959E-18
+ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
+ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
+ 3.63959E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18
+ 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63957E-18 3.63957E-18 3.63957E-18
+ 3.63956E-18 3.63956E-18 3.63956E-18 3.63956E-18 3.63955E-18 3.63955E-18 3.63955E-18 3.63954E-18 3.63954E-18 3.63954E-18
+ 3.63953E-18 3.63953E-18 3.63953E-18 3.63953E-18 3.63952E-18 3.63952E-18 3.63952E-18 3.63951E-18 3.63951E-18 3.63951E-18
+ 3.63951E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63949E-18 3.63949E-18 3.63949E-18 3.63948E-18 3.63948E-18
+ 2.70229E-18 2.70229E-18 2.70229E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70231E-18 2.70231E-18
+ 2.70231E-18 2.70231E-18 2.70231E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70233E-18 2.70233E-18 2.70233E-18
+ 2.70233E-18 2.70233E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70235E-18 2.70235E-18 2.70235E-18 2.70235E-18
+ 2.70235E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
+ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
+ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
+ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70238E-18 2.70238E-18 2.70238E-18
+ 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18
+ 2.70238E-18 2.70238E-18 2.70238E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
+ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
+ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
+ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70235E-18
+ 2.70235E-18 2.70235E-18 2.70235E-18 2.70235E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70233E-18 2.70233E-18
+ 2.70233E-18 2.70233E-18 2.70233E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70231E-18 2.70231E-18 2.70231E-18
+ 2.70231E-18 2.70231E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70229E-18 2.70229E-18 2.70229E-18
+ 1.99924E-18 1.99924E-18 1.99924E-18 1.99924E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18
+ 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99927E-18 1.99927E-18 1.99927E-18 1.99927E-18
+ 1.99927E-18 1.99927E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99929E-18 1.99929E-18
+ 1.99929E-18 1.99929E-18 1.99929E-18 1.99929E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
+ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
+ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
+ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18
+ 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18
+ 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
+ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
+ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
+ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99929E-18 1.99929E-18 1.99929E-18 1.99929E-18
+ 1.99929E-18 1.99929E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99927E-18 1.99927E-18
+ 1.99927E-18 1.99927E-18 1.99927E-18 1.99927E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18
+ 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99924E-18 1.99924E-18 1.99924E-18 1.99924E-18
+ 1.47380E-18 1.47380E-18 1.47380E-18 1.47380E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18
+ 1.47381E-18 1.47381E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18
+ 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47384E-18 1.47384E-18 1.47384E-18
+ 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
+ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18
+ 1.47384E-18 1.47384E-18 1.47384E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18
+ 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47381E-18 1.47381E-18
+ 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47380E-18 1.47380E-18 1.47380E-18 1.47380E-18
+ 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18
+ 1.08257E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18
+ 1.08258E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18
+ 1.08259E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
+ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08259E-18
+ 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08258E-18
+ 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08257E-18
+ 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18
+ 7.92339E-19 7.92340E-19 7.92341E-19 7.92341E-19 7.92342E-19 7.92343E-19 7.92343E-19 7.92344E-19 7.92345E-19 7.92345E-19
+ 7.92346E-19 7.92347E-19 7.92348E-19 7.92348E-19 7.92349E-19 7.92350E-19 7.92350E-19 7.92351E-19 7.92352E-19 7.92353E-19
+ 7.92353E-19 7.92354E-19 7.92355E-19 7.92355E-19 7.92356E-19 7.92357E-19 7.92358E-19 7.92358E-19 7.92359E-19 7.92360E-19
+ 7.92361E-19 7.92361E-19 7.92362E-19 7.92363E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19
+ 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19
+ 7.92365E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92367E-19 7.92367E-19
+ 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92368E-19 7.92368E-19 7.92368E-19
+ 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19
+ 7.92368E-19 7.92368E-19 7.92368E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19
+ 7.92367E-19 7.92367E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92365E-19
+ 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19
+ 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92363E-19 7.92362E-19 7.92361E-19 7.92361E-19
+ 7.92360E-19 7.92359E-19 7.92358E-19 7.92358E-19 7.92357E-19 7.92356E-19 7.92355E-19 7.92355E-19 7.92354E-19 7.92353E-19
+ 7.92353E-19 7.92352E-19 7.92351E-19 7.92350E-19 7.92350E-19 7.92349E-19 7.92348E-19 7.92348E-19 7.92347E-19 7.92346E-19
+ 7.92345E-19 7.92345E-19 7.92344E-19 7.92343E-19 7.92343E-19 7.92342E-19 7.92341E-19 7.92341E-19 7.92340E-19 7.92339E-19
+ 5.77843E-19 5.77843E-19 5.77844E-19 5.77844E-19 5.77845E-19 5.77845E-19 5.77846E-19 5.77846E-19 5.77847E-19 5.77847E-19
+ 5.77848E-19 5.77849E-19 5.77849E-19 5.77850E-19 5.77850E-19 5.77851E-19 5.77851E-19 5.77852E-19 5.77852E-19 5.77853E-19
+ 5.77853E-19 5.77854E-19 5.77854E-19 5.77855E-19 5.77856E-19 5.77856E-19 5.77857E-19 5.77857E-19 5.77858E-19 5.77858E-19
+ 5.77859E-19 5.77859E-19 5.77860E-19 5.77861E-19 5.77861E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19
+ 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19
+ 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19
+ 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19
+ 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19
+ 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19
+ 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19
+ 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19
+ 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77861E-19 5.77861E-19 5.77860E-19 5.77859E-19 5.77859E-19
+ 5.77858E-19 5.77858E-19 5.77857E-19 5.77857E-19 5.77856E-19 5.77856E-19 5.77855E-19 5.77854E-19 5.77854E-19 5.77853E-19
+ 5.77853E-19 5.77852E-19 5.77852E-19 5.77851E-19 5.77851E-19 5.77850E-19 5.77850E-19 5.77849E-19 5.77849E-19 5.77848E-19
+ 5.77847E-19 5.77847E-19 5.77846E-19 5.77846E-19 5.77845E-19 5.77845E-19 5.77844E-19 5.77844E-19 5.77843E-19 5.77843E-19
+ 4.19904E-19 4.19905E-19 4.19905E-19 4.19905E-19 4.19906E-19 4.19906E-19 4.19907E-19 4.19907E-19 4.19907E-19 4.19908E-19
+ 4.19908E-19 4.19909E-19 4.19909E-19 4.19909E-19 4.19910E-19 4.19910E-19 4.19911E-19 4.19911E-19 4.19911E-19 4.19912E-19
+ 4.19912E-19 4.19913E-19 4.19913E-19 4.19913E-19 4.19914E-19 4.19914E-19 4.19915E-19 4.19915E-19 4.19915E-19 4.19916E-19
+ 4.19916E-19 4.19917E-19 4.19917E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19
+ 4.19918E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19
+ 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19920E-19 4.19920E-19 4.19920E-19
+ 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19
+ 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19
+ 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19
+ 4.19920E-19 4.19920E-19 4.19920E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19
+ 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19918E-19
+ 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19917E-19 4.19917E-19 4.19916E-19
+ 4.19916E-19 4.19915E-19 4.19915E-19 4.19915E-19 4.19914E-19 4.19914E-19 4.19913E-19 4.19913E-19 4.19913E-19 4.19912E-19
+ 4.19912E-19 4.19911E-19 4.19911E-19 4.19911E-19 4.19910E-19 4.19910E-19 4.19909E-19 4.19909E-19 4.19909E-19 4.19908E-19
+ 4.19908E-19 4.19907E-19 4.19907E-19 4.19907E-19 4.19906E-19 4.19906E-19 4.19905E-19 4.19905E-19 4.19905E-19 4.19904E-19
+ 3.04042E-19 3.04042E-19 3.04042E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04044E-19 3.04044E-19 3.04044E-19
+ 3.04045E-19 3.04045E-19 3.04045E-19 3.04045E-19 3.04046E-19 3.04046E-19 3.04046E-19 3.04047E-19 3.04047E-19 3.04047E-19
+ 3.04048E-19 3.04048E-19 3.04048E-19 3.04048E-19 3.04049E-19 3.04049E-19 3.04049E-19 3.04050E-19 3.04050E-19 3.04050E-19
+ 3.04051E-19 3.04051E-19 3.04051E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19
+ 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04053E-19 3.04053E-19 3.04053E-19
+ 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19
+ 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04054E-19 3.04054E-19 3.04054E-19
+ 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19
+ 3.04054E-19 3.04054E-19 3.04054E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19
+ 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19
+ 3.04053E-19 3.04053E-19 3.04053E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19
+ 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04051E-19 3.04051E-19 3.04051E-19
+ 3.04050E-19 3.04050E-19 3.04050E-19 3.04049E-19 3.04049E-19 3.04049E-19 3.04048E-19 3.04048E-19 3.04048E-19 3.04048E-19
+ 3.04047E-19 3.04047E-19 3.04047E-19 3.04046E-19 3.04046E-19 3.04046E-19 3.04045E-19 3.04045E-19 3.04045E-19 3.04045E-19
+ 3.04044E-19 3.04044E-19 3.04044E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04042E-19 3.04042E-19 3.04042E-19
+ 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19
+ 2.19363E-19 2.19363E-19 2.19363E-19 2.19363E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19365E-19
+ 2.19365E-19 2.19365E-19 2.19365E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19367E-19 2.19367E-19
+ 2.19367E-19 2.19367E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19
+ 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
+ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
+ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
+ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
+ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
+ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
+ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19
+ 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19367E-19 2.19367E-19
+ 2.19367E-19 2.19367E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19365E-19 2.19365E-19 2.19365E-19
+ 2.19365E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19363E-19 2.19363E-19 2.19363E-19 2.19363E-19
+ 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19
+ 1.57698E-19 1.57698E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57700E-19
+ 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19
+ 1.57701E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57703E-19 1.57703E-19 1.57703E-19
+ 1.57703E-19 1.57703E-19 1.57703E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
+ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
+ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
+ 1.57704E-19 1.57704E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19
+ 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19
+ 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57704E-19 1.57704E-19
+ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
+ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
+ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57703E-19 1.57703E-19 1.57703E-19
+ 1.57703E-19 1.57703E-19 1.57703E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57701E-19
+ 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19
+ 1.57700E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57698E-19 1.57698E-19
+ 1.12963E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19
+ 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12966E-19 1.12966E-19
+ 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19
+ 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
+ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19
+ 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19
+ 1.12966E-19 1.12966E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19
+ 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12963E-19
+ 8.06293E-20 8.06293E-20 8.06294E-20 8.06295E-20 8.06296E-20 8.06297E-20 8.06298E-20 8.06298E-20 8.06299E-20 8.06300E-20
+ 8.06301E-20 8.06302E-20 8.06303E-20 8.06303E-20 8.06304E-20 8.06305E-20 8.06306E-20 8.06307E-20 8.06308E-20 8.06309E-20
+ 8.06310E-20 8.06310E-20 8.06311E-20 8.06312E-20 8.06313E-20 8.06314E-20 8.06315E-20 8.06316E-20 8.06317E-20 8.06318E-20
+ 8.06319E-20 8.06320E-20 8.06320E-20 8.06321E-20 8.06322E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20
+ 8.06323E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20
+ 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06326E-20 8.06326E-20 8.06326E-20 8.06326E-20
+ 8.06326E-20 8.06326E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20
+ 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06328E-20 8.06328E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20
+ 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06326E-20 8.06326E-20
+ 8.06326E-20 8.06326E-20 8.06326E-20 8.06326E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20
+ 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06323E-20
+ 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06322E-20 8.06321E-20 8.06320E-20 8.06320E-20 8.06319E-20
+ 8.06318E-20 8.06317E-20 8.06316E-20 8.06315E-20 8.06314E-20 8.06313E-20 8.06312E-20 8.06311E-20 8.06310E-20 8.06310E-20
+ 8.06309E-20 8.06308E-20 8.06307E-20 8.06306E-20 8.06305E-20 8.06304E-20 8.06303E-20 8.06303E-20 8.06302E-20 8.06301E-20
+ 8.06300E-20 8.06299E-20 8.06298E-20 8.06298E-20 8.06297E-20 8.06296E-20 8.06295E-20 8.06294E-20 8.06293E-20 8.06293E-20
+ 5.73444E-20 5.73444E-20 5.73445E-20 5.73446E-20 5.73446E-20 5.73447E-20 5.73448E-20 5.73448E-20 5.73449E-20 5.73449E-20
+ 5.73450E-20 5.73451E-20 5.73451E-20 5.73452E-20 5.73452E-20 5.73453E-20 5.73454E-20 5.73454E-20 5.73455E-20 5.73456E-20
+ 5.73456E-20 5.73457E-20 5.73458E-20 5.73458E-20 5.73459E-20 5.73460E-20 5.73460E-20 5.73461E-20 5.73462E-20 5.73462E-20
+ 5.73463E-20 5.73464E-20 5.73464E-20 5.73465E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20
+ 5.73466E-20 5.73466E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20
+ 5.73467E-20 5.73467E-20 5.73467E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20
+ 5.73468E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20
+ 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20
+ 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73468E-20
+ 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73467E-20 5.73467E-20 5.73467E-20
+ 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73466E-20 5.73466E-20
+ 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73465E-20 5.73464E-20 5.73464E-20 5.73463E-20
+ 5.73462E-20 5.73462E-20 5.73461E-20 5.73460E-20 5.73460E-20 5.73459E-20 5.73458E-20 5.73458E-20 5.73457E-20 5.73456E-20
+ 5.73456E-20 5.73455E-20 5.73454E-20 5.73454E-20 5.73453E-20 5.73452E-20 5.73452E-20 5.73451E-20 5.73451E-20 5.73450E-20
+ 5.73449E-20 5.73449E-20 5.73448E-20 5.73448E-20 5.73447E-20 5.73446E-20 5.73446E-20 5.73445E-20 5.73444E-20 5.73444E-20
+ 4.06381E-20 4.06381E-20 4.06382E-20 4.06382E-20 4.06383E-20 4.06383E-20 4.06383E-20 4.06384E-20 4.06384E-20 4.06385E-20
+ 4.06385E-20 4.06386E-20 4.06386E-20 4.06387E-20 4.06387E-20 4.06387E-20 4.06388E-20 4.06388E-20 4.06389E-20 4.06389E-20
+ 4.06390E-20 4.06390E-20 4.06391E-20 4.06391E-20 4.06392E-20 4.06392E-20 4.06393E-20 4.06393E-20 4.06394E-20 4.06394E-20
+ 4.06395E-20 4.06395E-20 4.06396E-20 4.06396E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20
+ 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06398E-20 4.06398E-20
+ 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20
+ 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20
+ 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20
+ 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20
+ 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20
+ 4.06398E-20 4.06398E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20
+ 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06396E-20 4.06396E-20 4.06395E-20 4.06395E-20
+ 4.06394E-20 4.06394E-20 4.06393E-20 4.06393E-20 4.06392E-20 4.06392E-20 4.06391E-20 4.06391E-20 4.06390E-20 4.06390E-20
+ 4.06389E-20 4.06389E-20 4.06388E-20 4.06388E-20 4.06387E-20 4.06387E-20 4.06387E-20 4.06386E-20 4.06386E-20 4.06385E-20
+ 4.06385E-20 4.06384E-20 4.06384E-20 4.06383E-20 4.06383E-20 4.06383E-20 4.06382E-20 4.06382E-20 4.06381E-20 4.06381E-20
+ 2.86959E-20 2.86959E-20 2.86959E-20 2.86960E-20 2.86960E-20 2.86960E-20 2.86961E-20 2.86961E-20 2.86961E-20 2.86962E-20
+ 2.86962E-20 2.86962E-20 2.86963E-20 2.86963E-20 2.86963E-20 2.86964E-20 2.86964E-20 2.86964E-20 2.86965E-20 2.86965E-20
+ 2.86965E-20 2.86966E-20 2.86966E-20 2.86966E-20 2.86967E-20 2.86967E-20 2.86967E-20 2.86968E-20 2.86968E-20 2.86968E-20
+ 2.86969E-20 2.86969E-20 2.86970E-20 2.86970E-20 2.86970E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
+ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
+ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86972E-20 2.86972E-20 2.86972E-20
+ 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20
+ 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20
+ 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20
+ 2.86972E-20 2.86972E-20 2.86972E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
+ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
+ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86970E-20 2.86970E-20 2.86970E-20 2.86969E-20 2.86969E-20
+ 2.86968E-20 2.86968E-20 2.86968E-20 2.86967E-20 2.86967E-20 2.86967E-20 2.86966E-20 2.86966E-20 2.86966E-20 2.86965E-20
+ 2.86965E-20 2.86965E-20 2.86964E-20 2.86964E-20 2.86964E-20 2.86963E-20 2.86963E-20 2.86963E-20 2.86962E-20 2.86962E-20
+ 2.86962E-20 2.86961E-20 2.86961E-20 2.86961E-20 2.86960E-20 2.86960E-20 2.86960E-20 2.86959E-20 2.86959E-20 2.86959E-20
+ 2.01907E-20 2.01907E-20 2.01907E-20 2.01907E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01909E-20 2.01909E-20
+ 2.01909E-20 2.01909E-20 2.01909E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01911E-20 2.01911E-20 2.01911E-20
+ 2.01911E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01914E-20
+ 2.01914E-20 2.01914E-20 2.01914E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20
+ 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20
+ 2.01915E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
+ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
+ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
+ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
+ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01915E-20
+ 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20
+ 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01914E-20 2.01914E-20 2.01914E-20
+ 2.01914E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01911E-20
+ 2.01911E-20 2.01911E-20 2.01911E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01909E-20 2.01909E-20 2.01909E-20
+ 2.01909E-20 2.01909E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01907E-20 2.01907E-20 2.01907E-20 2.01907E-20
+ 1.41555E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41557E-20 1.41557E-20 1.41557E-20
+ 1.41557E-20 1.41557E-20 1.41557E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41559E-20
+ 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20
+ 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
+ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20
+ 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20
+ 1.41559E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41557E-20 1.41557E-20 1.41557E-20
+ 1.41557E-20 1.41557E-20 1.41557E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41555E-20
+ 9.88889E-21 9.88890E-21 9.88892E-21 9.88893E-21 9.88894E-21 9.88895E-21 9.88896E-21 9.88897E-21 9.88899E-21 9.88900E-21
+ 9.88901E-21 9.88902E-21 9.88903E-21 9.88905E-21 9.88906E-21 9.88907E-21 9.88908E-21 9.88909E-21 9.88911E-21 9.88912E-21
+ 9.88913E-21 9.88914E-21 9.88916E-21 9.88917E-21 9.88918E-21 9.88919E-21 9.88921E-21 9.88922E-21 9.88923E-21 9.88925E-21
+ 9.88926E-21 9.88927E-21 9.88928E-21 9.88930E-21 9.88931E-21 9.88932E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21
+ 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88934E-21 9.88934E-21 9.88934E-21 9.88934E-21
+ 9.88934E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21
+ 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21
+ 9.88938E-21 9.88938E-21 9.88938E-21 9.88939E-21 9.88939E-21 9.88939E-21 9.88939E-21 9.88938E-21 9.88938E-21 9.88938E-21
+ 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21
+ 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88934E-21
+ 9.88934E-21 9.88934E-21 9.88934E-21 9.88934E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21
+ 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88932E-21 9.88931E-21 9.88930E-21 9.88928E-21 9.88927E-21 9.88926E-21
+ 9.88925E-21 9.88923E-21 9.88922E-21 9.88921E-21 9.88919E-21 9.88918E-21 9.88917E-21 9.88916E-21 9.88914E-21 9.88913E-21
+ 9.88912E-21 9.88911E-21 9.88909E-21 9.88908E-21 9.88907E-21 9.88906E-21 9.88905E-21 9.88903E-21 9.88902E-21 9.88901E-21
+ 9.88900E-21 9.88899E-21 9.88897E-21 9.88896E-21 9.88895E-21 9.88894E-21 9.88893E-21 9.88892E-21 9.88890E-21 9.88889E-21
+ 6.88358E-21 6.88359E-21 6.88360E-21 6.88360E-21 6.88361E-21 6.88362E-21 6.88363E-21 6.88364E-21 6.88364E-21 6.88365E-21
+ 6.88366E-21 6.88367E-21 6.88368E-21 6.88369E-21 6.88370E-21 6.88370E-21 6.88371E-21 6.88372E-21 6.88373E-21 6.88374E-21
+ 6.88375E-21 6.88376E-21 6.88377E-21 6.88377E-21 6.88378E-21 6.88379E-21 6.88380E-21 6.88381E-21 6.88382E-21 6.88383E-21
+ 6.88384E-21 6.88385E-21 6.88386E-21 6.88387E-21 6.88388E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21
+ 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88390E-21 6.88390E-21
+ 6.88390E-21 6.88390E-21 6.88390E-21 6.88390E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21
+ 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88393E-21 6.88393E-21
+ 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21
+ 6.88393E-21 6.88393E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21
+ 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88390E-21 6.88390E-21 6.88390E-21 6.88390E-21
+ 6.88390E-21 6.88390E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21
+ 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88388E-21 6.88387E-21 6.88386E-21 6.88385E-21 6.88384E-21
+ 6.88383E-21 6.88382E-21 6.88381E-21 6.88380E-21 6.88379E-21 6.88378E-21 6.88377E-21 6.88377E-21 6.88376E-21 6.88375E-21
+ 6.88374E-21 6.88373E-21 6.88372E-21 6.88371E-21 6.88370E-21 6.88370E-21 6.88369E-21 6.88368E-21 6.88367E-21 6.88366E-21
+ 6.88365E-21 6.88364E-21 6.88364E-21 6.88363E-21 6.88362E-21 6.88361E-21 6.88360E-21 6.88360E-21 6.88359E-21 6.88358E-21
+ 4.77449E-21 4.77449E-21 4.77450E-21 4.77450E-21 4.77451E-21 4.77452E-21 4.77452E-21 4.77453E-21 4.77453E-21 4.77454E-21
+ 4.77455E-21 4.77455E-21 4.77456E-21 4.77456E-21 4.77457E-21 4.77458E-21 4.77458E-21 4.77459E-21 4.77459E-21 4.77460E-21
+ 4.77461E-21 4.77461E-21 4.77462E-21 4.77463E-21 4.77463E-21 4.77464E-21 4.77464E-21 4.77465E-21 4.77466E-21 4.77466E-21
+ 4.77467E-21 4.77468E-21 4.77468E-21 4.77469E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21
+ 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21
+ 4.77471E-21 4.77471E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21
+ 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21
+ 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21
+ 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21
+ 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77471E-21 4.77471E-21
+ 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21
+ 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77469E-21 4.77468E-21 4.77468E-21 4.77467E-21
+ 4.77466E-21 4.77466E-21 4.77465E-21 4.77464E-21 4.77464E-21 4.77463E-21 4.77463E-21 4.77462E-21 4.77461E-21 4.77461E-21
+ 4.77460E-21 4.77459E-21 4.77459E-21 4.77458E-21 4.77458E-21 4.77457E-21 4.77456E-21 4.77456E-21 4.77455E-21 4.77455E-21
+ 4.77454E-21 4.77453E-21 4.77453E-21 4.77452E-21 4.77452E-21 4.77451E-21 4.77450E-21 4.77450E-21 4.77449E-21 4.77449E-21
+ 3.29978E-21 3.29979E-21 3.29979E-21 3.29979E-21 3.29980E-21 3.29980E-21 3.29981E-21 3.29981E-21 3.29981E-21 3.29982E-21
+ 3.29982E-21 3.29983E-21 3.29983E-21 3.29984E-21 3.29984E-21 3.29984E-21 3.29985E-21 3.29985E-21 3.29986E-21 3.29986E-21
+ 3.29987E-21 3.29987E-21 3.29988E-21 3.29988E-21 3.29988E-21 3.29989E-21 3.29989E-21 3.29990E-21 3.29990E-21 3.29991E-21
+ 3.29991E-21 3.29992E-21 3.29992E-21 3.29993E-21 3.29993E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
+ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
+ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21
+ 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29996E-21 3.29996E-21
+ 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21
+ 3.29996E-21 3.29996E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21
+ 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
+ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
+ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29993E-21 3.29993E-21 3.29992E-21 3.29992E-21 3.29991E-21
+ 3.29991E-21 3.29990E-21 3.29990E-21 3.29989E-21 3.29989E-21 3.29988E-21 3.29988E-21 3.29988E-21 3.29987E-21 3.29987E-21
+ 3.29986E-21 3.29986E-21 3.29985E-21 3.29985E-21 3.29984E-21 3.29984E-21 3.29984E-21 3.29983E-21 3.29983E-21 3.29982E-21
+ 3.29982E-21 3.29981E-21 3.29981E-21 3.29981E-21 3.29980E-21 3.29980E-21 3.29979E-21 3.29979E-21 3.29979E-21 3.29978E-21
+ 2.27243E-21 2.27243E-21 2.27243E-21 2.27244E-21 2.27244E-21 2.27244E-21 2.27245E-21 2.27245E-21 2.27245E-21 2.27245E-21
+ 2.27246E-21 2.27246E-21 2.27246E-21 2.27247E-21 2.27247E-21 2.27247E-21 2.27248E-21 2.27248E-21 2.27248E-21 2.27248E-21
+ 2.27249E-21 2.27249E-21 2.27249E-21 2.27250E-21 2.27250E-21 2.27250E-21 2.27251E-21 2.27251E-21 2.27251E-21 2.27252E-21
+ 2.27252E-21 2.27252E-21 2.27253E-21 2.27253E-21 2.27253E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
+ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
+ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27255E-21 2.27255E-21 2.27255E-21
+ 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21
+ 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21
+ 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21
+ 2.27255E-21 2.27255E-21 2.27255E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
+ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
+ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27253E-21 2.27253E-21 2.27253E-21 2.27252E-21 2.27252E-21
+ 2.27252E-21 2.27251E-21 2.27251E-21 2.27251E-21 2.27250E-21 2.27250E-21 2.27250E-21 2.27249E-21 2.27249E-21 2.27249E-21
+ 2.27248E-21 2.27248E-21 2.27248E-21 2.27248E-21 2.27247E-21 2.27247E-21 2.27247E-21 2.27246E-21 2.27246E-21 2.27246E-21
+ 2.27245E-21 2.27245E-21 2.27245E-21 2.27245E-21 2.27244E-21 2.27244E-21 2.27244E-21 2.27243E-21 2.27243E-21 2.27243E-21
+ 1.55934E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55936E-21 1.55936E-21 1.55936E-21 1.55936E-21
+ 1.55936E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21
+ 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55941E-21
+ 1.55941E-21 1.55941E-21 1.55941E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
+ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
+ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
+ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
+ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
+ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
+ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
+ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
+ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55941E-21 1.55941E-21 1.55941E-21
+ 1.55941E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21
+ 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55936E-21
+ 1.55936E-21 1.55936E-21 1.55936E-21 1.55936E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55934E-21
+ 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06622E-21 1.06622E-21 1.06622E-21
+ 1.06622E-21 1.06622E-21 1.06622E-21 1.06622E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21
+ 1.06623E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06625E-21 1.06625E-21 1.06625E-21
+ 1.06625E-21 1.06625E-21 1.06625E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
+ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
+ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
+ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21
+ 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21
+ 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
+ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
+ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
+ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06625E-21 1.06625E-21 1.06625E-21
+ 1.06625E-21 1.06625E-21 1.06625E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06623E-21
+ 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06622E-21 1.06622E-21 1.06622E-21 1.06622E-21
+ 1.06622E-21 1.06622E-21 1.06622E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21
+ 7.26420E-22 7.26421E-22 7.26422E-22 7.26423E-22 7.26424E-22 7.26425E-22 7.26426E-22 7.26427E-22 7.26428E-22 7.26429E-22
+ 7.26430E-22 7.26431E-22 7.26432E-22 7.26433E-22 7.26434E-22 7.26435E-22 7.26436E-22 7.26437E-22 7.26438E-22 7.26439E-22
+ 7.26440E-22 7.26441E-22 7.26442E-22 7.26443E-22 7.26444E-22 7.26445E-22 7.26446E-22 7.26447E-22 7.26448E-22 7.26450E-22
+ 7.26451E-22 7.26452E-22 7.26453E-22 7.26454E-22 7.26455E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26457E-22
+ 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26458E-22 7.26458E-22
+ 7.26458E-22 7.26458E-22 7.26458E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26460E-22 7.26460E-22
+ 7.26460E-22 7.26460E-22 7.26460E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22
+ 7.26461E-22 7.26461E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26461E-22 7.26461E-22
+ 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26460E-22 7.26460E-22 7.26460E-22
+ 7.26460E-22 7.26460E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26458E-22 7.26458E-22 7.26458E-22
+ 7.26458E-22 7.26458E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22
+ 7.26457E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26455E-22 7.26454E-22 7.26453E-22 7.26452E-22 7.26451E-22
+ 7.26450E-22 7.26448E-22 7.26447E-22 7.26446E-22 7.26445E-22 7.26444E-22 7.26443E-22 7.26442E-22 7.26441E-22 7.26440E-22
+ 7.26439E-22 7.26438E-22 7.26437E-22 7.26436E-22 7.26435E-22 7.26434E-22 7.26433E-22 7.26432E-22 7.26431E-22 7.26430E-22
+ 7.26429E-22 7.26428E-22 7.26427E-22 7.26426E-22 7.26425E-22 7.26424E-22 7.26423E-22 7.26422E-22 7.26421E-22 7.26420E-22
+ 4.93154E-22 4.93154E-22 4.93155E-22 4.93155E-22 4.93156E-22 4.93157E-22 4.93157E-22 4.93158E-22 4.93159E-22 4.93160E-22
+ 4.93160E-22 4.93161E-22 4.93162E-22 4.93162E-22 4.93163E-22 4.93164E-22 4.93164E-22 4.93165E-22 4.93166E-22 4.93167E-22
+ 4.93167E-22 4.93168E-22 4.93169E-22 4.93169E-22 4.93170E-22 4.93171E-22 4.93172E-22 4.93172E-22 4.93173E-22 4.93174E-22
+ 4.93175E-22 4.93176E-22 4.93176E-22 4.93177E-22 4.93178E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22
+ 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93180E-22 4.93180E-22
+ 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22
+ 4.93181E-22 4.93181E-22 4.93181E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22
+ 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22
+ 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93181E-22 4.93181E-22 4.93181E-22
+ 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22
+ 4.93180E-22 4.93180E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22
+ 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93178E-22 4.93177E-22 4.93176E-22 4.93176E-22 4.93175E-22
+ 4.93174E-22 4.93173E-22 4.93172E-22 4.93172E-22 4.93171E-22 4.93170E-22 4.93169E-22 4.93169E-22 4.93168E-22 4.93167E-22
+ 4.93167E-22 4.93166E-22 4.93165E-22 4.93164E-22 4.93164E-22 4.93163E-22 4.93162E-22 4.93162E-22 4.93161E-22 4.93160E-22
+ 4.93160E-22 4.93159E-22 4.93158E-22 4.93157E-22 4.93157E-22 4.93156E-22 4.93155E-22 4.93155E-22 4.93154E-22 4.93154E-22
+ 3.33599E-22 3.33599E-22 3.33600E-22 3.33600E-22 3.33601E-22 3.33601E-22 3.33602E-22 3.33602E-22 3.33603E-22 3.33603E-22
+ 3.33604E-22 3.33604E-22 3.33605E-22 3.33605E-22 3.33605E-22 3.33606E-22 3.33606E-22 3.33607E-22 3.33607E-22 3.33608E-22
+ 3.33608E-22 3.33609E-22 3.33609E-22 3.33610E-22 3.33610E-22 3.33611E-22 3.33612E-22 3.33612E-22 3.33613E-22 3.33613E-22
+ 3.33614E-22 3.33614E-22 3.33615E-22 3.33615E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22
+ 3.33616E-22 3.33616E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22
+ 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22
+ 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22
+ 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22
+ 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22
+ 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22
+ 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33616E-22 3.33616E-22
+ 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33615E-22 3.33615E-22 3.33614E-22 3.33614E-22
+ 3.33613E-22 3.33613E-22 3.33612E-22 3.33612E-22 3.33611E-22 3.33610E-22 3.33610E-22 3.33609E-22 3.33609E-22 3.33608E-22
+ 3.33608E-22 3.33607E-22 3.33607E-22 3.33606E-22 3.33606E-22 3.33605E-22 3.33605E-22 3.33605E-22 3.33604E-22 3.33604E-22
+ 3.33603E-22 3.33603E-22 3.33602E-22 3.33602E-22 3.33601E-22 3.33601E-22 3.33600E-22 3.33600E-22 3.33599E-22 3.33599E-22
+ 2.24862E-22 2.24862E-22 2.24862E-22 2.24863E-22 2.24863E-22 2.24863E-22 2.24864E-22 2.24864E-22 2.24864E-22 2.24865E-22
+ 2.24865E-22 2.24865E-22 2.24866E-22 2.24866E-22 2.24866E-22 2.24867E-22 2.24867E-22 2.24867E-22 2.24868E-22 2.24868E-22
+ 2.24868E-22 2.24869E-22 2.24869E-22 2.24869E-22 2.24870E-22 2.24870E-22 2.24870E-22 2.24871E-22 2.24871E-22 2.24872E-22
+ 2.24872E-22 2.24872E-22 2.24873E-22 2.24873E-22 2.24873E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22
+ 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22
+ 2.24874E-22 2.24874E-22 2.24874E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22
+ 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22
+ 2.24875E-22 2.24875E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24875E-22 2.24875E-22
+ 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22
+ 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24874E-22 2.24874E-22 2.24874E-22
+ 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22
+ 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24873E-22 2.24873E-22 2.24873E-22 2.24872E-22 2.24872E-22
+ 2.24872E-22 2.24871E-22 2.24871E-22 2.24870E-22 2.24870E-22 2.24870E-22 2.24869E-22 2.24869E-22 2.24869E-22 2.24868E-22
+ 2.24868E-22 2.24868E-22 2.24867E-22 2.24867E-22 2.24867E-22 2.24866E-22 2.24866E-22 2.24866E-22 2.24865E-22 2.24865E-22
+ 2.24865E-22 2.24864E-22 2.24864E-22 2.24864E-22 2.24863E-22 2.24863E-22 2.24863E-22 2.24862E-22 2.24862E-22 2.24862E-22
+ 1.51027E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22
+ 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51032E-22
+ 1.51032E-22 1.51032E-22 1.51032E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51034E-22 1.51034E-22 1.51034E-22
+ 1.51034E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
+ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
+ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
+ 1.51036E-22 1.51036E-22 1.51036E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22
+ 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22
+ 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51036E-22 1.51036E-22 1.51036E-22
+ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
+ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
+ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51034E-22
+ 1.51034E-22 1.51034E-22 1.51034E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51032E-22 1.51032E-22 1.51032E-22
+ 1.51032E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22
+ 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51027E-22
+ 1.01075E-22 1.01075E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01077E-22
+ 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22
+ 1.01078E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01080E-22 1.01080E-22
+ 1.01080E-22 1.01080E-22 1.01080E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
+ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
+ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
+ 1.01081E-22 1.01081E-22 1.01081E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22
+ 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22
+ 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01081E-22 1.01081E-22 1.01081E-22
+ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
+ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
+ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01080E-22 1.01080E-22 1.01080E-22
+ 1.01080E-22 1.01080E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01078E-22
+ 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22
+ 1.01077E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01075E-22 1.01075E-22
+ 6.74038E-23 6.74039E-23 6.74040E-23 6.74041E-23 6.74041E-23 6.74042E-23 6.74043E-23 6.74044E-23 6.74045E-23 6.74046E-23
+ 6.74047E-23 6.74048E-23 6.74050E-23 6.74051E-23 6.74052E-23 6.74053E-23 6.74054E-23 6.74055E-23 6.74056E-23 6.74057E-23
+ 6.74058E-23 6.74059E-23 6.74060E-23 6.74061E-23 6.74062E-23 6.74064E-23 6.74065E-23 6.74066E-23 6.74067E-23 6.74068E-23
+ 6.74069E-23 6.74070E-23 6.74072E-23 6.74073E-23 6.74074E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23
+ 6.74075E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74077E-23 6.74077E-23
+ 6.74077E-23 6.74077E-23 6.74077E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74079E-23 6.74079E-23
+ 6.74079E-23 6.74079E-23 6.74079E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23
+ 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23
+ 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74079E-23 6.74079E-23 6.74079E-23
+ 6.74079E-23 6.74079E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74077E-23 6.74077E-23 6.74077E-23
+ 6.74077E-23 6.74077E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74075E-23
+ 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74074E-23 6.74073E-23 6.74072E-23 6.74070E-23 6.74069E-23
+ 6.74068E-23 6.74067E-23 6.74066E-23 6.74065E-23 6.74064E-23 6.74062E-23 6.74061E-23 6.74060E-23 6.74059E-23 6.74058E-23
+ 6.74057E-23 6.74056E-23 6.74055E-23 6.74054E-23 6.74053E-23 6.74052E-23 6.74051E-23 6.74050E-23 6.74048E-23 6.74047E-23
+ 6.74046E-23 6.74045E-23 6.74044E-23 6.74043E-23 6.74042E-23 6.74041E-23 6.74041E-23 6.74040E-23 6.74039E-23 6.74038E-23
+ 4.47892E-23 4.47892E-23 4.47893E-23 4.47894E-23 4.47894E-23 4.47895E-23 4.47896E-23 4.47896E-23 4.47897E-23 4.47898E-23
+ 4.47898E-23 4.47899E-23 4.47900E-23 4.47900E-23 4.47901E-23 4.47902E-23 4.47903E-23 4.47903E-23 4.47904E-23 4.47905E-23
+ 4.47905E-23 4.47906E-23 4.47907E-23 4.47908E-23 4.47908E-23 4.47909E-23 4.47910E-23 4.47911E-23 4.47912E-23 4.47912E-23
+ 4.47913E-23 4.47914E-23 4.47915E-23 4.47916E-23 4.47916E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23
+ 4.47917E-23 4.47917E-23 4.47917E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23
+ 4.47918E-23 4.47918E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47920E-23
+ 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47921E-23 4.47921E-23 4.47921E-23
+ 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23
+ 4.47921E-23 4.47921E-23 4.47921E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23
+ 4.47920E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47918E-23 4.47918E-23
+ 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47917E-23 4.47917E-23 4.47917E-23
+ 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47916E-23 4.47916E-23 4.47915E-23 4.47914E-23 4.47913E-23
+ 4.47912E-23 4.47912E-23 4.47911E-23 4.47910E-23 4.47909E-23 4.47908E-23 4.47908E-23 4.47907E-23 4.47906E-23 4.47905E-23
+ 4.47905E-23 4.47904E-23 4.47903E-23 4.47903E-23 4.47902E-23 4.47901E-23 4.47900E-23 4.47900E-23 4.47899E-23 4.47898E-23
+ 4.47898E-23 4.47897E-23 4.47896E-23 4.47896E-23 4.47895E-23 4.47894E-23 4.47894E-23 4.47893E-23 4.47892E-23 4.47892E-23
+ 2.96560E-23 2.96560E-23 2.96561E-23 2.96561E-23 2.96562E-23 2.96562E-23 2.96563E-23 2.96563E-23 2.96563E-23 2.96564E-23
+ 2.96564E-23 2.96565E-23 2.96565E-23 2.96566E-23 2.96566E-23 2.96567E-23 2.96567E-23 2.96568E-23 2.96568E-23 2.96569E-23
+ 2.96569E-23 2.96570E-23 2.96570E-23 2.96571E-23 2.96571E-23 2.96572E-23 2.96572E-23 2.96573E-23 2.96573E-23 2.96574E-23
+ 2.96574E-23 2.96575E-23 2.96575E-23 2.96576E-23 2.96576E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23
+ 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96578E-23 2.96578E-23 2.96578E-23
+ 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96579E-23 2.96579E-23
+ 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23
+ 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23
+ 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23
+ 2.96579E-23 2.96579E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23
+ 2.96578E-23 2.96578E-23 2.96578E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23
+ 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96576E-23 2.96576E-23 2.96575E-23 2.96575E-23 2.96574E-23
+ 2.96574E-23 2.96573E-23 2.96573E-23 2.96572E-23 2.96572E-23 2.96571E-23 2.96571E-23 2.96570E-23 2.96570E-23 2.96569E-23
+ 2.96569E-23 2.96568E-23 2.96568E-23 2.96567E-23 2.96567E-23 2.96566E-23 2.96566E-23 2.96565E-23 2.96565E-23 2.96564E-23
+ 2.96564E-23 2.96563E-23 2.96563E-23 2.96563E-23 2.96562E-23 2.96562E-23 2.96561E-23 2.96561E-23 2.96560E-23 2.96560E-23
+ 1.95660E-23 1.95660E-23 1.95661E-23 1.95661E-23 1.95661E-23 1.95662E-23 1.95662E-23 1.95662E-23 1.95663E-23 1.95663E-23
+ 1.95663E-23 1.95663E-23 1.95664E-23 1.95664E-23 1.95664E-23 1.95665E-23 1.95665E-23 1.95665E-23 1.95666E-23 1.95666E-23
+ 1.95666E-23 1.95667E-23 1.95667E-23 1.95667E-23 1.95668E-23 1.95668E-23 1.95668E-23 1.95669E-23 1.95669E-23 1.95669E-23
+ 1.95670E-23 1.95670E-23 1.95671E-23 1.95671E-23 1.95671E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
+ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
+ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
+ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
+ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
+ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
+ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
+ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
+ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95671E-23 1.95671E-23 1.95671E-23 1.95670E-23 1.95670E-23
+ 1.95669E-23 1.95669E-23 1.95669E-23 1.95668E-23 1.95668E-23 1.95668E-23 1.95667E-23 1.95667E-23 1.95667E-23 1.95666E-23
+ 1.95666E-23 1.95666E-23 1.95665E-23 1.95665E-23 1.95665E-23 1.95664E-23 1.95664E-23 1.95664E-23 1.95663E-23 1.95663E-23
+ 1.95663E-23 1.95663E-23 1.95662E-23 1.95662E-23 1.95662E-23 1.95661E-23 1.95661E-23 1.95661E-23 1.95660E-23 1.95660E-23
+ 1.28630E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28632E-23 1.28632E-23 1.28632E-23 1.28632E-23
+ 1.28632E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28634E-23 1.28634E-23 1.28634E-23 1.28634E-23
+ 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28637E-23
+ 1.28637E-23 1.28637E-23 1.28637E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23
+ 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23
+ 1.28638E-23 1.28638E-23 1.28638E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
+ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
+ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
+ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
+ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28638E-23 1.28638E-23 1.28638E-23
+ 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23
+ 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28637E-23 1.28637E-23 1.28637E-23
+ 1.28637E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23
+ 1.28634E-23 1.28634E-23 1.28634E-23 1.28634E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28632E-23
+ 1.28632E-23 1.28632E-23 1.28632E-23 1.28632E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28630E-23
+ 8.42629E-24 8.42630E-24 8.42631E-24 8.42633E-24 8.42634E-24 8.42635E-24 8.42636E-24 8.42638E-24 8.42639E-24 8.42641E-24
+ 8.42642E-24 8.42643E-24 8.42645E-24 8.42646E-24 8.42647E-24 8.42649E-24 8.42650E-24 8.42652E-24 8.42653E-24 8.42655E-24
+ 8.42656E-24 8.42658E-24 8.42659E-24 8.42661E-24 8.42662E-24 8.42664E-24 8.42665E-24 8.42667E-24 8.42668E-24 8.42670E-24
+ 8.42672E-24 8.42673E-24 8.42675E-24 8.42676E-24 8.42678E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24
+ 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42682E-24 8.42682E-24
+ 8.42682E-24 8.42682E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42684E-24 8.42684E-24 8.42684E-24 8.42685E-24
+ 8.42685E-24 8.42685E-24 8.42685E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42687E-24 8.42687E-24 8.42687E-24
+ 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24
+ 8.42687E-24 8.42687E-24 8.42687E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42685E-24 8.42685E-24 8.42685E-24
+ 8.42685E-24 8.42684E-24 8.42684E-24 8.42684E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42682E-24 8.42682E-24
+ 8.42682E-24 8.42682E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24
+ 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42678E-24 8.42676E-24 8.42675E-24 8.42673E-24 8.42672E-24
+ 8.42670E-24 8.42668E-24 8.42667E-24 8.42665E-24 8.42664E-24 8.42662E-24 8.42661E-24 8.42659E-24 8.42658E-24 8.42656E-24
+ 8.42655E-24 8.42653E-24 8.42652E-24 8.42650E-24 8.42649E-24 8.42647E-24 8.42646E-24 8.42645E-24 8.42643E-24 8.42642E-24
+ 8.42641E-24 8.42639E-24 8.42638E-24 8.42636E-24 8.42635E-24 8.42634E-24 8.42633E-24 8.42631E-24 8.42630E-24 8.42629E-24
+ 5.50023E-24 5.50024E-24 5.50025E-24 5.50025E-24 5.50026E-24 5.50027E-24 5.50028E-24 5.50029E-24 5.50030E-24 5.50031E-24
+ 5.50032E-24 5.50033E-24 5.50033E-24 5.50034E-24 5.50035E-24 5.50036E-24 5.50037E-24 5.50038E-24 5.50039E-24 5.50040E-24
+ 5.50041E-24 5.50042E-24 5.50043E-24 5.50044E-24 5.50045E-24 5.50046E-24 5.50047E-24 5.50048E-24 5.50049E-24 5.50050E-24
+ 5.50051E-24 5.50052E-24 5.50053E-24 5.50055E-24 5.50056E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24
+ 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50058E-24 5.50058E-24 5.50058E-24 5.50058E-24
+ 5.50058E-24 5.50058E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50060E-24 5.50060E-24 5.50060E-24
+ 5.50060E-24 5.50060E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50062E-24
+ 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24
+ 5.50062E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50060E-24 5.50060E-24
+ 5.50060E-24 5.50060E-24 5.50060E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50058E-24 5.50058E-24
+ 5.50058E-24 5.50058E-24 5.50058E-24 5.50058E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24
+ 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50056E-24 5.50055E-24 5.50053E-24 5.50052E-24 5.50051E-24
+ 5.50050E-24 5.50049E-24 5.50048E-24 5.50047E-24 5.50046E-24 5.50045E-24 5.50044E-24 5.50043E-24 5.50042E-24 5.50041E-24
+ 5.50040E-24 5.50039E-24 5.50038E-24 5.50037E-24 5.50036E-24 5.50035E-24 5.50034E-24 5.50033E-24 5.50033E-24 5.50032E-24
+ 5.50031E-24 5.50030E-24 5.50029E-24 5.50028E-24 5.50027E-24 5.50026E-24 5.50025E-24 5.50025E-24 5.50024E-24 5.50023E-24
+ 3.57748E-24 3.57749E-24 3.57749E-24 3.57750E-24 3.57751E-24 3.57751E-24 3.57752E-24 3.57752E-24 3.57753E-24 3.57753E-24
+ 3.57754E-24 3.57755E-24 3.57755E-24 3.57756E-24 3.57756E-24 3.57757E-24 3.57758E-24 3.57758E-24 3.57759E-24 3.57760E-24
+ 3.57760E-24 3.57761E-24 3.57762E-24 3.57762E-24 3.57763E-24 3.57764E-24 3.57764E-24 3.57765E-24 3.57766E-24 3.57766E-24
+ 3.57767E-24 3.57768E-24 3.57768E-24 3.57769E-24 3.57770E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24
+ 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57772E-24
+ 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57773E-24 3.57773E-24 3.57773E-24
+ 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24
+ 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24
+ 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24
+ 3.57773E-24 3.57773E-24 3.57773E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24
+ 3.57772E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24
+ 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57770E-24 3.57769E-24 3.57768E-24 3.57768E-24 3.57767E-24
+ 3.57766E-24 3.57766E-24 3.57765E-24 3.57764E-24 3.57764E-24 3.57763E-24 3.57762E-24 3.57762E-24 3.57761E-24 3.57760E-24
+ 3.57760E-24 3.57759E-24 3.57758E-24 3.57758E-24 3.57757E-24 3.57756E-24 3.57756E-24 3.57755E-24 3.57755E-24 3.57754E-24
+ 3.57753E-24 3.57753E-24 3.57752E-24 3.57752E-24 3.57751E-24 3.57751E-24 3.57750E-24 3.57749E-24 3.57749E-24 3.57748E-24
+ 2.31861E-24 2.31861E-24 2.31861E-24 2.31862E-24 2.31862E-24 2.31862E-24 2.31863E-24 2.31863E-24 2.31864E-24 2.31864E-24
+ 2.31864E-24 2.31865E-24 2.31865E-24 2.31866E-24 2.31866E-24 2.31866E-24 2.31867E-24 2.31867E-24 2.31868E-24 2.31868E-24
+ 2.31869E-24 2.31869E-24 2.31869E-24 2.31870E-24 2.31870E-24 2.31871E-24 2.31871E-24 2.31872E-24 2.31872E-24 2.31873E-24
+ 2.31873E-24 2.31873E-24 2.31874E-24 2.31874E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24
+ 2.31875E-24 2.31875E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24
+ 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24
+ 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24
+ 2.31877E-24 2.31877E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31877E-24 2.31877E-24
+ 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24
+ 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24
+ 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31875E-24 2.31875E-24
+ 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31874E-24 2.31874E-24 2.31873E-24 2.31873E-24
+ 2.31873E-24 2.31872E-24 2.31872E-24 2.31871E-24 2.31871E-24 2.31870E-24 2.31870E-24 2.31869E-24 2.31869E-24 2.31869E-24
+ 2.31868E-24 2.31868E-24 2.31867E-24 2.31867E-24 2.31866E-24 2.31866E-24 2.31866E-24 2.31865E-24 2.31865E-24 2.31864E-24
+ 2.31864E-24 2.31864E-24 2.31863E-24 2.31863E-24 2.31862E-24 2.31862E-24 2.31862E-24 2.31861E-24 2.31861E-24 2.31861E-24
+ 1.49737E-24 1.49737E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49739E-24 1.49739E-24 1.49739E-24 1.49739E-24
+ 1.49740E-24 1.49740E-24 1.49740E-24 1.49740E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49742E-24 1.49742E-24
+ 1.49742E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49744E-24 1.49744E-24 1.49744E-24 1.49745E-24 1.49745E-24
+ 1.49745E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
+ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
+ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
+ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
+ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
+ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
+ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
+ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
+ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49745E-24
+ 1.49745E-24 1.49745E-24 1.49744E-24 1.49744E-24 1.49744E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49742E-24
+ 1.49742E-24 1.49742E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49740E-24 1.49740E-24 1.49740E-24 1.49740E-24
+ 1.49739E-24 1.49739E-24 1.49739E-24 1.49739E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49737E-24 1.49737E-24
+ 9.63575E-25 9.63576E-25 9.63578E-25 9.63579E-25 9.63581E-25 9.63583E-25 9.63584E-25 9.63586E-25 9.63588E-25 9.63589E-25
+ 9.63591E-25 9.63593E-25 9.63594E-25 9.63596E-25 9.63598E-25 9.63599E-25 9.63601E-25 9.63603E-25 9.63605E-25 9.63607E-25
+ 9.63608E-25 9.63610E-25 9.63612E-25 9.63614E-25 9.63616E-25 9.63618E-25 9.63620E-25 9.63622E-25 9.63624E-25 9.63626E-25
+ 9.63628E-25 9.63630E-25 9.63632E-25 9.63634E-25 9.63636E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25
+ 9.63638E-25 9.63638E-25 9.63638E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63640E-25 9.63640E-25 9.63640E-25
+ 9.63641E-25 9.63641E-25 9.63641E-25 9.63642E-25 9.63642E-25 9.63642E-25 9.63643E-25 9.63643E-25 9.63644E-25 9.63644E-25
+ 9.63644E-25 9.63645E-25 9.63645E-25 9.63645E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63647E-25 9.63647E-25
+ 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25
+ 9.63647E-25 9.63647E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63645E-25 9.63645E-25 9.63645E-25 9.63644E-25
+ 9.63644E-25 9.63644E-25 9.63643E-25 9.63643E-25 9.63642E-25 9.63642E-25 9.63642E-25 9.63641E-25 9.63641E-25 9.63641E-25
+ 9.63640E-25 9.63640E-25 9.63640E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63638E-25 9.63638E-25 9.63638E-25
+ 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63636E-25 9.63634E-25 9.63632E-25 9.63630E-25 9.63628E-25
+ 9.63626E-25 9.63624E-25 9.63622E-25 9.63620E-25 9.63618E-25 9.63616E-25 9.63614E-25 9.63612E-25 9.63610E-25 9.63608E-25
+ 9.63607E-25 9.63605E-25 9.63603E-25 9.63601E-25 9.63599E-25 9.63598E-25 9.63596E-25 9.63594E-25 9.63593E-25 9.63591E-25
+ 9.63589E-25 9.63588E-25 9.63586E-25 9.63584E-25 9.63583E-25 9.63581E-25 9.63579E-25 9.63578E-25 9.63576E-25 9.63575E-25
+ 6.17867E-25 6.17868E-25 6.17869E-25 6.17870E-25 6.17871E-25 6.17872E-25 6.17873E-25 6.17875E-25 6.17876E-25 6.17877E-25
+ 6.17878E-25 6.17879E-25 6.17880E-25 6.17881E-25 6.17882E-25 6.17883E-25 6.17884E-25 6.17886E-25 6.17887E-25 6.17888E-25
+ 6.17889E-25 6.17890E-25 6.17892E-25 6.17893E-25 6.17894E-25 6.17895E-25 6.17896E-25 6.17898E-25 6.17899E-25 6.17900E-25
+ 6.17902E-25 6.17903E-25 6.17904E-25 6.17906E-25 6.17907E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25
+ 6.17908E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17910E-25 6.17910E-25 6.17910E-25
+ 6.17910E-25 6.17910E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17912E-25 6.17912E-25 6.17912E-25 6.17912E-25
+ 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25
+ 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25
+ 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25
+ 6.17912E-25 6.17912E-25 6.17912E-25 6.17912E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17910E-25 6.17910E-25
+ 6.17910E-25 6.17910E-25 6.17910E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17908E-25
+ 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17907E-25 6.17906E-25 6.17904E-25 6.17903E-25 6.17902E-25
+ 6.17900E-25 6.17899E-25 6.17898E-25 6.17896E-25 6.17895E-25 6.17894E-25 6.17893E-25 6.17892E-25 6.17890E-25 6.17889E-25
+ 6.17888E-25 6.17887E-25 6.17886E-25 6.17884E-25 6.17883E-25 6.17882E-25 6.17881E-25 6.17880E-25 6.17879E-25 6.17878E-25
+ 6.17877E-25 6.17876E-25 6.17875E-25 6.17873E-25 6.17872E-25 6.17871E-25 6.17870E-25 6.17869E-25 6.17868E-25 6.17867E-25
+ 3.94784E-25 3.94784E-25 3.94785E-25 3.94786E-25 3.94786E-25 3.94787E-25 3.94788E-25 3.94788E-25 3.94789E-25 3.94790E-25
+ 3.94790E-25 3.94791E-25 3.94792E-25 3.94793E-25 3.94793E-25 3.94794E-25 3.94795E-25 3.94796E-25 3.94796E-25 3.94797E-25
+ 3.94798E-25 3.94799E-25 3.94799E-25 3.94800E-25 3.94801E-25 3.94802E-25 3.94803E-25 3.94803E-25 3.94804E-25 3.94805E-25
+ 3.94806E-25 3.94807E-25 3.94808E-25 3.94808E-25 3.94809E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25
+ 3.94810E-25 3.94810E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25
+ 3.94811E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94813E-25 3.94813E-25 3.94813E-25
+ 3.94813E-25 3.94813E-25 3.94813E-25 3.94813E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25
+ 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25
+ 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94813E-25 3.94813E-25 3.94813E-25 3.94813E-25
+ 3.94813E-25 3.94813E-25 3.94813E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94811E-25
+ 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94810E-25 3.94810E-25
+ 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94809E-25 3.94808E-25 3.94808E-25 3.94807E-25 3.94806E-25
+ 3.94805E-25 3.94804E-25 3.94803E-25 3.94803E-25 3.94802E-25 3.94801E-25 3.94800E-25 3.94799E-25 3.94799E-25 3.94798E-25
+ 3.94797E-25 3.94796E-25 3.94796E-25 3.94795E-25 3.94794E-25 3.94793E-25 3.94793E-25 3.94792E-25 3.94791E-25 3.94790E-25
+ 3.94790E-25 3.94789E-25 3.94788E-25 3.94788E-25 3.94787E-25 3.94786E-25 3.94786E-25 3.94785E-25 3.94784E-25 3.94784E-25
+ 2.51349E-25 2.51350E-25 2.51350E-25 2.51351E-25 2.51351E-25 2.51352E-25 2.51352E-25 2.51352E-25 2.51353E-25 2.51353E-25
+ 2.51354E-25 2.51354E-25 2.51355E-25 2.51355E-25 2.51356E-25 2.51356E-25 2.51357E-25 2.51357E-25 2.51358E-25 2.51358E-25
+ 2.51359E-25 2.51359E-25 2.51360E-25 2.51360E-25 2.51361E-25 2.51361E-25 2.51362E-25 2.51362E-25 2.51363E-25 2.51363E-25
+ 2.51364E-25 2.51364E-25 2.51365E-25 2.51365E-25 2.51366E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25
+ 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25
+ 2.51367E-25 2.51367E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25
+ 2.51368E-25 2.51368E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25
+ 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25
+ 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51368E-25 2.51368E-25
+ 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51367E-25 2.51367E-25
+ 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25
+ 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51366E-25 2.51365E-25 2.51365E-25 2.51364E-25 2.51364E-25
+ 2.51363E-25 2.51363E-25 2.51362E-25 2.51362E-25 2.51361E-25 2.51361E-25 2.51360E-25 2.51360E-25 2.51359E-25 2.51359E-25
+ 2.51358E-25 2.51358E-25 2.51357E-25 2.51357E-25 2.51356E-25 2.51356E-25 2.51355E-25 2.51355E-25 2.51354E-25 2.51354E-25
+ 2.51353E-25 2.51353E-25 2.51352E-25 2.51352E-25 2.51352E-25 2.51351E-25 2.51351E-25 2.51350E-25 2.51350E-25 2.51349E-25
+ 1.59460E-25 1.59460E-25 1.59460E-25 1.59461E-25 1.59461E-25 1.59461E-25 1.59462E-25 1.59462E-25 1.59462E-25 1.59462E-25
+ 1.59463E-25 1.59463E-25 1.59463E-25 1.59464E-25 1.59464E-25 1.59464E-25 1.59465E-25 1.59465E-25 1.59465E-25 1.59465E-25
+ 1.59466E-25 1.59466E-25 1.59466E-25 1.59467E-25 1.59467E-25 1.59467E-25 1.59468E-25 1.59468E-25 1.59468E-25 1.59469E-25
+ 1.59469E-25 1.59469E-25 1.59470E-25 1.59470E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25
+ 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25
+ 1.59471E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25
+ 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59473E-25 1.59473E-25
+ 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25
+ 1.59473E-25 1.59473E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25
+ 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59471E-25
+ 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25
+ 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59470E-25 1.59470E-25 1.59469E-25 1.59469E-25
+ 1.59469E-25 1.59468E-25 1.59468E-25 1.59468E-25 1.59467E-25 1.59467E-25 1.59467E-25 1.59466E-25 1.59466E-25 1.59466E-25
+ 1.59465E-25 1.59465E-25 1.59465E-25 1.59465E-25 1.59464E-25 1.59464E-25 1.59464E-25 1.59463E-25 1.59463E-25 1.59463E-25
+ 1.59462E-25 1.59462E-25 1.59462E-25 1.59462E-25 1.59461E-25 1.59461E-25 1.59461E-25 1.59460E-25 1.59460E-25 1.59460E-25
+ 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25
+ 1.00806E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00808E-25 1.00808E-25 1.00808E-25 1.00808E-25
+ 1.00808E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00810E-25 1.00810E-25 1.00810E-25 1.00810E-25
+ 1.00811E-25 1.00811E-25 1.00811E-25 1.00811E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
+ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
+ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
+ 1.00812E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25
+ 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25
+ 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00812E-25
+ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
+ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
+ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00811E-25 1.00811E-25 1.00811E-25 1.00811E-25
+ 1.00810E-25 1.00810E-25 1.00810E-25 1.00810E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00808E-25
+ 1.00808E-25 1.00808E-25 1.00808E-25 1.00808E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00806E-25
+ 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25
+ 6.34988E-26 6.34989E-26 6.34990E-26 6.34992E-26 6.34993E-26 6.34994E-26 6.34995E-26 6.34996E-26 6.34997E-26 6.34998E-26
+ 6.35000E-26 6.35001E-26 6.35002E-26 6.35003E-26 6.35004E-26 6.35006E-26 6.35007E-26 6.35008E-26 6.35010E-26 6.35011E-26
+ 6.35012E-26 6.35013E-26 6.35015E-26 6.35016E-26 6.35017E-26 6.35019E-26 6.35020E-26 6.35022E-26 6.35023E-26 6.35025E-26
+ 6.35026E-26 6.35027E-26 6.35029E-26 6.35030E-26 6.35032E-26 6.35033E-26 6.35033E-26 6.35033E-26 6.35034E-26 6.35034E-26
+ 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35035E-26 6.35035E-26 6.35035E-26 6.35035E-26
+ 6.35036E-26 6.35036E-26 6.35036E-26 6.35036E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35038E-26 6.35038E-26
+ 6.35038E-26 6.35038E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35040E-26 6.35040E-26 6.35040E-26
+ 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26
+ 6.35040E-26 6.35040E-26 6.35040E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35038E-26 6.35038E-26
+ 6.35038E-26 6.35038E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35036E-26 6.35036E-26 6.35036E-26 6.35036E-26
+ 6.35035E-26 6.35035E-26 6.35035E-26 6.35035E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26
+ 6.35034E-26 6.35034E-26 6.35033E-26 6.35033E-26 6.35033E-26 6.35032E-26 6.35030E-26 6.35029E-26 6.35027E-26 6.35026E-26
+ 6.35025E-26 6.35023E-26 6.35022E-26 6.35020E-26 6.35019E-26 6.35017E-26 6.35016E-26 6.35015E-26 6.35013E-26 6.35012E-26
+ 6.35011E-26 6.35010E-26 6.35008E-26 6.35007E-26 6.35006E-26 6.35004E-26 6.35003E-26 6.35002E-26 6.35001E-26 6.35000E-26
+ 6.34998E-26 6.34997E-26 6.34996E-26 6.34995E-26 6.34994E-26 6.34993E-26 6.34992E-26 6.34990E-26 6.34989E-26 6.34988E-26
+ 3.98572E-26 3.98573E-26 3.98574E-26 3.98574E-26 3.98575E-26 3.98576E-26 3.98576E-26 3.98577E-26 3.98578E-26 3.98579E-26
+ 3.98579E-26 3.98580E-26 3.98581E-26 3.98582E-26 3.98582E-26 3.98583E-26 3.98584E-26 3.98585E-26 3.98586E-26 3.98587E-26
+ 3.98587E-26 3.98588E-26 3.98589E-26 3.98590E-26 3.98591E-26 3.98592E-26 3.98593E-26 3.98593E-26 3.98594E-26 3.98595E-26
+ 3.98596E-26 3.98597E-26 3.98598E-26 3.98599E-26 3.98600E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26
+ 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26
+ 3.98602E-26 3.98602E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98604E-26 3.98604E-26
+ 3.98604E-26 3.98604E-26 3.98604E-26 3.98604E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26
+ 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26
+ 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98604E-26 3.98604E-26 3.98604E-26 3.98604E-26
+ 3.98604E-26 3.98604E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98602E-26 3.98602E-26
+ 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26
+ 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98600E-26 3.98599E-26 3.98598E-26 3.98597E-26 3.98596E-26
+ 3.98595E-26 3.98594E-26 3.98593E-26 3.98593E-26 3.98592E-26 3.98591E-26 3.98590E-26 3.98589E-26 3.98588E-26 3.98587E-26
+ 3.98587E-26 3.98586E-26 3.98585E-26 3.98584E-26 3.98583E-26 3.98582E-26 3.98582E-26 3.98581E-26 3.98580E-26 3.98579E-26
+ 3.98579E-26 3.98578E-26 3.98577E-26 3.98576E-26 3.98576E-26 3.98575E-26 3.98574E-26 3.98574E-26 3.98573E-26 3.98572E-26
+ 2.49290E-26 2.49290E-26 2.49291E-26 2.49291E-26 2.49292E-26 2.49292E-26 2.49293E-26 2.49293E-26 2.49294E-26 2.49294E-26
+ 2.49295E-26 2.49295E-26 2.49296E-26 2.49296E-26 2.49297E-26 2.49297E-26 2.49298E-26 2.49298E-26 2.49299E-26 2.49299E-26
+ 2.49300E-26 2.49300E-26 2.49301E-26 2.49301E-26 2.49302E-26 2.49302E-26 2.49303E-26 2.49304E-26 2.49304E-26 2.49305E-26
+ 2.49305E-26 2.49306E-26 2.49306E-26 2.49307E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26
+ 2.49308E-26 2.49308E-26 2.49308E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26
+ 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26
+ 2.49310E-26 2.49310E-26 2.49310E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26
+ 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26
+ 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49310E-26 2.49310E-26 2.49310E-26
+ 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26
+ 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49308E-26 2.49308E-26 2.49308E-26
+ 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49307E-26 2.49306E-26 2.49306E-26 2.49305E-26
+ 2.49305E-26 2.49304E-26 2.49304E-26 2.49303E-26 2.49302E-26 2.49302E-26 2.49301E-26 2.49301E-26 2.49300E-26 2.49300E-26
+ 2.49299E-26 2.49299E-26 2.49298E-26 2.49298E-26 2.49297E-26 2.49297E-26 2.49296E-26 2.49296E-26 2.49295E-26 2.49295E-26
+ 2.49294E-26 2.49294E-26 2.49293E-26 2.49293E-26 2.49292E-26 2.49292E-26 2.49291E-26 2.49291E-26 2.49290E-26 2.49290E-26
+ 1.55367E-26 1.55368E-26 1.55368E-26 1.55368E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55370E-26 1.55370E-26
+ 1.55370E-26 1.55371E-26 1.55371E-26 1.55371E-26 1.55372E-26 1.55372E-26 1.55372E-26 1.55373E-26 1.55373E-26 1.55373E-26
+ 1.55374E-26 1.55374E-26 1.55374E-26 1.55375E-26 1.55375E-26 1.55375E-26 1.55376E-26 1.55376E-26 1.55376E-26 1.55377E-26
+ 1.55377E-26 1.55377E-26 1.55378E-26 1.55378E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26
+ 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26
+ 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26
+ 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26
+ 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26
+ 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26
+ 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26
+ 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26
+ 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55378E-26 1.55378E-26 1.55377E-26 1.55377E-26
+ 1.55377E-26 1.55376E-26 1.55376E-26 1.55376E-26 1.55375E-26 1.55375E-26 1.55375E-26 1.55374E-26 1.55374E-26 1.55374E-26
+ 1.55373E-26 1.55373E-26 1.55373E-26 1.55372E-26 1.55372E-26 1.55372E-26 1.55371E-26 1.55371E-26 1.55371E-26 1.55370E-26
+ 1.55370E-26 1.55370E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55368E-26 1.55368E-26 1.55368E-26 1.55367E-26
+ 9.64879E-27 9.64881E-27 9.64882E-27 9.64884E-27 9.64886E-27 9.64888E-27 9.64890E-27 9.64891E-27 9.64893E-27 9.64895E-27
+ 9.64897E-27 9.64899E-27 9.64901E-27 9.64903E-27 9.64905E-27 9.64907E-27 9.64909E-27 9.64911E-27 9.64913E-27 9.64915E-27
+ 9.64917E-27 9.64919E-27 9.64921E-27 9.64923E-27 9.64926E-27 9.64928E-27 9.64930E-27 9.64932E-27 9.64935E-27 9.64937E-27
+ 9.64939E-27 9.64942E-27 9.64944E-27 9.64946E-27 9.64949E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64952E-27
+ 9.64952E-27 9.64952E-27 9.64952E-27 9.64952E-27 9.64953E-27 9.64953E-27 9.64953E-27 9.64954E-27 9.64954E-27 9.64954E-27
+ 9.64955E-27 9.64955E-27 9.64956E-27 9.64956E-27 9.64956E-27 9.64957E-27 9.64957E-27 9.64958E-27 9.64958E-27 9.64959E-27
+ 9.64959E-27 9.64959E-27 9.64960E-27 9.64960E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64962E-27 9.64962E-27
+ 9.64962E-27 9.64962E-27 9.64962E-27 9.64962E-27 9.64963E-27 9.64963E-27 9.64962E-27 9.64962E-27 9.64962E-27 9.64962E-27
+ 9.64962E-27 9.64962E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64960E-27 9.64960E-27 9.64959E-27 9.64959E-27
+ 9.64959E-27 9.64958E-27 9.64958E-27 9.64957E-27 9.64957E-27 9.64956E-27 9.64956E-27 9.64956E-27 9.64955E-27 9.64955E-27
+ 9.64954E-27 9.64954E-27 9.64954E-27 9.64953E-27 9.64953E-27 9.64953E-27 9.64952E-27 9.64952E-27 9.64952E-27 9.64952E-27
+ 9.64952E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64949E-27 9.64946E-27 9.64944E-27 9.64942E-27 9.64939E-27
+ 9.64937E-27 9.64935E-27 9.64932E-27 9.64930E-27 9.64928E-27 9.64926E-27 9.64923E-27 9.64921E-27 9.64919E-27 9.64917E-27
+ 9.64915E-27 9.64913E-27 9.64911E-27 9.64909E-27 9.64907E-27 9.64905E-27 9.64903E-27 9.64901E-27 9.64899E-27 9.64897E-27
+ 9.64895E-27 9.64893E-27 9.64891E-27 9.64890E-27 9.64888E-27 9.64886E-27 9.64884E-27 9.64882E-27 9.64881E-27 9.64879E-27
+ 5.97095E-27 5.97096E-27 5.97097E-27 5.97098E-27 5.97100E-27 5.97101E-27 5.97102E-27 5.97103E-27 5.97104E-27 5.97105E-27
+ 5.97106E-27 5.97108E-27 5.97109E-27 5.97110E-27 5.97111E-27 5.97112E-27 5.97114E-27 5.97115E-27 5.97116E-27 5.97118E-27
+ 5.97119E-27 5.97120E-27 5.97122E-27 5.97123E-27 5.97124E-27 5.97126E-27 5.97127E-27 5.97129E-27 5.97130E-27 5.97131E-27
+ 5.97133E-27 5.97134E-27 5.97136E-27 5.97137E-27 5.97139E-27 5.97140E-27 5.97140E-27 5.97140E-27 5.97141E-27 5.97141E-27
+ 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97142E-27 5.97142E-27 5.97142E-27 5.97142E-27
+ 5.97143E-27 5.97143E-27 5.97143E-27 5.97143E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97145E-27 5.97145E-27
+ 5.97145E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27
+ 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27
+ 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97145E-27
+ 5.97145E-27 5.97145E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97143E-27 5.97143E-27 5.97143E-27 5.97143E-27
+ 5.97142E-27 5.97142E-27 5.97142E-27 5.97142E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27
+ 5.97141E-27 5.97141E-27 5.97140E-27 5.97140E-27 5.97140E-27 5.97139E-27 5.97137E-27 5.97136E-27 5.97134E-27 5.97133E-27
+ 5.97131E-27 5.97130E-27 5.97129E-27 5.97127E-27 5.97126E-27 5.97124E-27 5.97123E-27 5.97122E-27 5.97120E-27 5.97119E-27
+ 5.97118E-27 5.97116E-27 5.97115E-27 5.97114E-27 5.97112E-27 5.97111E-27 5.97110E-27 5.97109E-27 5.97108E-27 5.97106E-27
+ 5.97105E-27 5.97104E-27 5.97103E-27 5.97102E-27 5.97101E-27 5.97100E-27 5.97098E-27 5.97097E-27 5.97096E-27 5.97095E-27
+ 3.68191E-27 3.68191E-27 3.68192E-27 3.68193E-27 3.68193E-27 3.68194E-27 3.68195E-27 3.68195E-27 3.68196E-27 3.68197E-27
+ 3.68198E-27 3.68198E-27 3.68199E-27 3.68200E-27 3.68201E-27 3.68201E-27 3.68202E-27 3.68203E-27 3.68204E-27 3.68205E-27
+ 3.68205E-27 3.68206E-27 3.68207E-27 3.68208E-27 3.68209E-27 3.68210E-27 3.68210E-27 3.68211E-27 3.68212E-27 3.68213E-27
+ 3.68214E-27 3.68215E-27 3.68216E-27 3.68217E-27 3.68218E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27
+ 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68220E-27 3.68220E-27 3.68220E-27 3.68220E-27
+ 3.68220E-27 3.68220E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68222E-27 3.68222E-27
+ 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27
+ 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27
+ 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27
+ 3.68222E-27 3.68222E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68220E-27 3.68220E-27
+ 3.68220E-27 3.68220E-27 3.68220E-27 3.68220E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27
+ 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68218E-27 3.68217E-27 3.68216E-27 3.68215E-27 3.68214E-27
+ 3.68213E-27 3.68212E-27 3.68211E-27 3.68210E-27 3.68210E-27 3.68209E-27 3.68208E-27 3.68207E-27 3.68206E-27 3.68205E-27
+ 3.68205E-27 3.68204E-27 3.68203E-27 3.68202E-27 3.68201E-27 3.68201E-27 3.68200E-27 3.68199E-27 3.68198E-27 3.68198E-27
+ 3.68197E-27 3.68196E-27 3.68195E-27 3.68195E-27 3.68194E-27 3.68193E-27 3.68193E-27 3.68192E-27 3.68191E-27 3.68191E-27
+ 2.26235E-27 2.26236E-27 2.26236E-27 2.26237E-27 2.26237E-27 2.26238E-27 2.26238E-27 2.26238E-27 2.26239E-27 2.26239E-27
+ 2.26240E-27 2.26240E-27 2.26241E-27 2.26241E-27 2.26242E-27 2.26242E-27 2.26243E-27 2.26243E-27 2.26244E-27 2.26244E-27
+ 2.26245E-27 2.26245E-27 2.26246E-27 2.26246E-27 2.26247E-27 2.26247E-27 2.26248E-27 2.26248E-27 2.26249E-27 2.26249E-27
+ 2.26250E-27 2.26251E-27 2.26251E-27 2.26252E-27 2.26252E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27
+ 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26254E-27 2.26254E-27 2.26254E-27
+ 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26255E-27 2.26255E-27 2.26255E-27
+ 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26256E-27 2.26256E-27
+ 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27
+ 2.26256E-27 2.26256E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27
+ 2.26255E-27 2.26255E-27 2.26255E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27
+ 2.26254E-27 2.26254E-27 2.26254E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27
+ 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26252E-27 2.26252E-27 2.26251E-27 2.26251E-27 2.26250E-27
+ 2.26249E-27 2.26249E-27 2.26248E-27 2.26248E-27 2.26247E-27 2.26247E-27 2.26246E-27 2.26246E-27 2.26245E-27 2.26245E-27
+ 2.26244E-27 2.26244E-27 2.26243E-27 2.26243E-27 2.26242E-27 2.26242E-27 2.26241E-27 2.26241E-27 2.26240E-27 2.26240E-27
+ 2.26239E-27 2.26239E-27 2.26238E-27 2.26238E-27 2.26238E-27 2.26237E-27 2.26237E-27 2.26236E-27 2.26236E-27 2.26235E-27
+ 1.38518E-27 1.38519E-27 1.38519E-27 1.38519E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38521E-27 1.38521E-27
+ 1.38521E-27 1.38521E-27 1.38522E-27 1.38522E-27 1.38522E-27 1.38523E-27 1.38523E-27 1.38523E-27 1.38524E-27 1.38524E-27
+ 1.38524E-27 1.38525E-27 1.38525E-27 1.38525E-27 1.38526E-27 1.38526E-27 1.38526E-27 1.38527E-27 1.38527E-27 1.38527E-27
+ 1.38528E-27 1.38528E-27 1.38528E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27
+ 1.38529E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27
+ 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38531E-27
+ 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27
+ 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27
+ 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27
+ 1.38531E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27
+ 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38529E-27
+ 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38528E-27 1.38528E-27 1.38528E-27
+ 1.38527E-27 1.38527E-27 1.38527E-27 1.38526E-27 1.38526E-27 1.38526E-27 1.38525E-27 1.38525E-27 1.38525E-27 1.38524E-27
+ 1.38524E-27 1.38524E-27 1.38523E-27 1.38523E-27 1.38523E-27 1.38522E-27 1.38522E-27 1.38522E-27 1.38521E-27 1.38521E-27
+ 1.38521E-27 1.38521E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38519E-27 1.38519E-27 1.38519E-27 1.38518E-27
+ 8.45113E-28 8.45114E-28 8.45116E-28 8.45118E-28 8.45119E-28 8.45121E-28 8.45123E-28 8.45124E-28 8.45126E-28 8.45128E-28
+ 8.45130E-28 8.45131E-28 8.45133E-28 8.45135E-28 8.45137E-28 8.45139E-28 8.45140E-28 8.45142E-28 8.45144E-28 8.45146E-28
+ 8.45148E-28 8.45150E-28 8.45152E-28 8.45154E-28 8.45156E-28 8.45158E-28 8.45160E-28 8.45162E-28 8.45165E-28 8.45167E-28
+ 8.45169E-28 8.45171E-28 8.45173E-28 8.45176E-28 8.45178E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45181E-28
+ 8.45181E-28 8.45181E-28 8.45181E-28 8.45181E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45183E-28 8.45183E-28
+ 8.45184E-28 8.45184E-28 8.45184E-28 8.45185E-28 8.45185E-28 8.45186E-28 8.45186E-28 8.45186E-28 8.45187E-28 8.45187E-28
+ 8.45188E-28 8.45188E-28 8.45188E-28 8.45189E-28 8.45189E-28 8.45189E-28 8.45190E-28 8.45190E-28 8.45190E-28 8.45190E-28
+ 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28
+ 8.45190E-28 8.45190E-28 8.45190E-28 8.45190E-28 8.45189E-28 8.45189E-28 8.45189E-28 8.45188E-28 8.45188E-28 8.45188E-28
+ 8.45187E-28 8.45187E-28 8.45186E-28 8.45186E-28 8.45186E-28 8.45185E-28 8.45185E-28 8.45184E-28 8.45184E-28 8.45184E-28
+ 8.45183E-28 8.45183E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45181E-28 8.45181E-28 8.45181E-28 8.45181E-28
+ 8.45181E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45178E-28 8.45176E-28 8.45173E-28 8.45171E-28 8.45169E-28
+ 8.45167E-28 8.45165E-28 8.45162E-28 8.45160E-28 8.45158E-28 8.45156E-28 8.45154E-28 8.45152E-28 8.45150E-28 8.45148E-28
+ 8.45146E-28 8.45144E-28 8.45142E-28 8.45140E-28 8.45139E-28 8.45137E-28 8.45135E-28 8.45133E-28 8.45131E-28 8.45130E-28
+ 8.45128E-28 8.45126E-28 8.45124E-28 8.45123E-28 8.45121E-28 8.45119E-28 8.45118E-28 8.45116E-28 8.45114E-28 8.45113E-28
+ 5.13786E-28 5.13786E-28 5.13787E-28 5.13789E-28 5.13790E-28 5.13791E-28 5.13792E-28 5.13793E-28 5.13794E-28 5.13795E-28
+ 5.13796E-28 5.13797E-28 5.13798E-28 5.13799E-28 5.13800E-28 5.13801E-28 5.13802E-28 5.13804E-28 5.13805E-28 5.13806E-28
+ 5.13807E-28 5.13808E-28 5.13810E-28 5.13811E-28 5.13812E-28 5.13813E-28 5.13815E-28 5.13816E-28 5.13817E-28 5.13819E-28
+ 5.13820E-28 5.13821E-28 5.13823E-28 5.13824E-28 5.13826E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28
+ 5.13827E-28 5.13827E-28 5.13827E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13829E-28 5.13829E-28
+ 5.13829E-28 5.13829E-28 5.13829E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13831E-28 5.13831E-28 5.13831E-28
+ 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28
+ 5.13833E-28 5.13833E-28 5.13833E-28 5.13834E-28 5.13834E-28 5.13834E-28 5.13834E-28 5.13833E-28 5.13833E-28 5.13833E-28
+ 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28
+ 5.13831E-28 5.13831E-28 5.13831E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13829E-28 5.13829E-28 5.13829E-28
+ 5.13829E-28 5.13829E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13827E-28 5.13827E-28 5.13827E-28
+ 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13826E-28 5.13824E-28 5.13823E-28 5.13821E-28 5.13820E-28
+ 5.13819E-28 5.13817E-28 5.13816E-28 5.13815E-28 5.13813E-28 5.13812E-28 5.13811E-28 5.13810E-28 5.13808E-28 5.13807E-28
+ 5.13806E-28 5.13805E-28 5.13804E-28 5.13802E-28 5.13801E-28 5.13800E-28 5.13799E-28 5.13798E-28 5.13797E-28 5.13796E-28
+ 5.13795E-28 5.13794E-28 5.13793E-28 5.13792E-28 5.13791E-28 5.13790E-28 5.13789E-28 5.13787E-28 5.13786E-28 5.13786E-28
+ 3.11250E-28 3.11251E-28 3.11251E-28 3.11252E-28 3.11253E-28 3.11253E-28 3.11254E-28 3.11255E-28 3.11255E-28 3.11256E-28
+ 3.11256E-28 3.11257E-28 3.11258E-28 3.11258E-28 3.11259E-28 3.11260E-28 3.11261E-28 3.11261E-28 3.11262E-28 3.11263E-28
+ 3.11263E-28 3.11264E-28 3.11265E-28 3.11266E-28 3.11266E-28 3.11267E-28 3.11268E-28 3.11269E-28 3.11270E-28 3.11270E-28
+ 3.11271E-28 3.11272E-28 3.11273E-28 3.11274E-28 3.11275E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28
+ 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11277E-28 3.11277E-28
+ 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28
+ 3.11278E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28
+ 3.11279E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11279E-28
+ 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11278E-28
+ 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28
+ 3.11277E-28 3.11277E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28
+ 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11275E-28 3.11274E-28 3.11273E-28 3.11272E-28 3.11271E-28
+ 3.11270E-28 3.11270E-28 3.11269E-28 3.11268E-28 3.11267E-28 3.11266E-28 3.11266E-28 3.11265E-28 3.11264E-28 3.11263E-28
+ 3.11263E-28 3.11262E-28 3.11261E-28 3.11261E-28 3.11260E-28 3.11259E-28 3.11258E-28 3.11258E-28 3.11257E-28 3.11256E-28
+ 3.11256E-28 3.11255E-28 3.11255E-28 3.11254E-28 3.11253E-28 3.11253E-28 3.11252E-28 3.11251E-28 3.11251E-28 3.11250E-28
+ 1.87888E-28 1.87888E-28 1.87888E-28 1.87889E-28 1.87889E-28 1.87890E-28 1.87890E-28 1.87890E-28 1.87891E-28 1.87891E-28
+ 1.87892E-28 1.87892E-28 1.87892E-28 1.87893E-28 1.87893E-28 1.87894E-28 1.87894E-28 1.87894E-28 1.87895E-28 1.87895E-28
+ 1.87896E-28 1.87896E-28 1.87897E-28 1.87897E-28 1.87898E-28 1.87898E-28 1.87899E-28 1.87899E-28 1.87900E-28 1.87900E-28
+ 1.87901E-28 1.87901E-28 1.87902E-28 1.87902E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28
+ 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28
+ 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28
+ 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87906E-28 1.87906E-28
+ 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28
+ 1.87906E-28 1.87906E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28
+ 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28
+ 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28
+ 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87902E-28 1.87902E-28 1.87901E-28 1.87901E-28
+ 1.87900E-28 1.87900E-28 1.87899E-28 1.87899E-28 1.87898E-28 1.87898E-28 1.87897E-28 1.87897E-28 1.87896E-28 1.87896E-28
+ 1.87895E-28 1.87895E-28 1.87894E-28 1.87894E-28 1.87894E-28 1.87893E-28 1.87893E-28 1.87892E-28 1.87892E-28 1.87892E-28
+ 1.87891E-28 1.87891E-28 1.87890E-28 1.87890E-28 1.87890E-28 1.87889E-28 1.87889E-28 1.87888E-28 1.87888E-28 1.87888E-28
+ 1.13018E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13020E-28 1.13020E-28 1.13020E-28 1.13020E-28
+ 1.13021E-28 1.13021E-28 1.13021E-28 1.13021E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13023E-28 1.13023E-28
+ 1.13023E-28 1.13023E-28 1.13024E-28 1.13024E-28 1.13024E-28 1.13025E-28 1.13025E-28 1.13025E-28 1.13026E-28 1.13026E-28
+ 1.13026E-28 1.13026E-28 1.13027E-28 1.13027E-28 1.13027E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
+ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
+ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
+ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
+ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
+ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
+ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
+ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
+ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13027E-28 1.13027E-28 1.13027E-28 1.13026E-28 1.13026E-28
+ 1.13026E-28 1.13026E-28 1.13025E-28 1.13025E-28 1.13025E-28 1.13024E-28 1.13024E-28 1.13024E-28 1.13023E-28 1.13023E-28
+ 1.13023E-28 1.13023E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13021E-28 1.13021E-28 1.13021E-28 1.13021E-28
+ 1.13020E-28 1.13020E-28 1.13020E-28 1.13020E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13018E-28
+ 6.77425E-29 6.77426E-29 6.77428E-29 6.77429E-29 6.77430E-29 6.77432E-29 6.77433E-29 6.77435E-29 6.77436E-29 6.77437E-29
+ 6.77439E-29 6.77440E-29 6.77442E-29 6.77443E-29 6.77445E-29 6.77447E-29 6.77448E-29 6.77450E-29 6.77451E-29 6.77453E-29
+ 6.77455E-29 6.77456E-29 6.77458E-29 6.77460E-29 6.77461E-29 6.77463E-29 6.77465E-29 6.77467E-29 6.77469E-29 6.77470E-29
+ 6.77472E-29 6.77474E-29 6.77476E-29 6.77478E-29 6.77480E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29
+ 6.77482E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77484E-29 6.77484E-29 6.77484E-29 6.77485E-29
+ 6.77485E-29 6.77485E-29 6.77486E-29 6.77486E-29 6.77486E-29 6.77487E-29 6.77487E-29 6.77487E-29 6.77488E-29 6.77488E-29
+ 6.77488E-29 6.77489E-29 6.77489E-29 6.77489E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77491E-29 6.77491E-29
+ 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29
+ 6.77491E-29 6.77491E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77489E-29 6.77489E-29 6.77489E-29 6.77488E-29
+ 6.77488E-29 6.77488E-29 6.77487E-29 6.77487E-29 6.77487E-29 6.77486E-29 6.77486E-29 6.77486E-29 6.77485E-29 6.77485E-29
+ 6.77485E-29 6.77484E-29 6.77484E-29 6.77484E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77482E-29
+ 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77480E-29 6.77478E-29 6.77476E-29 6.77474E-29 6.77472E-29
+ 6.77470E-29 6.77469E-29 6.77467E-29 6.77465E-29 6.77463E-29 6.77461E-29 6.77460E-29 6.77458E-29 6.77456E-29 6.77455E-29
+ 6.77453E-29 6.77451E-29 6.77450E-29 6.77448E-29 6.77447E-29 6.77445E-29 6.77443E-29 6.77442E-29 6.77440E-29 6.77439E-29
+ 6.77437E-29 6.77436E-29 6.77435E-29 6.77433E-29 6.77432E-29 6.77430E-29 6.77429E-29 6.77428E-29 6.77426E-29 6.77425E-29
+ 4.04610E-29 4.04610E-29 4.04611E-29 4.04612E-29 4.04613E-29 4.04614E-29 4.04614E-29 4.04615E-29 4.04616E-29 4.04617E-29
+ 4.04618E-29 4.04619E-29 4.04620E-29 4.04621E-29 4.04622E-29 4.04623E-29 4.04623E-29 4.04624E-29 4.04625E-29 4.04626E-29
+ 4.04627E-29 4.04628E-29 4.04629E-29 4.04630E-29 4.04632E-29 4.04633E-29 4.04634E-29 4.04635E-29 4.04636E-29 4.04637E-29
+ 4.04638E-29 4.04639E-29 4.04640E-29 4.04642E-29 4.04643E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29
+ 4.04644E-29 4.04644E-29 4.04644E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04646E-29
+ 4.04646E-29 4.04646E-29 4.04646E-29 4.04646E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04648E-29
+ 4.04648E-29 4.04648E-29 4.04648E-29 4.04648E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29
+ 4.04649E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04649E-29
+ 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04648E-29 4.04648E-29 4.04648E-29 4.04648E-29
+ 4.04648E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04646E-29 4.04646E-29 4.04646E-29 4.04646E-29
+ 4.04646E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04644E-29 4.04644E-29 4.04644E-29
+ 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04643E-29 4.04642E-29 4.04640E-29 4.04639E-29 4.04638E-29
+ 4.04637E-29 4.04636E-29 4.04635E-29 4.04634E-29 4.04633E-29 4.04632E-29 4.04630E-29 4.04629E-29 4.04628E-29 4.04627E-29
+ 4.04626E-29 4.04625E-29 4.04624E-29 4.04623E-29 4.04623E-29 4.04622E-29 4.04621E-29 4.04620E-29 4.04619E-29 4.04618E-29
+ 4.04617E-29 4.04616E-29 4.04615E-29 4.04614E-29 4.04614E-29 4.04613E-29 4.04612E-29 4.04611E-29 4.04610E-29 4.04610E-29
+ 2.40810E-29 2.40810E-29 2.40811E-29 2.40811E-29 2.40812E-29 2.40812E-29 2.40813E-29 2.40813E-29 2.40814E-29 2.40814E-29
+ 2.40815E-29 2.40815E-29 2.40816E-29 2.40817E-29 2.40817E-29 2.40818E-29 2.40818E-29 2.40819E-29 2.40819E-29 2.40820E-29
+ 2.40821E-29 2.40821E-29 2.40822E-29 2.40822E-29 2.40823E-29 2.40824E-29 2.40824E-29 2.40825E-29 2.40826E-29 2.40826E-29
+ 2.40827E-29 2.40828E-29 2.40828E-29 2.40829E-29 2.40830E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29
+ 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40832E-29
+ 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40833E-29 2.40833E-29 2.40833E-29
+ 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29
+ 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29
+ 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29
+ 2.40833E-29 2.40833E-29 2.40833E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29
+ 2.40832E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29
+ 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40830E-29 2.40829E-29 2.40828E-29 2.40828E-29 2.40827E-29
+ 2.40826E-29 2.40826E-29 2.40825E-29 2.40824E-29 2.40824E-29 2.40823E-29 2.40822E-29 2.40822E-29 2.40821E-29 2.40821E-29
+ 2.40820E-29 2.40819E-29 2.40819E-29 2.40818E-29 2.40818E-29 2.40817E-29 2.40817E-29 2.40816E-29 2.40815E-29 2.40815E-29
+ 2.40814E-29 2.40814E-29 2.40813E-29 2.40813E-29 2.40812E-29 2.40812E-29 2.40811E-29 2.40811E-29 2.40810E-29 2.40810E-29
+ 1.42816E-29 1.42816E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42818E-29 1.42818E-29 1.42818E-29 1.42819E-29
+ 1.42819E-29 1.42819E-29 1.42820E-29 1.42820E-29 1.42820E-29 1.42821E-29 1.42821E-29 1.42821E-29 1.42822E-29 1.42822E-29
+ 1.42822E-29 1.42823E-29 1.42823E-29 1.42823E-29 1.42824E-29 1.42824E-29 1.42825E-29 1.42825E-29 1.42825E-29 1.42826E-29
+ 1.42826E-29 1.42827E-29 1.42827E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29
+ 1.42828E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29
+ 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42830E-29 1.42830E-29 1.42830E-29
+ 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29
+ 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29
+ 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29
+ 1.42830E-29 1.42830E-29 1.42830E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29
+ 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42828E-29
+ 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42827E-29 1.42827E-29 1.42826E-29
+ 1.42826E-29 1.42825E-29 1.42825E-29 1.42825E-29 1.42824E-29 1.42824E-29 1.42823E-29 1.42823E-29 1.42823E-29 1.42822E-29
+ 1.42822E-29 1.42822E-29 1.42821E-29 1.42821E-29 1.42821E-29 1.42820E-29 1.42820E-29 1.42820E-29 1.42819E-29 1.42819E-29
+ 1.42819E-29 1.42818E-29 1.42818E-29 1.42818E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42816E-29 1.42816E-29
+ 8.44006E-30 8.44008E-30 8.44010E-30 8.44011E-30 8.44013E-30 8.44015E-30 8.44017E-30 8.44019E-30 8.44020E-30 8.44022E-30
+ 8.44024E-30 8.44026E-30 8.44028E-30 8.44030E-30 8.44032E-30 8.44034E-30 8.44036E-30 8.44038E-30 8.44040E-30 8.44042E-30
+ 8.44045E-30 8.44047E-30 8.44049E-30 8.44051E-30 8.44053E-30 8.44056E-30 8.44058E-30 8.44060E-30 8.44063E-30 8.44065E-30
+ 8.44068E-30 8.44070E-30 8.44073E-30 8.44075E-30 8.44078E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30
+ 8.44081E-30 8.44081E-30 8.44081E-30 8.44082E-30 8.44082E-30 8.44082E-30 8.44083E-30 8.44083E-30 8.44083E-30 8.44084E-30
+ 8.44084E-30 8.44085E-30 8.44085E-30 8.44086E-30 8.44086E-30 8.44087E-30 8.44087E-30 8.44088E-30 8.44088E-30 8.44088E-30
+ 8.44089E-30 8.44089E-30 8.44090E-30 8.44090E-30 8.44091E-30 8.44091E-30 8.44091E-30 8.44092E-30 8.44092E-30 8.44092E-30
+ 8.44092E-30 8.44092E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44092E-30 8.44092E-30
+ 8.44092E-30 8.44092E-30 8.44092E-30 8.44091E-30 8.44091E-30 8.44091E-30 8.44090E-30 8.44090E-30 8.44089E-30 8.44089E-30
+ 8.44088E-30 8.44088E-30 8.44088E-30 8.44087E-30 8.44087E-30 8.44086E-30 8.44086E-30 8.44085E-30 8.44085E-30 8.44084E-30
+ 8.44084E-30 8.44083E-30 8.44083E-30 8.44083E-30 8.44082E-30 8.44082E-30 8.44082E-30 8.44081E-30 8.44081E-30 8.44081E-30
+ 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44078E-30 8.44075E-30 8.44073E-30 8.44070E-30 8.44068E-30
+ 8.44065E-30 8.44063E-30 8.44060E-30 8.44058E-30 8.44056E-30 8.44053E-30 8.44051E-30 8.44049E-30 8.44047E-30 8.44045E-30
+ 8.44042E-30 8.44040E-30 8.44038E-30 8.44036E-30 8.44034E-30 8.44032E-30 8.44030E-30 8.44028E-30 8.44026E-30 8.44024E-30
+ 8.44022E-30 8.44020E-30 8.44019E-30 8.44017E-30 8.44015E-30 8.44013E-30 8.44011E-30 8.44010E-30 8.44008E-30 8.44006E-30
+ 4.97035E-30 4.97036E-30 4.97037E-30 4.97038E-30 4.97039E-30 4.97040E-30 4.97041E-30 4.97042E-30 4.97043E-30 4.97045E-30
+ 4.97046E-30 4.97047E-30 4.97048E-30 4.97049E-30 4.97050E-30 4.97052E-30 4.97053E-30 4.97054E-30 4.97055E-30 4.97056E-30
+ 4.97058E-30 4.97059E-30 4.97060E-30 4.97062E-30 4.97063E-30 4.97064E-30 4.97066E-30 4.97067E-30 4.97069E-30 4.97070E-30
+ 4.97072E-30 4.97073E-30 4.97075E-30 4.97076E-30 4.97078E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30
+ 4.97079E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97081E-30 4.97081E-30 4.97081E-30
+ 4.97081E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97083E-30 4.97083E-30 4.97083E-30 4.97084E-30 4.97084E-30
+ 4.97084E-30 4.97084E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30
+ 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30
+ 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97084E-30 4.97084E-30
+ 4.97084E-30 4.97084E-30 4.97083E-30 4.97083E-30 4.97083E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97081E-30
+ 4.97081E-30 4.97081E-30 4.97081E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97079E-30
+ 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97078E-30 4.97076E-30 4.97075E-30 4.97073E-30 4.97072E-30
+ 4.97070E-30 4.97069E-30 4.97067E-30 4.97066E-30 4.97064E-30 4.97063E-30 4.97062E-30 4.97060E-30 4.97059E-30 4.97058E-30
+ 4.97056E-30 4.97055E-30 4.97054E-30 4.97053E-30 4.97052E-30 4.97050E-30 4.97049E-30 4.97048E-30 4.97047E-30 4.97046E-30
+ 4.97045E-30 4.97043E-30 4.97042E-30 4.97041E-30 4.97040E-30 4.97039E-30 4.97038E-30 4.97037E-30 4.97036E-30 4.97035E-30
+ 2.91687E-30 2.91688E-30 2.91688E-30 2.91689E-30 2.91690E-30 2.91690E-30 2.91691E-30 2.91691E-30 2.91692E-30 2.91693E-30
+ 2.91693E-30 2.91694E-30 2.91695E-30 2.91695E-30 2.91696E-30 2.91697E-30 2.91697E-30 2.91698E-30 2.91699E-30 2.91700E-30
+ 2.91700E-30 2.91701E-30 2.91702E-30 2.91703E-30 2.91704E-30 2.91704E-30 2.91705E-30 2.91706E-30 2.91707E-30 2.91708E-30
+ 2.91709E-30 2.91709E-30 2.91710E-30 2.91711E-30 2.91712E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30
+ 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30
+ 2.91714E-30 2.91714E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91716E-30 2.91716E-30
+ 2.91716E-30 2.91716E-30 2.91716E-30 2.91716E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30
+ 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30
+ 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91716E-30 2.91716E-30 2.91716E-30 2.91716E-30
+ 2.91716E-30 2.91716E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91714E-30 2.91714E-30
+ 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30
+ 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91712E-30 2.91711E-30 2.91710E-30 2.91709E-30 2.91709E-30
+ 2.91708E-30 2.91707E-30 2.91706E-30 2.91705E-30 2.91704E-30 2.91704E-30 2.91703E-30 2.91702E-30 2.91701E-30 2.91700E-30
+ 2.91700E-30 2.91699E-30 2.91698E-30 2.91697E-30 2.91697E-30 2.91696E-30 2.91695E-30 2.91695E-30 2.91694E-30 2.91693E-30
+ 2.91693E-30 2.91692E-30 2.91691E-30 2.91691E-30 2.91690E-30 2.91690E-30 2.91689E-30 2.91688E-30 2.91688E-30 2.91687E-30
diff --git a/2020-10-mirror_3D_scripts/interpolate_numerical_distribution.m b/2020-10-mirror_3D_scripts/interpolate_numerical_distribution.m
new file mode 100644
index 00000000..cfc65965
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/interpolate_numerical_distribution.m
@@ -0,0 +1,61 @@
+function F_out = interpolate_numerical_distribution()
+
+    function out = F2(u,z)
+        out = ones(numel(u),numel(z));
+        if size(u) == size(z)
+            for i = 1:numel(u)
+                for j = 1:numel(z)
+                    out(i,j) = F(u(i),z(j));
+                end
+            end
+        elseif isscalar(u) 
+            for j = 1:numel(z)
+                out(j) = F(u,z(j));
+            end
+        end
+    end
+
+pitch_file = fopen('pitch_i.txt', 'r');
+vel_file = fopen('u_j.txt', 'r');
+dist_file = fopen('f_ij.txt', 'r');
+
+z = fscanf(pitch_file, '%f');
+u = fscanf(vel_file, '%f');
+f_vals = fscanf(dist_file, '%f');
+
+size_f = length(f_vals);
+num = sqrt(size_f);
+
+n_o = 8e14;
+temp = 1.6022e-10; %temperature in erg
+m_e = 9.109*10^-28;
+u_th = sqrt(2*temp/m_e);
+lIndex = [0 1 2];
+
+%[u,z] = meshgrid(vel_vals,pitch_vals);
+%maxwell = n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(u_th.^3.*pi^(3/2));
+
+analytic = @(x,y) n_o.*exp(-x.^2./u_th^2).*(y.*0 + 1)./(u_th.^3.*pi^(3/2));
+f_vals = reshape(f_vals, [num num]);
+
+% ax1 = subplot(1,3,1);
+% contour(vel_vals,pitch_vals,f_vals);
+% ax2 = subplot(1,3,2);
+% contour(u,z,analytic(u,z));
+
+%u = u';
+
+%z = z';
+
+F = griddedInterpolant({u,z},f_vals');
+F_out = @F2;
+
+%ax3 = subplot(1,3,3);
+%f_plot = F_out(u(:),z(:));
+%f_plot = reshape(f_plot, size(u));
+%contour(u,z,f_plot);
+% 
+
+
+
+end
\ No newline at end of file
diff --git a/2020-10-mirror_3D_scripts/pitch_i.txt b/2020-10-mirror_3D_scripts/pitch_i.txt
new file mode 100644
index 00000000..0ed041c7
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/pitch_i.txt
@@ -0,0 +1,15 @@
+ 0.00000E+00 1.59049E-01 2.25899E-01 2.77884E-01 3.22310E-01 3.62002E-01 3.98405E-01 4.32379E-01 4.64487E-01 4.95121E-01
+ 5.24568E-01 5.53050E-01 5.80739E-01 6.07778E-01 6.34284E-01 6.60359E-01 6.86091E-01 7.11558E-01 7.36834E-01 7.61986E-01
+ 7.87078E-01 8.12175E-01 8.37340E-01 8.62637E-01 8.88136E-01 9.13909E-01 9.40036E-01 9.66607E-01 9.93726E-01 1.02151E+00
+ 1.05011E+00 1.07971E+00 1.11052E+00 1.14285E+00 1.17711E+00 1.21390E+00 1.21416E+00 1.21495E+00 1.21627E+00 1.21810E+00
+ 1.22045E+00 1.22331E+00 1.22668E+00 1.23054E+00 1.23489E+00 1.23971E+00 1.24499E+00 1.25073E+00 1.25690E+00 1.26349E+00
+ 1.27049E+00 1.27787E+00 1.28561E+00 1.29371E+00 1.30212E+00 1.31084E+00 1.31983E+00 1.32908E+00 1.33854E+00 1.34818E+00
+ 1.35798E+00 1.36788E+00 1.37785E+00 1.38783E+00 1.39776E+00 1.40756E+00 1.41716E+00 1.42646E+00 1.43532E+00 1.44362E+00
+ 1.45118E+00 1.45779E+00 1.46327E+00 1.46737E+00 1.46992E+00 1.67167E+00 1.67422E+00 1.67833E+00 1.68380E+00 1.69042E+00
+ 1.69797E+00 1.70627E+00 1.71513E+00 1.72443E+00 1.73403E+00 1.74384E+00 1.75377E+00 1.76374E+00 1.77371E+00 1.78362E+00
+ 1.79341E+00 1.80306E+00 1.81252E+00 1.82176E+00 1.83075E+00 1.83947E+00 1.84789E+00 1.85598E+00 1.86373E+00 1.87111E+00
+ 1.87810E+00 1.88469E+00 1.89086E+00 1.89660E+00 1.90188E+00 1.90670E+00 1.91105E+00 1.91491E+00 1.91828E+00 1.92114E+00
+ 1.92349E+00 1.92533E+00 1.92664E+00 1.92743E+00 1.92770E+00 1.96448E+00 1.99874E+00 2.03107E+00 2.06189E+00 2.09148E+00
+ 2.12008E+00 2.14787E+00 2.17499E+00 2.20156E+00 2.22768E+00 2.25346E+00 2.27896E+00 2.30425E+00 2.32942E+00 2.35451E+00
+ 2.37961E+00 2.40476E+00 2.43003E+00 2.45550E+00 2.48123E+00 2.50731E+00 2.53381E+00 2.56085E+00 2.58854E+00 2.61702E+00
+ 2.64647E+00 2.67711E+00 2.70921E+00 2.74319E+00 2.77959E+00 2.81928E+00 2.86371E+00 2.91569E+00 2.98254E+00 3.14159E+00
diff --git a/2020-10-mirror_3D_scripts/pitch_long_i.txt b/2020-10-mirror_3D_scripts/pitch_long_i.txt
new file mode 100644
index 00000000..de49d7c6
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/pitch_long_i.txt
@@ -0,0 +1,15 @@
+ 0.000000000E+00 1.590490534E-01 2.258985802E-01 2.778836005E-01 3.223102271E-01 3.620017501E-01 3.984047825E-01 4.323793097E-01 4.644872161E-01 4.951208624E-01
+ 5.245683382E-01 5.530498037E-01 5.807392091E-01 6.077780260E-01 6.342843416E-01 6.603591323E-01 6.860907561E-01 7.115582866E-01 7.368340852E-01 7.619858662E-01
+ 7.870784373E-01 8.121752455E-01 8.373398344E-01 8.626373084E-01 8.881358978E-01 9.139087343E-01 9.400359728E-01 9.666074475E-01 9.937261353E-01 1.021512844E+00
+ 1.050112789E+00 1.079705184E+00 1.110517798E+00 1.142850143E+00 1.177112606E+00 1.213897480E+00 1.214162863E+00 1.214952170E+00 1.216265424E+00 1.218101499E+00
+ 1.220451805E+00 1.223314399E+00 1.226680385E+00 1.230539803E+00 1.234888081E+00 1.239709580E+00 1.244993984E+00 1.250729503E+00 1.256899533E+00 1.263490865E+00
+ 1.270485659E+00 1.277865479E+00 1.285612671E+00 1.293705420E+00 1.302122526E+00 1.310840321E+00 1.319834092E+00 1.329075726E+00 1.338535765E+00 1.348182895E+00
+ 1.357977001E+00 1.367881501E+00 1.377849444E+00 1.387825928E+00 1.397755162E+00 1.407560756E+00 1.417160946E+00 1.426459260E+00 1.435322932E+00 1.443620138E+00
+ 1.451177149E+00 1.457793269E+00 1.463266902E+00 1.467371383E+00 1.469923030E+00 1.671669623E+00 1.674221270E+00 1.678325751E+00 1.683799385E+00 1.690415505E+00
+ 1.697972515E+00 1.706269722E+00 1.715133393E+00 1.724431707E+00 1.734031898E+00 1.743837491E+00 1.753766726E+00 1.763743210E+00 1.773711152E+00 1.783615652E+00
+ 1.793409758E+00 1.803056889E+00 1.812516928E+00 1.821758561E+00 1.830752332E+00 1.839470128E+00 1.847887234E+00 1.855979983E+00 1.863727175E+00 1.871106995E+00
+ 1.878101789E+00 1.884693121E+00 1.890863151E+00 1.896598670E+00 1.901883073E+00 1.906704572E+00 1.911052850E+00 1.914912269E+00 1.918278255E+00 1.921140848E+00
+ 1.923491154E+00 1.925327229E+00 1.926640483E+00 1.927429790E+00 1.927695174E+00 1.964480048E+00 1.998742511E+00 2.031074856E+00 2.061887470E+00 2.091479865E+00
+ 2.120079810E+00 2.147866518E+00 2.174985206E+00 2.201556681E+00 2.227683919E+00 2.253456756E+00 2.278955345E+00 2.304252819E+00 2.329417408E+00 2.354514216E+00
+ 2.379606787E+00 2.404758568E+00 2.430034367E+00 2.455501898E+00 2.481233521E+00 2.507308312E+00 2.533814628E+00 2.560853444E+00 2.588542850E+00 2.617024315E+00
+ 2.646471791E+00 2.677105438E+00 2.709213344E+00 2.743187871E+00 2.779590904E+00 2.819282426E+00 2.863709053E+00 2.915694073E+00 2.982543600E+00 3.141592654E+00
diff --git a/2020-10-mirror_3D_scripts/plot_mirror_output.m b/2020-10-mirror_3D_scripts/plot_mirror_output.m
index 86bc30d9..b57281f3 100644
--- a/2020-10-mirror_3D_scripts/plot_mirror_output.m
+++ b/2020-10-mirror_3D_scripts/plot_mirror_output.m
@@ -1,45 +1,196 @@
-function plot_mirror_output(nodes, f_nD, f_nD_analytic, pde)
+function plot_mirror_output(nodes, outputs, pde, opts)
 
-    x = nodes{1};
-    y = nodes{2};
-    z = nodes{3};
-    
-    nx = numel(x);
-    ny = numel(y);
-    nz = numel(z);
-    
-    %%
+      n_cgs = 8e14; %equilibrium density in cm.^-3
+      m_e_cgs = 9.109*10^-28; %electron mass in g
+      m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+      m_He_cgs = 6.7*10^-24; %helium 4 mass in g
+      m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+      m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
+      temp_cgs = 1.6022e-10; %temperature in erg
+      params_cgs.a.n = n_cgs;
+      params_cgs.b.n = n_cgs;
+      params_cgs.b2.n = n_cgs;
+      %         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
+      %         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
+      params_cgs.a.m = m_e_cgs; %beam is electrons
+      params_cgs.b.m = m_D_cgs; %background ions
+      params_cgs.b2.m = m_e_cgs; %background electrons
+      params_cgs.e = 4.803*10^-10; %charge in Fr
+      params_cgs.c = 3*10^10; %speed of light in cm/s
+      params_cgs.a.theta = pde.params.a.T_eV/(params_cgs.a.m*params_cgs.c^2);
+      nu_ee = 4*pi*params_cgs.a.n.*params_cgs.e.^4*pde.params.ln_delt/(params_cgs.a.theta^(3/2)...
+          *params_cgs.a.m^3*params_cgs.c^3);
+      franz_conduct = params_cgs.a.n*params_cgs.e^2/(pde.params.b.Z*params_cgs.a.m*nu_ee);
+      x = nodes{1};
+      y = nodes{2};
+      nx = numel(x);
+      ny = numel(y);
+      sx = max(1, floor(nx/2));
+      sy = max(1, floor(2*ny/8));
+      energy_func_v = @(x) 0.5*pde.params.a.m.*x.^2/(1.602*10^-19);
+      energy_func_z = @(z) z.*0 + 2*pi;
+      current_func_v = @(x) 2*pi*pde.params.a.Z.*pde.params.e.*x;
+      current_func_z = @(x) cos(x);
+      coord = get_realspace_coords(pde,nodes);
+      mass_func = @(x) x.*0 + sqrt(2*pi);
+      zero_func = @(x) x.*0;
+      num_dims = numel(pde.dimensions);
+      moment_func_nD{1} = energy_func_v;
+      moment_func_nD{2} = energy_func_z;
+      mass_func_nD{1} = mass_func;
+      mass_func_nD{2} = mass_func;
+      current_func_nD{1} = current_func_v;
+      current_func_nD{2} = current_func_z;
+      x_E = 0.5.*pde.params.a.m*x.^2/pde.params.e;
+      num_steps = length(outputs.time_array);
+      spitzer_conduct = (3/(4*sqrt(2*pi)))*(4*pi*pde.params.eps0)^2*(1.38e-23*pde.params.a.T_eV*11604)^(3/2)...
+          /(pde.params.b.Z*pde.params.e^2*pde.params.a.m^(1/2)*pde.params.ln_delt);
+      spitzer_conduct2 = 4*pi*pde.params.eps0^2*(pde.params.a.m*pde.params.a.vth^2)^(3/2) ... 
+          /(pde.params.a.m^(1/2)*pde.params.e^2*pde.params.ln_delt*pde.params.b2.Z);
+      f1d_analytic = outputs.f_realspace_analytic_nD_t{1,num_steps};
+      f1d_ic = outputs.f_realspace_analytic_nD_t{1,1};
+      %getting energy density
+      lev_vec = [opts.lev, opts.lev];
+     % data = struct2cell(outputs);
+     % f_data = cell2mat(data{6,1});
+     % f_data = reshape(f_data, [num_steps size(f1d_ic)]);
+%      [x_grid, y_grid] = meshgrid(outputs.time_array,x_E);
+      outputs.time_array(1) = 0;
+for i = 1:numel(outputs.time_array)
+      f_data(i,:) = outputs.f_realspace_nD_t{i}(ny/2,:);
+end
+      %contourf(outputs.time_array,x_E,real(f_data)',50);
+%      f_data = permute(f_data,[1 3 2]);
+      
+%      contour(outputs.time_array',x',squeeze(f_data(:,:,sy))');
+for j = 1:num_steps
+    %plot(x,f1d);
+    hold on
+    fval_realspace = reshape(outputs.f_realspace_nD_t{j}, [numel(f1d_ic) 1]);
+    mass_vals(j) = moment_integral(lev_vec, opts.deg, coord, fval_realspace, mass_func_nD, pde.dimensions);
+    mass = moment_integral(lev_vec, opts.deg, coord, fval_realspace, mass_func_nD, pde.dimensions);
+    conduct_vals(j) = moment_integral(lev_vec,opts.deg,coord,fval_realspace, current_func_nD,pde.dimensions)/(pde.params.E);
+    conduct_vals(j) = conduct_vals(j)/spitzer_conduct;
+    energy_vals(j) = moment_integral(lev_vec, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions)./mass;
+  %        vel_vals(i) = sum(outputs.f_realspace_nD_t{1,i}(:).*coord{:,:}*1e-4);
+%    x_hint_t = @(t) -x_hint(t,pde.params.a.vel_vals(j),pde.params.a,pde.params.b);
+     %e_hint = integral(x_hint_t, 0, outputs.time_array(j)); 
+    %hint_func(j) = energy_vals(1)*exp(-e_hint);
+     for i = 1:length(x)
+          f1d_new(i) = fval_realspace(i);
+          f1d_analytic_new(i) = f1d_analytic(i);
+     end
+     time = outputs.dt*j;
+     %loglog(x,f_data(j,:),'DisplayName',[num2str(time)]);
+     hold on
+end
+legend();
+hold off
+      %formulating the Hinton solution
+     % timespan = [0 1e-3]; %time span in seconds
+     % x0 = 3e3; %initial energy in eV
+     % y = @(x) sqrt(1.602e-19.*x./(0.5.*3.3443e-27)); %velocity function in terms of energy
+     % [t,E] = ode45(@(t,E) (-params.nu_E(y(E),params.a,params.b)-params.nu_E(y(E),params.a,params.b2)).*E,timespan,x0);
+     %plot(x,f1d_ic,'--');
+     %plotting Hinton solution alongside numerical values
+     %x = x./x0;
+     %hold on
+     %plot(t,E,'r','LineWidth', 2);
+     %plot(outputs.time_array,energy_vals,'-o','LineWidth',1);
+     %figure
+     %plot(outputs.time_array,mass_vals,'-o','LineWidth',2);
+     %hold off
+     %f_slice = outputs.f_realspace_nD_t{1,num_steps};
+     %v_norm = x./pde.params.b.vth;
+     %plot(v_norm,f_slice);
+     %figure
+     plot(outputs.time_array,conduct_vals,'-','LineWidth',2);
+     hold on
+     %loglog(x_E,f1d_analytic_new, '-o');
+     %semilogy(outputs.time_array,hint_func,'k');
+    % hold off
+%      hold off;
+%     y = nodes{2};
+%     z = nodes{3};
+%      nx = numel(x);
+%      ny = numel(y);
+%      ax1 = subplot(2,2,1);
+%      contourf(y,x,squeeze(f_nD{1,1}(:,:))');
+%      ax2 = subplot(2,2,2);
+%      contourf(y,x,squeeze(f_nD{1,num_steps}(:,:))');
+     %title('Pitch vs Velocity');
+     
+%      sy = numel(f_nD{1,1}(:,1))/4;
+%      sx = 1;
+%      f1d = f_nD{1,num_steps}(:,sx);
+%      f1d_ic = f_nD{1,1}(:,sx);
+%      ax3 = subplot(2,2,3);
+%      plot(y,f1d,'-o');
+%      hold on
+%      plot(y,f1d_ic, '-');
+%      hold off
+%      f1d = f_nD{1,num_steps}(sy,:);
+%      f1d_ic = f_nD{1,1}(sy,:);
+%      ax4 = subplot(2,2,4);
+%      plot(x,f1d,'-o');
+%      hold on
+%      plot(x,f1d_ic, '-');
+     
+%     nz = numel(z);     
+%     num_dims = 3;
+%     subset_dimensions = 2;
+%     deg = 6;
+%     space_func = @(x) x.*0 + 1;
+%     energy_func = @(x) x.^2;
+%     perp_func = @(x) sin(x).^2;
+%     par_func = @(x) cos(x).^2;
+%     coord = get_realspace_coords(pde,nodes);
+%     moment_func_nD = {energy_func,perp_func,space_func};
+%    % v_perp_temp = moment_integral(pde.get_lev_vec,deg,coord,f_nD,moment_func_nD,pde.dimensions,subset_dimensions);
+%     moment_func_nD = {energy_func,par_func,space_func};
+%    % v_par_temp = moment_integral(pde.get_lev_vec,deg,coord,f_nD,moment_func_nD,pde.dimensions,subset_dimensions);
+%     %%
     % Plot a 1D line through the solution
+    for i = 1:nx
+        for j = 1:ny
+            v_par(i,j) = x(i).*cos(y(j));
+            v_perp(i,j) = x(i).*sin(y(j));
+        end
+    end
+%     
+%     sz = numel(f_nD{1,1}(:,1,1))/2 + 1;
+
     
-    sz = numel(f_nD(:,1,1))/2;
-    sy = numel(f_nD(1,:,1))/2;
-    sx = numel(f_nD(1,1,:)) - 1;
-    
+%    contourf(v_par,v_perp,outputs.f_realspace_nD_t{1,num_steps}(:,sx));
+%     hold on
+%plot(v_par,fval_realspace);
+%     plot(z,v_perp_temp, 'r');
+%     plot(z,v_par_temp, 'b');
+%     hold off
     %plotting 
-    f1d = f_nD(:,sy,sx);
-    f1d = f1d(1,:);
-    x = nodes{1};
-    y = nodes{2};
-    z = nodes{3};
-    x = 9.109*10^-31*x.^2/(1.602*10^-19);
-    plot(z,f1d,'-o');
+%     f1d = f1d(1,:);
+%     x = nodes{1};
+%     y = nodes{2};
+%     z = nodes{3};
+%     x = 9.109*10^-31*x.^2/(1.602*10^-19);
     %xlim([0.01,1e4]);
     %ylim([0.01,1e4]);
-    title('Mirror 2D Relaxation');
-    
-    %%
-    
-     %%
-    % Overplot analytic solution
-    
-    if pde.checkAnalytic
-        f_1d_analytic = f_nD_analytic(:,sy,sx);
-        f_1d_analytic = f_1d_analytic(1,:);
-        hold on;
-        plot(z,f_1d_analytic,'-');
-        hold off;
-    end
-    
+%     title('Mirror 2D Relaxation');
+%     
+%     %%
+%     
+%      %%
+%     % Overplot analytic solution
+%     
+% %     if pde.checkAnalytic
+% %         f_1d_analytic = f_nD_analytic(:,sy,sx);
+% %         f_1d_analytic = f_1d_analytic(1,:);
+%           hold on;
+%           f_1d_analytic = f_nD_analytic{1,2};
+%           plot(x,f_1d_analytic,'-');
+%           hold off;
+% %     end
+%     
 %     sx = max(1,floor(nx/2));
 %     if nx > 2
 %         sx = sx+2; % just to get off the exact middle
@@ -56,12 +207,22 @@ function plot_mirror_output(nodes, f_nD, f_nD_analytic, pde)
 %     %%
 %     % Plot 2D
 %     
-%     ax1 = subplot(2,2,3);
-%     f_nD_with_noise = f_nD;
-%     f_nD_with_noise(1,1) = f_nD_with_noise(1,1)*1.0001;
-%     contourf(x,y,f_nD_with_noise,'LineColor','none');
-%     title('numeric 2D solution');
+%     ax1 = subplot(2,3,1);
+%     contourf(z,y,squeeze(f_nD{1,num_steps}(:,:,sx))');
+%     title('Space vs. Pitch');
+%     ax2 = subplot(2,3,2);
+%     contourf(z,x,squeeze(f_nD{1,num_steps}(:,sy,:))');
+%     title('Space vs. Velocity');
+%     %sx = 46;
+%     ax3 = subplot(2,3,3);
+% 
 %     
-
-
+%     n_total = zeros(nz, num_steps);
+%     for i = 1:num_steps
+%          n_total(:,i) = squeeze(sum(f_nD{1,i}, [2 3]));
+%     end
+%     ax4 = subplot(2,3,5);
+%     contourf(z,time_array,squeeze(n_total(:,:))');
+%     title('Number Density vs. Time');
+    
 end
diff --git a/2020-10-mirror_3D_scripts/spitzer_test.m b/2020-10-mirror_3D_scripts/spitzer_test.m
new file mode 100644
index 00000000..d4e17e65
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/spitzer_test.m
@@ -0,0 +1,35 @@
+function spitzer_test()
+
+% modify PDE
+m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+m_He_cgs = 6.7*10^-24; %helium 4 mass in g
+m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+m_vals = 0.001.*[m_D_cgs,m_He_cgs,m_B_cgs];
+z_vals = [1,2,5];
+vals.E = 9.17e-05;
+vals.E_D = 73.84;
+vals.Z = 1;
+vals.m = m_vals(1);
+vals.dt = 3.9e-6;
+args = {'timestep_method','BE','case',3,'lev',4, 'deg', 4, 'num_steps', 5,'quiet',true,'save_output',true, 'cmd_args', vals,'update_params_each_timestep', true};
+opts = OPTS(args);
+pde = mirror2_velocity_div(opts);
+ratio_max = 0.1;
+N = 15;
+ratio = linspace(0.02,ratio_max,N);
+
+for i = 1:length(ratio)
+    vals.E = ratio(i)*pde.params.E_dreicer_si;
+    vals.dt = 3.9e-6*vals.E/vals.E_D;
+    vals.num_steps = 12*3.9e-6/vals.dt;
+    args{16} = vals;
+    opts = OPTS(args);
+    pde = mirror2_velocity_div(opts);
+   [~,~,~,nodes,~,outputs(i)] = asgard_run_pde(opts,pde);
+   alpha_nr(i,vals.Z) = outputs(i).alpha_t{end};
+    %plot_mirror_output(nodes,outputs,pde,opts);
+    %legend( sprintf('Z = %g', vals.Z) );
+end
+semilogy(ratio,alpha_nr(:,1),'LineWidth',5,'DisplayName','ASGarD (nr, Z=1)','color','red');
+
+end
\ No newline at end of file
diff --git a/2020-10-mirror_3D_scripts/spitzer_test.m.bak b/2020-10-mirror_3D_scripts/spitzer_test.m.bak
new file mode 100644
index 00000000..3c0002b4
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/spitzer_test.m.bak
@@ -0,0 +1,59 @@
+function spitzer_test()
+
+m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+m_He_cgs = 6.7*10^-24; %helium 4 mass in g
+m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
+m_vals = [m_D_cgs,m_He_cgs,m_B_cgs,m_Ne_cgs]/1000;
+
+z_vals = [1,2,5,10];
+dt = 0.001;
+
+for i = 1:length(z_vals)
+    args = {'timestep_method','BE','dt',dt,'lev',4,'deg', 3,'num_steps',3,'update_params_each_timestep', true,'save_output',true,'quiet',true};
+    opts = OPTS(args);
+    pde = mirror2_velocity_div(opts);
+    lev_vec = [opts.lev, opts.lev];
+    pde.params.a.m = 9.1093*10^-31;
+    pde.params.b.m = m_vals(i);
+    pde.params.b.Z = z_vals(i);
+    pde.params.a.T_eV = 1000;
+    pde.params.b.T_eV = pde.params.a.T_eV;
+    pde.params.b2.T_eV = pde.params.a.T_eV;
+    pde.params.a.vth = pde.params.v_th(pde.params.a.T_eV,pde.params.a.m);
+    pde.params.b.vth = pde.params.v_th(pde.params.b.T_eV,pde.params.b.m);
+    pde.params.b2.vth = pde.params.v_th(pde.params.b2.T_eV,pde.params.b2.m);
+    pde.params.ln_delt = 15;
+    pde.params.a.n = 8e20;
+    pde.params.e = 1.602*10^-19; %charge in Coulombs
+    E_dreicer_si = pde.params.a.n.*pde.params.e^3*pde.params.ln_delt/(2*pi*pde.params.eps0^2*pde.params.a.m ...
+        *pde.params.a.vth^2);
+    frac = 1e-3;
+    pde.params.E = frac*E_dreicer_si;
+    %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
+    pde.params.maxwell = @(v,offset,vth) pde.params.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
+    pde.params.soln_v = @(v,p,t) solution_v(v,p,t);
+    pde.params.f0_v = @(v) pde.params.maxwell(v,0,pde.params.a.vth);
+    pde.params.init_cond_v = @(v,p,t) pde.params.f0_v(v);
+    [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+    close all;
+    load('asgard-out-l'+ lev_vec(1) + '-d'+ opts.deg(1) +'-SG-dt'+dt+'-adapt-n.mat');
+    num_steps = length(outputs.time_array);
+    coord = get_realspace_coords(pde,nodes);
+    f1d_ic = outputs.f_realspace_analytic_nD_t{1,1};
+    fval_realspace = reshape(outputs.f_realspace_nD_t{num_steps}, [numel(f1d_ic) 1]);
+    current_func_v = @(x) 2*pi*pde.params.a.Z.*pde.params.e.*x;
+    current_func_z = @(x) cos(x);
+    current_func_nD{1} = current_func_v;
+    current_func_nD{2} = current_func_z;
+    conduct_vals(i) = moment_integral(lev_vec,opts.deg,coord,fval_realspace, current_func_nD,pde.dimensions)/(pde.params.E);
+    func = (1 + 1.198*pde.params.b.Z + 0.222*pde.params.b.Z^2)/(1 + 2.966*pde.params.b.Z + 0.753*pde.params.b.Z^2);
+    spitzer_conduct = func*(3/(4*sqrt(2*pi)))*(4*pi*pde.params.eps0)^2*(1.38e-23*pde.params.a.T_eV*11604)^(3/2)...
+          /(pde.params.b.Z*pde.params.e^2*pde.params.a.m^(1/2)*pde.params.ln_delt);
+    conduct_vals(i) = conduct_vals(i)/spitzer_conduct;
+end
+
+plot(z_vals,conduct_vals);
+
+
+end
\ No newline at end of file
diff --git a/2020-10-mirror_3D_scripts/u_j.txt b/2020-10-mirror_3D_scripts/u_j.txt
new file mode 100644
index 00000000..be3d167f
--- /dev/null
+++ b/2020-10-mirror_3D_scripts/u_j.txt
@@ -0,0 +1,15 @@
+ 0.00000E+00 2.52242E+07 5.04485E+07 7.56727E+07 1.00897E+08 1.26121E+08 1.51345E+08 1.76570E+08 2.01794E+08 2.27018E+08
+ 2.52242E+08 2.77467E+08 3.02691E+08 3.27915E+08 3.53139E+08 3.78364E+08 4.03588E+08 4.28812E+08 4.54036E+08 4.79261E+08
+ 5.04485E+08 5.29709E+08 5.54933E+08 5.80157E+08 6.05382E+08 6.30606E+08 6.55830E+08 6.81054E+08 7.06279E+08 7.31503E+08
+ 7.56727E+08 7.81951E+08 8.07176E+08 8.32400E+08 8.57624E+08 8.82848E+08 9.08073E+08 9.33297E+08 9.58521E+08 9.83745E+08
+ 1.00897E+09 1.03419E+09 1.05942E+09 1.08464E+09 1.10987E+09 1.13509E+09 1.16031E+09 1.18554E+09 1.21076E+09 1.23599E+09
+ 1.26121E+09 1.28644E+09 1.31166E+09 1.33688E+09 1.36211E+09 1.38733E+09 1.41256E+09 1.43778E+09 1.46301E+09 1.48823E+09
+ 1.51345E+09 1.53868E+09 1.56390E+09 1.58913E+09 1.61435E+09 1.63958E+09 1.66480E+09 1.69002E+09 1.71525E+09 1.74047E+09
+ 1.76570E+09 1.79092E+09 1.81615E+09 1.84137E+09 1.86659E+09 1.89182E+09 1.91704E+09 1.94227E+09 1.96749E+09 1.99271E+09
+ 2.01794E+09 2.04316E+09 2.06839E+09 2.09361E+09 2.11884E+09 2.14406E+09 2.16928E+09 2.19451E+09 2.21973E+09 2.24496E+09
+ 2.27018E+09 2.29541E+09 2.32063E+09 2.34585E+09 2.37108E+09 2.39630E+09 2.42153E+09 2.44675E+09 2.47198E+09 2.49720E+09
+ 2.52242E+09 2.54765E+09 2.57287E+09 2.59810E+09 2.62332E+09 2.64854E+09 2.67377E+09 2.69899E+09 2.72422E+09 2.74944E+09
+ 2.77467E+09 2.79989E+09 2.82511E+09 2.85034E+09 2.87556E+09 2.90079E+09 2.92601E+09 2.95124E+09 2.97646E+09 3.00168E+09
+ 3.02691E+09 3.05213E+09 3.07736E+09 3.10258E+09 3.12781E+09 3.15303E+09 3.17825E+09 3.20348E+09 3.22870E+09 3.25393E+09
+ 3.27915E+09 3.30438E+09 3.32960E+09 3.35482E+09 3.38005E+09 3.40527E+09 3.43050E+09 3.45572E+09 3.48094E+09 3.50617E+09
+ 3.53139E+09 3.55662E+09 3.58184E+09 3.60707E+09 3.63229E+09 3.65751E+09 3.68274E+09 3.70796E+09 3.73319E+09 3.75841E+09
diff --git a/DIMENSION.m b/DIMENSION.m
index 16cfdeeb..94317584 100644
--- a/DIMENSION.m
+++ b/DIMENSION.m
@@ -8,6 +8,7 @@
         lev = 3;
         init_cond_fn = @(x,p) x.*0;
         moment_dV = @(x,p,t,d) x.*0 + 1;
+        mass_mat = [];
         
     end
     
diff --git a/MD_TERM.m b/MD_TERM.m
index ef3c9cfd..c723d37e 100644
--- a/MD_TERM.m
+++ b/MD_TERM.m
@@ -25,6 +25,7 @@
             
             t.terms_1D = terms_1D_;
             
+            
         end
     end
     
diff --git a/Meval.mat b/Meval.mat
deleted file mode 100644
index 81a0a77e..00000000
Binary files a/Meval.mat and /dev/null differ
diff --git a/OPTS.m b/OPTS.m
index 6e62cf82..7078cda1 100644
--- a/OPTS.m
+++ b/OPTS.m
@@ -33,7 +33,9 @@
         calculate_mass = true; % calculate and print the mass
         normalize_by_mass = false; % normalize the analytic solution by the initial cond mass
         start_time = 0;
-        num_steps = 5;   
+        num_steps = 5;
+        cmd_args = '';
+        update_params_each_timestep = false;
         
     end
     
@@ -80,8 +82,11 @@
                 addOptional(input_parser,'use_connectivity',opts.use_connectivity,@islogical);
                 addOptional(input_parser,'use_sparse_A',opts.use_sparse_A,@islogical);
                 addOptional(input_parser,'case',opts.case_,@isnumeric);
+                addOptional(input_parser,'cmd_args',opts.cmd_args); % can be anything
                 addOptional(input_parser,'calculate_mass',opts.calculate_mass,@islogical);
                 addOptional(input_parser,'normalize_by_mass',opts.normalize_by_mass,@islogical);
+                addOptional(input_parser,'update_params_each_timestep',opts.update_params_each_timestep,@islogical);
+
                 
                 parse(input_parser,varargin{:}{:})
                 
@@ -132,10 +137,12 @@
                 opts.use_connectivity = input_parser.Results.use_connectivity;
                 opts.use_sparse_A = input_parser.Results.use_sparse_A;
                 opts.case_ = input_parser.Results.case;
+                opts.cmd_args = input_parser.Results.cmd_args;
                 opts.calculate_mass = input_parser.Results.calculate_mass;
                 opts.normalize_by_mass = input_parser.Results.normalize_by_mass;
                 opts.num_steps = input_parser.Results.num_steps;
                 opts.start_time = input_parser.Results.start_time;
+                opts.update_params_each_timestep = input_parser.Results.update_params_each_timestep;
                 
                 opts.build_A = false;
                 if sum(strcmp(opts.timestep_method,{'BE','CN','time_independent','matrix_exponential'}))>0
@@ -187,6 +194,13 @@
                     end
                 end
                 
+                if ~strcmp(opts.output_grid,'quadrature')
+                   
+                    opts.calculate_mass = false;
+                    opts.normalize_by_mass = false;
+                    
+                end
+                
                 if ~isempty(fieldnames(input_parser.Unmatched))
                     disp('Extra inputs:')
                     disp(input_parser.Unmatched)
diff --git a/PDE/advect_blob1.m b/PDE/advect_blob1.m
new file mode 100644
index 00000000..3eb37cff
--- /dev/null
+++ b/PDE/advect_blob1.m
@@ -0,0 +1,73 @@
+function pde = advect_blob1(opts)
+% 1D advect a blob across a domain. Use for feature tracking testing in the adaptiviy.  
+%
+% df/dt == -v * df/dx
+%
+% Run with
+%
+% asgard(@advect_blob1,'deg',5','lev',4,'num_steps',5,'dt',0.002)
+%
+% Notes:
+%  DLG - analytic solution won't work past about t = 0.002*500
+
+%% Define the dimensions
+
+dim_x = DIMENSION(-1,+1);
+dimensions = {dim_x};
+num_dims = numel(dimensions);
+
+%% Define some parameters and add to pde object.
+
+params.v = 2; % blob speed
+params.sig = 0.1; % blob width
+
+%% Define the analytic solution (optional).
+
+a_x = @(x,p,t) exp(-(x-p.v*t).^2/p.sig.^2)+exp(-(x-p.v*t+2).^2/p.sig.^2);
+a_t = @(t,p) t.*0+1;
+sol1 = new_md_func(num_dims,{a_x,a_t});
+solutions = {sol1};
+
+%% Define the initial conditions
+
+initial_conditions = {sol1};
+
+%% Define the terms of the PDE
+ 
+% -2 * df/dx
+
+g1 = @(x,p,t,dat) x.*0-p.v;
+pterm1 = GRAD(num_dims,g1,-1,'P','P');
+
+term1_x = SD_TERM({pterm1});
+term1   = MD_TERM(num_dims,{term1_x});
+
+%%
+% Add terms to the pde object
+
+terms = {term1};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+
+    function dt=set_dt(pde,CFL)
+        
+        dim = pde.dimensions{1};
+        lev = dim.lev;
+        xMax = dim.max;
+        xMin = dim.min;
+        xRange = xMax-xMin;
+        dx = xRange/(2^lev);
+        dt = CFL*dx;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/PDE/advect_blob2.m b/PDE/advect_blob2.m
new file mode 100644
index 00000000..015f1d1c
--- /dev/null
+++ b/PDE/advect_blob2.m
@@ -0,0 +1,75 @@
+function pde = advect_blob2(opts)
+% 2D advect a blob across a domain. Use for feature tracking testing in the adaptiviy.  
+%
+% df/dt == -v * df/dx
+%
+% Run with
+%
+% asgard(@advect_blob2,'deg',5','lev',4,'num_steps',5,'dt',0.002)
+%
+% Notes:
+%  DLG - analytic solution won't work past about t = 0.002*500
+
+%% Define the dimensions
+
+dim_x = DIMENSION(-1,+1);
+dim_y = DIMENSION(-1,+1);
+dimensions = {dim_x,dim_y};
+num_dims = numel(dimensions);
+
+%% Define some parameters and add to pde object.
+
+params.v = 2; % blob speed
+params.sig = 0.1; % blob width
+
+%% Define the analytic solution (optional).
+
+a_x = @(x,p,t) exp(-(x-p.v*t).^2/p.sig.^2)+exp(-(x-p.v*t+2).^2/p.sig.^2);
+a_y = @(x,p,t) exp(-x.^2/p.sig.^2);
+a_t = @(t,p) t.*0+1;
+sol1 = new_md_func(num_dims,{a_x,a_y,a_t});
+solutions = {sol1};
+
+%% Define the initial conditions
+
+initial_conditions = {sol1};
+
+%% Define the terms of the PDE
+ 
+% -2 * df/dx
+
+g1 = @(x,p,t,dat) x.*0-p.v;
+pterm1 = GRAD(num_dims,g1,-1,'P','P');
+
+term1_x = SD_TERM({pterm1});
+term1   = MD_TERM(num_dims,{term1_x,[]});
+
+%%
+% Add terms to the pde object
+
+terms = {term1};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+
+    function dt=set_dt(pde,CFL)
+        
+        dim = pde.dimensions{1};
+        lev = dim.lev;
+        xMax = dim.max;
+        xMin = dim.min;
+        xRange = xMax-xMin;
+        dx = xRange/(2^lev);
+        dt = CFL*dx;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/PDE/advect_blob3.m b/PDE/advect_blob3.m
new file mode 100644
index 00000000..3ddc831d
--- /dev/null
+++ b/PDE/advect_blob3.m
@@ -0,0 +1,77 @@
+function pde = advect_blob3(opts)
+% 3D advect a blob across a domain. Use for feature tracking testing in the adaptiviy.  
+%
+% df/dt == -v * df/dx
+%
+% Run with
+%
+% asgard(@advect_blob3,'deg',5','lev',4,'num_steps',5,'dt',0.002)
+%
+% Notes:
+%  DLG - analytic solution won't work past about t = 0.002*500
+
+%% Define the dimensions
+
+dim_x = DIMENSION(-1,+1);
+dim_y = DIMENSION(-1,+1);
+dim_z = DIMENSION(-1,+1);
+dimensions = {dim_x,dim_y,dim_z};
+num_dims = numel(dimensions);
+
+%% Define some parameters and add to pde object.
+
+params.v = 2; % blob speed
+params.sig = 0.1; % blob width
+
+%% Define the analytic solution (optional).
+
+a_x = @(x,p,t) exp(-(x-p.v*t).^2/p.sig.^2)+exp(-(x-p.v*t+2).^2/p.sig.^2);
+a_y = @(x,p,t) exp(-x.^2/p.sig.^2);
+a_z = @(x,p,t) exp(-x.^2/p.sig.^2);
+a_t = @(t,p) t.*0+1;
+sol1 = new_md_func(num_dims,{a_x,a_y,a_z,a_t});
+solutions = {sol1};
+
+%% Define the initial conditions
+
+initial_conditions = {sol1};
+
+%% Define the terms of the PDE
+ 
+% -2 * df/dx
+
+g1 = @(x,p,t,dat) x.*0-p.v;
+pterm1 = GRAD(num_dims,g1,-1,'P','P');
+
+term1_x = SD_TERM({pterm1});
+term1   = MD_TERM(num_dims,{term1_x,[],[]});
+
+%%
+% Add terms to the pde object
+
+terms = {term1};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+
+    function dt=set_dt(pde,CFL)
+        
+        dim = pde.dimensions{1};
+        lev = dim.lev;
+        xMax = dim.max;
+        xMin = dim.min;
+        xRange = xMax-xMin;
+        dx = xRange/(2^lev);
+        dt = CFL*dx;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/PDE/advect_blob4.m b/PDE/advect_blob4.m
new file mode 100644
index 00000000..51ee2558
--- /dev/null
+++ b/PDE/advect_blob4.m
@@ -0,0 +1,79 @@
+function pde = advect_blob4(opts)
+% 4D advect a blob across a domain. Use for feature tracking testing in the adaptiviy.  
+%
+% df/dt == -v * df/dx
+%
+% Run with
+%
+% asgard(@advect_blob4,'deg',5','lev',4,'num_steps',5,'dt',0.002)
+%
+% Notes:
+%  DLG - analytic solution won't work past about t = 0.002*500
+
+%% Define the dimensions
+
+dim_x = DIMENSION(-1,+1);
+dim_y = DIMENSION(-1,+1);
+dim_z = DIMENSION(-1,+1);
+dim_vx = DIMENSION(-1,+1);
+dimensions = {dim_x,dim_y,dim_z,dim_vx};
+num_dims = numel(dimensions);
+
+%% Define some parameters and add to pde object.
+
+params.v = 2; % blob speed
+params.sig = 0.1; % blob width
+
+%% Define the analytic solution (optional).
+
+a_x = @(x,p,t) exp(-(x-p.v*t).^2/p.sig.^2)+exp(-(x-p.v*t+2).^2/p.sig.^2);
+a_y = @(x,p,t) exp(-x.^2/p.sig.^2);
+a_z = @(x,p,t) exp(-x.^2/p.sig.^2);
+a_vx = @(x,p,t) exp(-x.^2/p.sig.^2);
+a_t = @(t,p) t.*0+1;
+sol1 = new_md_func(num_dims,{a_x,a_y,a_z,a_vx,a_t});
+solutions = {sol1};
+
+%% Define the initial conditions
+
+initial_conditions = {sol1};
+
+%% Define the terms of the PDE
+ 
+% -2 * df/dx
+
+g1 = @(x,p,t,dat) x.*0-p.v;
+pterm1 = GRAD(num_dims,g1,-1,'P','P');
+
+term1_x = SD_TERM({pterm1});
+term1   = MD_TERM(num_dims,{term1_x,[],[],[]});
+
+%%
+% Add terms to the pde object
+
+terms = {term1};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+
+    function dt=set_dt(pde,CFL)
+        
+        dim = pde.dimensions{1};
+        lev = dim.lev;
+        xMax = dim.max;
+        xMin = dim.min;
+        xRange = xMax-xMin;
+        dx = xRange/(2^lev);
+        dt = CFL*dx;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/PDE/advect_blob_test.m b/PDE/advect_blob_test.m
new file mode 100644
index 00000000..106e7403
--- /dev/null
+++ b/PDE/advect_blob_test.m
@@ -0,0 +1,49 @@
+function tests = advect_blob_test()
+fh = localfunctions;
+tests = functiontests(fh);
+end
+
+function advect_blob1_test(testCase)
+addpath(genpath(pwd));
+disp('Testing advect_blob1');
+% setup PDE
+args = {'lev',4,'deg',5,'dt',0.002,'quiet',true,'num_steps',5};
+opts = OPTS(args);
+pde = advect_blob1(opts);
+% modify PDE - not needed here
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,2e-4);
+end
+
+function advect_blob2_test(testCase)
+addpath(genpath(pwd));
+disp('Testing advect_blob2');
+% setup PDE
+args = {'lev',4,'deg',5,'dt',0.002,'quiet',true,'num_steps',5};
+opts = OPTS(args);
+pde = advect_blob2(opts);
+% modify PDE - not needed here
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,3e-4);
+end
+
+function advect_blob3_test(testCase)
+addpath(genpath(pwd));
+disp('Testing advect_blob3');
+% setup PDE
+args = {'lev',4,'deg',5,'dt',0.002,'quiet',true,'num_steps',5};
+opts = OPTS(args);
+pde = advect_blob3(opts);
+% modify PDE - not needed here
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,3e-4);
+end
\ No newline at end of file
diff --git a/pdes/continuity1_div.m b/PDE/advection1_LF.m
similarity index 56%
rename from pdes/continuity1_div.m
rename to PDE/advection1_LF.m
index bb27ff7a..f16aa568 100644
--- a/pdes/continuity1_div.m
+++ b/PDE/advection1_LF.m
@@ -1,45 +1,52 @@
-function pde = continuity1_div(opts)
-% 1D test case using continuity equation, i.e., 
+function pde = advection1_LF(opts)
+% 1D test case where the advection coefficient switches sign within the domain [-pi,+pi]. 
+% (see mathematica worksheet advection1_LF.nb)
 %
-% df/dt == -df/dx
+% df/dt == -x * df/dx
+%
+% f(t=0) = Exp[-(x - 1)^2/sig] + Exp[-(x + 1)^2/sig];
+% sig = 0.1;
 %
 % Run with
 %
-% explicit
-% asgard(@continuity1_div,'lev',4,'deg',3)
+% asgard(@advection1_LF,'dt',0.01,'num_steps',100,'timestep_method','matrix_exponential','lev',4,'deg',4)
 %
-% implicit
-% asgard(@continuity1_div,'timestep_method','CN')
+% Notes
+% DLG - this works fine with central(0) or left(-1) flux, but fails with
+% right(+1). Why?
+
 
 %% Define the dimensions
 
-dim_x = DIMENSION(-1,+1);
+dim_x = DIMENSION(-pi,+pi);
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
 %% Define the analytic solution (optional).
-% This requires nDims+time function handles.
+    function ans = solution(x,p,t) 
+        ep = (-1+x.*exp(-t)).^2;
+        em = (+1+x.*exp(-t)).^2;
+        ans = exp( -t -10*em -10*ep ) .* ( exp(10*em) + exp(10*ep) );
+    end
 
-a_x = @(x,p,t) cos(2*pi*x);
-a_t = @(t,p) sin(t);
+a_x = @solution;
+a_t = @(t,p) 1;
 sol1 = new_md_func(num_dims,{a_x,a_t});
 solutions = {sol1};
 
 %% Define the initial conditions
 
-ic_x = @(x,p,t) x.*0;
+ic_x = @solution;
 ic1 = new_md_func(num_dims,{ic_x});
 initial_conditions = {ic1};
 
 %% Define the terms of the PDE
-%
-% Here we have 1 term1, having only nDims=1 (x) operators.
 
 %% 
 % -df/dx
 
-g1 = @(x,p,t,dat) x.*0-1;
-pterm1 = DIV(num_dims,g1,'',-1,'P','P');
+g1 = @(x,p,t,dat) -x;
+pterm1 = GRAD(num_dims,g1,0,'N','N');
 
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x});
@@ -57,19 +64,7 @@
 
 %% Define sources
 
-%%
-% Source 1
-s1x = @(x,p,t) cos(2*pi*x);
-s1t = @(t,p) cos(t);
-source1 = {s1x,s1t};
-
-%%
-% Source 2
-s2x = @(x,p,t) sin(2*pi*x);
-s2t = @(t,p) -2*pi*sin(t);
-source2 = {s2x,s2t};
-
-sources = {source1,source2};
+sources = {};
 
 %% Define function to set time step
 
diff --git a/PDE/advection1_LF.nb b/PDE/advection1_LF.nb
new file mode 100644
index 00000000..db1bdf6f
--- /dev/null
+++ b/PDE/advection1_LF.nb
@@ -0,0 +1,7606 @@
+(* Content-type: application/vnd.wolfram.mathematica *)
+
+(*** Wolfram Notebook File ***)
+(* http://www.wolfram.com/nb *)
+
+(* CreatedBy='Mathematica 12.1' *)
+
+(*CacheID: 234*)
+(* Internal cache information:
+NotebookFileLineBreakTest
+NotebookFileLineBreakTest
+NotebookDataPosition[       158,          7]
+NotebookDataLength[    425565,       7598]
+NotebookOptionsPosition[    423040,       7552]
+NotebookOutlinePosition[    423437,       7568]
+CellTagsIndexPosition[    423394,       7565]
+WindowFrame->Normal*)
+
+(* Beginning of Notebook Content *)
+Notebook[{
+
+Cell[CellGroupData[{
+Cell[TextData[StyleBox["advection1_LF", "Section"]], "Subtitle",
+ CellChangeTimes->{{3.8208424521120663`*^9, 3.820842460096553*^9}, {
+   3.8208425743877363`*^9, 3.820842592496994*^9}, 3.820842626935191*^9, {
+   3.820932785174686*^9, 
+   3.820932785983755*^9}},ExpressionUUID->"f49827db-f813-4256-8755-\
+5accda97675d"],
+
+Cell[CellGroupData[{
+
+Cell[BoxData[{
+ RowBox[{
+  RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"eq", "=", 
+   RowBox[{
+    RowBox[{"D", "[", 
+     RowBox[{
+      RowBox[{"f", "[", 
+       RowBox[{"x", ",", "t"}], "]"}], ",", "t"}], "]"}], "\[Equal]", 
+    RowBox[{"-", 
+     RowBox[{"D", "[", 
+      RowBox[{
+       RowBox[{"x", " ", 
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "t"}], "]"}]}], ",", "x"}], "]"}]}]}]}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"sig", "=", "0.1"}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"f0", "=", 
+   RowBox[{
+    RowBox[{"Exp", "[", 
+     RowBox[{
+      RowBox[{"-", 
+       RowBox[{
+        RowBox[{"(", 
+         RowBox[{"x", "-", "1"}], ")"}], "^", "2"}]}], "/", "sig"}], "]"}], 
+    "+", 
+    RowBox[{"Exp", "[", 
+     RowBox[{
+      RowBox[{"-", 
+       RowBox[{
+        RowBox[{"(", 
+         RowBox[{"x", "+", "1"}], ")"}], "^", "2"}]}], "/", "sig"}], 
+     "]"}]}]}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"sol", " ", "=", " ", 
+   RowBox[{"DSolve", "[", 
+    RowBox[{
+     RowBox[{"{", 
+      RowBox[{"eq", ",", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "0"}], "]"}], "\[Equal]", "f0"}]}], "}"}], ",", 
+     "f", ",", 
+     RowBox[{"{", 
+      RowBox[{"x", ",", 
+       RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"t", ",", "0", ",", "1"}], "}"}]}], "]"}]}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{"sol", "[", 
+  RowBox[{"[", "1", "]"}], "]"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"ff", "[", 
+   RowBox[{"x_", ",", "t_"}], "]"}], "=", 
+  RowBox[{
+   RowBox[{"f", "[", 
+    RowBox[{"x", ",", "t"}], "]"}], "/.", 
+   RowBox[{"sol", "[", 
+    RowBox[{"[", "1", "]"}], "]"}]}]}], "\[IndentingNewLine]", 
+ RowBox[{"FullSimplify", "[", 
+  RowBox[{"eq", "/.", "sol"}], "]"}], "\[IndentingNewLine]", 
+ RowBox[{"Plot", "[", 
+  RowBox[{
+   RowBox[{"{", 
+    RowBox[{
+     RowBox[{"ff", "[", 
+      RowBox[{"x", ",", "0"}], "]"}], ",", 
+     RowBox[{"ff", "[", 
+      RowBox[{"x", ",", "0.1"}], "]"}], ",", 
+     RowBox[{"ff", "[", 
+      RowBox[{"x", ",", "1"}], "]"}]}], "}"}], ",", 
+   RowBox[{"{", 
+    RowBox[{"x", ",", 
+     RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}]}], "]"}]}], "Input",
+ CellChangeTimes->{{3.820842640334783*^9, 3.820842660797141*^9}, {
+   3.820842805486362*^9, 3.8208428443526783`*^9}, {3.8208429023386*^9, 
+   3.820842917725164*^9}, {3.8208429571363983`*^9, 3.820843043601594*^9}, {
+   3.8208430884683*^9, 3.820843095689288*^9}, {3.820843135202981*^9, 
+   3.820843152704609*^9}, {3.820843220400342*^9, 3.82084322095923*^9}, {
+   3.820843310755602*^9, 3.82084337054571*^9}, {3.820843528568407*^9, 
+   3.820843578604864*^9}, {3.820848495355475*^9, 3.820848536399248*^9}, {
+   3.820848580981566*^9, 3.820848587799934*^9}, {3.820848626899218*^9, 
+   3.820848628898732*^9}, {3.82085611395966*^9, 3.820856141849221*^9}, {
+   3.820946426789391*^9, 3.820946439788932*^9}, 3.8209468694489117`*^9},
+ CellLabel->
+  "In[887]:=",ExpressionUUID->"ab224a11-69a2-48e9-837c-d0db330251cf"],
+
+Cell[BoxData[
+ RowBox[{"{", 
+  RowBox[{"f", "\[Rule]", 
+   RowBox[{"Function", "[", 
+    RowBox[{
+     RowBox[{"{", 
+      RowBox[{"x", ",", "t"}], "}"}], ",", 
+     RowBox[{"1.`", " ", 
+      SuperscriptBox["\[ExponentialE]", 
+       RowBox[{
+        RowBox[{"-", "t"}], "-", 
+        RowBox[{"10.`", " ", 
+         SuperscriptBox[
+          RowBox[{"(", 
+           RowBox[{
+            RowBox[{"-", "1.`"}], "+", 
+            RowBox[{
+             SuperscriptBox["\[ExponentialE]", 
+              RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}], "-", 
+        RowBox[{"10.`", " ", 
+         SuperscriptBox[
+          RowBox[{"(", 
+           RowBox[{"1.`", "\[VeryThinSpace]", "+", 
+            RowBox[{
+             SuperscriptBox["\[ExponentialE]", 
+              RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}]}]], " ", 
+      RowBox[{"(", 
+       RowBox[{
+        RowBox[{"1.`", " ", 
+         SuperscriptBox["\[ExponentialE]", 
+          RowBox[{"10.`", " ", 
+           SuperscriptBox[
+            RowBox[{"(", 
+             RowBox[{
+              RowBox[{"-", "1.`"}], "+", 
+              RowBox[{
+               SuperscriptBox["\[ExponentialE]", 
+                RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}]]}], "+", 
+        RowBox[{"1.`", " ", 
+         SuperscriptBox["\[ExponentialE]", 
+          RowBox[{"10.`", " ", 
+           SuperscriptBox[
+            RowBox[{"(", 
+             RowBox[{"1.`", "\[VeryThinSpace]", "+", 
+              RowBox[{
+               SuperscriptBox["\[ExponentialE]", 
+                RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}]]}]}], 
+       ")"}]}]}], "]"}]}], "}"}]], "Output",
+ CellChangeTimes->{
+  3.8208428533789053`*^9, {3.8208429040628853`*^9, 3.820842919082065*^9}, {
+   3.820842966760504*^9, 3.820843043965209*^9}, 3.820843096183577*^9, 
+   3.820843153339097*^9, 3.820843226035755*^9, {3.820843311292502*^9, 
+   3.820843370973792*^9}, {3.820843529814005*^9, 3.820843579291358*^9}, {
+   3.820848583679928*^9, 3.82084858823703*^9}, 3.820856130638042*^9, 
+   3.82093277058215*^9, {3.820946431880046*^9, 3.820946440371934*^9}, 
+   3.820946879859358*^9},
+ CellLabel->
+  "Out[892]=",ExpressionUUID->"4503b72f-3c8a-425a-9dab-391ad0ac77a6"],
+
+Cell[BoxData[
+ RowBox[{"1.`", " ", 
+  SuperscriptBox["\[ExponentialE]", 
+   RowBox[{
+    RowBox[{"-", "t"}], "-", 
+    RowBox[{"10.`", " ", 
+     SuperscriptBox[
+      RowBox[{"(", 
+       RowBox[{
+        RowBox[{"-", "1.`"}], "+", 
+        RowBox[{
+         SuperscriptBox["\[ExponentialE]", 
+          RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}], "-", 
+    RowBox[{"10.`", " ", 
+     SuperscriptBox[
+      RowBox[{"(", 
+       RowBox[{"1.`", "\[VeryThinSpace]", "+", 
+        RowBox[{
+         SuperscriptBox["\[ExponentialE]", 
+          RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}]}]], " ", 
+  RowBox[{"(", 
+   RowBox[{
+    RowBox[{"1.`", " ", 
+     SuperscriptBox["\[ExponentialE]", 
+      RowBox[{"10.`", " ", 
+       SuperscriptBox[
+        RowBox[{"(", 
+         RowBox[{
+          RowBox[{"-", "1.`"}], "+", 
+          RowBox[{
+           SuperscriptBox["\[ExponentialE]", 
+            RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}]]}], "+", 
+    RowBox[{"1.`", " ", 
+     SuperscriptBox["\[ExponentialE]", 
+      RowBox[{"10.`", " ", 
+       SuperscriptBox[
+        RowBox[{"(", 
+         RowBox[{"1.`", "\[VeryThinSpace]", "+", 
+          RowBox[{
+           SuperscriptBox["\[ExponentialE]", 
+            RowBox[{"-", "t"}]], " ", "x"}]}], ")"}], "2"]}]]}]}], 
+   ")"}]}]], "Output",
+ CellChangeTimes->{
+  3.8208428533789053`*^9, {3.8208429040628853`*^9, 3.820842919082065*^9}, {
+   3.820842966760504*^9, 3.820843043965209*^9}, 3.820843096183577*^9, 
+   3.820843153339097*^9, 3.820843226035755*^9, {3.820843311292502*^9, 
+   3.820843370973792*^9}, {3.820843529814005*^9, 3.820843579291358*^9}, {
+   3.820848583679928*^9, 3.82084858823703*^9}, 3.820856130638042*^9, 
+   3.82093277058215*^9, {3.820946431880046*^9, 3.820946440371934*^9}, 
+   3.8209468798631153`*^9},
+ CellLabel->
+  "Out[893]=",ExpressionUUID->"e35205ea-6578-4681-b67b-1da614f0f375"],
+
+Cell[BoxData[
+ RowBox[{"{", "True", "}"}]], "Output",
+ CellChangeTimes->{
+  3.8208428533789053`*^9, {3.8208429040628853`*^9, 3.820842919082065*^9}, {
+   3.820842966760504*^9, 3.820843043965209*^9}, 3.820843096183577*^9, 
+   3.820843153339097*^9, 3.820843226035755*^9, {3.820843311292502*^9, 
+   3.820843370973792*^9}, {3.820843529814005*^9, 3.820843579291358*^9}, {
+   3.820848583679928*^9, 3.82084858823703*^9}, 3.820856130638042*^9, 
+   3.82093277058215*^9, {3.820946431880046*^9, 3.820946440371934*^9}, 
+   3.820946879937264*^9},
+ CellLabel->
+  "Out[894]=",ExpressionUUID->"23ab730f-abcf-4f6e-a860-7f6381ba2917"],
+
+Cell[BoxData[
+ GraphicsBox[{{{}, {}, 
+    TagBox[
+     {RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], Opacity[
+      1.], LineBox[CompressedData["
+1:eJwUV3c8lt8bNl6vkRBllRD6FiIjq/d97rIiEqlIpAiFJlkJSRLKlqKyCWVT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+       "]]},
+     Annotation[#, "Charting`Private`Tag$60420#1"]& ], 
+    TagBox[
+     {RGBColor[0.880722, 0.611041, 0.142051], AbsoluteThickness[1.6], Opacity[
+      1.], LineBox[CompressedData["
+1:eJwUV3c4lu8XN96XN8ksinyNhkJWWnieU3YaiCINIyQJISRlJBqKMookZIVC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+       "]]},
+     Annotation[#, "Charting`Private`Tag$60420#2"]& ], 
+    TagBox[
+     {RGBColor[0.560181, 0.691569, 0.194885], AbsoluteThickness[1.6], Opacity[
+      1.], LineBox[CompressedData["
+1:eJw1m3k4lP/3/xkzY2xZoyhlyRtJQkhybipFZVdS2VqpFCFb9jX7vlRCtsoa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+       "]]},
+     Annotation[#, "Charting`Private`Tag$60420#3"]& ]}, {}},
+  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
+  Axes->{True, True},
+  AxesLabel->{None, None},
+  AxesOrigin->{0, 0},
+  DisplayFunction->Identity,
+  Frame->{{False, False}, {False, False}},
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  ImagePadding->All,
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "DefaultMeshStyle" -> 
+    AbsolutePointSize[6], "ScalingFunctions" -> None, 
+    "CoordinatesToolOptions" -> {"DisplayFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& )}},
+  PlotRange->
+   NCache[{{-Pi, Pi}, {0., 0.9999992633534105}}, {{-3.141592653589793, 
+    3.141592653589793}, {0., 0.9999992633534105}}],
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.05], 
+     Scaled[0.05]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{
+  3.8208428533789053`*^9, {3.8208429040628853`*^9, 3.820842919082065*^9}, {
+   3.820842966760504*^9, 3.820843043965209*^9}, 3.820843096183577*^9, 
+   3.820843153339097*^9, 3.820843226035755*^9, {3.820843311292502*^9, 
+   3.820843370973792*^9}, {3.820843529814005*^9, 3.820843579291358*^9}, {
+   3.820848583679928*^9, 3.82084858823703*^9}, 3.820856130638042*^9, 
+   3.82093277058215*^9, {3.820946431880046*^9, 3.820946440371934*^9}, 
+   3.820946880009741*^9},
+ CellLabel->
+  "Out[895]=",ExpressionUUID->"1845fea6-24b3-42d4-b1bf-84982b13d53f"]
+}, Open  ]],
+
+Cell[CellGroupData[{
+
+Cell[BoxData[
+ RowBox[{"\[IndentingNewLine]", 
+  RowBox[{
+   RowBox[{
+    RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], ";"}], 
+   "\[IndentingNewLine]", 
+   RowBox[{
+    RowBox[{"eq", "=", 
+     RowBox[{
+      RowBox[{"D", "[", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "t"}], "]"}], ",", "t"}], "]"}], "\[Equal]", 
+      RowBox[{"-", 
+       RowBox[{"D", "[", 
+        RowBox[{
+         RowBox[{"x", " ", 
+          RowBox[{"f", "[", 
+           RowBox[{"x", ",", "t"}], "]"}]}], ",", "x"}], "]"}]}]}]}], ";"}], 
+   "\[IndentingNewLine]", 
+   RowBox[{
+    RowBox[{"sig", "=", "0.1"}], ";"}], "\[IndentingNewLine]", 
+   RowBox[{
+    RowBox[{"f0", "=", 
+     RowBox[{"Exp", "[", 
+      RowBox[{
+       RowBox[{"-", 
+        RowBox[{"x", "^", "2"}]}], "/", "sig"}], "]"}]}], ";"}], 
+   "\[IndentingNewLine]", 
+   RowBox[{"sol", " ", "=", " ", 
+    RowBox[{"DSolve", "[", 
+     RowBox[{
+      RowBox[{"{", "eq", "}"}], ",", "f", ",", 
+      RowBox[{"{", 
+       RowBox[{"x", ",", "t"}], "}"}]}], "]"}]}], "\[IndentingNewLine]", 
+   RowBox[{
+    RowBox[{
+     RowBox[{"myfun", "[", 
+      RowBox[{"x_", ",", "t_"}], "]"}], "=", 
+     RowBox[{
+      RowBox[{"Exp", "[", 
+       RowBox[{"(", 
+        RowBox[{"t", "-", 
+         RowBox[{"Log", "[", "x", "]"}]}], ")"}], "]"}], "/", "x"}]}], ";"}], 
+   "\[IndentingNewLine]", 
+   RowBox[{"Plot", "[", 
+    RowBox[{
+     RowBox[{
+      RowBox[{"myfun", "[", 
+       RowBox[{"x", ",", "t"}], "]"}], "/.", 
+      RowBox[{"t", "\[Rule]", "10"}]}], ",", 
+     RowBox[{"{", 
+      RowBox[{"x", ",", 
+       RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], "]"}], 
+   "\[IndentingNewLine]", 
+   RowBox[{
+    RowBox[{"D", "[", 
+     RowBox[{
+      RowBox[{"myfun", "[", 
+       RowBox[{"x", ",", "t"}], "]"}], ",", "t"}], "]"}], "+", 
+    RowBox[{"D", "[", 
+     RowBox[{
+      RowBox[{"x", " ", 
+       RowBox[{"myfun", "[", 
+        RowBox[{"x", ",", "t"}], "]"}]}], ",", "x"}], "]"}]}], 
+   "\[IndentingNewLine]"}]}]], "Input",
+ CellChangeTimes->{{3.8209468745615463`*^9, 3.820946891077283*^9}, {
+  3.820963637150817*^9, 3.8209637233849297`*^9}, {3.820963788230269*^9, 
+  3.8209638839635763`*^9}, {3.820964312629697*^9, 3.8209643396935587`*^9}, {
+  3.8209644846856956`*^9, 3.820964550477792*^9}, {3.820964586520091*^9, 
+  3.820964690032415*^9}, {3.820964753058467*^9, 3.820964800127592*^9}},
+ CellLabel->
+  "In[203]:=",ExpressionUUID->"26f6d987-2da1-470c-b69a-764041be71c8"],
+
+Cell[BoxData[
+ RowBox[{"{", 
+  RowBox[{"{", 
+   RowBox[{"f", "\[Rule]", 
+    RowBox[{"Function", "[", 
+     RowBox[{
+      RowBox[{"{", 
+       RowBox[{"x", ",", "t"}], "}"}], ",", 
+      FractionBox[
+       RowBox[{
+        TemplateBox[{"1"},
+         "C"], "[", 
+        RowBox[{"t", "-", 
+         RowBox[{"Log", "[", "x", "]"}]}], "]"}], "x"]}], "]"}]}], "}"}], 
+  "}"}]], "Output",
+ CellChangeTimes->{{3.820964502405539*^9, 3.820964518943551*^9}, 
+   3.820964552262404*^9, {3.820964606183631*^9, 3.82096469059205*^9}, {
+   3.820964760481138*^9, 3.8209648006680307`*^9}},
+ CellLabel->
+  "Out[207]=",ExpressionUUID->"eb14d5ef-03e0-4c91-a8e7-1c41a58fe1e3"],
+
+Cell[BoxData[
+ GraphicsBox[{{{}, {}, 
+    TagBox[
+     {RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], Opacity[
+      1.], LineBox[CompressedData["
+1:eJwVkHk81In/x8egiOQoKR1skaSaJEniPatYrXJuIdlSCOVI7m7Xfl1FJZuS
++0iukJzvD3LTDrkSZkxmnFn3DOP47e+P1+P5eP7z/OMlb+tqakcmkUhN/+3/
+edZATJcnL0yMBbt/v++aCCeL7k4J7RImKtu2zSzeSQQV+fE30tuFibz9RLy3
+XyKILdZzj0gKE/UyYYRfUCK0ZTzKuUEWJvYmr5olxCWChdD8ti6mEKGgU3/Q
+qSERHOq/T+UlCxGNv+2JFNibBIFnMuPtFYSIuqq7CcU/ksC9Y0nymdR6Ilyc
+y2eXkwJNl7ePDEmtI0hxKh+1Y9NgpfJdnuY2QSIqTN76RUUG/PgwHWUiLEAs
+yCZXDbpkgXriuo4IEX7CucbJjGOdA5r/uDdS1/MTzfKOD3OdckB7pa9ynsxP
+5C1P89x8ckDPsiDz8hKZOHLqCkn8eQ5clLjy4OAomXhdMquCzTng86hEubWO
+TDhRf0kf1cqFkqs3H4k+JhMmx80GL0jlgdYv7YfCuHwE29EvQnBjPiRIiaiZ
+zfERGcdSq4S35AO/4OkTslN8RJWLfbzUznxoGi7SzRrmI7T7BRw0DuaDRfbf
+Fs1dfETclYfNdefy4Y7G1cciRf/1/uDL5j3Jh/fnpzrD3PmIdcLK4T9lPsAO
+f7F74WMkwqZKeFlPuwAcU5q2vmGTiFKrjRLa+gXwsTX4QzaTRNAN7ZxPGheA
+idza8JdeEnHmYMB6A9sCCK7911SimUTw3xILyAsugH83tSnFZJGISJ5UcxGt
+AKpTnnW8vUki1NMDNWodC4H2+oiFff8aTtsE0G7lFwEpxTWmv2MNzeuuH5ao
+KAJKVnaHecsaHmbbT1Y0FMHTkv0mumVreLvgYNFRRhEYd8mflft7DRPirwdE
+bfoItE2SWr3ma/ilfu+p3W7/+eOZ3edbVlG49vDcF41i+OdGwfCxshVMZFm6
+S4x/gnY6x1i7YAVf+Koku3M/QdcFrVK9rBV8VLz0uk+wBPpO14ZfjFvBjfRV
+6a9yJTAm133E138F28P1buleLAGBb0v+5SdXUMLCa4dWXQloGvwqrlu+jHJf
+LSuH3pdC2v42DeMKHj4bXzkqlFAON/blVz0s4qEd3e3twbxyUFaIOpufzcP5
+PznFV4hyyJEzsZaM52H5sUOHphjlULy17UHHfR4aFMazin6pgAbBtjoL4GHq
+Jo17YxkVMD5IM79as4RH728XuEVUQg49rz+qbAkDO299dmivBLf+p/bVBUso
+Xr187vZQJcz1GPvsSVnCC4uj64qFEJb/ocWxApdwn9nnHXymCGKVNKaj3hJK
+L6m9yhhGoLyiud1uXESXl5m3R54Q8JehF3mRWMS9lsWhtFcEMFZlnz/4tIi3
+Dc1u1qQS8OSaQ3F4+iIqGenXNpYRMKmyupIWtIi+os22ViMEvMcDYd+pi5il
+6UyN1a0CJVZw6ulSLt6n/+4xS66Ghy9VjjfnczEq7cIJ003V0GPQ3mCSyUWb
+7r3VFbLVEJKzc8Imlou8Bi/bMrVqYHsXqvp6cbEzN7LN1KEaUjYwMVuVi9/F
+rG6R/6kGecqpXuksDg5Hfrw3nlEDhqajMYeSOZhvkj67+WMN+Nx5YaYXx0Hv
+rJLU32tq4Munny2eYRxMWrwtONhfA37UeOxw5uCuBdn32VKfocN0LSVahYOh
+r99XDzz6DMGeVa5iOQuYqdi3S8mxFvJf3lJRTFvA6Wny+E6fWugr2TZ6Kn4B
+M8ZfOO0JqQXVVXfbW5ELuHWXUt/l1FqgB//yR4vLAoYZxixFM2tBIzZAM/Tw
+AuoyvNUkr9TBWOkZwXX586iWFlC+8UY9ZEUVN3lkzONX2qU9sX71cPPG/qeD
+b+dxM/PeK42Ievi5ZaNsReQ8Bl5S0Cv/UA9Tbh2UOzfn0eOEuF/7aj0sKF6z
+Zu6bx21CDD+ruAYgP3tYUBk/h0PFLf2j7EaocZzxUYmZw5B37awHy40QCNe1
+X0XMYW8jb44i2QSCk/qNnnfn0D1joH/oVBMIGWyiq1jNofUCnRkb0wRia282
+xG2ZQ3ltzTOXzjWDrHPZVe/wWdTVWTbMamuBVw0NehsDZzHa7cXL0LEW2K7Y
+dSDZfxY96ev2hPK3wvbBqfkvTrPoMm7dN3asFWQuKoYqGsziEzUBqROvW2Gz
+btSHTsFZVDdJJGm5fgFRWQd+tQczuOz7OtBAhgbhPndGGr1mcG33YX2uIg1E
+uh61/ukyg5kUG+WyYzTYEPX6ZdjlGayJMmbfM6OB0Pr2Az9OzuBMqYsJ7wkN
+BGe1zKO502iZu7zCEW2D1SbJ1Cn3aXQdNbXfIdMOJrGKRVudprFhnX+Di1I7
+pNhp1mrbTiP5nu7Zbo12OEuyZYWbTmNEkv65cct2iDmWr7D/6DQGlR1u3POm
+HQ4mGKVdnZvCurqyp7x9X8HaMzy93WsKJzbu4Dw27oDcXxOKF12m8EPeDcvJ
+ax1AFi+sl3OYwgsWUYme3h2Q8e77sMvFKQxP21naE98Bc3RlJRGNKfwopLye
+M9kB0i+iTUJm/sU3RTIptc87wUNH1NyRM4mlm0DrD24XnNbFoGvsSdz5k7Ez
+S6IbpPVvF1/unETlTVZ8Bw50w6fzPdtNCybRY8MO3Xc23bB8OWVQ03USq/o3
+yuXXd0PgXS1X0eGfeLg2iXI8qQdiSm6G5nZNYOWHt4Lb7vaCQ8Xu8szaCVSr
+6RPwjesFjar2n8mFE/jZqpYlXtYLvQ0aJrHREyg0pmY7ttQLu3oEZB6dn8DS
+lzQ1s3vfIX3hdapp3ThGSMrI+Ub0waejrcR80RiOMwxvXqIPAGVrxG+SaWPo
+9VdlkboAHTKWDGmHYsZQnM1WNN9Ph9iqFrqD1xgqFvKtXLxDB2+jltVv6mPY
+sdcmtWkdA9Sdm7Uqi0dxwFKrsiKNATnnwz73po8iz0J8/loZAxRVfzfkvBzF
+ngtD7yk0BkgvNl2i+Iyiv2CUnM4SA+aDm/ySNEaxoum/X4wHoTCp8VNwyQiG
+7D9ySEiACSrB/4PkzBEc5sTJ6ckyIcXRoAH/HsGht1LK+apMeE5p7Ob6jqD1
+k8sXxW2Z4FHZsOCkOYKrFMppUg0TVHvr1YzKhtFv2ZO+OfIH5ErU5W2tYGOy
+HzuMYcgCUxuJs4wsNvYk94Xq3WLBwjvrHxmv2Bgs/kf2QgQLtE7PbtH0YWN4
+Qum4Bo0FDV5y/tZH2ejhUMm1sWAD47vfmcRMFvpkV+Rv8BmGAKW6AcdYFn5a
+9lEKejMMip4SPqohLJxVKcm2rBmGm2IZ72qus9B5UMpli/gIcKFzE3s3C495
+GEdzs0dAIu1wr3LMEIo7TywHLI9C4Yyfx2zgEL53TUo9ojQGFjp1ouUeQ/hr
+cVrTOfMxiO+x1jlnMoRnPXQdurPHQFkkNMVVdAgp7oHWVvbj8KvbkEvh4x+4
+nv84+6/JCfDQ/Jtf25WJerrajmpqU/D8uWzfBRsm3jdixm42nYLCyTeFrueY
+qNNbV6jvNgULSUl2iQeY6HqOFZyVPQU+Iu/rBUYGUdPJ+X24yjTc76sMa74y
+iEGzP8YHT85AvDr1+pDRIBbIGbtF/jkD+LRGa0V7ED0uvhRNCZgB0pmGn4d2
+DqIhnBGTaJ2BgOw2o+hvDEwslw2Xt5uFv+4PSVmaMlC+/+mewqw5yOixn3Cn
+MtCuWda8vmsOGlVHP4dSGBgic+zjVfI8bBj+6VkuxkCtgxI8tUvzsP3tZK5O
+DB1Tu/XjYqQWQIG6WaM1ZACvRMc98E3kgP28zOiq3QDKBCX+UOjiQEbmzleU
+0wPoyq+kHCDCBWXJfcvPSAPof4MyYO3DBcqPE4SVbz/6aT8xGrFaBM2gP38b
+cerDdOvj6v56PGjk3ku1+b0PHybtbnQK4IHFzdfkzgN9qP4sznNfFQ88zb6V
+V018xzf3ixOldZYhT97sSJzLd/wW0hOqfmYF9lXqbT9/uxdDcoL6tt1fg49H
+7Lw/m/ai0qyDfkXjGpxODejQPNqLRrTAUydESFTbcCJy39w3dCvVjnhmSaLG
+W2ny83l9Q+U1ktr+FRJ1M+fgRIFvD7J6n9K9bcnUZCdDA2WrHjzl8HTjsWgy
+VXXAKS1BswdvR7fszq4mU41r069E8LoxbtXGul+Bnxr2TL7T/l43pqoZ9eTO
+81O3rwfV/svd+KgvTaHogAA1w8/miZl2N3KlvSZibAWodVfjDGCtC5PY4XTy
+VwHqh8aO59f+14UDsmtvg3MFqf8HTLa/tA==
+       "]], LineBox[CompressedData["
+1:eJwViXk4FAgfgMc9RLlC0qWakKJoldTvNzq22lqKcmQLq0shOhEhEdrWWTkz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+       "]]},
+     Annotation[#, "Charting`Private`Tag$5394#1"]& ]}, {}},
+  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
+  Axes->{True, True},
+  AxesLabel->{None, None},
+  AxesOrigin->{0, 0},
+  DisplayFunction->Identity,
+  Frame->{{False, False}, {False, False}},
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  ImagePadding->All,
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "DefaultMeshStyle" -> 
+    AbsolutePointSize[6], "ScalingFunctions" -> None, 
+    "CoordinatesToolOptions" -> {"DisplayFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& )}},
+  PlotRange->
+   NCache[{{-Pi, Pi}, {0., 177648.82812330028`}}, {{-3.141592653589793, 
+    3.141592653589793}, {0., 177648.82812330028`}}],
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.05], 
+     Scaled[0.05]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{{3.820964502405539*^9, 3.820964518943551*^9}, 
+   3.820964552262404*^9, {3.820964606183631*^9, 3.82096469059205*^9}, {
+   3.820964760481138*^9, 3.8209648007101297`*^9}},
+ CellLabel->
+  "Out[209]=",ExpressionUUID->"d761ef71-0450-44dd-821c-993878528783"],
+
+Cell[BoxData["0"], "Output",
+ CellChangeTimes->{{3.820964502405539*^9, 3.820964518943551*^9}, 
+   3.820964552262404*^9, {3.820964606183631*^9, 3.82096469059205*^9}, {
+   3.820964760481138*^9, 3.820964800713386*^9}},
+ CellLabel->
+  "Out[210]=",ExpressionUUID->"3ccc6435-994a-43cb-86ac-c088e494ad46"]
+}, Open  ]],
+
+Cell[CellGroupData[{
+
+Cell["advection2_LF", "Section",
+ CellChangeTimes->{{3.820932776971241*^9, 
+  3.8209328047451878`*^9}},ExpressionUUID->"47fe03d1-b200-494e-aaa2-\
+409c51a2ddb3"],
+
+Cell[CellGroupData[{
+
+Cell[BoxData[{
+ RowBox[{
+  RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"eq", "=", 
+   RowBox[{
+    RowBox[{"D", "[", 
+     RowBox[{
+      RowBox[{"f", "[", 
+       RowBox[{"x", ",", "y", ",", "t"}], "]"}], ",", "t"}], "]"}], 
+    "\[Equal]", 
+    RowBox[{
+     RowBox[{"-", " ", 
+      RowBox[{"D", "[", " ", 
+       RowBox[{
+        RowBox[{"x", " ", 
+         RowBox[{"f", "[", 
+          RowBox[{"x", ",", "y", ",", "t"}], "]"}]}], ",", "x"}], "]"}]}], 
+     "-", "  ", 
+     RowBox[{"D", "[", " ", 
+      RowBox[{
+       RowBox[{"y", " ", 
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "y", ",", "t"}], "]"}]}], ",", "y"}], "]"}]}]}]}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"sig", "=", "2"}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"offset", " ", "=", " ", 
+   RowBox[{"Sqrt", "[", 
+    RowBox[{
+     RowBox[{"x", "^", "2"}], "+", 
+     RowBox[{"y", "^", "2"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{
+   RowBox[{"f0", "=", "0"}], ";", 
+   RowBox[{"(*", 
+    RowBox[{
+     RowBox[{"Exp", "[", 
+      RowBox[{"-", 
+       RowBox[{"offset", "^", "2"}]}], "]"}], ";"}], "*)"}], 
+   "\[IndentingNewLine]", 
+   RowBox[{"ContourPlot", "[", 
+    RowBox[{"f0", ",", 
+     RowBox[{"{", 
+      RowBox[{"x", ",", 
+       RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"y", ",", 
+       RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], "]"}], ";"}], 
+  "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{
+    RowBox[{"sol", " ", "=", " ", 
+     RowBox[{"DSolve", "[", 
+      RowBox[{
+       RowBox[{"{", 
+        RowBox[{"eq", ",", 
+         RowBox[{
+          RowBox[{"f", "[", 
+           RowBox[{"x", ",", "y", ",", "0"}], "]"}], "\[Equal]", "f0"}], ",", 
+         
+         RowBox[{
+          RowBox[{"f", "[", 
+           RowBox[{
+            RowBox[{"-", "Pi"}], ",", "y", ",", "t"}], "]"}], "\[Equal]", 
+          "f0"}], ",", 
+         RowBox[{
+          RowBox[{"f", "[", 
+           RowBox[{"x", ",", "Pi", ",", "t"}], "]"}], "\[Equal]", "f0"}]}], 
+        "}"}], ",", 
+       RowBox[{"f", "[", 
+        RowBox[{"x", ",", "y", ",", "t"}], "]"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"x", ",", 
+         RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"y", ",", 
+         RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"t", ",", "0", ",", "1"}], "}"}]}], "]"}]}], ";"}], "*)"}], 
+  "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{"sol", " ", "=", " ", 
+    RowBox[{"DSolve", "[", 
+     RowBox[{
+      RowBox[{"{", "eq", "}"}], ",", "f", ",", 
+      RowBox[{"{", 
+       RowBox[{"x", ",", "y", ",", "t"}], "}"}]}], "]"}]}], 
+   "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"sol2", " ", "=", " ", 
+   RowBox[{"NDSolve", "[", 
+    RowBox[{
+     RowBox[{"{", 
+      RowBox[{"eq", ",", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "y", ",", "0"}], "]"}], "==", "f0"}], ",", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{
+          RowBox[{"-", "Pi"}], ",", "y", ",", "t"}], "]"}], "\[Equal]", "0"}],
+        ",", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{"Pi", ",", "y", ",", "t"}], "]"}], "\[Equal]", "0"}], ",", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", 
+          RowBox[{"-", "Pi"}], ",", "t"}], "]"}], "\[Equal]", "0"}], ",", 
+       RowBox[{
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "Pi", ",", "t"}], "]"}], "\[Equal]", "0"}]}], 
+      "}"}], ",", "f", ",", 
+     RowBox[{"{", 
+      RowBox[{"x", ",", 
+       RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"y", ",", 
+       RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"t", ",", "0", ",", "1"}], "}"}]}], "]"}]}], 
+  "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{
+    RowBox[{"sol", "[", 
+     RowBox[{"[", "1", "]"}], "]"}], ";", "\[IndentingNewLine]", 
+    RowBox[{
+     RowBox[{"ff", "[", 
+      RowBox[{"x_", ",", "y_", ",", "t_"}], "]"}], "=", 
+     RowBox[{
+      RowBox[{"f", "[", 
+       RowBox[{"x", ",", "y", ",", "t"}], "]"}], "/.", 
+      RowBox[{"sol", "[", 
+       RowBox[{"[", "1", "]"}], "]"}]}]}], ";", "\[IndentingNewLine]", 
+    RowBox[{"FullSimplify", "[", 
+     RowBox[{"eq", "/.", "sol"}], "]"}], ";", "\[IndentingNewLine]", 
+    RowBox[{"ContourPlot", "[", 
+     RowBox[{
+      RowBox[{"{", 
+       RowBox[{"ff", "[", 
+        RowBox[{"x", ",", "y", ",", "0"}], "]"}], "}"}], ",", 
+      RowBox[{"{", 
+       RowBox[{"x", ",", 
+        RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+      RowBox[{"{", 
+       RowBox[{"y", ",", 
+        RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], "]"}]}], 
+   "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"(*", 
+   RowBox[{"nsol", "=", 
+    RowBox[{
+     RowBox[{"NDSolve", "[", 
+      RowBox[{
+       RowBox[{"{", 
+        RowBox[{"eq", ",", 
+         RowBox[{
+          RowBox[{"f", "[", 
+           RowBox[{"x", ",", "y", ",", "0"}], "]"}], "\[Equal]", "f0"}], ",", 
+         
+         RowBox[{
+          RowBox[{"f", "[", 
+           RowBox[{
+            RowBox[{"-", "Pi"}], ",", "y", ",", "t"}], "]"}], "\[Equal]", 
+          "0"}], ",", 
+         RowBox[{
+          RowBox[{"f", "[", 
+           RowBox[{"x", ",", "Pi", ",", "t"}], "]"}], "\[Equal]", "0"}]}], 
+        "}"}], ",", "f", ",", 
+       RowBox[{"{", 
+        RowBox[{"x", ",", 
+         RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"y", ",", 
+         RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"t", ",", "0", ",", "1"}], "}"}]}], "]"}], 
+     "\[IndentingNewLine]", 
+     RowBox[{"ContourPlot", "[", 
+      RowBox[{
+       RowBox[{"Evaluate", "[", 
+        RowBox[{"f", "[", 
+         RowBox[{"x", ",", "y", ",", "t"}], "]"}], "]"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"x", ",", 
+         RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+       RowBox[{"{", 
+        RowBox[{"y", ",", 
+         RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], "]"}]}]}], 
+   "*)"}]}]}], "Input",
+ CellChangeTimes->{{3.8209328717949667`*^9, 3.8209329015087*^9}, {
+   3.820933002099*^9, 3.820933022818756*^9}, {3.820933068550585*^9, 
+   3.820933178193571*^9}, {3.820934560354718*^9, 3.820934611021475*^9}, {
+   3.820934649989438*^9, 3.820934657297543*^9}, {3.820935030487672*^9, 
+   3.820935059230999*^9}, {3.820935193954966*^9, 3.820935197539462*^9}, {
+   3.820935247615602*^9, 3.820935272927795*^9}, {3.820935364269712*^9, 
+   3.820935376213821*^9}, {3.820936455131319*^9, 3.820936455487585*^9}, {
+   3.820936578405304*^9, 3.8209365945474873`*^9}, 3.820936633360695*^9, {
+   3.820936667967904*^9, 3.820936668304244*^9}, {3.820937945690178*^9, 
+   3.820938017227221*^9}, {3.820938220668433*^9, 3.820938236034615*^9}, 
+   3.820938425488147*^9, {3.820938469957143*^9, 3.8209384792238903`*^9}, {
+   3.820939000996875*^9, 3.820939033843755*^9}, {3.820939836543985*^9, 
+   3.8209398372720957`*^9}, {3.820940533851297*^9, 3.820940537614997*^9}, {
+   3.820944994971424*^9, 3.820945003122267*^9}, {3.820945167886051*^9, 
+   3.8209451881971607`*^9}, {3.8209454295259247`*^9, 
+   3.8209454298636227`*^9}, {3.8209454805682993`*^9, 3.82094563646275*^9}, {
+   3.820945790528965*^9, 3.820945881876933*^9}, {3.820945974988763*^9, 
+   3.82094610455219*^9}, {3.820946262960002*^9, 3.820946341927246*^9}, {
+   3.820946375656908*^9, 3.820946415054701*^9}, {3.820946477373879*^9, 
+   3.820946493881892*^9}, {3.820946528537702*^9, 3.8209465754578047`*^9}, {
+   3.8209466632384863`*^9, 3.820946668327218*^9}, {3.820946723636891*^9, 
+   3.820946732351337*^9}, {3.820946777356085*^9, 3.820946781041131*^9}, {
+   3.8209619280223207`*^9, 3.820961943477322*^9}, {3.820962673568672*^9, 
+   3.820962677609191*^9}, {3.820964987072423*^9, 3.820964996853223*^9}, {
+   3.821038288675713*^9, 3.821038305553822*^9}, {3.821050048441505*^9, 
+   3.821050055901173*^9}, {3.82105038682626*^9, 3.8210503876234417`*^9}, {
+   3.821050420550746*^9, 3.821050516201428*^9}, {3.821050619432191*^9, 
+   3.821050741728149*^9}, {3.821050815149322*^9, 3.8210508432334538`*^9}},
+ CellLabel->
+  "In[148]:=",ExpressionUUID->"15dd2626-0931-4879-90ec-e5508f2204fc"],
+
+Cell[BoxData[
+ RowBox[{"{", 
+  RowBox[{"{", 
+   RowBox[{"f", "\[Rule]", 
+    InterpretationBox[
+     RowBox[{
+      TagBox["InterpolatingFunction",
+       "SummaryHead"], "[", 
+      DynamicModuleBox[{Typeset`open$$ = False, Typeset`embedState$$ = 
+       "Ready"}, 
+       TemplateBox[{
+         PaneSelectorBox[{False -> GridBox[{{
+               PaneBox[
+                ButtonBox[
+                 DynamicBox[
+                  FEPrivate`FrontEndResource[
+                  "FEBitmaps", "SquarePlusIconMedium"]], 
+                 ButtonFunction :> (Typeset`open$$ = True), Appearance -> 
+                 None, Evaluator -> Automatic, Method -> "Preemptive"], 
+                Alignment -> {Center, Center}, ImageSize -> 
+                Dynamic[{
+                  Automatic, 3.5 CurrentValue["FontCapHeight"]/
+                   AbsoluteCurrentValue[Magnification]}]], 
+               GraphicsBox[{{
+                  GrayLevel[0.6], 
+                  AbsolutePointSize[5], 
+                  PointBox[{1, 1}], 
+                  PointBox[{2, 4}], 
+                  PointBox[{3, 2}], 
+                  PointBox[{4, 3}]}, {{}, {}, {
+                   AbsoluteThickness[1], 
+                   Opacity[1.], 
+                   LineBox[CompressedData["
+1:eJwBMQPO/CFib1JlAgAAADIAAAACAAAA4ScLwZmZ6T/ACPskWpOYv4AjHgZ5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+                    "]]}}}, AspectRatio -> 1, Axes -> 
+                False, Background -> GrayLevel[0.93], Frame -> True, 
+                FrameStyle -> Directive[
+                  GrayLevel[0.7], 
+                  Thickness[Tiny]], FrameTicks -> None, ImageSize -> 
+                Dynamic[{
+                  Automatic, 3.5 CurrentValue["FontCapHeight"]/
+                   AbsoluteCurrentValue[Magnification]}], 
+                PlotRange -> {{0, 5}, {0, 5}}], 
+               GridBox[{{
+                  RowBox[{
+                    TagBox["\"Domain: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox[
+                    RowBox[{"{", 
+                    RowBox[{
+                    RowBox[{"{", 
+                    RowBox[{
+                    RowBox[{"-", "3.141592653589793`"}], ",", 
+                    "3.141592653589793`"}], "}"}], ",", 
+                    RowBox[{"{", 
+                    RowBox[{
+                    RowBox[{"-", "3.141592653589793`"}], ",", 
+                    "3.141592653589793`"}], "}"}], ",", 
+                    RowBox[{"{", 
+                    RowBox[{"0.`", ",", "1.`"}], "}"}]}], "}"}], 
+                    "SummaryItem"]}]}, {
+                  RowBox[{
+                    TagBox["\"Output: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox["\"scalar\"", "SummaryItem"]}]}}, 
+                GridBoxAlignment -> {
+                 "Columns" -> {{Left}}, "Rows" -> {{Automatic}}}, AutoDelete -> 
+                False, GridBoxItemSize -> {
+                 "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}, 
+                GridBoxSpacings -> {
+                 "Columns" -> {{2}}, "Rows" -> {{Automatic}}}, 
+                BaseStyle -> {
+                 ShowStringCharacters -> False, NumberMarks -> False, 
+                  PrintPrecision -> 3, ShowSyntaxStyles -> False}]}}, 
+             GridBoxAlignment -> {"Rows" -> {{Top}}}, AutoDelete -> False, 
+             GridBoxItemSize -> {
+              "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}, 
+             BaselinePosition -> {1, 1}], True -> GridBox[{{
+               PaneBox[
+                ButtonBox[
+                 DynamicBox[
+                  FEPrivate`FrontEndResource[
+                  "FEBitmaps", "SquareMinusIconMedium"]], 
+                 ButtonFunction :> (Typeset`open$$ = False), Appearance -> 
+                 None, Evaluator -> Automatic, Method -> "Preemptive"], 
+                Alignment -> {Center, Center}, ImageSize -> 
+                Dynamic[{
+                  Automatic, 3.5 CurrentValue["FontCapHeight"]/
+                   AbsoluteCurrentValue[Magnification]}]], 
+               GraphicsBox[{{
+                  GrayLevel[0.6], 
+                  AbsolutePointSize[5], 
+                  PointBox[{1, 1}], 
+                  PointBox[{2, 4}], 
+                  PointBox[{3, 2}], 
+                  PointBox[{4, 3}]}, {{}, {}, {
+                   AbsoluteThickness[1], 
+                   Opacity[1.], 
+                   LineBox[CompressedData["
+1:eJwBMQPO/CFib1JlAgAAADIAAAACAAAA4ScLwZmZ6T/ACPskWpOYv4AjHgZ5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+                    "]]}}}, AspectRatio -> 1, Axes -> 
+                False, Background -> GrayLevel[0.93], Frame -> True, 
+                FrameStyle -> Directive[
+                  GrayLevel[0.7], 
+                  Thickness[Tiny]], FrameTicks -> None, ImageSize -> 
+                Dynamic[{
+                  Automatic, 3.5 CurrentValue["FontCapHeight"]/
+                   AbsoluteCurrentValue[Magnification]}], 
+                PlotRange -> {{0, 5}, {0, 5}}], 
+               GridBox[{{
+                  RowBox[{
+                    TagBox["\"Domain: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox[
+                    RowBox[{"{", 
+                    RowBox[{
+                    RowBox[{"{", 
+                    RowBox[{
+                    RowBox[{"-", "3.141592653589793`"}], ",", 
+                    "3.141592653589793`"}], "}"}], ",", 
+                    RowBox[{"{", 
+                    RowBox[{
+                    RowBox[{"-", "3.141592653589793`"}], ",", 
+                    "3.141592653589793`"}], "}"}], ",", 
+                    RowBox[{"{", 
+                    RowBox[{"0.`", ",", "1.`"}], "}"}]}], "}"}], 
+                    "SummaryItem"]}]}, {
+                  RowBox[{
+                    TagBox["\"Output: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox["\"scalar\"", "SummaryItem"]}]}, {
+                  RowBox[{
+                    TagBox["\"Order: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox[
+                    RowBox[{"{", 
+                    RowBox[{"4", ",", "4", ",", "3"}], "}"}], 
+                    "SummaryItem"]}]}, {
+                  RowBox[{
+                    TagBox["\"Method: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox["\"Hermite\"", "SummaryItem"]}]}, {
+                  RowBox[{
+                    TagBox["\"Periodic: \"", "SummaryItemAnnotation"], 
+                    "\[InvisibleSpace]", 
+                    TagBox["False", "SummaryItem"]}]}}, 
+                GridBoxAlignment -> {
+                 "Columns" -> {{Left}}, "Rows" -> {{Automatic}}}, AutoDelete -> 
+                False, GridBoxItemSize -> {
+                 "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}, 
+                GridBoxSpacings -> {
+                 "Columns" -> {{2}}, "Rows" -> {{Automatic}}}, 
+                BaseStyle -> {
+                 ShowStringCharacters -> False, NumberMarks -> False, 
+                  PrintPrecision -> 3, ShowSyntaxStyles -> False}]}}, 
+             GridBoxAlignment -> {"Rows" -> {{Top}}}, AutoDelete -> False, 
+             GridBoxItemSize -> {
+              "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}, 
+             BaselinePosition -> {1, 1}]}, 
+          Dynamic[Typeset`open$$], ImageSize -> Automatic]},
+        "SummaryPanel"],
+       DynamicModuleValues:>{}], "]"}],
+     InterpolatingFunction[{{-3.141592653589793, 
+      3.141592653589793}, {-3.141592653589793, 3.141592653589793}, {0., 
+      1.}}, {5, 5, 1, {13, 13, 13}, {5, 5, 4}, 0, 0, 0, 0, Automatic, {}, {}, 
+       False}, CompressedData["
+1:eJxTTMoPSmViYGBgBmJeIJbQdQn5rch5wP6CxbFlH1kOpBXrWgQdZDgAEf+5
+H8L/sD8FTD/YzwAFUL49hP5gD1VvD9XvYAcxzwFqvgO97IHpU9Iyu3prf4s9
+hJ5ir6Ty3G/CyX329+IcvkwxPGN/bWrbA4P6K/Y2f964TX96yz5w48pr/5Y+
+sG95cofT6OZj+x3iArapPM/tX3s5F8ywf2VftlTR4oz8W3uI6R/sAVHwgUk=
+
+      "], {Developer`PackedArrayForm, CompressedData["
+1:eJwl2S/Mcm982OGn7duWtnSlLW1ZS1e6IBAIBAKBQCAQCLIgEAiyIBBkQyAQ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+       "], CompressedData["
+1:eJztybENABAUQMFvFCaR2EBMIFHbv1PT6+41r7g8d18pIkaJp9ruc84555xz
+zjnnnHPOOeecc84555xzzjnnnHPOOeecc84555xzzjnnnHPOOeecc84555xz
+zjnnnHPOOeecc84555xzzjnnnHPOOeecc84555xzzjnnnHPOOeecc84555xz
+zjnnnHPOOeecc84555xzzjnnnHPOOeecc84555xzzjnnnHPOOeecc84555xz
+zjnnnHPOOeecc84555xzzjnnnHPOOeecc84555z/9wOQScsX
+       "]}, {
+      Automatic, Automatic, Automatic}],
+     Editable->False,
+     SelectWithContents->True,
+     Selectable->False]}], "}"}], "}"}]], "Output",
+ CellChangeTimes->{{3.820946321924301*^9, 3.820946379059327*^9}, 
+   3.820946415510742*^9, {3.820946480193715*^9, 3.820946494503179*^9}, {
+   3.820946532605729*^9, 3.820946575950326*^9}, 3.820946641072337*^9, 
+   3.820946671214417*^9, 3.82094673293962*^9, 3.820946781500166*^9, 
+   3.820962679820676*^9, 3.820964998397675*^9, 3.821038306710485*^9, 
+   3.8210500570094137`*^9, 3.8210503978628693`*^9, {3.8210504575195303`*^9, 
+   3.821050517930884*^9}, 3.821050622179394*^9, 3.821050745528949*^9, {
+   3.821050833615584*^9, 3.8210508480178223`*^9}},
+ CellLabel->
+  "Out[153]=",ExpressionUUID->"b312045c-a3dd-44d0-9e31-8780743f6f8f"]
+}, Open  ]],
+
+Cell[BoxData[
+ RowBox[{"ContourPlot", "[", 
+  RowBox[{"Evaluate", "[", 
+   RowBox[{
+    RowBox[{
+     RowBox[{"f", "[", 
+      RowBox[{"x", ",", "y", ",", "t"}], "]"}], "/.", "sol2"}], ",", 
+    RowBox[{"{", 
+     RowBox[{"x", ",", 
+      RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}], ",", 
+    RowBox[{"{", 
+     RowBox[{"y", ",", 
+      RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], "]"}]}]], "Input",
+ CellChangeTimes->{{3.8210508567151613`*^9, 
+  3.82105093095872*^9}},ExpressionUUID->"f567b9e9-28d1-4167-8bef-\
+c24497e27bcb"],
+
+Cell[CellGroupData[{
+
+Cell[BoxData[{
+ RowBox[{
+  RowBox[{
+   RowBox[{"C1", "[", 
+    RowBox[{"x_", ",", "y_"}], "]"}], ":=", 
+   RowBox[{"Exp", "[", 
+    RowBox[{"-", 
+     RowBox[{"(", 
+      RowBox[{
+       RowBox[{"x", "^", "2"}], " ", "+", 
+       RowBox[{"y", "^", "2"}]}], ")"}]}], "]"}]}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"a", "=", 
+   RowBox[{"y", "/", "x"}]}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"b", "=", 
+   RowBox[{"0", "-", 
+    RowBox[{"Log", "[", "x", "]"}]}]}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{"ContourPlot", "[", 
+  RowBox[{"a", ",", 
+   RowBox[{"{", 
+    RowBox[{"x", ",", 
+     RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+   RowBox[{"{", 
+    RowBox[{"y", ",", 
+     RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], 
+  "]"}], "\[IndentingNewLine]", 
+ RowBox[{"ContourPlot", "[", 
+  RowBox[{"b", ",", 
+   RowBox[{"{", 
+    RowBox[{"x", ",", 
+     RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+   RowBox[{"{", 
+    RowBox[{"y", ",", 
+     RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], 
+  "]"}], "\[IndentingNewLine]", 
+ RowBox[{"ContourPlot", "[", 
+  RowBox[{
+   RowBox[{"1", "/", "a"}], ",", 
+   RowBox[{"{", 
+    RowBox[{"x", ",", 
+     RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+   RowBox[{"{", 
+    RowBox[{"y", ",", 
+     RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], 
+  "]"}], "\[IndentingNewLine]", 
+ RowBox[{"ContourPlot", "[", 
+  RowBox[{
+   RowBox[{
+    RowBox[{"C1", "[", 
+     RowBox[{
+      RowBox[{"y", "/", "x"}], ",", 
+      RowBox[{"t", "-", 
+       RowBox[{"Log", "[", "x", "]"}]}]}], "]"}], "/.", 
+    RowBox[{"t", "\[Rule]", "1"}]}], ",", 
+   RowBox[{"{", 
+    RowBox[{"x", ",", 
+     RowBox[{"-", "Pi"}], ",", " ", "Pi"}], "}"}], ",", 
+   RowBox[{"{", 
+    RowBox[{"y", ",", 
+     RowBox[{"-", "Pi"}], ",", "Pi"}], "}"}]}], 
+  "]"}], "\[IndentingNewLine]", 
+ RowBox[{"CC", "=", 
+  RowBox[{"C1", "[", 
+   RowBox[{
+    RowBox[{"y", "/", "x"}], ",", 
+    RowBox[{"t", "-", 
+     RowBox[{"Log", "[", "x", "]"}]}]}], "]"}]}], "\[IndentingNewLine]", 
+ RowBox[{"FullSimplify", "[", 
+  RowBox[{
+   RowBox[{"D", "[", 
+    RowBox[{"CC", ",", "t"}], "]"}], "+", 
+   RowBox[{"x", " ", 
+    RowBox[{"D", "[", 
+     RowBox[{"CC", ",", "x"}], "]"}]}], " ", "+", " ", 
+   RowBox[{"y", " ", 
+    RowBox[{"D", "[", 
+     RowBox[{"CC", ",", "y"}], "]"}]}]}], "]"}]}], "Input",
+ CellChangeTimes->{{3.8209626834009027`*^9, 3.820962686976667*^9}, {
+  3.820963534087617*^9, 3.820963562602442*^9}, {3.820964836022883*^9, 
+  3.820964972557129*^9}, {3.820965015317856*^9, 3.82096501688024*^9}, {
+  3.820965062921912*^9, 3.820965151001903*^9}, {3.820965195188212*^9, 
+  3.820965275152375*^9}, {3.820965329779262*^9, 3.820965470839582*^9}, {
+  3.821038336651676*^9, 3.821038408611209*^9}, {3.8210384865477047`*^9, 
+  3.821038524034275*^9}, {3.821038575841282*^9, 3.821038594409049*^9}, {
+  3.8210386625974493`*^9, 3.821038707068329*^9}, {3.821038786603634*^9, 
+  3.821038812295882*^9}, {3.821039272141838*^9, 3.8210392723789043`*^9}},
+ CellLabel->"In[70]:=",ExpressionUUID->"62e3b0f1-6010-4da1-addb-01586d15230f"],
+
+Cell[BoxData[
+ GraphicsBox[{GraphicsComplexBox[CompressedData["
+1:eJyFfXlcl8X2P4qCmpnmUtktl7Lles2tTMs6T2aa5dLicjXrquVWZpmZS5vX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+    "], {{
+      {RGBColor[0.148, 0.33, 0.54], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1mHuQ1mUVx3+7+77v77I4Qo0glCzuhKCiwFBCAsOoXVDJAtJqRo0xxqy4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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwtlntMV2UYxw8/zu+c94AusQyj5OJWVIZSFLplK+2mRn9IabapMXVdDIFu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+          "]], 
+         PolygonBox[{{2451, 2089, 2039, 1878, 2803}, {2452, 1036, 2090, 2089, 
+          2451}, {2612, 1896, 2241, 2240, 2821}, {2801, 1874, 2056, 2109, 
+          2482}, {2442, 728, 2048, 2085, 2443}, {2606, 1885, 2276, 2274, 
+          2824}}]}]}, 
+      {RGBColor[0.4809329326544715, 0.4727240338402296, 0.5363525252127068], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmg20l1WVxv/3/3Xv+zIMXqJwgkByUivLmyWNgiM6pAgCDYi2Cr/Njwkr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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwt1G2IVVUUh/Gt996u904yjvqhDzY5TZGJ4FRWlmNZmaFk2qgEE5EvYJk5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+          "]], 
+         PolygonBox[{{2809, 2808, 2606, 1264, 2289}, {2757, 1887, 2819, 2807, 
+          1792}}]}]}, 
+      {RGBColor[0.7602355168363821, 0.5708814915399426, 0.3721618686968233], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmg1sltUVx+/zvF8873AYFGxxIpSCgAiIOkVs+WgLWvoFWbLSOlFHEQWV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+          "]], PolygonBox[CompressedData["
+1:eJwl0L0rRXEcx/HvdT1eA0lS8riJySYlJgopKU8TRYkoJg/FaKMMlOm6o8XM
+QpH8AwwKZWJhIiFeJ8On83n/3r/f93fOaZxaHFrIi4hayZfZTMRcOiJbGHGq
+X5dEjBO5goh1/cfaRFHETSqixsFHaxee8/YfcSuyZ+++rHJLeEtvc2YZf2b+
+zyYzUqVm4zG+AY/wE8l83IhH8b1suH9THvRevoVvlW78LNvcjrzoN8md+rLc
+6k323+kZ8wpwA77FJTiNB3FXMkv68QDu0Kv5XlyHd31fve870F+lj3tKvoGv
+wF/8On+sz3DT8o1TnpPWBv3PYZzTO6XK/Aqu3fkyfOZ9zqVc75FmvpLv4q9k
+lMtaW9PfJYsP5UN/S+bbe+J9XoojLjP/dyfv8Kv/AWBnO/s=
+          "]]}]}, 
+      {RGBColor[0.9222904314725707, 0.6757260786814268, 0.3591003375649692], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmWtwVdUVx8+9N/fEc0ZAgU4l0RmcFDAoUGsl4LS8FFoG2mkhucgr5gEB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+          "]], PolygonBox[CompressedData["
+1:eJwtzr9KgmEYhvHHD0vMmnQwmjqJsiCa0j3jC+2P8i3VUkOQje11GLp0ChmI
+QydSNFVbYITQT2y44L6e+3le3vXsav8yiYgK8ugUIy4WIs6RLUX8ol2IGOUi
+vuUb/YPuHtf8iR8uRqTo8x8+8FAfk+L8NsNaMn+jZ3aga2Isf7qp6zfxJg/N
+jrzVxoB/oaHbwruclCK68lT/wmv2K/5Sxg7/wJ5+A69y7n93dpN3OzKb8Ef7
+d3I6+7+cosW3+apcxS7P+K3cwxlfwbO/D7Est/SnuhMc8z/5UCo5
+          "]]}]}, 
+      {RGBColor[0.966907457699713, 0.7872686442492824, 0.4974131188691101], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmguwV9V1xs//df/3bAyNopiImiYmZmJMMyAE1AEaDSqT1Ed9jZkIEbFV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+          "]], PolygonBox[CompressedData["
+1:eJwt1F9o1lUcx/Gje57H/R5rGcuLKV6MLQUvAlvzT7GZ6RqRzs3YJBCakkEi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+          "]], 
+         PolygonBox[{{2806, 2805, 2284, 1270, 2610}, {2814, 1889, 2758, 1797, 
+          2810}}]}]}, 
+      {RGBColor[1., 0.95, 0.75], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmHuQlnUVx5/d932fW2XN2JIC5hgLaAqOGzReGmwy9Q8nL6Ri4Whpjgos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+          "]], PolygonBox[CompressedData["
+1:eJwtlnuwzVUUx3/nnHvO3udnohldCneM3MKIxkUZNZih+qPJK0bFmNLDcyoR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+          "]], 
+         PolygonBox[{{2822, 2242, 2277, 1845, 2614}, {2446, 2087, 2107, 1075, 
+          2480}, {2455, 2092, 2105, 1070, 2477}, {2804, 1880, 2042, 2092, 
+          2455}, {2459, 2093, 2050, 733, 2458}, {2450, 2088, 2054, 731, 
+          2449}, {2823, 2273, 2275, 1886, 2610}}]}]}}, {{}, {}, 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0DsohmEUwPGD7/v4KJvbQiIGDG4DA6WsbrksJqPrgpVy2RCTyapMLEYK
+E4NLWVhMSooykCJ+7/Dvf855znPO+7zVE3NDszkRMYt0XkRpNuIGt7jDTCri
+tDBiCePye+7mXt518UH8iOcC6J0Urzg7wzmW5S/OLsSryNhRrnYiruB99LjX
+z9tqA3zNfTzIx2jybfO8iAV05Udccr2eDa7jV3MbOSPPRwGy6Yhfu9PiFI5y
+I970vONbvdKcYfVWeQe38Yc5l9wpb0/m4i8TMSWfxiRKvHuExzCavMmcYt5D
+of5avuIn+6qS/4FVrKHBW1/tXtNzIF9Hmb5NPkxy9Tfnbfp2kn+CLdTgS605
+eV9RRAt/4gf/JG055g==
+          "]], LineBox[CompressedData["
+1:eJwV0bkrx3EYwPHHz/FzjI5yDRKKIopFWYjB5liRsrr+AWWhDMoRUWJjQOJP
+QCkik5lEiQUl9+s3vHs/x+d4Pt9vxfBYz2haREwiOz0imRNRmRuRxbWcl4y4
+52mMqN1wF3fzgY234js8Zkc8ZUR0iOf12vmcp/hD70w8h+tERInaNkqxg077
++nhZv5+vuJcXeQkL2DDfsdopTpCGIzThEI14MX9dqmd9AukpZ0Z8uz/Ef3oL
+7i8TlyPkSf1ScQmKUa/27pxLbpe38TMSvsO4fAJjaPX2AR7CIJL6RbyFQutr
++IIf3FfA1fJ83uT91Bze/G6uWfmefANfznyTr4h3MSN+tabB2nX5GlZRhR+1
+5tR/yoto4Vt84hf/cBw67A==
+          "]]},
+        "4"],
+       Annotation[#, 4, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{361, 2787, 2796, 1811, 2628, 2739, 17, 2724, 2491, 1142, 
+          2521, 2520, 411, 2788, 2797, 872, 2377, 2487, 44, 2685, 1438, 2766, 
+          2704, 854, 2658, 2399, 1319, 2630, 419, 2659, 1388, 2400, 2660, 691,
+           2572, 2573, 1007, 2421, 1442, 2504, 73, 2498, 2423, 928, 2547, 
+          2546, 695, 2621, 2360, 890, 2415, 2493, 285, 2649, 2390, 914, 2318, 
+          2448, 500, 2284, 2805, 2811}], 
+         LineBox[{405, 2790, 2798, 1337, 2636, 186, 2725, 2492, 1161, 2533, 
+          2532, 430, 2688, 2752, 873, 2379, 2489, 159, 2686, 1844, 2793, 2638,
+           862, 2663, 2402, 1327, 2633, 422, 2661, 1394, 2401, 2662, 703, 
+          2552, 2553, 931, 2424, 2680, 130, 2675, 2422, 917, 2581, 2580, 698, 
+          2623, 2362, 899, 2418, 2496, 306, 2652, 2393, 915, 2320, 2457, 505, 
+          2290, 1797, 2758, 2818}]},
+        "2"],
+       Annotation[#, 2, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{95, 96, 97, 98, 99, 100, 292, 101, 293, 539, 2813}], 
+         LineBox[{108, 107, 106, 105, 104, 103, 297, 102, 295, 503, 1793, 
+          2820}]},
+        "0"],
+       Annotation[#, 0, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{248, 2728, 2518, 2519, 871, 2406, 2664, 20, 2741, 2637, 
+          2376, 808, 2306, 2590, 2715, 414, 2730, 2526, 2527, 811, 2378, 2488,
+           47, 2740, 2631, 2368, 793, 2800, 2282, 1092, 2490, 420, 2503, 2427,
+           1018, 2394, 2657, 2723, 694, 2735, 2575, 2576, 934, 2425, 2499, 74,
+           2748, 2674, 2419, 907, 2549, 2548, 696, 2732, 2537, 2538, 893, 
+          2416, 2494, 287, 2744, 2650, 2391, 837, 2319, 2453, 501, 2288, 1792,
+           2757, 2815}], 
+         LineBox[{349, 2738, 2594, 2309, 876, 2407, 2665, 2747, 183, 2639, 
+          2380, 816, 2529, 2528, 2731, 427, 2717, 2592, 2307, 798, 2370, 2486,
+           156, 2632, 2369, 795, 2802, 2799, 2395, 1083, 2485, 421, 2505, 
+          2428, 1020, 2302, 699, 2550, 2551, 910, 2420, 2497, 129, 2681, 2426,
+           936, 2579, 2578, 2736, 697, 2722, 2622, 2361, 896, 2417, 2495, 304,
+           2745, 2651, 2392, 839, 2441, 2439, 504, 2289, 2809, 2817}]},
+        RowBox[{"-", "2"}]],
+       Annotation[#, -2, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0E0rJlAUwPHj5QkP02RlNaQoYmYzQsYHmJTwrGxYWJG3jbLyAabMQiRK
+CZOysGBjZW1j47W8hRUz0YyeGmXldxf//vece+65597aocncREFETGGzMKKq
+LOIEpzjD7+KIYV7KRozwBXdzLy87uMXX4hs8lEb8UT9ovSg/wOc8w//tHVj/
+wJF7SuXWUIZ1dDk3ysv2x/iS+zjHX8y2z9O4wy2+l0Q8cmO6lxv4qSjic+op
+zqIcH9W1cTtqsII592/zP7UveDNbTyaiU65V/I3bOK/fJ24SV3Mzd+h3ld6M
+cWyiyj/scT+O0/vQqa6SV9McztbzId+7+wNvoAK/Ul9vfzbDT+vZNJN+efXz
+1gv4a69VzW7ak99J/4u6NLv8V7lMeUQL3+MVReJ3lZBBeg==
+          "]], 
+         LineBox[CompressedData["
+1:eJwV0Dsox1EUwPGDv/wxsTAojwmF/yrkUQxsf7MFq8fqkWISsioRCwYSqzLY
+lFgoEyPyGJQi789v+PY9955zz7n3Vg+OZUdzImIcp7kRFYURd7jHA55TESdF
+EbPosT7nbu7lAwcPuRp1qMVEfsSw/Ip4iK95ht/T+osXUJCnn71NpDCHPnNG
++FF+lJ84y/287m6TPI0ptBdEnHFGfpmb+EXPev7GD36Rdpcvc7/En9hXe+yN
+q1yGcvzJD6vrEreq6eQ2ftPvgjusW5J/QIu5N9a3yR2xg2Z/cMQDuMJlcl5d
+hmucaUr+J/lTc0t5CyXYRsab38xfF6+hUs2S+g3xHnbxp2aRFzCPKrzaa1CX
+Lo5o5A+E+B/cjz/M
+          "]]},
+        RowBox[{"-", "4"}]],
+       Annotation[#, -4, "Tooltip"]& ], {}, {}}}], {}},
+  AspectRatio->1,
+  AxesLabel->{None, None},
+  AxesOrigin->{0., 0.},
+  DisplayFunction->Identity,
+  Frame->True,
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "GridLinesInFront" -> 
+    True},
+  PlotRange->
+   NCache[{{-Pi, Pi}, {-Pi, Pi}}, {{-3.141592653589793, 
+    3.141592653589793}, {-3.141592653589793, 3.141592653589793}}],
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.02], 
+     Scaled[0.02]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{{3.820964896459922*^9, 3.820964936945414*^9}, 
+   3.820964973242402*^9, 3.820965020069171*^9, {3.820965138164912*^9, 
+   3.8209651515436573`*^9}, {3.820965199159296*^9, 3.820965234127946*^9}, 
+   3.820965275807274*^9, 3.8209653305776997`*^9, {3.820965363428135*^9, 
+   3.820965399654448*^9}, {3.82096543193559*^9, 3.820965471397579*^9}, {
+   3.8210383847626553`*^9, 3.821038409342894*^9}, 3.821038488744588*^9, 
+   3.821038525800089*^9, 3.821038595938979*^9, {3.8210386887113867`*^9, 
+   3.821038708788055*^9}, {3.821038790193141*^9, 3.821038813259465*^9}, 
+   3.8210392736005*^9},
+ CellLabel->"Out[73]=",ExpressionUUID->"2b0516d8-ff35-432c-a60f-0ef218cd4155"],
+
+Cell[BoxData[
+ GraphicsBox[{GraphicsComplexBox[CompressedData["
+1:eJyFnXucjlX3/40xDp3pqIQinciTyiHVuuh8kpJSSqSUYyclESmnSCpRSXgS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+    "], {{
+      {RGBColor[0.148, 0.33, 0.54], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxdlc1L1GEQx59d2d1gaYSsDBEriwiJqE7dAsEINpfWBEEJwi5ZoAWVYCtY
+giVYRi+QL/QCvYDVH1MXu9jFLnbRTexSh74fZ6Lo8GPmeZ6Z55n5znfmt7d/
+qGswm1J6oK9O37il9C2X0m3J1kJKX6WPy6Cccdkmm4r0o5LH9e0vuP1E1veR
+nB3Q/pr2J7Ue1F2L0ock98impnMdp4taf9T+APva+CJ9TPbdGffj/nPSH0rv
+lH5K+qj0Zukl6fuSx3Ne+hP8pB/WPVvyvsaG+7A7qP0fun9K656MyxPan5O8
+oHW/9J0C4FjB9/Dnbe4s5D0G1hnp09J7M267Pe/25WJKDfJfq0/pTNHvqkkf
+U24reveW5LruapXfrORZ2TTK5rtsRuT/STbtOhuR3bL0m5IT+lal35F8mvU8
+++TbkPc1cW+NXDkjJmI7KZtr8lmS73XJy+b3XzLPAzvwBMvP2u/Q+qq5fsW8
+PtRpVPKQcsxG/m3Sf+X8Dd4Fa94mXuoH1uQKb+AKscMPODETWIMzeeqZtCN5
+DuRCXtSdmlOXirDZpq8a+BMHMRAbcVUDhyMF94cb8IJaw6km7Q9nHYOWgudK
+7ciB+DdyzlF49jPn/IATYEFc3EUtqWmnarVa7/GcLjp+YAyGC8lzI6+uOq87
+a+pKfbuKXu/G2G8ueC1Gombwi9yJEfxHIwbOieODOcfem2PVF28RS5O++cCT
+XC36hbi6A2988aN/6RV6E2zICx++hsCZvgB7cgNXC57BY/KqFJ3Du2U3kLyn
+yYdYwWE9sHhr7vsm+AZ/eqPO7JP3S/M+fWHOIXRinzO3nzXPcT5qjayFTp3o
+Zfgyba7fNz+DG+BAXZk/zCR6jtiIedJ8/645D+BzT8wt5lg5ZgazaHPemM/A
+qjmn0Utx32zkCzZzwfFX5r3xWnLBnKPvJHfVOQfwaYkZSE7PzPn9nB435+gM
+uJnz8pF5fSpRo01OBZeGzeO8AYbmuTw2r2k1cBiPOUjtp2P2UV9q1h5cp1+G
+Y70Y3OzI/OUivbAU3AST1f/mfTn+Bxsx76nLyj//jSnzs3uR058ZPBl30PPL
+MftLMZu7g4u1wKsQvFuPnhuLWOj3UtG5Qo/+BiLpxtE=
+          "]], 
+         PolygonBox[CompressedData["
+1:eJwlkstL1HEUxe9MzUz0oytkVEhERURERLQK2glBZFkzCUEQRC3MxJnETEzF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+          "]]}]}, 
+      {RGBColor[0.2700307722748764, 0.3977948734860425, 0.6542827867336144], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFV0lwVFUUfQm/uz/dv18nIYgJUIVuhA26UReCCyaBQCAhCkSRYDQBEVAR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+          "]], PolygonBox[CompressedData["
+1:eJwllMdPVVEQxg/w3gPvu+9QRBPiRt0YN8aNMTGIhWYBpUSDJRKIIIIBNbbY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+          "]]}]}, 
+      {RGBColor[0.46106197559081263`, 0.4657406303993271, 0.548033854604762], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1l1uMXmUVhvfsf6b/du89P9ZDQmJMQwwg4ogYrkR7duqQmjYlMC1TZpyh
+UyjSA/RgC6WTYpsqBGxTpSnBG6+84h6jUUGQ0hOlLQeNpwsvtIpW0Spa9X3m
+fXux863/29/37fW9613vWv81U5tXbSqLoljRVxQdjUs0rq2K4mrZezQ+qmed
+5h7R+LCeSdlzBotijcbX66LYrrltesb0+yrNT2k8r/mr5hTFp/u9/n2aX6vx
+rOb/2BbFAtkXNE5o3zLZ8wp/c2mfvzsl+zbZ18l+SPaDelZzjs68SWeOyz4+
+UBSLZM+XfWflM3V80epbE7LP6ccazS+SPVfzH9D8tOw3NP9Aryh26dKfk/1h
+nXlzv+/4rdJ7V2r9odI+j8jeoXM+pTUHNXe49F1Zc0D2Ex1j91Pd53qteUnj
+C3quk/2ixh/ruVb2TzTurozJ09p3uimKJ7X3lMaX9e7jmv+ZxiOlMRzV+TOV
+fTuquWdL+zit+WdK32Vc9qva8wmtOa5xp9Z/tTI+r+j3DZo/1nr/ZNbvqowh
+97hb9s7S+FwWnkP9xvkKpuC5IDbc+GvrGF3U+F89K2Vfbh2H1ZX3jVa2t5be
+N5q9mzTeqfeLC8dzTbD9e2sOvKvxG1r4O/mxXL+/3XG8uQu8m4r/8HE6OMC7
+tYnF6nwLH76i8XaNt2r+vsp+3lKYC7ty33/re1/S7/c0Hta3OnMcV0ZiPWsP
+2uczAuLqruKhddu0/yOy93aM3Udlf032I7I3V77nHdrz5cpz8PloxzxbF3zA
+BkzuqnweOJ8cME8Was0/W/P/ksaHxNXdWvN5LZqu7POQ1v+59X3e0Xio4/gR
+u/Vav0PrP1s7djtyPryYCK/g33jsE405fFzjRq25sd+8flzPqmA4WZnb3Gd/
+aTzx4eulcQbbJ0pjdWvyYkXm32qM75uN8wdf8fN8Y/tcY3+INz7B1SMd8xXO
+gx24/bax/ZvGMVyavN4i3z7Zb3/hNN8idr9ofObPNf6q8Zm/JOdKxwce3l85
+d/aVjuHZAevfAdm/lj0ie7/st2UP9znmxIkYfb8xH57X+PvkwB9ax5N5eHiu
+da6d1/jDxvt/oPHeyrm5l5yunPt7Sj/D0UNivix6yLqR6OFjpTmADf84E3+4
+w/LEZaY0fzjnqdK5xn25+zc7vj+8WBTNfLHxPV/QuLB2jP/T2h/m8WlR7Xj/
+T/Ovt86Rs619Ay/8W1ybB+WguQKm4Lmgtt//Qg8bz/9I46nWsTvdmt/c+W+y
+59e+wz9kv9FaM99srdfE/i+yX2utV2c0vtVaJ99uzXvu9if8bHzfM43xQV/A
+6ERrnp9szRt0GK5vL50znegJMSVXxyrnJrHlXksSl/HKOk8ceBaGk6ybH2y3
+VvYT7OH/6ujey41xe0njstqaPle4LakdswHZX5T9Hdkfkr20dk2qZB9rfJdX
+NH6hdt1qND9cu370Bs13ajB5NN3z3Uqtn9d1TIktOvlA5TylzuIrfm7MPJig
+DRcGnM9gtjHz6DD9AZpMLu6O1t0e/eXMdVmHVqMZaPFQ9J/vLY4uUbdWps5u
+Ty+BrqPvI8nTDZV92Jq94IhesB8dg487spczsA+G+w/mW8Rha/bW6UnoTVbF
+Z7QLLlwc8FzfoO9TDLqXuCs1kTjze25wAzPO70+9uFI3nsr8DV3z8Mlo5KZ8
+i3FzbN5fGnBu3pE17CUOYH4gNf/RYI5u3R9MtuQc9s0kLmBPTszE7qZno3fj
+PfNo7bZgDs4TwXO2nga3keg/9QwdoE+7O3dHx9ZXzineT6bmoQX0cGgU71m3
+N7o1nXnqyWTOROcm0nOuCE/gDxp5b85fmm/z3cH0ePR6xGQsdXR5zodjwzkT
+DURf0Vn8Yrwn9gfTE9Ibkt+cQ2zHc0fynLXsIV/en/6WPpdejp6Y/JpKjzKa
+/mpnerDJzBMv4kOc0Bv0bHf2cgY2NRAt3JI4PpzzORM+kntwknqyK+fzHWzq
+Hjo0Hp9vC/7cfSKxA9uxcHhhcFqfWHBX9qJhU8FnXnqnDcFzLPm4MjmOzsNb
+3sPDfal79OVoH7kG7+E8uXlj1/mIn/RPfAt+3tw1D/FrTXwDn5u6xoR+iT6S
+M/Fzbe54Mb3o8dq58LGufbgnscL/7/asjWgk59EPXMH5+q5jQW2Hi8PBdqhr
+PMH72q7z7p30Wq/qnH0910fqJP0C98EfNBI/4C98Q2fx41J6uZNa/72e9Rmd
+/ky/+xl6nHfTA5+o7f9U+Ilf9JfkFPykB52tQeHLaHL2SOzN4RdxoX/Bj5Hk
+5kRyDa5Sa8bz/+5o7Av5X3asdkyoH7x7ruf11KgNifNQcvOarvManKgTYIWm
+gjk8eS899intfbpnPaS+gT06i6+ceV90bBb7TvDvuj+EM/B0OjqwPbqOLqFn
+h2I/27NNneQ/BP7N6kGfa+h0tAh/4fzjPfcz9DXcg1rMuz099yr0LHCKOrsv
+PS/rb4kmH4iNZsMncnZR6gI14mDPOUJPdDn/lU7XxmN/MCxSX16rncuHg9vO
+nvsf+iB4MRM+w6PH4j8+ULPQhP8DcvavFA==
+          "]], PolygonBox[CompressedData["
+1:eJwllEdoVUEYhScvLz7NzH1PUUEQkSAxaowx7lxJQBAEQVQEQRACCSIhStQQ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+          "]]}]}, 
+      {RGBColor[0.6530539840306875, 0.5332138602024781, 0.43516954293403676`],
+        EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1mGm8VmUVxY/e8x7gPefhBbNopKhsRL/0KUpTM0MzQUQabTAzM0RURBBE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+          "]], PolygonBox[CompressedData["
+1:eJwtlllUVlUYhrcBv6vzs1uu1UCjZWWjddNdd911U5aVjTaYjSqoyCBzaISI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+          "]]}]}, 
+      {RGBColor[0.8450459924705622, 0.6006870900056289, 0.3223052312633117], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1mXXgZVURx999D7iPeznnKliIKN0NSkhJCKiEKChgYwcoIQ2bbJHSsf3b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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwtlmd0FkUUhjebAB/fMrsIKk269CK9Sy+KCoi9K/YGir3TAiEBBKnSBUVA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+          "]]}]}, 
+      {RGBColor[0.9218910544585363, 0.6747276361463407, 0.35786226882146244`],
+        EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmge0VdW1hs/Fc+457OPey4YiIFVAOtI7IghSFVBBBVHU2FAQe4mKwjOa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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwtmHe4VcUVxe8TzrvwjucM0qWDoHTpoBTpHXn03h6gSG8iAor0ZiNKsISA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+
+          "]]}]}, 
+      {RGBColor[0.9525607043690594, 0.7514017609226485, 0.4529381835440841], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1mge8VdWVxu97597zHufue44oTZQmjD02BFEQQVGaBURAuhRFjWLBaDRq
+NCYmZjJmkkmskdGxxl4xRtQ4dh3j2LtiNDZsKPZCvn++ld/v3d9ad9999tln
+7bW+9a113oAFR+y7pL1Wq83JajX91YY2arUbOmu1QzV4TL1W+zqv1fpLXyL9
+K+l9pA+varU3pe8keYLGv5E+UOOnSP9W+sbSPy1rtVukr5H8lcbXSt9S4+t1
+1Go76h6HS79E45m+D5O+UJ8vNWcDyXM03qbx7aSfLv07jW8mfYY+N0l/ta1W
++7i0vlryt5pT0/yt9fsy6e3Sh0ifVnnNqZJ3t3s/r+naYfr+hvQdJEvN3V77
+OVi/d9H3ezTeKbmOPg9KryQTe9GcgzSnJX2w9MXSK+4j/RCeS/Me1vx1JR9o
+t/6J7pVzb+kN1uywfbFtU/q20g+UfqX2XNf34dJntXv+Kl1baGwbzVmksTn6
+PKbxzzXeu7K+vuTsdu9ztcbnS1/FniUf1+d96V0lr9F5rurw/q/Lrb+o+WdL
+f1v6Q9K3T7Xao3KAwZITND5en2M1vlzyvQ7bDb/4sMP7f0LjH0n/UuPXdnoO
+NuE6rr9P+75D8n2Nv6U5z7NH6WulX9fpcWx+vfQPOmzDR3Kvj93uzT3+vvR1
+8RGtdxi26vSep0q/SHPekf6Y5jyp72v0vafk7pWffQx2arevNiXXyldWSP9O
+ctfKthotOVO//Vn637XOPpXX2Vvym9LjX0su0JyPpXeXvFp7eLfDZ3dFbv1p
+XXtVp/fDed0mW47Qb0dr/FzJ83Lbec/K60yU/J7k1Zp3uMb76Pvj+r6hZBd8
+ueFnfKjd49iZGLtU8w+Vfof0y3Pfd2f5z5rMz4pv4qPramxIbv/Gzsv0+84N
+x+/t+lyY225rml7zE8nBumZl5t/XNr237yQ30dzLpX+/zbHCmt009/Omxz+T
+3F7f/5Z5XyOkfyz9UenPlr7XM6Vx4UqNH6Z1hueOH85969x7xn8G5o4NbIvv
+EwNJ6+0gvav03tL3yu0T+AN+gb6hxjfLHav4eZ/c13IW2BKbfqN798ytY1ti
+kZjspWtH59bxbWKavfXQ+Njc9/1+u+OVvZUaX6FPh/Qx7cYG7rsOWNj0M34t
+ebHkyIbx8yk9/zKt9WTp9Xge1jwnfOMkzb1e1zf020iNL5eeSx/NM0p/V7/f
+J30T+cdzYKzkIH2eAXsl57Zb/1a2PaDd+NZFcp4+L0vP2L/mvSp9G8lXtI9L
+pb9c+pwYb0je0+4YIWYfafe9iNmtKq/zPckdtJ+3M899T895ofRVTT8n+sGa
+/5a+XyD9TcmdNP+DzL68o/T3MmPkEOlvSL9L+gCt/T/SD9G109ptq0elf9j0
++AdNn8WEwKXu4KVseAT5SOt8lHm/Q6W/mRnve2jOCM05UvprpeNlpeT0dj/7
+k1rnDa17vua/3nRsoB+k8Q1y73+x9EnS99Hnh9I3ET7ep/GNk8f47X7d49ZO
+32ug7l/pt+WaU0quID9ozqm69kDJg/U5RXpdv11HzpXsq2umaPwEjfeXPkP6
+idKvkb6/9B9xFpq7R8O58jHp03Of8xPSZ8b8xbH+w5q3i+Tt+m0pGN5pWw3Q
+eg82vD5Jv2fynB6SlzW8Jve6VWO7NpyvX8IesecV0ndrOM8Oqvt5GL9N+iLp
+P5Z+v+bs3nD+vUnjc/HtNvv5WYGBN2rO6IZz+jXSRzWMDcTBOTGH51gc6/M8
+3ItzfCWzPeELd2n9Q8O2X2fGWa49K9YZqzmPlv7+f6VtPC3s3E/P/Bdd01dy
+99z6D8i5dd+D9btIfz4z9ndKfypzjiWfEvMVMarPw5njDPwHs5p15wjwolX3
+c3LWS7T+3rmxCl/6hNwYZ7FG+ge5/bmj7jPmfD/V+Kfx7I/rGS6Q/oTk5qXP
+bAvJv5bO5Y9JNur2T/CAvEw+6Fp3ngXXukufGnZ4oGE5NWwyW3JW+BLc606t
+c0yb52E7ONuGyeMbBF/YL65N+n6zvjeT/YP8d3RwBnC2p+57i/SdpPeTfnOn
+eWAf6Xu2fJaLCvlMpzF9g7p5Avlmvbr3xf7w3xs7jZ/rEx/kY40/32Z/ZQ9H
+ttnHZ8eznK95e+Q+35WSH3cY685s+OwZ3w2+oM+9DT/frrmfHb9gDvxrRHK8
+DU+eR84gX/wrfzD/9Ii9pZHjRgYHYO3dYs7OMX6P5nZ22D/xVcZ2jvkjI7bZ
+PzHKmnC9y3WvfaUf32Y7fBS5aWLucz9O48u07uSYs1dgFP42SPu+R3MGJscn
+Olj6YGa/ZA7X4c9ce1bD67Lm1snjWyX7714x/yLOL+ZwdqsjL2+ZvO4WgZes
+g0+ClVz7z9zd7jms83utMyrsBg7h/2DRDsn6UMkFGp+vz8kaf0jrzIt4eZZY
+ifErsFXDXIn98jzE5t3SxzTs16zBWqyxY26sPqrNsb4wd7xfq9/mBHZtVPe9
+WL9WNy+iFhmssRukH9Hm3xfEnOUNrwMediTPySXXZuZL+Ox3mfMauejbzLmG
+vAcGgAXwdnAbnWckdsALsCKr2yfwB7ABjID39g6+wpmSjxgHN8AtngXsAm9Y
+Bz5cr9u/5wSvhieBo2117xleTJwSL4eHv4yL9eH33Avfa6/bhtQu1DDgApiw
+i8a/yMzN3y4dp29JduswDvAsG2vs33JzWnjooNDvapgLwgMXJvONBcn15Wl1
+5wtyCLgKvlIjnhFYCz8bGOscJ32j3Lyil3DmKH2fUNj2cA7sT/6Bs7FmP431
+1+dO+FkyVzk0eYzf4DZ9Yg46nAxuRr0GH2Kf1BHwG66lLoPTkQuJ6XENxzU6
+Z8LZ4GPYD1/Ehr/W3J1y++SYZP/eLZkLouNj1IvwA+z9vw1zfXg+HHjL3Bx7
+SjKf3zfZxtgau4KRQ3Pj5DDJHUIf2/DZseb/Z/6OPrdhW2FD6nj2B9buGmuh
+v565BoD/b56bC7MH7NQn7Am/wv5wKurTzzLXqs9WzqU/L1ybolOf4gucJee4
+d+m971U658OryPvUiOQ06sTFyWdxkOSepe85sXRtSg6khn0tc51DjfNc5fEz
+CvMacha5ixil5iFO4aZwVPLLFmHbvzT8nNQ7cEjGtgib40ebh75O1CToXINO
+bTImcgxYRI0xPDB/evKa05L7H+Qt5tDbAB/Z28A4R2xyksY2zV2XHdTwntHn
+JXPguZKzkvc/M5kTM07/5IXKdvsPPfvJgYP4GzUHfA5f27Dl+NmzMLdHxweI
+A3pD+H//lvexd+HcRS+GZ8HfToizA4uZw962bNl/9iv8PDzX0sh3xAixQK6n
+FjoxbH5K+NKoln1+rq4d0XIunF0Yz6mXiAv8lTnkjjEtr3mA5gxqGTcmFfZ3
+elL4PDUJtQl9lSOS9SUp/DV3/YjPbpjbb+Gk1H7w0jHBQfHDaQ3XDMwBy9HB
+c2rXPoEVm7aMUfsWxin0I4K3YBPsv23unhdckTPgLMgj5GtyLXkWnOJZ6BvA
+3egfgbfDgh+Qu7dp2bbTCvNxsHtIXLdV7mvpk7Em40sa7kcwTn5DJ8fBteHD
+POPdDdfq1On0F9DZJ7mO3Mk+sS2YAibtkoxvI5P7fOyNPQ6JOdifOASjqPWw
+x/a5bdIt+hfMoe6BJ3DtPsn72Tv5/tvFHoa1/CwzC/eg6AMeG/hMTw982L7l
+mNq/MBejzwgfo467JDg58cYcOOH4hvGWc6Cu7RvnuGdyXTRR8tiGeQB7Jmei
+kzfHJttkj+QzZZ93R77aJvY8JuorfInft41x8i08lZwLTncLX32+Mhf+d+3/
+2Mw1CTn9qcp5+1SNH5+5boHDHFCaL88r3TNjzkPB8+HH/LY0c71BrbGgNCea
+L3lk5toG7gR/hLPB3WaXlrMkv9DY0+3u2T5Tudb5mfZwYuY6ihqK+oLagRqC
+3hi1EX0nembMp3/1r74MdfePkntZJ9CHbNg+2OnpzLkTnKAHAPeAg9B7BlvA
+mFczX8P83hpfP9akL0B/gN7I0mT96OTfmTdF1/w4OR+dnNxHYw/0T/iNvdEv
+ok9CX4teCn2CXrF+z1gH/bjkOcdKPl35eU8r7DspMHNuaXvMKc2D4EP9o57u
+EZyNep0eB9yTOoEcQa+MOoNa4pjgnN2DH5Knrs2dN7H3esHZqLHQ6TFQX1Mj
+02saWffzkofpY4Fj2G2U5FeZz5V+Bvuh1sdfugX/XFX6Xu9Kzg++iM8vyswF
+4TDv5l6b/L5/Zr4L15qVmQeTW/FV/JSe6urcPBH98Mx1LPUCnJrnxC8Xle4F
+LCz9LgJchlNMzcyhwdu5mTk62LU4M1eGJx+ame/CdTk3fI7zwv/xfc769dxn
+j058zY/904vgbLg3sbtu4DM2wlb4Pzad2HAd92LlevfXhXvAPSInrsrcywOT
+iPetAxP2K42XU0r7JO9a2Bs5h7xCTllZuX9zbuF+zKDIQdQHjFMvwHPhauTo
+dzL36eCkr1XuS51fuE7aKHIldsbGxAW1AnOoI+gn9Y/8+1bmnhrcYd/S+50s
+uTpz343YomfP89K3n1Sa6+xTmqcMDM5Jvx/soq84rbRPT5X8e+Y+IP5L/Yuf
+89snmfvIxNz7mfuGcGryxpDIL/CuzYKPfZi5z0g+/zRzT5yz3L90rT69dNwQ
+P3wnXntG7P+pZXlry9hLT4L+wOcRJ/jxS5X7Db8pzM3hTORralZqfjgMtVHv
+yDszS+PTDMkvM9dC+PcLmfMKOYU6lZoH7Pp5si+dntynB1/wbeppeiH0YE9L
+rqd+kvxeDj4GL2Ndxokd+s3kKsbJpeQnchP9D/od5LWXctsVHIM/wh3hZk/n
+Pk/84eXK9/2vwvUiPRtqRvo9fYNvvFLZVr/XnFcrzzk78H9h5AX6KL0iz9K3
+oDcBP6FnQH8BPkMPA9vyjoN+J30t+Bs9RWppeAX5aF7sGf4CX4Gr0F+kVoc3
+YiveM9Fb6JbM59eTfK70u6LnS78T6BNYPK8wz9y1ZT6LzcDnP8Qz3NLU/ZuO
+7Vsl70iOEeLp5Zb38IrkEy3b8EnJswpjytWa36/08/YvzaeYDy7tEj4DLg2I
+mAUbN4h4B8ceaHn8wZZ7J9iKWN0xfA+M3T3OFEwbHGcNDm8SZwrGLgmMBE/O
+Cd5wnfZ2a/J5cW7UXLwXPCiwlPvDx1ZETgBnTogcC5+nB3l7zFmUjDUHJud0
+3odRs8M3zo68Sd7H/nDpyeEDnOV3LdthrWSX0s9SlPYH3i/SW+BdTc/A6z8n
+Y93KeCdL7FNjrWjZbndIvt2yHd6RPC/40I1Nv7cBi6gnP2nZhmsku5W2bffS
+fSd8j3wwrnSNOV5yYWFbTND8XyTzKDjXH5I5DNzn9MK57Xe6108K2/FM6ecm
+cwC4wE8L58LfaPyqZMwkV5xZOFdd2DTWgXNg6X8n18LUx78qnF8v4H1Ict1K
+/boiatalkV/ILXDdK5LrO+q8XxTOi2fr2l8WztnnNd0jx7fJWZcm4zMcc37h
+emqPlmvn5cH5wWRwA2z8z8I59eKm8Q0M6hkcDJ+hXnghuDPx+7vCMfxHzb85
+GTfAj1GlY3x06X4IsUzeHVJaH8p44RpnZMt9CWo88OG3hXPYZVrzhmS8Arfu
+j1oHbCFPgWng5yNRQ4A/1yZjDrhO7iBvgD/kDvIGWHd31Ohg5ufBlboGF4WH
+gjnkPt5b0we+Jd7lLE/Od7z/pidDX43+2tSIC3R86KrceY/ewqzgROjEI+8Y
+OPv+yfsYILlH5f7g2MoxQv+XZ+iV7AfrS26a/PybSU4vXONsJ7sNqcxvhlb2
+BXCIPgB+Bw7Rp3ogt++h357ME1ZI3pg7/zOfWOY9Bz49tXC9v1XL7z0YJ8Z5
+78H7D3Dgr7ltS30NF6WfCC+F99LThE/yjoJ3FfjYPoXr/Y3C9xjH1/cqjEF9
+W+758D4D/+Y9AHYAK0ZU7m/uXPlcePdAjK2T/E6ra3J+Zw/4H+8WeMfAGY0v
+jJU9eJZkX9k2OafQ18a3hiX7346Su1TmuKMkx1fmrxMkJxbOJb1bfo/BteQj
+3r2wZzg8vsF9iTf2Rf0Pl7gzmdfdxbup3LFMX3H/5P7aDMlLcvee6DvNTuZP
+cySnVK7H9pM8OBkLDpG8IBnzlkmekYyjv0yO3TlxLj9NjuGfSZ6S7OunSu6X
+3C+bmswz6UeDv3BF+svkwgOSOeL85HO5N+qUSZV705MlJyXjwuTkmoJrj4y6
+YHo8C/UO61PLjEvBk5Ixb1bY4bzkvH2+5DHJsf2D5HdxxAv5a0rh3s7msv+f
+knnsbZKjkuN2tOTkwj2WjTVnu8q19uDK+Qu/BdNvy82d6eWClzNDPzEZI05K
+5kX4MHn0j8k8/0rJw5Jx/HBiJ96X3CR5XTI/vF7ysuS6/nLJI5Mx6CjJi5Pr
+i0skr07mTtdI/jAZf4+XvDA5710UfoE/UEePa7lftEDP92HpuP2I/mfp/P4+
+fLs07rwpWUt+/9rG+Zd+5q9K93zIfXC4npVjuFdlXyDvU78T9+Qd6pp/Yky7
+OR5cALvB8zkHfJveBe986XnBRZcFt6Wu4X836C1gI3o24Db8uajsS83K/4sx
+POqoz0rno88lt6jMZbeUfLvpdd+R/FtpHvJ66XPmvtRrrcoYV1buWZF3qD9r
+lbG6Lf5Ha3RwVrghOE8dNKAyP96osr+Dh/STLw6uTc3VrXIu6F45X5Gn4MnU
+zTOipsLe9O/grvScyEf0nWYUfv6hLdfrU4JnZ5WxoC65aWV+u5nkrMLX76T5
+XzT93utLyRdLY8RLpXM4+Zdajzr+wKgb6RnMizoQrGU/9Ff7VuZd/Sr/P87W
+UeuCMeQpegv87w/1F757RdQu1A78T8vYqH8+iv99WS3ZmXz2XST/AXoLCFE=
+
+          "]], PolygonBox[CompressedData["
+1:eJwlmXn8VtMWxt/39/5+J52z33NMTaRBmTJrTiVFSqV5HlWKaDJe4zVc85Ax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+          "]]}]}, 
+      {RGBColor[1., 0.95, 0.75], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmge0XUUVhs/LDblnzp1HCb0I0gRFEARBEAQMIL0EREFUBEEQBFEQBRsd
+QnrPS++N3gnViNQQkkdIQvLSKxCSEHr3//j3Wq71ztr7zJ0zZ87M3v/+9563
+83mXd76sXVEUO9aKQn/F2KoolkvumoviV6ko5jQVxZKyKB6Wvq06Hiz5F3Xc
+XPpM9fup7meqz+vqc7ratoj2rvWi2EX6LP12rGSr5GNqH6Jxz9LzvRtFMUZy
+ttofV/sZ6rOdrlcZs+Yx6X9tze+lfZTG7CR9K10P6L3bSB4kebqunaSvlJyh
+PjtLn1N4bObA+Kfqtx2lH0afJvefovbpdbe/Jn2Q5nam3tdDc5tf8/itaj8n
+eaxF+sYn1Oca/Xa/+pwRY81R+/CadcZ8XWMOVtuzen6u9Bbpe0s/X33eUJ//
+qM8EjXOB7odpnN7qsxfz12+nSrbT9ZL6/E3jr1Xbl3r+kZr1Z9Q+UP0PUJ+P
+dH+y5AeSz6n9Lo15ifqN0ZiXSzbFOLdonPfVJ0meorbPpL+g9kvV59PQf5a8
+bj+UPEFyudr/zZjqs1T609JPVPubMf9R2Id+G6h3XZ38XR9rngOS37ut5HMY
+lPQXJfpqzvtIX6N+fZPbt5Y8V32WxbsuT9bf0ThjNf55+m2wxr9fcrXap6rP
+lcn6h+rTVfon0jeRvFXj76Axn9f9ibp/UfKV0vNi3sx508prlfX7JtI3SO8g
+/Y/xzR9Kbqz29WpvH3Ohnbkt0/hjNd4M1kb6OOmHS18hfbz0VvZP+gTpP5K+
+SvpE6bOkb1Z5rzbWmFtU3t8dpG8u/Qu1byW9UXn/P9AzVeX1f0/6ltLbq/+O
+6pMrr/9naq9Lnyd9pfQO0udKXy59o8o+t1B6x8p7vQXfqDWsa5yX9S3Nlffh
+C/WpSZ8ufbb09pX9tE36aepbRv9h+pbDpFe6rtI4zZKv4F/SO0qfIf2OZP07
+klO0d1frt3u0d6fo/iWNOVNjttS8L4+o/93JGLKf5Bk193m08O/sI30W6b0j
+9dw03Xep22eZ6zGS06L/Ccn9V2ADeu/pGqur3rtY/Ufp2YP120LpI6QfKH18
+8vy/KdlZcuP4lhHqc4T0TXU9rHGu1Dh3apyZkpn3qs+YZH0PyTb1H6Yx99f9
+AunDpb8ofYn00dKnS58nfYj0faUvlT5G+qHS50sfKv151lhrvlDfskb3F9fs
+p/jyP/WOddKbwlcOCj/iW/iOFdL/lIwbb0r2Se6zFnxOxpsfSd6TbI/HSQ5M
+Xo9jkm0Y+32r8L4dEfs4OVl/J9meefbtwj7Hu/BB3tNS93yuTfbrtyTP17W7
+9NWSF+nag3GT14E1WKL+bU3u86T0VrXvJv116ecm64dLXqJrT+lvSP4r+dlO
+khOS53xs4CLvBQ//oPtvST8SnK5bX6D20cl2uz5iRafA8/uT9Q3JdsKarFJ7
+B8lDsC18RDbwoPZjM8mNdN0jPUluqWsKMUlycHL/dbxH96+q/UjJr+l6SvrO
+kitkQ0PAfcnv6X669IMlT9K1QPppkkfrmiv9uGys5dvB2/f1zDi1fyz5tq6R
+0t+RXKA+x6vPU4Xj83HSn5D+iOZxtPTjJc9Lbn9f8uzkGPxe+CL+g+/MjNhM
+nB2RbJs/lvxc75hM/Mi2W9rfUJ/Oyc++G35wWPjFE+r7nsZ6Vvqsuvd9fuE4
+Sjz9SXZ7/9K/zZE+SPoz7bxfA0vv2WvSB0ifSryX3k/60+0co3uWjtO/Sbah
+VbofkrxnO0n+ouZ1YU0m1twHG/ttcvsb6v+Kxukl+Xg784TepWPeTOl9pD8p
+/aR2xv//6tkLa/ZB9Hv1DZfpfnzDto8PgN03Jn97XbK/2vdr57gyWf0vUv+R
+7H/ddgKOs28LY57Yf9/Sdn9p8t6v033Pum1gse4f0DhXaJxJGme49HOk95Pe
+vW4/IgYwJ+Z2VXbshwNcIf3WZHw6Kvl5xvlrdsyEPzyvOfRMxpOjJW9Pbn87
+GbvB8OuyuRqc7axs3gP/uSkbAxl/WWGsBDP/nr0erAP2wFyZ8y+yYzkx/QLp
+Z9dsu9jtNI3TXd99BfFGeg/pU/DDmvcXf8SW50b/4cmxbGfJnydzvFWSNyS/
+d00yL4Gf/Dp7D9iL30v/XfIefJDMveBgF6s9VV7vtXr3VpVj327gRuUY8e3k
+OE+8h+Pir+hrCnMB8JTYwRrgM/gL60c7GEtMIDYwLrEIHMd+Xqg5zq0svIe0
+g+3EE+IK8fu+bKyd1GwOAhdhTnANMBo+TGzhvcRo1hv7mBf8Fy4OB8amsK2n
+g593i3bsiP74C2tGH9aCth7RDrbx3jcLx1VwE3sGb+Dn6wrbxaiYD3J03XhL
+DOcb4T3YIM+uiv7Mn/gyKplzfB68gFyCPIKxyQ3g/5MiZn8RMbxzxO5nal4r
+8hZiMnYJ3yLGEmvhfFOSxykqYxKYAufHV+iPDYMxtE+P2AJnJb7clzyfLyVb
+kjn6Z8ncGT4Nf/5O9l7uHbgO/1ur9t7BuT9N5oO0k+d0SebunwQ3Ryfuw50Z
+H96OjbMmcLBrknnsR5LXJ+PUx8ER0MEo4gMYN7uwXTP/NRG3yTGmhk2OCFvt
+FPvEHoFP4BS+NqThXGVoYMaQ2OudIq4R3xhjZN2cAX44vO5Y0K1hPtddco/s
+vdk9m1OMiP7kL4Pqxp8HGs7xHpS8t+Hc8j7JCZHDTAT3GsbiEcSlhrnsHYHD
+g4OHjG04nxknOaphLjU6cLElfA1sGxjv7dlwntmrYdweUDde3dUwx707cHRg
+2BJrMDTWZ1DDeUsLzzYcewYgk2PI9OT4ReyaVzi+0D5X+pcRW4mx9eAV8Iuf
+JMelacl7iM4+gpfsHbnBScm4+GJyW5/YU7jx7XXnnuA0vk0OgB/3Cn8HV3l2
+VmEe3SX692kYi/sGfg8LDCG2D4s9BVP7x/qAo+gbgqeTd8HVNwm+1Bw5dJfw
+I/g4fcjLtg7uBIfCNvuFf/H7bTFOr4jT5CF8C3GaXJ5YPSO+66iIa1Ml21XO
+BWaV5v287+GG+SK88d/JGAaWgYtbV/6+byTzYLjfM8n8GK77XDK/hGc+m8yH
+4D//TY6RxMr/BKdg3+E5rDFrDXbeWjm2d8/2a+zwK2yp7N+9s20fu8K+2EP2
+kn3uUjnX7JGde2Jj8NgbK3O0rmq/uXIM7JbN7+H5TyfHUvYRLg2uYwNnRR0F
+O2cNjwye/FQyL4eLPSm5fWXMPlB6v+R8q02yW3JOM0/yqmS+NisZw8hrwTdi
+ILkvcfDOZH2p5IfBXeGwQ5PzoYXJtRHqIosjpyafJqaMTdYXJ8dJ+q8u7JfY
+20URJ5kbsfKm5PxpruQOlTH1UOnbVY7PB0jftjLO7ZOcV8CznkiuAcElH0uu
+d8ABH+e7gqvD2YknfDsx5e/Jc56dHE9471K1rwtODjd/MHlNlkt2r4zHvbLx
+Gewi96EWAa4uKsx/4cHk83wbORJ98A/WiPUhd5wXvgbu8u6lge3UlRgHn2Oc
+hRG74dnYJDWnuYH/8GjwCN4J9qCDS/DxWRHrwSH4d1vh2hVzgAfjM/BU7Iq1
+AUfAEDgaOr7HPoNx4Bs8blr4+0GR75D30Aa/W68+h0euRM4E7/7q2SZz4dbg
+LadEHD0pcnqe59kfR65EzrR3xNz9snOI2YGT+BI6vsPaYLeszyHZ+fyjcOCG
+84SR0psqz3e6xjg+u/b3FP6VXeN4PDtvIq7BGbpWrif1VPuGqGMOy8YzcI39
+ub5yjnV7NjaDh+Ai+Q3rTH2nXXZ9bUw2/oGDfOvvk3Og1uS+6OzLBckxZQZ+
+nF1fu19yF11Tpd8j+d1s3vyQZI/gKJuRWzRcf+mi9jcbrlcOll5l19fGS26X
+ncvdKdkxu+Y4KTt+E8e/mW1TYA62x97iq/jp6dnrQ/z/aTbmEGPbAueIob/K
+xkxiJjyX2Exc/nZ8C9+0Q8yBuXxa2j9y9X/ODSecFVj0anJMJjbDU/pW5k19
+s2uxfCMx9IhsjJlQudbBnoJXs8OvXwMbYg1ZS2IPfv1Y8DF4CHy1luwT1Ajn
+BSbhmzNiX16RnFcG5kZtgXm1j9wFPwG73yrti9R+lpbGbmrtHzXsQ8PV/rNs
+zG7Lrl1gk+Dtsdlzn6g+RbYfj6AuWDomke/OjniCL+TY3yr2DtsEE34eORjx
+f4vY645Rf8Am24J/wrXIZfpX5qH9srke3AC+AJ+GVz8avB3+Bp+H+8Mt4fjb
+6DdqWNR94YzwQHjowMr8vT+2l7zW1I9bKu/zALWPbzZH6Ka2PaPuQB1u8+Tc
+iBonY2M/xIVDknMGzis6hv3jB3tmYznnGwuy8ezsqEuAm2Dgv7JztZWSf8ne
+8+XZ48FRyXHAO3AQ3x7ZbM5yncYc3exc6ibp52Zj8ELy8WbnT7eofWyzudht
+0ntXzhv6qM/q0vUKahvw2ZbwDc4cwBZsYlSz+doNeu7rUfeg/rG6YTweqvZd
+Ii8mP6aOir/z25DK+dNAvetv2fu5QvK10hyNGjD5FLyX73+oYaydHLVqMBa/
+Yo5gJja3uPT8OBv5WrKNU6veOznmEnu/l8wr4Be7J/Mu+NeS7Fj3O8nF2Vhy
+IbaXzZUuy8ZN1nhlw7wHX1wr/bbsNWft3y69b+TuzckYQ60dnsCcmfuK0vGE
+evlGyf5K7Z9YSkwlN4RL4ZcfaPwtkzGJ2vz7pX2I2jzxkNiM/4PJxEswfH52
+TOgsOTp7f9nnRdnx5zxypWwbwBbawq/PlJyYbdvY+LhsLj9O+h3ZXHsCtpOd
+n93VbF4MLoFPxDViP/hIPCeugymPZedYd6r/g9n5ymTsNJvL3yH97uwcaGKz
+Yy+4BD4Rz7FtbPzz0jjBWQFcCPzH3+C18NsvtFYzStsZ5y2tEbNmJtchwAb2
+G45HrKde8YNkngZf+4rj1VwPWVCa13N28W7pdeUM5NRszJsExsQ6s97rG8b1
+YZx7lMZ6zuJaS8fpU+I98Afsfnlws2Xp/xyIbzg0+AC84ICIm8RP5sqcwabz
+s3k4OR84RdsPs3EBfPhzNl7gN/+QfLk0l4BTrMrGwuvx8Wz8uBkbz67x/DGb
+68P5O2TzCXjFxpLnBEaBVSvCZ6+RbMnGAfAAfAQnj8nGZfD5wOz4h7/uk40v
+4Mw3snMPcpAdJYdm4xW4BS6wTidnc1a461bZvB8O/Dp8I2ou4wN3sQfGHVcZ
+d/fKzsnIefBhasTUik9L3j/28YRsGyHGtAVmgU/LGlGHbbJvcIZBfbV/xGdq
+/fBheDe1RTgw9TvqeBdH3owNYBPkfHBu8AWOwLkF3A/OAv8Ga6iDU/c+K/nc
+iDz25GQ/wV/6aV7jK/Oa/bNzHLgHHKR9dnyEuxHzwUTwEFwAH1i7TbPfOapy
+PkNesyjyLWI0sWGvZDujvkh+CW6zx3wrsZjvpcZELWhQ8pkKdboLI5fqEPkR
+dr1N5GLToob6vPoclc1z4LDEQGojK8L/wYEBlXNB8kxwinMCaqy/Tj4XoTb0
+UHLNkfpKn8o8g2/9tOH8GHvA7jn/oH40LBlTwJZelXPBjpEbUtejljUy8ssi
+8jjOeKhLXpbMz+BpP9CcR1a2kVp2vY9a38RYyxw5IzUVYhDxkdwOHoXPUCOj
+VvbXZNwEPwdXrmtTA+ouOaayHW2fjbPgbY/Ke8beNXLUWppso+ApuDqo8tkY
+9ay7kut61Pd6Jdd64TXEP86SOTu+IrluSP3w3uSzOupxf06uN8CZwIiVwZWI
+l9Qk4ELgC3kqmAb2ja5sF5trbidmc0LyFbgga9wp+6yL2s245DM56pj/SM69
+sZsFyfySNXtX+7hrMgZT895Q2h44h/9nNh+gHrYm8gXyhmnhby9JXpvND6nJ
+fRJn7fwvwEel/e7KGBucB5u+n22z+Nafsm2Sut360pjAGciy0rGIM+0qGU/4
+/wVqXuzHC5J/CJ4AX+B/PqhnnZmcI5I/gb/LI98h73m1dEyjVnRR8A14x/zS
+sZRz7zLb3rC7RjIv4P8FfhNxnHjeFrY7X3L7ZH7Bef7Xs20Jm9o32eY5D/9+
+sm8+EOPBN8Bfzl/INeCj1FKIU8Srq7NzDWqf1DXAuzmS+2b7Clh7eXZNiRrn
+lRFHiCebJo/L/0RQf8Q3Xg6eSFxj3b8bHJ2z90uy6xLUVn+bXZeg7ntjxCxi
+F35GfMTXlkeNgFg1PXJZuOPC4Lq/zI7HYPBbDfMY+MztcMhkTOZMm+9mnmDE
+/smYSs1mRtSr4AGtUauDt8Fv4DnExc8iZyd354yHuuTNkrdk83NqyZcGt4Rj
+UqsD+1gj7JE8CN/eJtuP8CfOjTgj+SU5SjL+8n83xBnyUPaVGMic2a/3It8n
+76fOBcYtSa7jU8O/LbkuT03+OskbsnMiattljMuZ4f8AWyG2qg==
+          "]], 
+         PolygonBox[CompressedData["
+1:eJwtl3m8z1Uexr/3d01+5/5OUUzRYt8iW2SZmqmZZpoapVCKMonRkCJKGaaZ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=
+
+          "]]}]}}, {{}, 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV1Pefz3UcAPCPmT0aQlFGQ8OsEGkPVEoaJLuQskmIzCNudTiO49y5c+es
+rErRPxFFVtkzFbKK5+uH570+r/fr9b3X5/u69+MaDRjRfXiZJEn6+lFaJUm2
+VU2Sb5nPnGpJ8nPNJJnmfGX1JJkr/4o/1I5wmFy1E+JJjnKcY8zTN10tzXMq
+b8m78xs9eJt050vEXWbM0JtvRo58KafUznCa5Wrnxb84y5+ci3fUN1Mt03MG
+78rfYR/v0ZOvnS8Td5sxS2+BGbny5fytdoF/WKF2WbzCRf7lUry7vtlqCzxn
+8b68F/vpzQcsjM+Lv5iRoneVGXnylVxVu8418tQSZ2X4T36D/0mTz1HL9ryI
+vvI+HKAf/VnsPF/81Yy5egvNKJCvoizlKRcz1SqJlanALVSMXcffTi0nds5A
++QAOMogPY+/OC8U9ZszTW2RGkXw1VahGVfLVaom1qU5NapDBfLXc2DmD5R9x
+iCEMjb07Lxb3mpGqd7UZJfI13Mrt3EaBWl2xHndwJ3XIJE0tL3bOMPnH/M4n
+fBo7cF4ad82MdL3FZqyVr6M+d3NX7E7tXrERDbiHhnFn4rvEXYmdM0I+PO49
+IxkVn3W+Pu6aGZl6S8zYIN9IY5rShEK1B8Vm3McD3E9WzIkdx84ZIx/NYcYy
+Lvbu/Ju4a2Zk6V1jxib5Zh7iER6mSK2l2IpHaUFzFoR4t9g5n8nHc4QJfB57
+d74l7poZC/WWmrFVvo3WPEabeBe1dmJ7HqctT8TdZ5Ha2tg5k+QTOcpkvoi9
+x/+UuGtmZEevGd/Jv+dJOtKBYrVnxGd5iqfpFL+fxWobYudMlU/hGF8yLfbu
+fHvcNTOW6F1nxg/yH3mOF3ieErVXxM68yMu8RDY5apti58yQT+c4M5kVe3e+
+I+6aGUv1rjdjp/wnuvAqXWOnam+Ib/Ia3Xg9vgPL1LbGzkmRz+YENwGQ8MxU
+
+          "]]},
+        "2"],
+       Annotation[#, 2, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV1GVTlVEUgNHXVhSxsJWwxQ5UDEJRwKBEREQE7NbfZbeOXTBjd2N3d8c6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+          "]]},
+        "1.5`"],
+       Annotation[#, 1.5, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV1HdQlwUYwPEXQSUQEEkFRQsVkBTcI3CUmpb/5V25yz0TLa0clbgF28vR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+          "]]},
+        "1"],
+       Annotation[#, 1, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0uVSUHEYxOE/X3WMW/CCLLBFUcRWUEBCQFBUsLvzDsRWUFHAvAG76Eax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+          "]]},
+        "0.5`"],
+       Annotation[#, 0.5, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwVy8lJA1AUhtHrVoXUYBm2IdhAFhIkRBGREMS6nBIzm3kyo1N0aarwvMVZ
+/N979yh7cVLYi4hTjvcj/g4jdtwfRDzywFkmoqrVeLLLPJPT61qDil3lhXO9
+qbXSjd2gTl5va6807TYtCnpH66Y3u0uHS72n9enZA/pc6QNtmNhjRlzrI23M
+xJ4x5UafaFPe7AVzivosNZb2mhUlfa4t2NgfvHOrL7UVn/Y3X9zp6/SXrf3L
+T7qx/wFZPEUC
+          "]]},
+        "0"],
+       Annotation[#, 0, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwNyDdOAgAYhuEfFAvNxgW8hrGLZTbxAiY6GUycnJycmJicmJycvIcNrFxC
+FBt2xGd48uX9xte3V0uJiFhjJR1RyEWMMUpDH+cjlu2IHmaIO33kX7J5nSPL
+rT70L9qMTjPIja76i3ZA99PHtT7wL9iU7qWHK13xz9ukThBc6rJ/znazEX90
+qOt9/6z91T98U9N7/hn7pT/54ELv+qftu27zxrne8U/ZV/3CM2d6yz9pn3SL
+R071pn/CPugm95zoDX8yE/EPHDgxPg==
+          "]]},
+        RowBox[{"-", "0.5`"}]],
+       Annotation[#, -0.5, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0EdKQ1EYhuHfaQRdQ9bhDuxGJ06dRA0mSizYsGHDqNiIBRs2bGtTswKf
+f/Dwcr4k9x5SHKuVqm0RMUpXIaKnPeKnM6JXu+nn17lPyzreETFBmQqTebZX
+tcYUM0zn5/ZZnaPOAvP5HfuSLrPIKiv5e/u6brDGFpv5PPuO7rLNPnv5THtD
+DzngmKN8n/1UzzjhgvN8v/1Sr2hyw3XewX6n99zyyEPez/6sLzzxxmve1/6h
+n7zzzVfe2T7of/rTIR1gmJZzSUf4B3k3NGg=
+          "]]},
+        RowBox[{"-", "1"}]],
+       Annotation[#, -1, "Tooltip"]& ], {}, {}}}], {}},
+  AspectRatio->1,
+  AxesLabel->{None, None},
+  AxesOrigin->{0., 0.},
+  DisplayFunction->Identity,
+  Frame->True,
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "GridLinesInFront" -> 
+    True},
+  PlotRange->
+   NCache[{{-Pi, Pi}, {-Pi, Pi}}, {{-3.141592653589793, 
+    3.141592653589793}, {-3.141592653589793, 3.141592653589793}}],
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.02], 
+     Scaled[0.02]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{{3.820964896459922*^9, 3.820964936945414*^9}, 
+   3.820964973242402*^9, 3.820965020069171*^9, {3.820965138164912*^9, 
+   3.8209651515436573`*^9}, {3.820965199159296*^9, 3.820965234127946*^9}, 
+   3.820965275807274*^9, 3.8209653305776997`*^9, {3.820965363428135*^9, 
+   3.820965399654448*^9}, {3.82096543193559*^9, 3.820965471397579*^9}, {
+   3.8210383847626553`*^9, 3.821038409342894*^9}, 3.821038488744588*^9, 
+   3.821038525800089*^9, 3.821038595938979*^9, {3.8210386887113867`*^9, 
+   3.821038708788055*^9}, {3.821038790193141*^9, 3.821038813259465*^9}, 
+   3.821039273711413*^9},
+ CellLabel->"Out[74]=",ExpressionUUID->"221ccd55-dfa3-4769-abd0-875e8afe50d4"],
+
+Cell[BoxData[
+ GraphicsBox[{GraphicsComplexBox[CompressedData["
+1:eJyFXXmczeUan7HMUEKLREp0SwspyrXl+SlEtpIlrbiWKLkhJCRRosUaGmtM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+    "], {{
+      {RGBColor[0.148, 0.33, 0.54], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmHuQl2UVx9/d/b2/91KTJmoL4QUFK2tSkaip1EJlA5kcQBuQFZwSEDVM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+          "]], PolygonBox[CompressedData["
+1:eJwlln9MllUUx5/39eW993mqVaBNjUxUol9LU3Om2A9qIuDSUZppaOXErIml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+          "]], 
+         PolygonBox[{{2760, 2198, 2228, 1790, 2556}, {2408, 2039, 1974, 1022, 
+          2410}, {2397, 2033, 2054, 1045, 2423}, {2401, 2034, 2000, 736, 
+          2400}, {2665, 1564, 1975, 2039, 2408}, {2761, 2224, 2226, 1831, 
+          2548}, {2390, 2027, 2004, 729, 2389}}]}]}, 
+      {RGBColor[
+       0.49348836923407463`, 0.47713648759024985`, 0.5289716934854003], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmgmQVcUVht9y3+P1dQVxgAQCKCpoiSIqJq4JS4wD0QKFuCEqAaHiMmAM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+          "]], PolygonBox[CompressedData["
+1:eJwt1FuMjVcYxvFP7b3tb0sI6jAXYkZGSiXMICTOhxqSIZNqnUIZEhEuSCSO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+          "]], 
+         PolygonBox[{{1747, 2748, 2751, 1834, 2692}, {2237, 1239, 2548, 2743, 
+          2744}}]}]}, 
+      {RGBColor[0.7644498530787411, 0.5723625681746374, 0.3696844314169701], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmXmQlcUVxfttyHuJRKIV2SSEGBQGTFWqwswwA6YSRRYtwyqrgAsqywBV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+          "]], PolygonBox[CompressedData["
+1:eJwtzs0qBGAYhuFnxAyzU5MiFvJTQza2xEIWrHAIiijMlmLFkjPgAPyElb+F
+FBs2Ro6BI7Dnmsbirvv5nvd7e/uXa0tbLUkqaEW9PXkg9/juSD5wwo9R5y84
+4od45mdY5Ss45fvl5LWY1OTrxrxcLSVv3g74u/23uht86Wex15bsYlL/U0g+
+MeTPk3yl3zS7gUt+gXW+hnM+inl/5zBsfkbe4duYkB/LzV2NnXe8S9+j60an
+PCJP8yn0/d86jt9i8+Yx/aJuAVV9q1zgQUnulQf5ACryHxE+KHk=
+          "]]}]}, 
+      {RGBColor[0.921631203981375, 0.6740780099534375, 0.35705673234226243`], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmXuMVdUVxs+9Z+4ZzgVRUKvWkTuIWAkDjCIGUBCUBluJgEoijQ8eCm3R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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwl0b0rhXEYxvH7OG/OsbEgRCmpI4PFEckgLyllNBgYCWVnsnjdGKyU18lZ
+MFEm/wITFoNSRuHzdIZvXd/7up/f83vO6ZhfmVmuiYhmZLBZjHjKRfTmI+7l
+o0LEbDpi2myV16GYjXjhRV2Jz+mH+KLcgwU+zJfkBrTbf+fN9o95ODuFE3nX
+rOzFB3Ym5HOznC6PiyTjV//s+bT+Fde8grck65vsfqTcme9hQHfovEm5om/V
+Z31kH7/ld3Y7zR7kMtbs/jh/JPmefLVLdr5Rnzyvb0OjvoUPyp/2u/ko3+Lb
+GONdfEr+0pf4DvrdZ99sXL7BOt/ArXxqP5PcD2fyY7H62yf/wR8ueS0v4Er+
+B/HBMCE=
+          "]]}]}, 
+      {RGBColor[0.9649157860651876, 0.7822894651629688, 0.4912389368020813], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmgeQVtUVx7/69rsXFVGwEZyAAqJioViIIliwjCWiYIuOIElMEFBkTSyI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+          "]], PolygonBox[CompressedData["
+1:eJwt1FuMjlcUBuDP/P/845+qVotp6pBIG0SqFZSQNDUZETcmKZOhFTfjlJQO
+YQzFRUmPNLQOxRCH6IWkiTpUHSouiHO0qimahpZBFG2EiEGjfVa2izd53/Wu
+vfb69rf27lY3bWR9SZZlNZCHrJhlD5EHkCvPslP0KryvpJOts2wRPYCuL82y
+IfhJWEF355/gj7bmAO98QR16K92uLMsqoIXuTA/LZVkDfy7eA6rpWfQ8/Kh6
+X6p3E+7L/4PeireScxHvAC/jFfb4Qv4PsA8OwiHYBB/xGvWzEb8j/4T1w2EF
+Xg1XrD9mv73qF+Q8Q9fRs/Hv+DetraVn0q/A2+rdpfvwnqLby59Cz8F7w1j+
+Pbov//mI8V+l38Vnip1Vrxka8L3wNz6a38D/Sw+H6NMwgzdU7BP15tFV5emb
+49vL5I+nZ8UevuWO2Dv4Veu/kfstTKf7w0ReMzTJX0j3kN9JzQp8RDF5P6t3
+tHWqEbUuy7lND7JmOT2MPw2fGPNAX489+bvpW/YqFduDD5SzCK+SX49/Wp5q
+V4rV4H2iZ7xS7D38s+hRrSn6eQP/QKxfLv2TBXiJWFu8EbbjXaN/ud2hA38y
+/W/0q4dJ+Hzokk89Rq8xszG7j2Jm6PHQwvu9lXPWf8+YX7VehxflLo5vkDuX
+HoovLE+z0d+aanyLWB2/0vrd1rcvptnrCM/y29DtgkNben3sX0hnEmezDloK
+6QziLI7JX5ZPMx6zPuHJ+ZbSF9T/M/5nPs1szO56qMWL9t/F+xW+po/AP7y1
+MAqvgXXFFAtvSOyBH4Yl+NJYg6+BLc7uODThj+Ea75QeN+tvF/1+Pt2BuAtf
+iQ32bVX0Svxjsdf4E8QG42PgdsyT/vbrbWTMN31O/lv4h9BLfjf5nfBLUMLP
+xz+M+xR3Gl8MO/Gn4YVcOtNt9nuT/jyX/tkGehA9I5dmYgd9xp5r7fUL3OJd
+jPPBb8BUemfcT/kveX++xx/xfyukNyreqtXx/uC18lfhzTFD8sfJaYy7/+R+
+/Adnrf0xztD3NMFP+AOx58rSGxdv3f9SyrTt
+          "]], 
+         PolygonBox[{{2554, 1248, 2235, 2746, 2747}, {2745, 1741, 2693, 1835, 
+          2758}}]}]}, 
+      {RGBColor[1., 0.95, 0.75], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1mHuM1dURx+/uvXt/D54iaFkilZo0NE2NJFJti4oLJgXdFdQWisREkNY2
+KigFKqKLBSqoFbd0K2CBxQUBWZBnLLSJBYyoCIayrib1AUWtS0WFykuE9vvx
+O/xxMvObO2fOOXNmvjPn9hkz/qZ7KguFQmtFoVAUrUkKhTbRSaJdyoVCV41F
+Uphb9jf8gqpC4RHx80VrRWdpXKjJW0V/p7Gxwjqzgn9LfJtGvfgv00LhhGyM
+yAuFYfr9oOSLKvw7egNlZ47kszXa9f1l2XLm7tTcVHNrM6/zSNh/s8r61eJn
+iM7UeE527tcaE8V/V/IWfdeLH62z9StbPliyh2TzWtl8UHRF2TrnvqF/kB8a
+JOupsVzf08teY1XRa86JdWdL/wn2xDyNzdrTdaKHqqzDWR7Mvbfx2kOnkn/r
+WLJsRsi7Jz4PNpeKHpT8Eq1VKZpqbOcuZHeL+B9Jd03J8paSfbklfDJSOltF
+Lw7drSFnzf+E/eWipzQ2iW8O/hmNKumeEW3UWstEd5atsyU1rZP/b5bsiH5r
+qbDu2dA/E/NPiv9NyfIpoickaxW/V/Kf5PbPUc3dJLqxyvf6ZO7z9pD9DSGf
+UDC/L3SYDz+9wv7Fzjb5YVTZPsI/Y3Lvgf1cWvJ58Tf3cCjOjm3Wzou21xr2
+uYfpcRcPy/7PuPPUA36N1joh/gvxO7XPleLflb3xkm/Quj1EfyB5deK7rI74
+hO+vtdZJ53zxnaQzVHvqoN+GiK7X+ExjpOw+j03R7dKbJtnnGp31vUryu6Tf
+JPqObH0q+RuSf0ffB8S3pF6nR6x1Rue4QPxq8RMS75P9bpNum0aNvm+QvKfo
+46JjJWst2cc3pM7J34pekdjf60X3awyTvcGSfx77HKWzvJM4n8ZJdlLjuORr
+ddYhkh+QL+sT30V1+KRR/GENQGeP6Efa61rN2aE535POX0WvkvwrjQEaFVqj
+k3SLku9IvC5+4q5Wlo0b5C45zNk/Jp4iZ8nd6uDJ+36BCdCa4CeL/lBjQNzX
+isCBlREP3P0Hlc7xRUHnBv9o6rXmhM9Whv5tor3KjvOHc+fRdNGxVV53jOjd
+GoPLvlfyF0xcpbn3Bj6CjcTnhoj5lrjr+aLnia4gn4vG2trI8fty5ye5SY7C
+vySbf8kcTy9kzhVy5lilc+i22CfnaAhfTcqtQ07hm8Hhn6PsQbJxsnNcc08E
+PkNPBt87NSZdJLou4pvY/jAxFn+UGLfAL+xDW87Ff8lz4NsTn+/7srNG37sk
+/wa1gPwQf4v44dKpAW+k82nmO3lT/NHM59gvvlX0denfWnDerIvc+VfmvR0Q
+PSs7ZXwq/RqdfU3R9QLaEvzuor8vq3Q8vlt0vaSmvU1+iw6XrU/E35Q5D8hV
+1mLe2ph7a+p6Olr09tQxOkZ0RMn5QC48llh3XuK5u2MfL+r3v0f+XpE7hhaL
+Lqnyb8hHac4Izb1TNg+LPwJeiH6hcUp8SfKH4ryLU+M0eA1mfiu1nUtS74U9
+bU6dr+Tta+KHJr6nb1LvxE8Vf6H4rhp14s8TfaDkeAO7+P2B4NuDx1e59N7W
+2nWincETcoB8SlwzbxY/JWJgoPj18umvNbdS9Er9Pl/8rtT+2BZn/yQz/4/U
+2IH+kQrj7GTmat2NmfkOmTEP7HtB+msTx/RPxd+ROEevFn9B6jrWI7WfpsRZ
+tsddEIf4MikZZ6kP+4vGvt4l+3xH6ngB14iZhohVYvZk5FEX9ps5tyeK7kqc
+aw2pcx05df2PEdvE+ObEOPOr8N+QOOP9qfN6qugwyYZrlDV3Zur+aZboZYFH
+fxa9L/P67XEnA8JvezlrybV4VcRVc2pMADepB9TRvaGDDc7SOerMy2XfC3X4
+6xpQ4fP2LxkrrgqMxyfoHIp6PSEz/TC1veNhEx90Cz/g717hc+opZ8fn+H5o
+8G3a88UaT6fuWevCD/VRK8hr6j01pDo33sMjo85xvns1/5bcPcPs3P3NoKJx
+p07fz1Irc2Mu/VrX3HcCDoCr3UvOwb+l7k2pyX0rvTZ76JG7dlJD70yM+/TU
+nXP76WTERofEcUv80oM+F3Y4041xLvzXHr3lrpCDmdBhobMwM78gMy52DGy8
+K7NP39Ne8sS5Q879XOO01vqF6KbMObBZ9J7AH3Dovcw4/r7o3RFXxNeM6MfZ
+7/Wp62t96npXGzXu9ugx1iV+exALWeoeAgw9lTp2zsUFeQT+0hc0RV90eWqc
+Aq8WZ8aYqYEz5Ab38cvUbw/w+nTqWgvW0gOBI+DJbs0dnTiWrxHdk7oW0Z/R
+Iy+PPhkcBA93Zc5tcnxsZgzFPxNz4+qZ6IEH6Xs29V60T+rYOJT4jUUtuK7o
+HgNMABvoYchxcv1/qesWtaQ63iPDi8Z38pG8fCuzjY6J+9l90W9Ts7kj7qp/
+Fr149F7gFPOpS/iEetMYvx2Lmoacdxsxy130jZoGT693OPZO7K5O/PucxOfH
+D8QL2ArGrszcl66O2P04NW7ksR7rjoi+qy3eg30qHXvEIL+xZ/L6Kdk/yjtU
+tDH3Pv4UPl4bdfoQNalkv77P+7Fkv86L2jowcR+PzVcyvws2xFuA+AX/wUD6
+TuKtkLlnnxxYQ++IHvH+z8R7fTVxz07to+cCUzhHX/H/LhnP6aFKuTGEOvZ6
+zMUGbwz6x5bEfgFzwB6wAEzoKDvP5/Yh/f1n0V/Ry4A1xBU9CG9XetgG0Svj
+TUIOrdDcYuJ68FXUR/C3Pnr1HyfuG/NK49nRiLVhgV/g2EjZezq3b8CJx3L7
+vEvi/pT+nPfBk5nxnXyljuLPfhELxCZ9Kb02mAAO7o+Y5I11ri8cm1sP/enx
+bqWfA6/aou5T82uiJwM7auNd80Ti2AcfqIkjorci77EBboPf1AZqxMJ4U4BV
+3AF9In0O/dvGeC+CC43xfmO/YAb3SE3on3hfc6O/rYy3eW38RwLW7Yn3C++Y
+l7X2t0W35O5fOUMjvVXgDzhUn7uGtkUNB7fB763xxu8W9sFT+v9XM+fR4eh3
+qBmcnXvmrr6OZ2SJawH5wr1xf01V7iOp1zXxVuLOyC1whTznf4mm0HkqdUzP
+S/2fDzY55+B4T+F3+qMXo0ciXsn/ptz2sEvuos89gVU3Bp6vCjwmPwZFbLFX
+cHSJxmnNuSbz/0Ono2ZTK/nPiL4CXxXjjJyFPCVf8eXS2D+x9GzE07jE/uS/
+k1mJ439m4t+Xx/8knJEeApucdUHwz4QOd98c9aFn5E6nxPnzSuqeEWzAf+yB
+XoG3L/+zEJcLqXf6vjz6UrCauK+N3LkjsB0dMIq1lsXelsS95FHTmmMP1Kzm
+0GEv7AnsZP/nx30167uf+LOZ/1dbELE0KOoscTkr5OiTk+QmNX9Z2GdN7pX7
+XZr7XUFPzLtqfdR36jx1442oI/Q95H1vanpmP7HHR6OOUE8Wpcb/44l7Nt5A
+10ZPDJa+hk7uGCfWS1GLjyV+o6IzTXRf6n6dt+NFmf3O++Zg6j6J9+UHqfuh
+1qh97dE/XJ05roivl+I/H/pOvunL6J3p+bjP7pnvAB78nJa7Tya28S29NzF0
+aeQOOfTf1GuxZq94R9CL/T7wBFzpFr0v7wNq8rqo17yLeB/xVm6KmGJ9+r26
+6P0eDzwEF/m/BvyZJPp/YZb1vQ==
+          "]], PolygonBox[CompressedData["
+1:eJwtlm1MlmUUx2+f5+a5r+dGERdm6jTJrdEHWyzJpEwh28pX0JaprSHWspUh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=
+
+          "]], 
+         PolygonBox[{{2421, 733, 1998, 2053, 2422}, {2392, 1009, 2029, 2028, 
+          2391}, {2558, 1841, 2197, 2196, 2759}, {2554, 1832, 2227, 2225, 
+          2762}, {2741, 1824, 2006, 2056, 2429}, {2391, 2028, 1985, 1461, 
+          2645}, {2403, 1017, 2036, 2035, 2402}}]}]}}, {{}, {}, 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0DksJVAUgOHDI5ZYEqESErVElKY1WsJLhIjqRWuLJdEZrYaCMJaSSoLY
+6TRiq8hoFIJGMRGqoZnvFn/+c86959ylITecHcqLiFFs5Uc8F0cslUQs4ze6
+CiI2SyM2UC7f5jKu4DWNo8nydezrvbW/TtyuPo1f6JAfW5tJMe6c8yIfVn/l
+EW7S18I71n/wLtdzDfe7Wyu34ScqiyJm+VtvD3/xQybikw/0HOII72ZeqO2L
+9zBm74Kzc3wtv8GV9ZbCiAK1kGc4jx/Nm+NCeX66F0qduyJfRTMG0egPprgW
+i2l++h/7/tg/IL43/694Hi/OfpN3prtgHFXueKKWTX+ND/O69fWIe3Fmrdqe
+SfEE+tK71J7U/okv0/v5lM/xH1/gP4k=
+          "]], LineBox[CompressedData["
+1:eJwV0DsrgGEUwPHjUu5lwEApmw9AFpGdRT6ASy5FhGxkNRqIlFsGBjFIsiLX
+MiCT+4KQsmBw+b3Dv/855znPec77lrX2NfamRMQgDlIjzjMjXrIizviVL9Mj
+RrMj6lEoH+cCzudVFwd4Wb6CLXcu9FeKm9UreIYb+MDZmLgJ2WkRT/J+9Wce
+4Er3arjFeS3PczkXc5/dRrgOi1hAUUbEOn+7v8ZffGXuH9+5d48HvJt7qnYr
+vkGb3h3fOcTH8hMcO3/TdyQ+THbFZzLHvElxrt4c3kCOd2flc6hCL6r9h+Fk
+X0xjCnn6rvV3ie/M+hBP4Mnbt/LuZB/u4RJv74k7xR0o09Oa7Ipd9VLnI+JN
+s4a5HR/qj+o/yb7qv7zE29jHP9rpSCc=
+          "]]},
+        "4"],
+       Annotation[#, 4, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{367, 2724, 2725, 1294, 2573, 62, 2437, 1069, 2460, 2459, 
+          2672, 408, 2728, 2729, 809, 2327, 2434, 79, 2578, 2328, 811, 2742, 
+          2739, 2351, 1056, 2430, 416, 2445, 2377, 997, 2352, 2604, 2667, 689,
+           2676, 2489, 2490, 911, 2368, 2442, 94, 2629, 2375, 944, 2511, 2510,
+           691, 2679, 2566, 2307, 889, 2362, 2438, 300, 2682, 2588, 2345, 839,
+           2262, 2393, 501, 2235, 2746, 2754}], 
+         LineBox[{404, 2732, 2733, 1062, 2433, 141, 2444, 2376, 999, 2232, 
+          433, 2730, 2731, 816, 2331, 2436, 124, 2666, 2579, 2330, 814, 2740, 
+          2355, 1060, 2432, 425, 2446, 2378, 998, 2354, 2605, 2668, 718, 2678,
+           2531, 2532, 928, 2372, 2443, 109, 2671, 2617, 2369, 916, 2502, 
+          2501, 716, 2680, 2571, 2314, 904, 2365, 2441, 314, 2683, 2599, 2348,
+           847, 2269, 2404, 506, 2242, 1741, 2693, 2753}]},
+        "2"],
+       Annotation[#, 2, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{8, 23, 38, 53, 68, 83, 288, 96, 301, 500, 2752}], 
+         LineBox[{195, 180, 165, 150, 135, 120, 332, 107, 312, 543, 1791, 
+          2757}]},
+        "0"],
+       Annotation[#, 0, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{259, 2533, 2255, 876, 2358, 2606, 74, 2577, 2326, 873, 2455,
+           2454, 411, 2534, 2256, 863, 2318, 2431, 87, 2633, 1426, 2701, 2649,
+           850, 2601, 2349, 1271, 2562, 417, 2616, 1393, 2697, 2493, 693, 
+          2512, 2513, 919, 2370, 2618, 98, 2620, 2373, 930, 2492, 2491, 692, 
+          2567, 2308, 892, 2363, 2439, 302, 2589, 2346, 920, 2477, 2388, 505, 
+          2237, 2744, 2750}], 
+         LineBox[{352, 2475, 2476, 880, 2359, 2607, 129, 2580, 2332, 881, 
+          2260, 2541, 430, 2473, 2474, 877, 2329, 2435, 116, 2634, 1429, 2705,
+           2652, 825, 2480, 2691, 1325, 2583, 424, 2602, 1364, 2350, 2603, 
+          704, 2499, 2500, 936, 2374, 2624, 105, 2619, 2371, 925, 2523, 2522, 
+          705, 2478, 2479, 901, 2364, 2440, 310, 2598, 2347, 923, 2268, 2399, 
+          502, 2241, 1747, 2692, 2756}]},
+        RowBox[{"-", "2"}]],
+       Annotation[#, -2, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwVz70rxWEUwPHj7d7L4GUzCBe7MOMPMChyB8ogCoVsLEaDgaKUCeUvsJgw
+GZQIF9di9C7J22Lw+Q3fvs85zznneU52ZKZvuigippAuibjPRGyWR2xhGxel
+EQsVET1oE29wDVfxjsZH52c84UxtNQ+6q+LlpI+PzFx07sNVccSK3APO5XuT
+fu8287D7Fl7jJq7lUf/q5G50oTIdscTfenP8xbf6/ziv5wrX+PCXE7nLZAes
+e/eAD3Es/56KyOpPics5zXfmrHJGXMa7OFXXLu5I9kerneu5EQ3Iu/9R92bm
+N7/yg7cKyRviGx5TN+88608Hyc7iOfEQfs2bEI87T2ICdepyPIB+vOgpyH0m
+f0925j3exz+UN0B6
+          "]], LineBox[CompressedData["
+1:eJwVz8sqhWEUh/HlvLeRKGUgZwamDneAgYHDRDkbMEKZKC7ARClcwWa7BCPa
+GMhEKSkbJSIzhwnK8bcHT89a73+t93u/uqn5gbm8iJhHoiDiKRGRSkZsYRsX
+hRG1PFoaUcfrXMOVnLaYVu9g19652Qr1sKyc17iXj2Ur6kEkfeNOP+v8nue4
+1V4zj8tbeJObuIpnvKuLe9CNspKIVf61O8Q/fOXOdz6wc4gjdBZZlOfhT7+f
+H3HJWZyafS2OqJcl9KW5d/Gte55lH+oX/uQzc+3yDrTl8M8NufehERfyG3PT
+6mzuXvUGHn3vWv+mvuIZ+bJ6wb9m9H36Jf0Iqs2O8iL6nR/IK81N6icwhjdn
+D86+1CdmvjnFe8jgH+4gPzM=
+          "]]},
+        RowBox[{"-", "4"}]],
+       Annotation[#, -4, "Tooltip"]& ], {}, {}}}], {}},
+  AspectRatio->1,
+  AxesLabel->{None, None},
+  AxesOrigin->{0., 0.},
+  DisplayFunction->Identity,
+  Frame->True,
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "GridLinesInFront" -> 
+    True},
+  PlotRange->
+   NCache[{{-Pi, Pi}, {-Pi, Pi}}, {{-3.141592653589793, 
+    3.141592653589793}, {-3.141592653589793, 3.141592653589793}}],
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.02], 
+     Scaled[0.02]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{{3.820964896459922*^9, 3.820964936945414*^9}, 
+   3.820964973242402*^9, 3.820965020069171*^9, {3.820965138164912*^9, 
+   3.8209651515436573`*^9}, {3.820965199159296*^9, 3.820965234127946*^9}, 
+   3.820965275807274*^9, 3.8209653305776997`*^9, {3.820965363428135*^9, 
+   3.820965399654448*^9}, {3.82096543193559*^9, 3.820965471397579*^9}, {
+   3.8210383847626553`*^9, 3.821038409342894*^9}, 3.821038488744588*^9, 
+   3.821038525800089*^9, 3.821038595938979*^9, {3.8210386887113867`*^9, 
+   3.821038708788055*^9}, {3.821038790193141*^9, 3.821038813259465*^9}, 
+   3.821039274058536*^9},
+ CellLabel->"Out[75]=",ExpressionUUID->"8c048a07-c6a8-42eb-9ef5-a8b92f73e0e1"],
+
+Cell[BoxData[
+ GraphicsBox[{GraphicsComplexBox[CompressedData["
+1:eJyFPWVYVG2wS4N+dqBiK4qFKCr2HAwsREVR1E8wEAO7u7sLu7BB7MBA32Ng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+    "], {{
+      {RGBColor[0.148, 0.33, 0.54], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNmQmwVcURhs95j3vuvedKgMcqJhJEUAMxLhTw2CGKIqCIC3FJLIFUEiQa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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwllW1olWUYx+9zzs55zvMcbWi+9CVrlPsk5gehpot0Jhg5GaPNhKkoBVGk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+          "]]}]}, 
+      {RGBColor[0.3522708353061331, 0.42750732231205957`, 0.6119877517689186],
+        EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFmHu0V1URx3/39zjnd865wEqDlkimgbIShExNAdFQW8oiwEC8gIBgSK2V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+          "]], PolygonBox[CompressedData["
+1:eJwtl3m0jWUUxj/nnHvO930nKUVLpmZ/EI0rriFDrVgVJVxDZLZWrYxlZebK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+          "]]}]}, 
+      {RGBColor[0.5087847255102218, 0.48251220385343263`, 0.519979586281531], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJwtmGuMldUVhs/MOee7ndgI1UYLM0KlSov+oiZWBqy3Uogp94s0yACmCW0A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+          "]], PolygonBox[CompressedData["
+1:eJwtl2lsVlUQhm/7fb3n3tvgboKWFnCBipqoYEws4AKo4I9CqVJBECoajYhr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+          "]]}]}, 
+      {RGBColor[0.6652986157143105, 0.5375170853948056, 0.4279714207941434], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFWGlsVVUQvn3v3nvuPRcFC7gCYq0CldKiEqMmhCJUUBOgFWURZRG3FpEl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+          "]], 
+         PolygonBox[CompressedData["
+1:eJwtlnuQz2UUxr/9dvf3vSlEQu4lrUtEhpqmUBZlwqJQpFWpJGU3dqSpJkKK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+          "]]}]}, 
+      {RGBColor[0.8218125059183993, 0.5925219669361786, 0.3359632553067557], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJwtV2lsVVUQvo/33j3n3IcKiFohLMWWTQKolJL6w7IUBP9YrCQgQthSlloN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+          "]], PolygonBox[CompressedData["
+1:eJwtlllsVVUUhs8t994z3KpIQBqiAhVSH4wUlSH4YBULWhOVOiRAoCkFWiiW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+          "]], 
+         PolygonBox[{{2094, 2093, 2546, 1122, 2548}, {2168, 804, 2167, 2093, 
+          2094}, {2309, 922, 1637, 2063, 2064}, {2064, 2063, 2139, 780, 
+          2140}}]}]}, 
+      {RGBColor[0.9125122038534326, 0.6512805096335815, 0.32878783194564104`],
+        EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1Vm1olmUUft6v5/54KreCtvqRboUjYxubOukDjZwm6ST6F2Urqem2UChL
+K2o/UslmRNDWF5lQWqioS8vY7GOrwGp7TQmrJYVCSaBZGpU1rOviOv24Oec5
+933Ofb6ucz81S1fetiKfJMk4VgFropgkf2PNgXAD1nqsQ7kk6QriR12S/It1
+APxCnyQR60Ps10A2ANoC3XtBd8Qk2YozT6UwmiXJFSBrwZ/F3l7Ie0CnwubP
+oPtwth5718KBPdjLovaPQbYG6y7oPo97WiHfDvtzQftw9jDOfpCTDu3wXA/k
+TVjH8b2F50FPQrceskasH/D9G84/CH4p6CmsZju/PBPfi/Mn8f2L+XnI6/yX
+oLtg88JSktwNv27OlJvpiP0znG2CbzvwfXWQfhvkdQXdzXv/Kiqn1HkUdr7H
+92Ogz8LWDPjeAbobe6/nlcM3o/h1kN+Ks0fyyjXv2Ay+2nLK3N4OOgK/hrFa
+8X3QK88n4EMv9raBT+HvUEG+Ma6HCvLnPqxaJ9usJ3Wo2we9o066SyA/41Xj
+rVE+0bc8bD5Hv8F3Yv+YE38ctBTkc6WXv41F1aO3oHwx1l1B8p1BvcKeKcHm
+20H5HAAdxWoF/0VQf9EHxsz6U74P3+/b3mBQnRss50+wX8BPgJ8cJFsYlWvm
+/HL41pmp/7pBf4TNNwrK4WBUvpqgd2mUjSWI64+gMxWgtdAfhbwB8sVR966H
+bAZsvYZazARd4NSf7Pd8VE/MdrJH35YnwhPzwbo7yMbw/S74jrzqxBq9BTof
+9Juc+rTH+pa6zCn1Z1p9iYVthpPz8Kcm6OxNxK6XjeudsFJndh6Juu8dpzh4
+F/O1B7rNyOPeIIyeMrwdCcLfFKccMVcXwEYzYt6E2KeDtgRhfigKp9SnbltU
+PCtT4XFOQede9cpHfyoZ+5DytYbhJ71mAeN7PJUtxszvw5Cv4gxxwu5Z6/NS
+1JlWxh6U12onrKyyWv8D+TLOviA8E6MvQ28M3/MgL4Puj7I7y2tGch5yTk52
+ygPzwfk0YfOT+rTzYhSGODeIsRN53cUaXOdEWZMbnfLNPq21erFu92TK3U/Y
+31TQHbS/zqtO7Ls7vbBW4YXLAeulq6AzCWfaIe/GqgLfBboCdk+D34kc5g2P
+/88VYpSzZdAwlcs0i5nLMnR/D4qhwQvrtEkMTLO5x/nHvh4vasb2w79zzCF8
+qTTsEEPEOnud9aDekNVxUVTvvYLzt3jFMZwqfuahLmhunbEasDc3m/+NXr7R
+x27DdRfor16YSkFXR/n2cNR7Rhu94GdF+UYfVxfVl+yhi6K+J4FeAv2vIR+D
+3feisNDilWPKOVNYk9OGH9pmr7APFnnlug30W9yxmD0QNLf5FhB77BPK2U/1
+TnnljBkPmncHcO8y84G+EGf0k3mea28a8fM5zpfBf5oqv4ydMzO1PHySqkfK
+Jues4pyhD1VRc7MatMpJn7jpi3rDFmTCToe9HRu95hHfzyne3jIvHBJfX4Hv
+COrZTtBpXnP2AdD7S6oj69lueZyPM+ftH4P/Gi9F5fAF0BHs3QB+GDQLwsO8
+qHvoE/1hL/MM52GF4YJvEfHPOVCIuo+x8PyfXm/IdshbMtWC73N7qvnJObrB
+a1Y+7aV3znSZM8ZAe7PtvZ/AXf1O8TLuBuvJNax7qtiZg7LNeOafdWV9DwbF
+MWL55ewhTugfa0mdj4PwQFzsB/9MVA43Rs0mzqhrgmYrZ2w1+MucbDDWnBe+
+78D+d0H/FkeD+pj9fCX4i+1/jm9+g/VhDfhKp7x+FJSnEfvf+A8Tzmg9
+          "]], 
+         PolygonBox[CompressedData["
+1:eJwtlWuIVVUYhtfZ58zZa59defnRjAWlkygo0+CkI1lg5WiSjkREkJiZWDpT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+          "]]}]}, 
+      {RGBColor[0.9375144227358748, 0.7137860568396871, 0.406294710481212], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJw1lV2IlVUUhr9zvnO+/e09YZRimphjUljqRURZlBBaaeQUdNFNRVo6zoTO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+          "]], PolygonBox[CompressedData["
+1:eJwtlVuIVVUYx9eZvc9eey2hKGUak5gZJVFTIQRNuhCjpNEcgx56MSgrdYxx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+          "]]}]}, 
+      {RGBColor[0.9625166416183172, 0.7762916040457929, 0.48380158901678316`],
+        EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxFVUtsTVEUPa/vvnvvudVGojXAgJQiIdEoYWIiEtEyqN8Aqb8W6Wvjlxgw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+
+          "]], PolygonBox[CompressedData["
+1:eJwtlEtI1VEQxo/3Xv+Pq0mgBtkDQ9ICA6WMWtROiJIWVrpIqXxUKviALHIT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+          "]]}]}, 
+      {RGBColor[0.9875188605007595, 0.8387971512518988, 0.5613084675523543], 
+       EdgeForm[None], GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJwtVc9vTFEYvW/e63vvztBdK5qKtAmmJf0RqRX/QAkhoSQiUr87aZkEiUaV
+JVGEDStrNGkX2Ni1m86EbsZEGlPaTNFasJ6dc5xvcXO/d+/383znu69j+Oqx
+sYxz7gFWiPUmce40Dp6kzk1ideOwP+fcBOQuyHewLzQ5V8E6Av0S9jJWIXJu
+EHrlwLlLsXN98LMIuY79t3duCPfr2JvhYxr+53H3AnIV8hzkICsf77BH2Es4
+64H/L/BVh04ecUcD6fbifBv8foD8GT5D6B+NdN8Cn0sZ5dFoUn4fQ+VIeSLQ
+vmDydtytQb8C+XusszJi9WOt4/wm9v2ItYTzQzn5rJj9Cdzlkct92I1DPgz5
+OuRZ1PAcfjPIrRPfPlIO3gsTYpPkVN9D1hfIH/Gk/kAsLIjBDHIoBsKAOR6A
+TmuqGluw/4XPM9D944UNcSY+52LhGzJmLB/nof8pUjzGem29LiLfp7F8F7C/
+t16wJ7yjDnnBXhHzsUCYj1ovyrHk46lyLxkfRiC/RA6bkEPVy77ZcK1Cfxxr
+IFFdm3F/MKfzfTi7khVmg1YXbRn3WyL+TMWKx7glyB3WR9rXsH5gnTR8ifNw
+LLtTkfz0WR7s808vfIgT71gj+0puUW5PZDdktjPGL9p0Wq/Y+1eheEKZmNUs
+B3J92vInh6hzzbBZyYgTJcNwxevem8+enHp1OxWnShaXtbLvFeMGeUyZcTmz
+jE2/qxn1lX1hrsR0MdIsU+dtVpwn9+mbMYjXjlS2VZxv9aqtzSsv+mFu5ABn
+lfrkOm1/YZ+0mbzn5aM9VA43UvW8BvuNjOrk9wXjc6u9MbOh+vfVZpyzPpIV
+Ds9iYb9kc8F+0xf9cC4bNu/0zZzHbSbmjLfkP+tn7XX7rtmb0LC5Zn7/80LM
+Va+3ZdmrjrrheTkW97ekWpQ3vLDfG8p3ISv/vejh41RcuAW77kRYn8V50bDk
++/Eole0UeR2rNs7ExaxqYR/4NrFfa4m40xaqz7tS9Z/zRF5zHmg/b3Xn7a0e
+MA50W441y4P57E7EM+JMvJet9jSnWHxbif2eRDvfe8ZfNQ53Wd/ok3ahceOu
+Fz7ErGDvzE77jzAH1vMPceDgPw==
+          "]], PolygonBox[CompressedData["
+1:eJwtk8tvjWEQxuf0+3y3o92djUikcWtLikoshH9AghAJEumi1K3pLdRCUmVp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+          "]]}]}, 
+      {RGBColor[1., 0.9499999999999998, 0.7499999999999998], EdgeForm[None], 
+       GraphicsGroupBox[{PolygonBox[CompressedData["
+1:eJxNU71KnFEQnaz7/WnlG7hIQDQkwcK1CBuruFgtEog2KdKEEGJEUYSP/D1A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+          "]], PolygonBox[CompressedData["
+1:eJwlkLtOQmEQhAeR/xw8lY3WFCYEiVpRWVMghaGCzthwMYChICZyfQArS16G
+AkKhBQ0hsbAWS5/Ab7PFJjNnZmf2/LnHfq13JOmMOWbysbRNSS/MPkgPifSX
+kUpohUiqwjfwV/RbeOdE+mQxn5ZGsY/hBZ4rvJWsez/wtPG+B8e2Y7s/6Cv0
+OvwXfJ34boOjntDf8N/IPd/0zfFk8A7gU/AOfZjymy/ovoxcs5vt9kPWs7/I
+O0e/49sarUxml91J7F338DG4Gfxfl3gqiY9h6yiS/Rx8197A3qIU+VtZpmVb
+h3WdwlvBx7DdPOOWf+rhLK0=
+          "]]}]}}, {{}, 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], 
+         LineBox[{1653, 2173, 2174, 1958, 2667, 2863, 2862, 2172, 2666, 1683, 
+          2900, 2665, 2378, 1757, 1852, 2892, 1648, 2098, 1645, 2891, 1846, 
+          1752, 2160, 1751, 2088, 1842, 2085, 1749, 2158, 1748, 1836, 2890, 
+          1639, 1680, 1834, 2912, 1835, 1743, 2431, 2433, 2432, 1640, 2071, 
+          2537, 2538, 2536, 1827, 2014, 1677, 2142}]},
+        "0.9`"],
+       Annotation[#, 0.9, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwNzr0uw2EUB+DzJ9EPaiMhOkgaYmsHl6GDhAsoFSHR/OMj0cXcBBWXoUsH
+3EM7dGIqoamycQue4ck5+Z3z5ryrtcb2SRIRVS5nItrZiDs6mYg0H/GgVmYj
+rmQ33DKRfdHXf3jzaG/LzpOa8MyZvGmeqsu5iCUO5HXeZOdmF1Qoc8oGv/b+
+KLDpxrpsjWNv7hnLyuTM5ziSlcwPWWCROvsMzL7t/DBF1+2a7JqM/2Z5l4/4
+pCff8a6vFtRp2Z5+Xv+qX3H3RS2qQ1pmu2b/37coBw==
+          "]]},
+        "0.8`"],
+       Annotation[#, 0.8, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwVz80rRGEYhvFnSjNjyIYsKJHUqLGQlFlYyYpmYc3CR7HQsLaw8LX38Uew
+5V+QslCYohQjHzvKpMSC8TuLq+t+7vO857ynZ25lqpyKiCWspyOK2Yg1HmiM
+KKCUiUjnIsZ517MJzusnuUE/xqt8xH36FbmMYbu/5j90I3R1HrW3KC+hy7zA
+J5jHkDPfuhE77VzkH75zn4JnLfIHck0RjajJ29hzdsZ8Y29fPsCWfhMbuEju
+rhvkXu+p2Fvma373vF+f42M7j3IVb+Y81+1l5Cza5Cd+xi1e8YJ7ew9cxZed
+FM96d7N8JV/jHJ32Ksn/8CV3cC355+QbOHPmVN+q/zQfus+0bgcl8z8jUDld
+
+          "]]},
+        "0.7`"],
+       Annotation[#, 0.7, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0LsrxXEYx/HvIcetCAMm51DKEYs6NgnlFGexWmQgC5HBP6CUyeCelYEy
+UBSDS+ok96Q4JpPZojB4/YZ379/zeZ7v7ZccnRqajIUQ5jAcDyFWEkIBshjE
+hey8lHGGqmL98hDm5TtlIWzjy1y1/FL/Sn7Ndeoc13KR+QX5ntldfJuvl9/r
+5+RvnFC/cAPHzS/KR7BvPsjfkcdNlFt/yzU8jjEkkES79Y3cxhO8ZG4Cvfbp
+w6N8ldexhg10yPqdmcGy+k69wof8bI8DfuJpzCCFV3vOcp5/3Os3emv0bkzJ
+stZvWjfIA2iQd6v/uCv6h7IeTqob0YS0/Y7lR2hWZ/QLo3tH/5Cz3CJPoRWd
+5k/lJ0irK7kCH85/0HvEZ/QW9ZbvfxFKO90=
+          "]]},
+        "0.6`"],
+       Annotation[#, 0.6, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0D1I1HEcx/GfQ2fdOaiDiU0nkoNQmKZwTg45GDiICEUiNRyegk75dDj5
+AD6h4MPS7OJwWtZy1CAoCNrd4KCBgzbo0uAgjdbrP7x5fx8+v9//IflhpHu4
+JISwir7SEKriIVTjMXr1ozyGj2hKhPACqYchfMJGLIQbmaK6gCt9Qq4MjY9C
+yPOU2brdONebXcu/d8cghpDBmv2l/SIP6Je4KLfA88hiGjNoN5/jLnfPcs65
+YfdOqNvsjjjF4/wMd3bPudWsgcv1f1GBVne0IIvJqPbsb3IT6pfqZpw602y2
+ZLaMRZzoB53PII1N/SvzhPq3+iraOzeEJ6hB2nuuoEOmX18nU8lPuYIfmJfz
+OyTN4lzLfXzB5/a/cKe/x7bn9Uf/W31sfoJDFPAzyjrTY3cgE+NbvFHPIPiu
+EuTlfuA79s07ZV7jn7P3eBtl9Z/tv2AXX7GHM/sc7+CPzJb3+Q+vQ0rn
+          "]]},
+        "0.5`"],
+       Annotation[#, 0.5, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0k1IFEAYh/EJV23X0D4UKoTSkE6hBGJHQ7KPS7Z2UaPAEoUsSQUv3dOC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+          "]]},
+        "0.4`"],
+       Annotation[#, 0.4, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0ktIlFEYgOFjQTMWQVBJUUqClJmClFFQFEYatEgdmxLSwIEWgqMFRRJG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=
+
+          "]]},
+        "0.3`"],
+       Annotation[#, 0.3, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0ktsjGEUh/HXxjUi7FwqkUhEsLDU60ITxKIikrbj1pY0Qk3FraFEJU0H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+          "]]},
+        "0.2`"],
+       Annotation[#, 0.2, "Tooltip"]& ], 
+      TagBox[
+       TooltipBox[
+        {GrayLevel[0], Opacity[0.5], CapForm["Butt"], LineBox[CompressedData["
+
+1:eJwV0klI1WEUxuEvApsHGpchDUtrqU0OLUqoyCBvQSRo0U7LRRSR6Y0GSqHh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+          "]]},
+        "0.1`"],
+       Annotation[#, 0.1, "Tooltip"]& ], {}, {}}}], {}},
+  AspectRatio->1,
+  AxesLabel->{None, None},
+  AxesOrigin->{0., 0.},
+  DisplayFunction->Identity,
+  Frame->True,
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "GridLinesInFront" -> 
+    True},
+  PlotRange->
+   NCache[{{-Pi, Pi}, {-Pi, Pi}}, {{-3.141592653589793, 
+    3.141592653589793}, {-3.141592653589793, 3.141592653589793}}],
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.02], 
+     Scaled[0.02]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{{3.820964896459922*^9, 3.820964936945414*^9}, 
+   3.820964973242402*^9, 3.820965020069171*^9, {3.820965138164912*^9, 
+   3.8209651515436573`*^9}, {3.820965199159296*^9, 3.820965234127946*^9}, 
+   3.820965275807274*^9, 3.8209653305776997`*^9, {3.820965363428135*^9, 
+   3.820965399654448*^9}, {3.82096543193559*^9, 3.820965471397579*^9}, {
+   3.8210383847626553`*^9, 3.821038409342894*^9}, 3.821038488744588*^9, 
+   3.821038525800089*^9, 3.821038595938979*^9, {3.8210386887113867`*^9, 
+   3.821038708788055*^9}, {3.821038790193141*^9, 3.821038813259465*^9}, 
+   3.8210392741343603`*^9},
+ CellLabel->"Out[76]=",ExpressionUUID->"935b71d7-51af-4d86-b558-14eb9f7d9876"],
+
+Cell[BoxData[
+ SuperscriptBox["\[ExponentialE]", 
+  RowBox[{
+   RowBox[{"-", 
+    FractionBox[
+     SuperscriptBox["y", "2"], 
+     SuperscriptBox["x", "2"]]}], "-", 
+   SuperscriptBox[
+    RowBox[{"(", 
+     RowBox[{"t", "-", 
+      RowBox[{"Log", "[", "x", "]"}]}], ")"}], "2"]}]]], "Output",
+ CellChangeTimes->{{3.820964896459922*^9, 3.820964936945414*^9}, 
+   3.820964973242402*^9, 3.820965020069171*^9, {3.820965138164912*^9, 
+   3.8209651515436573`*^9}, {3.820965199159296*^9, 3.820965234127946*^9}, 
+   3.820965275807274*^9, 3.8209653305776997`*^9, {3.820965363428135*^9, 
+   3.820965399654448*^9}, {3.82096543193559*^9, 3.820965471397579*^9}, {
+   3.8210383847626553`*^9, 3.821038409342894*^9}, 3.821038488744588*^9, 
+   3.821038525800089*^9, 3.821038595938979*^9, {3.8210386887113867`*^9, 
+   3.821038708788055*^9}, {3.821038790193141*^9, 3.821038813259465*^9}, 
+   3.821039274139708*^9},
+ CellLabel->"Out[77]=",ExpressionUUID->"f88f2338-f65b-4155-8a1f-debb2a479749"],
+
+Cell[BoxData["0"], "Output",
+ CellChangeTimes->{{3.820964896459922*^9, 3.820964936945414*^9}, 
+   3.820964973242402*^9, 3.820965020069171*^9, {3.820965138164912*^9, 
+   3.8209651515436573`*^9}, {3.820965199159296*^9, 3.820965234127946*^9}, 
+   3.820965275807274*^9, 3.8209653305776997`*^9, {3.820965363428135*^9, 
+   3.820965399654448*^9}, {3.82096543193559*^9, 3.820965471397579*^9}, {
+   3.8210383847626553`*^9, 3.821038409342894*^9}, 3.821038488744588*^9, 
+   3.821038525800089*^9, 3.821038595938979*^9, {3.8210386887113867`*^9, 
+   3.821038708788055*^9}, {3.821038790193141*^9, 3.821038813259465*^9}, 
+   3.821039274141184*^9},
+ CellLabel->"Out[78]=",ExpressionUUID->"76f978b6-a55f-4ea7-a5e9-979f5f789e65"]
+}, Open  ]]
+}, Open  ]]
+}, Open  ]]
+},
+WindowSize->{1223, 1380},
+WindowMargins->{{Automatic, 192}, {Automatic, 61}},
+FrontEndVersion->"12.1 for Mac OS X x86 (64-bit) (March 18, 2020)",
+StyleDefinitions->"Default.nb",
+ExpressionUUID->"445a0312-2d68-4eea-b743-cde5c0b4618b"
+]
+(* End of Notebook Content *)
+
+(* Internal cache information *)
+(*CellTagsOutline
+CellTagsIndex->{}
+*)
+(*CellTagsIndex
+CellTagsIndex->{}
+*)
+(*NotebookFileOutline
+Notebook[{
+Cell[CellGroupData[{
+Cell[580, 22, 317, 5, 58, "Subtitle",ExpressionUUID->"f49827db-f813-4256-8755-5accda97675d"],
+Cell[CellGroupData[{
+Cell[922, 31, 3097, 89, 199, "Input",ExpressionUUID->"ab224a11-69a2-48e9-837c-d0db330251cf"],
+Cell[4022, 122, 2198, 57, 49, "Output",ExpressionUUID->"4503b72f-3c8a-425a-9dab-391ad0ac77a6"],
+Cell[6223, 181, 1871, 51, 49, "Output",ExpressionUUID->"e35205ea-6578-4681-b67b-1da614f0f375"],
+Cell[8097, 234, 615, 11, 34, "Output",ExpressionUUID->"23ab730f-abcf-4f6e-a860-7f6381ba2917"],
+Cell[8715, 247, 87644, 1461, 245, "Output",ExpressionUUID->"1845fea6-24b3-42d4-b1bf-84982b13d53f"]
+}, Open  ]],
+Cell[CellGroupData[{
+Cell[96396, 1713, 2442, 72, 220, "Input",ExpressionUUID->"26f6d987-2da1-470c-b69a-764041be71c8"],
+Cell[98841, 1787, 658, 19, 50, "Output",ExpressionUUID->"eb14d5ef-03e0-4c91-a8e7-1c41a58fe1e3"],
+Cell[99502, 1808, 10573, 194, 245, "Output",ExpressionUUID->"d761ef71-0450-44dd-821c-993878528783"],
+Cell[110078, 2004, 298, 5, 34, "Output",ExpressionUUID->"3ccc6435-994a-43cb-86ac-c088e494ad46"]
+}, Open  ]],
+Cell[CellGroupData[{
+Cell[110413, 2014, 160, 3, 67, "Section",ExpressionUUID->"47fe03d1-b200-494e-aaa2-409c51a2ddb3"],
+Cell[CellGroupData[{
+Cell[110598, 2021, 8293, 222, 346, "Input",ExpressionUUID->"15dd2626-0931-4879-90ec-e5508f2204fc"],
+Cell[118894, 2245, 14893, 288, 62, "Output",ExpressionUUID->"b312045c-a3dd-44d0-9e31-8780743f6f8f"]
+}, Open  ]],
+Cell[133802, 2536, 522, 15, 30, "Input",ExpressionUUID->"f567b9e9-28d1-4167-8bef-c24497e27bcb"],
+Cell[CellGroupData[{
+Cell[134349, 2555, 3058, 88, 199, "Input",ExpressionUUID->"62e3b0f1-6010-4da1-addb-01586d15230f"],
+Cell[137410, 2645, 62005, 1056, 378, "Output",ExpressionUUID->"2b0516d8-ff35-432c-a60f-0ef218cd4155"],
+Cell[199418, 3703, 86224, 1475, 378, "Output",ExpressionUUID->"221ccd55-dfa3-4769-abd0-875e8afe50d4"],
+Cell[285645, 5180, 60884, 1037, 378, "Output",ExpressionUUID->"8c048a07-c6a8-42eb-9ef5-a8b92f73e0e1"],
+Cell[346532, 6219, 74776, 1294, 378, "Output",ExpressionUUID->"935b71d7-51af-4d86-b558-14eb9f7d9876"],
+Cell[421311, 7515, 976, 20, 49, "Output",ExpressionUUID->"f88f2338-f65b-4155-8a1f-debb2a479749"],
+Cell[422290, 7537, 710, 10, 34, "Output",ExpressionUUID->"76f978b6-a55f-4ea7-a5e9-979f5f789e65"]
+}, Open  ]]
+}, Open  ]]
+}, Open  ]]
+}
+]
+*)
+
diff --git a/PDE/advection2_LF.m b/PDE/advection2_LF.m
new file mode 100644
index 00000000..a6daf827
--- /dev/null
+++ b/PDE/advection2_LF.m
@@ -0,0 +1,104 @@
+function pde = advection2_LF(opts)
+% 1D test case where the advection coefficient switches sign within the domain [-pi,+pi]. 
+% (see mathematica worksheet advection1_LF.nb)
+%
+% df/dt == -x * df/dx - y * df/dy
+%
+% and is simply the tensor product of the advection1_LF case because I
+% couldn't figure out how to solve it for real in 2D
+%
+% Run with
+%
+% implicit
+% asgard(@advection2_LF,'dt',1e-2,'num_steps',15,'timestep_method','BE','lev',4,'deg',4)
+%
+% explicit
+% asgard(@advection2_LF,'dt',1e-2,'num_steps',15,'timestep_method','RK3','lev',4,'deg',4)
+%
+% Notes
+% DLG - this works fine with central(0) or left(-1) flux, but fails with
+% right(+1). Why?
+
+
+%% Define the dimensions
+
+dim_x = DIMENSION(-pi,+pi);
+dim_y = DIMENSION(-pi,+pi);
+dimensions = {dim_x,dim_y};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional).
+    function ans = solution(x,p,t) 
+        ep = (-1+x.*exp(-t)).^2;
+        em = (+1+x.*exp(-t)).^2;
+        ans = exp( -t -10*em -10*ep ) .* ( exp(10*em) + exp(10*ep) );
+    end
+
+a_x = @solution;
+a_y = a_x;
+a_t = @(t,p) 1;
+sol1 = new_md_func(num_dims,{a_x,a_y,a_t});
+solutions = {sol1};
+
+%% Define the initial conditions
+
+ic_x = @solution;
+ic_y = ic_x;
+ic1 = new_md_func(num_dims,{ic_x,ic_y});
+initial_conditions = {ic1};
+
+%% Define the terms of the PDE
+
+%% 
+% -x*df/dx
+
+g1 = @(x,p,t,dat) -x;
+pterm1 = GRAD(num_dims,g1,0,'N','N');
+
+term1_x = SD_TERM({pterm1});
+term1   = MD_TERM(num_dims,{term1_x,[]});
+
+%% 
+% -y*df/dy
+
+g1 = @(y,p,t,dat) -y;
+pterm1 = GRAD(num_dims,g1,0,'N','N');
+
+term2_y = SD_TERM({pterm1});
+term2   = MD_TERM(num_dims,{[],term2_y});
+
+%%
+% Add terms to the pde object
+
+terms = {term1,term2};
+
+%% Define some parameters and add to pde object.
+%  These might be used within the various functions below.
+
+params.parameter1 = 0;
+params.parameter2 = 1;
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+
+    function dt=set_dt(pde,CFL)
+        
+        dim = pde.dimensions{1};
+        lev = dim.lev;
+        xMax = dim.max;
+        xMin = dim.min;
+        xRange = xMax-xMin;
+        dx = xRange/(2^lev);
+        dt = CFL*dx;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/PDE/advection_LF_test.m b/PDE/advection_LF_test.m
new file mode 100644
index 00000000..aa456d3e
--- /dev/null
+++ b/PDE/advection_LF_test.m
@@ -0,0 +1,35 @@
+function tests = advection1_LF_test()
+fh = localfunctions;
+tests = functiontests(fh);
+end
+
+function advection1_LF_left_test(testCase)
+addpath(genpath(pwd));
+disp('Testing advection1_LF the left(-1) flux');
+% setup PDE
+args = {'lev',4,'deg',4,'dt',1e-2,'quiet',true,'num_steps',20,'timestep_method','matrix_exponential'};
+opts = OPTS(args);
+pde = advection1_LF(opts);
+% modify PDE - not needed here
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-3);
+end
+
+function advection2_LF_left_test(testCase)
+addpath(genpath(pwd));
+disp('Testing advection2_LF the left(-1) flux');
+% setup PDE
+args = {'lev',4,'deg',4,'dt',1e-2,'quiet',true,'num_steps',15,'timestep_method','BE'};
+opts = OPTS(args);
+pde = advection2_LF(opts);
+% modify PDE - not needed here
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,8e-3);
+end
+
diff --git a/PDE/mirror2_test_div.m b/PDE/mirror2_test_div.m
new file mode 100644
index 00000000..a812495b
--- /dev/null
+++ b/PDE/mirror2_test_div.m
@@ -0,0 +1,95 @@
+function pde = mirror2_test_div(opts)
+
+% Two-dimensional test of spatial and pitch-angle variation in magnetic
+% mirror where f coefficients change signs throughout the domain
+% 
+% df/dt ==  1/(sin(th)) d/dth (sin(th) sin(th)/2B dB/ds f_a)
+%           - 1/B d (B cos(th)f)/ds
+% Run with
+%
+% asgard(@mirror2_space_pitch_div,'timestep_method','BE','case',3,'dt',1e-8,'lev',3,'deg', 3,'num_steps',20)
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dimensions = {dim_th};
+num_dims = numel(dimensions);
+
+params = mirror_parameters();
+
+%% Define the initial conditions
+
+params.init_cond_z = @(z,p,t,dat) cos(z);
+ic1 = new_md_func(num_dims,{params.init_cond_z});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(x,p,t,dat) cos(x), ...
+    @(t,p) 0*t+1});
+
+BCR = new_md_func(num_dims,{...
+    @(x,p,t,dat) cos(x), ...
+    @(t,p) 0*t+1});
+
+%% Define the terms of the PDE
+
+%% Advection  term
+
+%termZa is a done combining mass ad div defining C(th) = sin(th) and using
+%the function mag(s) = dB/ds/(2*B). This applies to the domain where 
+% mag(s) > 0 and therefore we use upwinding
+%eq1: df/dt == div(mag(s) f)       [pterm1: div(g(th)=C(th),-1, BCL=N,BCR=N)]
+
+dV_th = @(x,p,t,d) sin(x);
+%dV_th = @(x,p,t,d) 0*x+1;
+
+C = @(z) sin(z);
+%C = @(z) 1./sin(z);
+%C = @(z) 0*z+1;
+g2 = @(z,p,t,dat) C(z);
+pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_th);
+termZa_z = SD_TERM({pterm2});
+
+termZa = MD_TERM(num_dims,{termZa_z});
+
+g2 = @(z,p,t,dat) -cos(z);
+pterm2 = MASS(g2,'','',dV_th);
+termZa_mass = SD_TERM({pterm2});
+term_mass = MD_TERM(num_dims,{termZa_mass});
+
+terms = {termZa,term_mass};
+%terms = {termZa};
+
+
+
+%% Define the analytic solution (optional)
+
+
+soln1_z = @(z,p,t,d) cos(z);
+solution = new_md_func(num_dims,{soln1_z});
+solutions = {solution};
+
+
+%% Define sources
+%source1_v = @(x,p,t,d) p.f0_v(x);
+%source1_z = @(x,p,t,d) (sin(x)).^2 - (cos(x)).^2;
+%source1 = new_md_func(num_dims,{source1_z,[]});
+%sources = {source1};
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)      
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+end
\ No newline at end of file
diff --git a/adapt.m b/adapt.m
index 209570a5..72cfcfc1 100644
--- a/adapt.m
+++ b/adapt.m
@@ -112,7 +112,7 @@
         % and is labeled as a leaf
         
         if element_max <= coarsen_threshold ...
-                && min(hash_table.elements.lev_p1(idx,:)>=2) % level must be >= 1 at present
+                && min(hash_table.elements.lev_p1(idx,:)>=1) % level must be >= 0 at present
             %&& hash_table.elements.type(idx) == 2
             
             %%
@@ -408,6 +408,8 @@
     lev_vec(d) = max(hash_table.elements.lev_p1(:,d)-1);
 end
 
+%pde = compute_dimension_mass_mat(opts,pde);
+
 if opts.max_lev_coeffs
     pde = get_coeff_mats_rechain(pde, deg, lev_vec);
 end
@@ -439,7 +441,11 @@
 
 for d=1:num_dims
     if strcmp(opts.output_grid,'fixed')
-        num_fixed_grid = 51;
+        if d==1
+            num_fixed_grid = 51;
+        else
+            num_fixed_grid = 21;
+        end
         nodes_nodups{d} = ...
             linspace(pde.dimensions{d}.min,pde.dimensions{d}.max,num_fixed_grid);
         [Meval{d},nodes{d},nodes_count{d}] = ...
@@ -491,7 +497,7 @@
         subplot(4,3,4)
         f2d = singleD_to_multiD(num_dims,fval_realspace0,nodes0);
         if strcmp(opts.output_grid,'fixed')
-            f2d = remove_duplicates(num_dims,f2d,nodes_nodups,nodes_count);
+            f2d = remove_duplicates(num_dims,f2d,nodes_nodups0,nodes_count0);
         end
         x = nodes_nodups0{1};
         y = nodes_nodups0{2};
diff --git a/apply_M.m b/apply_M.m
new file mode 100644
index 00000000..52482ccf
--- /dev/null
+++ b/apply_M.m
@@ -0,0 +1,144 @@
+function [ftmp] = apply_M (pde,opts,A_data,f)
+
+%-----------------------------------
+% Multiply Matrix M by a vector f
+%-----------------------------------
+dof = size(f,1);
+use_sparse_ftmp = 0;
+if (use_sparse_ftmp)
+    ftmp=sparse(dof,1);
+else
+    ftmp = zeros(dof,1);
+end
+use_kronmultd = 1;
+
+deg = opts.deg;
+
+num_dims      = numel(pde.dimensions);
+
+%%
+% Tensor product encoding over DOF within an element, i.e., over "deg" (A_Data),
+% i.e., tmpA and tmpB are deg_1 x deg_2 x deg_D matricies
+
+num_elem = numel(A_data.element_global_row_index);
+
+ftmpA = ftmp;
+
+element_DOF = deg^num_dims;
+
+total_DOF = num_elem * element_DOF;
+
+if opts.use_connectivity
+    connectivity = pde.connectivity;
+    num_A = 0;
+    for i=1:num_elem
+        num_A = num_A + numel(pde.connectivity{i});
+    end
+    num_A = num_A * element_DOF^2;
+else
+    num_A = total_DOF * total_DOF; 
+end
+
+cnt = 1;
+
+for elem=1:num_elem
+
+    if opts.use_connectivity
+        num_connected = numel(connectivity{elem});
+    else
+        num_connected = num_elem; % Simply assume all are connected.
+    end
+    
+    for d=1:num_dims
+        element_idx1D_D{d} = A_data.element_local_index_D{d}(elem);
+    end
+    
+    % Expand out the local and global indicies for this compressed item
+    
+    global_row = element_DOF*(elem-1) + [1:element_DOF]';
+%     global_1D_row = deg*(elem-1) + [1:deg]';
+    
+    for d=1:num_dims
+        myDeg = opts.deg;
+        Index_I{d} = (element_idx1D_D{d}-1)*myDeg + [1:myDeg]';
+    end
+    
+    for j=1:num_connected
+              
+        if opts.use_connectivity
+            connected_col_j = connectivity{elem}(j);  
+        else
+            connected_col_j = j;
+        end   
+        
+        for d=1:num_dims
+            connected_idx1D_D{d} = A_data.element_local_index_D{d}(connected_col_j);
+        end
+        
+        % Expand out the global col indicies for this compressed
+        % connected item.
+        
+        global_col = element_DOF*(connected_col_j-1) + [1:element_DOF]';
+        
+        for d=1:num_dims
+            myDeg = opts.deg;
+            Index_J{d} = (connected_idx1D_D{d}-1)*myDeg + [1:myDeg]';
+        end
+        
+        %%
+        % Apply operator matrices to present state using the pde spec
+        % Y = A * X
+        % where A is tensor product encoded.
+ 
+        if opts.build_A && opts.use_sparse_A
+            num_view = element_DOF * element_DOF;
+            [gr,gc] = meshgrid(global_col,global_row);
+            A_s1(cnt:cnt+num_view-1) = gr(:);
+            A_s2(cnt:cnt+num_view-1) = gc(:);
+        end
+        
+        %%
+        % Construct the list of matrices for the kron_mult for this
+        % operator (which has dimension many entries).
+        for d=1:num_dims
+            idx_i = Index_I{d};
+            idx_j = Index_J{d};
+            tmp = pde.dimensions{d}.mass_mat;
+            kron_mat_list{d} = tmp(idx_i,idx_j); % List of tmpA, tmpB, ... tmpD used in kron_mult
+        end
+
+
+        %%
+        % Apply kron_mult to return A*Y (explicit time advance)
+        X = f(global_col);
+        if use_kronmultd
+            Y = kron_multd(num_dims,kron_mat_list,X);
+        else
+            Y = kron_multd_full(num_dims,kron_mat_list,X);
+        end
+
+        use_globalRow = 0;
+        if (use_globalRow)
+            ftmpA(global_row) = ftmpA(global_row) + Y;
+        else
+            % ------------------------------------------------------
+            % globalRow = elementDOF*(workItem-1) + [1:elementDOF]';
+            % ------------------------------------------------------
+            i1 = element_DOF*(elem-1) + 1;
+            i2 = element_DOF*(elem-1) + element_DOF;
+            ftmpA(i1:i2) = ftmpA(i1:i2) + Y;
+        end
+        
+        %%
+        % Overwrite previous approach with PDE spec approch
+        ftmp = ftmpA;
+        
+        if opts.use_sparse_A; cnt = cnt + num_view; end
+                
+    end
+    
+    assert(elem==elem);
+    
+end
+
+end
diff --git a/asgard.m b/asgard.m
index c7d1f751..b25f00bb 100644
--- a/asgard.m
+++ b/asgard.m
@@ -1,6 +1,6 @@
 %% MATLAB (reference) version of the ASGarD solver
 
-function [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard(pde_handle,varargin)
+function [err,fval,fval_realspace,nodes,err_realspace,outputs,opts] = asgard(pde_handle,varargin)
 
 format short e
 folder = fileparts(which(mfilename));
@@ -20,7 +20,18 @@
 pde = pde_handle(opts);
 
 %% Launch ASGarD with this PDE
-[err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
+output_filename = create_output_filename(opts);
+if exist(output_filename,'file') && opts.save_output
+    err=-1;
+    fval=-1;
+    fval_realspace=-1;
+    nodes=-1;
+    err_realspace=-1;
+    outputs=-1;
+    disp('Output already exists ... skipping');
+else
+    [err,fval,fval_realspace,nodes,err_realspace,outputs,opts] = asgard_run_pde(opts,pde);
+end
 
 end
 
diff --git a/asgard_run_pde.m b/asgard_run_pde.m
index 4f1aa8af..f009d22b 100644
--- a/asgard_run_pde.m
+++ b/asgard_run_pde.m
@@ -1,4 +1,4 @@
-function [err,fval,fval_realspace,nodes,err_realspace,outputs] = ...
+function [err,fval,fval_realspace,nodes,err_realspace,outputs,opts] = ...
     asgard_run_pde(opts,pde)
 
 root_directory = get_root_folder();
@@ -43,6 +43,8 @@
     connectivity = [];
 end
 
+%% Generate 1D mass matrices in each dimension (used in L2 projections)
+pde = compute_dimension_mass_mat(opts,pde);
 
 %% Generate initial conditions (both 1D and multi-D).
 if ~opts.quiet; disp('Calculate 2D initial condition on the sparse-grid'); end
@@ -98,8 +100,8 @@
 if num_dims <=3
     
     %%
-    % Get the real space solution
-    
+    % Get the real space solution    
+
     fval_realspace = wavelet_to_realspace(pde,opts,Meval,fval,hash_table);
     if ~isempty(pde.solutions)
         fval_realspace_analytic = get_analytic_realspace_solution_D(pde,opts,coord,t);
@@ -107,8 +109,11 @@
     end
     
     % construct the moment function handle list for calculating the mass
-    if opts.calculate_mass       
-        [mass,mass_analytic] = calculate_mass(pde,opts,coord,fval_realspace,fval_realspace_analytic);
+    if opts.calculate_mass
+        mass = calculate_mass(pde,opts,coord,fval_realspace);
+        if ~isempty(pde.solutions)
+            mass_analytic = calculate_mass(pde,opts,coord,fval_realspace_analytic);
+        end
         mass_t(1) = mass;
     end
     
@@ -156,7 +161,10 @@
     %     fval_realspace_SG = real_space_solution_at_coordinates_irregular(pde,fval,coordinates);
     
     if opts.calculate_mass
-        [mass,mass_analytic] = calculate_mass(pde,opts,coord,fval_realspace,fval_realspace_analytic);
+        mass = calculate_mass(pde,opts,coord,fval_realspace);
+        if ~isempty(pde.solutions)
+            mass_analytic = calculate_mass(pde,opts,coord,fval_realspace_analytic);
+        end
         mass_t(1) = mass;
     end
     
@@ -232,7 +240,9 @@
 
 % need to clean up this interface!
 outputs = save_output([],0,pde,opts,num_dims,fval,fval_realspace,f_realspace_analytic_nD,nodes,nodes_nodups,nodes_count,t,dt,toc,root_directory,hash_table);
-outputs.mass_t = mass_t;
+if opts.calculate_mass
+    outputs.mass_t = mass_t;
+end
 
 %% Time Loop
 count=1;
@@ -273,7 +283,7 @@
             E = E * pde.Et(t,params);
             Emax = max(abs(Meval{2}*E)); % TODO : this clearly is problem dependent
         end
-        
+               
         if ~opts.quiet; disp('    Calculate time dependent matrix coeffs'); end
         if num_dims==2
             if (pde.applySpecifiedE || pde.solvePoisson)
@@ -440,32 +450,35 @@
         err = err_wavelet;
     end
     
-    %%
-    % Plot results
+    % Reshape realspace solution and plot
     
-    if mod(L,opts.plot_freq)==0 && ~opts.quiet
+    if num_dims <= 3
         
-        if isfield(figs,'solution')
-            figure(figs.solution);          
+        f_realspace_nD = singleD_to_multiD(num_dims,fval_realspace,nodes);
+        if strcmp(opts.output_grid,'fixed') || strcmp(opts.output_grid,'elements')
+            f_realspace_nD = ...
+                remove_duplicates(num_dims,f_realspace_nD,nodes_nodups,nodes_count);
+        end
+        
+        f_realspace_analytic_nD = get_analytic_realspace_solution_D(pde,opts,coord_nodups,t+dt);
+        
+        element_coordinates = [];
+        if opts.use_oldhash
         else
-            figs.solution = figure('Name','Solution','Units','normalized','Position',[0.1,0.1,0.5,0.5]);
+            element_coordinates = get_sparse_grid_coordinates(pde,opts,hash_table);
         end
         
-        if num_dims <= 3
-            
-            f_realspace_nD = singleD_to_multiD(num_dims,fval_realspace,nodes);
-            if strcmp(opts.output_grid,'fixed') || strcmp(opts.output_grid,'elements')
-                f_realspace_nD = ...
-                    remove_duplicates(num_dims,f_realspace_nD,nodes_nodups,nodes_count);
-            end
-            
-            f_realspace_analytic_nD = get_analytic_realspace_solution_D(pde,opts,coord_nodups,t+dt);
+        %%
+        % Plot results
+        
+        if mod(L,opts.plot_freq)==0 && ~opts.quiet
             
-            element_coordinates = [];
-            if opts.use_oldhash
+            if isfield(figs,'solution')
+                figure(figs.solution);
             else
-                element_coordinates = get_sparse_grid_coordinates(pde,opts,hash_table);
+                figs.solution = figure('Name','Solution','Units','normalized','Position',[0.1,0.1,0.5,0.5]);
             end
+                       
             plot_fval(pde,nodes_nodups,f_realspace_nD,f_realspace_analytic_nD,element_coordinates);
             
             % this is just for the RE paper
@@ -484,13 +497,19 @@
                 figure(87)
                 contour(ppar,pper,f2d,levs)
             end
-        end
-        
+                   
+        end       
     end
     
     count=count+1;
     t1 = toc;
     if ~opts.quiet; disp(['Took ' num2str(t1) ' [s]']); end
+  
+    
+    % Hack right now to update the params data every time step
+
+    
+    % Save output
     
     outputs = save_output(outputs,L,pde,opts,num_dims,fval,fval_realspace,f_realspace_analytic_nD,nodes,nodes_nodups,nodes_count,t,dt,toc,root_directory,hash_table);
     
@@ -508,8 +527,56 @@
         ylim([0,2]);
     end
     
+
+    % Hack right now to update the params data every time step
+    
+    if opts.update_params_each_timestep
+       
+        f_v0 = f_realspace_nD(:,1); % get the f(0,z) value (or as close to p=0 as the nodes allow)
+%        alpha_z = @(z) (2/sqrt(pi)-interp1(nodes{2},f_p0,z,'spline','extrap'))/dt;
+%        alpha_z = @(z) (pde.params.f0_v(nodes{1}(1))-interp1(nodes{2},f_v0,z,'spline','extrap'))/dt;
+%        pde.params.f0_v(nodes_nodups{1}(1))-f_v0
+        alpha_z = @(z) (pde.params.f0_v(nodes_nodups{1}(1))-interp1(nodes_nodups{2},f_v0,z,'spline','extrap'))/dt;
+%        alpha_z =  @(z) z.*0; %+ f_v0(1)./dt;
+        pde.params.alpha_z = alpha_z;
+%        z = linspace(0,pi,100);
+        outputs.alpha_t0{L+1} = alpha_z;
+%        outputs.alpha_t{L+1} = sum(alpha_z(z));
+        outputs.alpha_t{L+1} = alpha_z(0);
+        alpha_z(0)
+
+        background_species = [pde.params.b, pde.params.b2];
+        uVals = nodes{1};
+%         for k = 1:numel(background_species)
+% %             for i = 1:length(uVals)
+% %                 uVal = uVals(i);
+%                 for j = 1:length(lIndex)
+%                     gamma_a = 4*pi*(params.a.Z)^2*e^4/((params.a.m)^2);
+%                     %            numerVals = mirror_FokkerPlanckCoeffs(numer_func,uVal,lIndex(j),z,params,background_species(k));
+%                     coeffVals = @(x) mirror_FokkerPlanckCoeffs(func,x,lIndex(j),z,params,background_species(k));
+%                     test_Avals(j) =  test_Avals(j) + testVals(1);
+%                     test_Bvals(j) = test_Bvals(j) + testVals(2);
+%                     test_Cvals(j) = test_Cvals(j) + testVals(3);
+%                     test_Dvals(j) = test_Dvals(j) + testVals(4);
+%                     test_Evals(j) = test_Evals(j) + testVals(5);
+%                     test_Fvals(j) = test_Fvals(j) + testVals(6);
+%                 end
+%                 %     total_numA(i) = sum(numer_Avals(i,:));
+%                 %     total_numB(i) = sum(numer_Bvals(i,:));
+%                 %     total_numC(i) = sum(numer_Cvals(i,:));
+%                 %     total_numD(i) = sum(numer_Dvals(i,:));
+%                 %     total_numE(i) = sum(numer_Evals(i,:));
+%                 %     total_numF(i) = sum(numer_Fvals(i,:));
+%                 pde.params.fp_Coeffs = coeffVals;
+%             end
+% %         end
+%     end
+       
 end
 
+outputs.pde = pde;
+outputs.opts = opts;
+
 % delta_mass(1) = 0;
 % for i=1:numel(outputs.mass_t)-1
 %     z=outputs.nodes_t{end}{2};
diff --git a/asgard_test.m b/asgard_test.m
index 3f762fef..13a73d71 100644
--- a/asgard_test.m
+++ b/asgard_test.m
@@ -9,14 +9,14 @@ function asgard_advection1_explicit_test(testCase)
 addpath(genpath(pwd));
 disp('Testing advection1 (RK3)');
 [err, act_f, act_frs] = asgard(@advection1,'quiet',true,'num_steps',5);
-verifyLessThan(testCase, err, 9e-4);
+verifyLessThan(testCase, err, 1e-3);
 end
 
 function asgard_advection1reverse_explicit_test(testCase)
 addpath(genpath(pwd));
 disp('Testing advection1_reverse_flow (RK3)');
 [err, act_f, act_frs] = asgard(@advection1_reverse_flow,'quiet',true,'num_steps', 5);
-verifyLessThan(testCase, err, 9e-4);
+verifyLessThan(testCase, err, 1e-3);
 end
 
 function asgard_advection1_implicit_test(testCase)
@@ -253,7 +253,7 @@ function asgard_fokkerplanck1_momentum_C_ode15s_test(testCase)
 disp('Testing fokkerplanck1_momentum_C (ode15s)');
 [err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,...
     'timestep_method','ode15s','lev',3,'num_steps',1,'dt',1.875*30,'quiet',true,'case',2);
-verifyLessThan(testCase,err,3.8e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_CN_test(testCase)
@@ -261,7 +261,7 @@ function asgard_fokkerplanck1_momentum_C_CN_test(testCase)
 disp('Testing fokkerplanck1_momentum_C (CN)');
 [err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,...
     'timestep_method','CN','lev',3,'num_steps',30,'dt',1.875,'quiet',true,'case',2);
-verifyLessThan(testCase,err,3.8e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_CN_TIA_test(testCase)
@@ -270,7 +270,7 @@ function asgard_fokkerplanck1_momentum_C_CN_TIA_test(testCase)
 [err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,...
     'timestep_method','CN','lev',3,'num_steps',30,'dt',1.875,...
     'quiet',true,'time_independent_A',true,'case',2);
-verifyLessThan(testCase,err,3.8e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_BE_test(testCase)
@@ -278,7 +278,7 @@ function asgard_fokkerplanck1_momentum_C_BE_test(testCase)
 disp('Testing fokkerplanck1_momentum_C (BE)');
 [err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,...
     'timestep_method','BE','lev',3,'num_steps',30,'dt',1.875,'quiet',true,'case',2);
-verifyLessThan(testCase,err,3.8e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_BE_TIA_test(testCase)
@@ -287,38 +287,47 @@ function asgard_fokkerplanck1_momentum_C_BE_TIA_test(testCase)
 [err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,...
     'timestep_method','BE','lev',3,'num_steps',30,'dt',1.875,...
     'quiet',true,'time_independent_A',true,'case',2);
-verifyLessThan(testCase,err,3.8e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_implicit_BE_test(testCase)
 addpath(genpath(pwd));
-disp('Testing fokkerplanck1_momentum_C (BE / with LHS)');
-[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C_LHS,'timestep_method','BE', ...
+disp('Testing fokkerplanck1_momentum_C (BE)');
+[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,'timestep_method','BE', ...
     'lev',3,'num_steps',30,'CFL',1.5,'quiet',true);
-verifyLessThan(testCase,err,2.5e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_implicit_BE_TIA_test(testCase)
 addpath(genpath(pwd));
-disp('Testing fokkerplanck1_momentum_C (BE / with LHS / TIA)');
-[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C_LHS,'timestep_method','BE', ...
+disp('Testing fokkerplanck1_momentum_C (BE / TIA)');
+[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,'timestep_method','BE', ...
     'lev',3,'num_steps',30,'CFL',1.5,'quiet',true,'time_independent_A',true);
-verifyLessThan(testCase,err,2.5e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_implicit_CN_test(testCase)
 addpath(genpath(pwd));
-disp('Testing fokkerplanck1_momentum_C (CN / with LHS)');
-[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C_LHS,'timestep_method','CN', ...
+disp('Testing fokkerplanck1_momentum_C (CN)');
+[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,'timestep_method','CN', ...
     'lev',3,'num_steps',30,'CFL',1.5,'quiet',true);
-verifyLessThan(testCase,err,2.5e-2);
+verifyLessThan(testCase,err,5.4e-2);
 end
 
 function asgard_fokkerplanck1_momentum_C_implicit_CN_TIA_test(testCase)
 addpath(genpath(pwd));
-disp('Testing fokkerplanck1_momentum_C (CN / with LHS / TIA)');
-[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C_LHS,'timestep_method','CN', ...
+disp('Testing fokkerplanck1_momentum_C (CN / TIA)');
+[err,act_f,act_frs] = asgard(@fokkerplanck1_momentum_C,'timestep_method','CN', ...
     'lev',3,'num_steps',30,'CFL',1.5,'quiet',true,'time_independent_A',true);
+verifyLessThan(testCase,err,5.4e-2);
+end
+
+function asgard_mirror1_collision_div_test(testCase)
+addpath(genpath(pwd));
+disp('Testing mirror1_collision_div (matrix_exponential)');
+[err,act_f,act_frs] = asgard(@mirror1_collision_div,'timestep_method','BE', ...
+    'lev',4, 'deg', 5,'dt',1e-3,'num_steps',20,'quiet',false,'calculate_mass', true, ...
+    'normalize_by_mass', true);
 verifyLessThan(testCase,err,2.5e-2);
 end
 
@@ -395,18 +404,18 @@ function matrix_exponential_bcs2_test(testCase)
 verifyLessThan(testCase,rel_err,1e-5);
 end
 
-function matrix_exponential_LHS_test(testCase)
+function matrix_exponential_test(testCase)
 addpath(genpath(pwd));
 disp('Testing matrix exponential with LHS');
-[err,fval]=asgard(@fokkerplanck2_E_LHS,'timestep_method','matrix_exponential','lev',3,'deg',4,'num_steps',1,'dt',0.01,'quiet',true,'case',3);
+[err,fval]=asgard(@fokkerplanck2_E,'timestep_method','matrix_exponential','lev',3,'deg',4,'num_steps',1,'dt',0.01,'quiet',true,'case',3);
 rel_err = err / norm(fval);
 verifyLessThan(testCase,rel_err,2e-5);
 end
 
-function ode15s_LHS_test(testCase)
+function ode15s_test(testCase)
 addpath(genpath(pwd));
 disp('Testing ode15s with LHS');
-[err,fval]=asgard(@fokkerplanck2_E_LHS,'timestep_method','ode15s','lev',3,'deg',3,'num_steps',1,'dt',0.01,'quiet',true,'case',3);
+[err,fval]=asgard(@fokkerplanck2_E,'timestep_method','ode15s','lev',3,'deg',3,'num_steps',1,'dt',0.01,'quiet',true,'case',3);
 rel_err = err / norm(fval);
 verifyLessThan(testCase,rel_err,1e-4);
 end
diff --git a/boundary_condition_vector.m b/boundary_condition_vector.m
index cdf34a17..c2f0303c 100644
--- a/boundary_condition_vector.m
+++ b/boundary_condition_vector.m
@@ -28,12 +28,12 @@
 
 for tt = 1:num_terms % Construct a BC object for each term
     
-    term_nD = terms{tt};
+    md_term = terms{tt};
     
     for d1 = 1:num_dims
         
         dim = dims{d1};
-        term_1D = term_nD.terms_1D{d1};
+        sd_term = md_term.terms_1D{d1};
         
         xMin = dim.min;
         xMax = dim.max;
@@ -41,9 +41,9 @@
         lev = dim.lev;
         dof = deg * 2^lev;
         
-        for p=1:numel(term_1D.pterms)
+        for p=1:numel(sd_term.pterms)
             
-            pterm = term_1D.pterms{p};
+            pterm = sd_term.pterms{p};
             this_type = pterm.type;
             this_g = pterm.g;
             
@@ -75,13 +75,28 @@
                     
                     %%
                     % Get boundary functions for all dims
+                    % The d2=d1 index of this loop is overwritten. All
+                    % other dims will have a mass term. 
                     
                     for d2=1:num_dims
+                        sd_term_oth_dim = md_term.terms_1D{d2};
+                        mass_pterm      = sd_term_oth_dim.pterms{p};
+                        BC_func = @(x,p,t) BCL_fList{d2}(x,p,t).*mass_pterm.g(x,p,t);
                         bcL{d1}{d2} = forward_wavelet_transform(opts.deg,pde.dimensions{d2}.lev,...
                             pde.dimensions{d2}.min,pde.dimensions{d2}.max,...
-                            BCL_fList{d2},pde.params,pde.transform_blocks,time);
+                            BC_func,mass_pterm.dV,pde.params,pde.transform_blocks,time);
+                        %Apply inverse mat
+                        N = numel(bcL{d1}{d2});
+                        bcL{d1}{d2}     = mass_pterm.LHS_mass_mat(1:N,1:N) \ bcL{d1}{d2};
+                        %Apply previous pterms
+                        for q=1:p-1
+                             bcL{d1}{d2} = sd_term_oth_dim.pterms{q}.mat(1:N,1:N) * bcL{d1}{d2};
+                        end
                     end
                     
+                    
+                    
+                    
                     %%
                     % Overwrite the trace (boundary) value just for this dim
                     % Func*v|_xMin and Func*v|_xMax
@@ -94,14 +109,14 @@
                     % Apply LHS_mass_mat for this pterm
                    
                     M = pterm.LHS_mass_mat;
-                    bcL_tmp = inv(M) * bcL_tmp;
+                    bcL_tmp = M(1:dof,1:dof) \ bcL_tmp;
                     
                     %%
                     % Apply mats from preceeding pterms when chaining (p>1)
                     
                     preceeding_mat = eye(dof);
                     for nn=1:p-1
-                        preceeding_mat = preceeding_mat * term_1D.pterms{nn}.mat;
+                        preceeding_mat = preceeding_mat * sd_term.pterms{nn}.mat(1:dof,1:dof);
                     end
                     bcL_tmp = preceeding_mat * bcL_tmp;
                     
@@ -119,11 +134,23 @@
                     
                     %%
                     % Get boundary functions for all dims
+                    % The d2=d1 index of this loop is overwritten. All
+                    % other dims will have mass term.  
                     
                     for d2=1:num_dims
+                        sd_term_oth_dim = md_term.terms_1D{d2};
+                        mass_pterm      = sd_term_oth_dim.pterms{p};
+                        BC_func = @(x,p,t) BCR_fList{d2}(x,p,t).*mass_pterm.g(x,p,t);
                         bcR{d1}{d2} = forward_wavelet_transform(opts.deg,pde.dimensions{d2}.lev,...
                             pde.dimensions{d2}.min,pde.dimensions{d2}.max,...
-                            BCR_fList{d2},pde.params,pde.transform_blocks,time);
+                            BC_func,mass_pterm.dV,pde.params,pde.transform_blocks,time);
+                        %Apply inverse mat
+                        N = numel(bcL{d1}{d2});
+                        bcR{d1}{d2}     = mass_pterm.LHS_mass_mat(1:N,1:N) \ bcR{d1}{d2};
+                        %Apply previous pterms
+                        for q=1:p-1
+                             bcR{d1}{d2} = sd_term_oth_dim.pterms{q}.mat(1:N,1:N) * bcR{d1}{d2};
+                        end
                     end
                     
                     %%
@@ -138,14 +165,14 @@
                     % Apply LHS_mass_mat for this pterm
                    
                     M = pterm.LHS_mass_mat;
-                    bcR_tmp = inv(M) * bcR_tmp;                
+                    bcR_tmp = M(1:dof,1:dof) \ bcR_tmp;                
                     
                     %%
                     % Apply mats from preceeding terms when chaining (p>1)
                                         
                     preceeding_mat = eye(dof);
                     for nn=1:p-1
-                        preceeding_mat = preceeding_mat * term_1D.pterms{nn}.mat;
+                        preceeding_mat = preceeding_mat * sd_term.pterms{nn}.mat(1:dof,1:dof);
                     end
                     bcR_tmp = preceeding_mat * bcR_tmp;
                     
diff --git a/calculate_mass.m b/calculate_mass.m
index 062ccb3a..3972e0d0 100644
--- a/calculate_mass.m
+++ b/calculate_mass.m
@@ -1,4 +1,4 @@
-function [mass,mass_analytic] = calculate_mass(pde,opts,coord,fval_realspace,fval_realspace_analytic)
+function [mass] = calculate_mass(pde,opts,coord,fval_realspace)
 
 num_dims = numel(pde.dimensions);
 
@@ -8,8 +8,5 @@
 end
 
 mass = moment_integral(pde.get_lev_vec,opts.deg,coord,fval_realspace,moment_func_nD,pde.dimensions);
-if ~isempty(pde.solutions) && nargin>4
-    mass_analytic = moment_integral(pde.get_lev_vec,opts.deg,coord,fval_realspace_analytic,moment_func_nD,pde.dimensions);
-end
 
 end
\ No newline at end of file
diff --git a/compute_dimension_mass_mat.m b/compute_dimension_mass_mat.m
new file mode 100644
index 00000000..c1d3d11c
--- /dev/null
+++ b/compute_dimension_mass_mat.m
@@ -0,0 +1,22 @@
+function [pde] = compute_dimension_mass_mat(opts,pde)
+%Computing mass matrix using the moment_dV volume jacobian.
+%Needed when determining L2 projections with non-cartesian coordinates.  
+
+num_dims = numel(pde.dimensions);
+dims = pde.dimensions;
+
+
+for d = 1:num_dims
+    dim = dims{d};
+    construction_level = dim.lev;
+    if opts.max_lev_coeffs
+        construction_level = opts.max_lev;
+    end
+    g1 = @(x,p,t,d) 0*x+1;
+    pterm = MASS(g1,[],[],dim.moment_dV);
+    [M,~] = coeff_matrix(opts.deg,0,dim,pterm,pde.params,pde.transform_blocks,construction_level);
+    pde.dimensions{d}.mass_mat = M;
+end
+
+end
+
diff --git a/diff b/diff
new file mode 100644
index 00000000..c66967dd
--- /dev/null
+++ b/diff
@@ -0,0 +1,8945 @@
+diff --git a/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m b/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m
+index 8ea2b73..2477f96 100644
+--- a/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m
++++ b/2020-07-runaway-electron-paper-scripts/runaway_electron_rate_plots.m
+@@ -45,12 +45,14 @@ disp(['E_R V/m (from cgs 2): ',num2str(cgs.E_D*300*100*cgs.kB*T_e_K/(cgs.m_e*cgs
+ disp(['E_D / E_R : ', num2str(cgs.E_D/cgs.E_R)]);
+ disp(['v_th m/s (from cgs): ',num2str(cgs.v_th/100)]);
+ 
++
+ % calculate Dreicer E field in SI
+ 
+ SI.n_e = cgs.n_e*1e6;
+ SI.v_th = sqrt(T_e_eV*SI.e/SI.m_e);
+ SI.coulomb_ln = coulomb_ln;
+-SI.E_D = 1/(4*pi*SI.eps0^2) * SI.n_e * SI.e^3 * SI.coulomb_ln / (SI.m_e * SI.v_th^2);
++SI.E_D = SI.n_e*SI.e^3*SI.coulomb_ln/(2*pi*SI.eps0^2*SI.m_e ...
++            *SI.v_th^2);%1/(4*pi*SI.eps0^2) * SI.n_e * SI.e^3 * SI.coulomb_ln / (SI.m_e * SI.v_th^2);
+ disp(['E_D V/m (from SI): ', num2str(SI.E_D)]);
+ disp(['v_th m/s (from SI): ',num2str(SI.v_th)]);
+ 
+@@ -61,12 +63,13 @@ cgs.nu_ee = 4*pi * cgs.n_e * cgs.e^4 * cgs.coulomb_ln / (cgs.m_e^2 * cgs.v_th^3)
+ disp(['nu_ee 1/s (from cgs): ',num2str(cgs.nu_ee)]);
+ disp(['nu_ee 1/s (from cgs 2): ',num2str(cgs.nu_ee2)]);
+ 
+-% normalized (norm) parameters for use in FokkerPlanck2_complete_div
++% normalized (norm) parameters for use in mirror2_velocity_div
+ % here we have 3 types of variables ...
+ % 1) T,n,v_th - absolute values in SI
+ % 2) T_ref, n_ref, v_th_ref - these are the "reference values" (or the "tilde" values in the manuscript)
+ % 3) T_norm, n_norm, v_th_norm - these are T_norm = T / T_ref
+ 
++
+ ref.energy_eV = 20e3;
+ ref.T_eV = 2/3*ref.energy_eV;
+ ref.T_K = ref.T_eV * 11605;
+@@ -93,9 +96,9 @@ disp(['n: ', num2str(norm.n)]);
+ 
+ % Scan over E/E_D (0 to 0.6) for Zb=1 - compare with Fig 9 (pg 68) of Franz
+ 
+-ratio_max = 0.2;
+-N = 100;
+-ratio = linspace(0.,ratio_max,N);
++ratio_max = 0.3;
++N = 15;
++ratio = linspace(0.2,ratio_max,N);
+ 
+ % Franz
+ Cn = 1/SI.n_e;
+@@ -137,7 +140,7 @@ CH_normfac_r = CH_normfac_nr;
+ KB_normfac = 1/(kruskal_bernstein(0.1)/kulsrud_Z1(end));
+ 
+ % Scan over E/E_D ratio
+-do_E_scan = false;
++do_E_scan = true;
+ if do_E_scan
+     figure
+     semilogy(ratio,kruskal_bernstein(ratio)*KB_normfac,'LineWidth',10,'Color','#E8E7E7','DisplayName','K-B (nr)');
+@@ -154,61 +157,85 @@ if do_E_scan
+     
+     N2 = 15;
+     ratio_max2 = 0.1;
+-    ratio2 = linspace(0.02,ratio_max2,N2);
++    ratio2 = linspace(0.002,ratio_max2,N2);
+     args.p_max = 10;
+-    args.v_th = norm.v_th;
++    args.v_th = ref.v_th;
+     args.nu_ee = norm.nu_ee;
+     args.tau = norm.tau;
+-    args.n = norm.n;
++    args.n = ref.n_e_m3;
+     num_steps = 10;
+     
++    m_D = 3.3443*10^-27; %Deuterium mass in kg
++    m_He = 6.7*10^-27; %helium 4 mass in kg 
++    m_Ne = 3.3509177*10^-26; %neon 20 in kg
++    
+     % Non-relativistic
+     args.delta = 0;
+-    for Z = [1 2 10]
+-        for i=1:N2
+-            args.E = ratio2(i) * SI.E_D / norm.E; % E into asgard is 2*E/E_D per the normalization
+-            args.Z = Z;
+-            dt = 2./args.E.^2/num_steps;
+-            if dt > 2000
+-                dt = 2000;
++    args.Z = 1;
++    args.m = m_D;
++ %       for Z = [1 2 10]
++            for i=1:N2
++               % args.E = 0.2*ratio2(i) * SI.E_D ; % E into asgard is 2*E/E_D per the normalization
++                args.E_D = SI.E_D;
++                args.frac = 0.005*ratio2(i);
++                %args.Z = Z6
++%                 if Z == 1
++%                     args.m = m_D;
++%                 elseif Z == 2
++%                     args.m = m_He;
++%                 else
++%                     args.m = m_Ne;
++%                 end
++                dt = 6.125e-04;
++                if dt > 2000
++                    dt = 2000;
++                end
++                num_steps = 1;
++                [~,~,~,~,~,outputs(i)] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'normalize_by_mass',true);
++                alpha_nr(i,1) = outputs(i).alpha_t{end};
++                dt_nr(i,1) = dt;
+             end
+-            [~,~,~,~,~,outputs(i)] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
+-            alpha_nr(i,Z) = outputs(i).alpha_t{end};
+-        end
+-    end
+-    
+-    % Relativistic
+-    args.delta = norm.delta;
+-    for Z = [1 2 10]
+-        for i=1:N2
+-            args.E = ratio2(i) * SI.E_D / norm.E; % E into asgard is 2*E/E_D per the normalization
+-            args.Z = Z;
+-            dt = 2./args.E.^2/num_steps;
+-            if dt > 2000
+-                dt = 2000;
+-            end
+-            [~,~,~,~,~,outputs(i)] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
+-            alpha_r(i,Z) = outputs(i).alpha_t{end};
+-        end
+-    end
++%        end
++%        semilogy(dt_nr,alpha_nr(:,1));
++%     % Relativistic
++%     args.delta = norm.delta;
++%     for Z = [1 2 10]
++%         for i=1:N2
++%             args.E = ratio2(i) * SI.E_D; % E into asgard is 2*E/E_D per the normalization
++%             args.Z = Z;
++%             if Z == 1
++%                 args.m = m_D;
++%             elseif Z == 2
++%                 args.m = m_He;
++%             else
++%                 args.m = m_Ne;
++%             end
++%             dt = 1e-4;%2./args.E.^2/num_steps;
++%             if dt > 2000
++%                 dt = 2000;
++%             end
++%             [~,~,~,~,~,outputs(i)] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
++%             alpha_r(i,Z) = outputs(i).alpha_t{end};
++%         end
++%     end
+     
+     norm_fac = kulsrud_Z1(end)/alpha_nr(N2,1);
+     disp(['norm_fac: ',num2str(norm_fac)]);
+     hold on
+-    semilogy(ratio2,alpha_nr(:,1)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=1)','color','red');
+-    semilogy(ratio2,alpha_nr(:,2)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=2)','color','green');
+-    semilogy(ratio2,alpha_nr(:,10)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=10)','color','blue');
++   semilogy(ratio2,alpha_nr(:,1)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=1)','color','red');
++  % semilogy(ratio2,alpha_nr(:,2)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=2)','color','green');
++  % semilogy(ratio2,alpha_nr(:,10)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (nr, Z=10)','color','blue');
+     
+-    semilogy(ratio2,alpha_r(:,1)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=1)','color','red','LineStyle',':');
+-    semilogy(ratio2,alpha_r(:,2)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=2)','color','green','LineStyle',':');
+-    semilogy(ratio2,alpha_r(:,10)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=10)','color','blue','LineStyle',':');
++  %  semilogy(ratio2,alpha_r(:,1)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=1)','color','red','LineStyle',':');
++    %semilogy(ratio2,alpha_r(:,2)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=2)','color','green','LineStyle',':');
++    %semilogy(ratio2,alpha_r(:,10)*norm_fac,'LineWidth',5,'DisplayName','ASGarD (r, Z=10)','color','blue','LineStyle',':');
+     legend
+     hold off
+ end
+ 
+ % Compare DoF required for given accuracy in alpha
+ 
+-do_dof_scan = true;
++do_dof_scan = false;
+ if do_dof_scan
+     
+     args.p_max = 10;
+@@ -236,19 +263,19 @@ if do_dof_scan
+         % considerable time.
+         do_FG = false;
+         if do_FG
+-            [~,~,~,~,~,output_FG_deg4] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
++            [~,~,~,~,~,output_FG_deg4] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+             save(['output_FG_E',E_string{i},'_deg4_lev',lev_str','.mat'],'output_FG_deg4');
+             clear output_FG_deg4;
+             
+-            [~,~,~,~,~,output_FG_deg5] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',5,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
++            [~,~,~,~,~,output_FG_deg5] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',5,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+             save(['output_FG_E',E_string{i},'_deg5_lev',lev_str','.mat'],'output_FG_deg5');
+             clear output_FG_deg5;
+                        
+-            [~,~,~,~,~,output_FG_deg6] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',6,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
++            [~,~,~,~,~,output_FG_deg6] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',6,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+             save(['output_FG_E',E_string{i},'_deg6_lev',lev_str','.mat'],'output_FG_deg6');
+             clear output_FG_deg6;
+             
+-            [~,~,~,~,~,output_FG_deg7] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',7,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
++            [~,~,~,~,~,output_FG_deg7] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',7,'lev',lev,'case',3,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','FG','update_params_each_timestep',true,'output_grid','fixed');
+             save(['output_FG_E',E_string{i},'_deg7_lev',lev_str','.mat'],'output_FG_deg7');
+             clear output_FG_deg7;
+         end
+@@ -257,14 +284,14 @@ if do_dof_scan
+         % results.
+         do_SG = true;
+         if do_SG
+-            [~,~,~,~,~,output_SG] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'output_grid','fixed');
+-            [~,~,~,~,~,output_SG_deg6] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',6,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'output_grid','fixed');
+-            [~,~,~,~,~,output_1em0] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e0,'output_grid','fixed','adapt_initial_condition',true);
+-            [~,~,~,~,~,output_1em1] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-1,'output_grid','fixed','adapt_initial_condition',true);
+-            [~,~,~,~,~,output_1em2] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-2,'output_grid','fixed','adapt_initial_condition',true);
+-            [~,~,~,~,~,output_1em3] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-3,'output_grid','fixed','adapt_initial_condition',true);
+-            [~,~,~,~,~,output_1em4] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-4,'output_grid','fixed','adapt_initial_condition',true);
+-            [~,~,~,~,~,output_1em5] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-5,'output_grid','fixed','adapt_initial_condition',true);
++            [~,~,~,~,~,output_SG] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'output_grid','fixed');
++            [~,~,~,~,~,output_SG_deg6] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',6,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'output_grid','fixed');
++            [~,~,~,~,~,output_1em0] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e0,'output_grid','fixed','adapt_initial_condition',true);
++            [~,~,~,~,~,output_1em1] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-1,'output_grid','fixed','adapt_initial_condition',true);
++            [~,~,~,~,~,output_1em2] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-2,'output_grid','fixed','adapt_initial_condition',true);
++            [~,~,~,~,~,output_1em3] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-3,'output_grid','fixed','adapt_initial_condition',true);
++            [~,~,~,~,~,output_1em4] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-4,'output_grid','fixed','adapt_initial_condition',true);
++            [~,~,~,~,~,output_1em5] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',deg,'lev',lev,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true,'adapt',true,'adapt_threshold',1e-5,'output_grid','fixed','adapt_initial_condition',true);
+        
+             alpha_SG(i,:) = cell2mat(output_SG.alpha_t);
+             alpha_SG_deg6(i,:) = cell2mat(output_SG_deg6.alpha_t);
+@@ -497,7 +524,7 @@ if do_Z_scan
+         num_steps = 10;
+         dt = 2./args.E.^2/num_steps;
+         disp(i);
+-        [~,~,~,~,~,outputs(i)] = asgard(@fokkerplanck2_complete_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
++        [~,~,~,~,~,outputs(i)] = asgard(@mirror2_velocity_div,'timestep_method','BE','num_steps',num_steps,'dt',dt,'deg',4,'lev',4,'case',5,'cmd_args',args,'quiet',true,'calculate_mass',true,'grid_type','SG','update_params_each_timestep',true);
+         alpha_Z(i) = outputs(i).alpha_t{end};
+     end
+     
+diff --git a/2020-10-mirror_3D_scripts/dpitch_long_i.txt b/2020-10-mirror_3D_scripts/dpitch_long_i.txt
+new file mode 100644
+index 0000000..9bb7cd4
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/dpitch_long_i.txt
+@@ -0,0 +1,15 @@
++ 7.952452671E-02 1.129492901E-01 5.941727353E-02 4.820582348E-02 4.205907478E-02 3.804727771E-02 3.518877981E-02 3.304121677E-02 3.137077637E-02 3.004056109E-02
++ 2.896447062E-02 2.808543543E-02 2.736411117E-02 2.677256624E-02 2.629055317E-02 2.590320725E-02 2.559957714E-02 2.537166455E-02 2.521378977E-02 2.512217608E-02
++ 2.509468969E-02 2.513069855E-02 2.523103142E-02 2.539803169E-02 2.563571299E-02 2.595003751E-02 2.634935658E-02 2.684508125E-02 2.745269801E-02 2.819332669E-02
++ 2.909617023E-02 3.020250455E-02 3.157247937E-02 3.329740395E-02 3.552366840E-02 1.852512870E-02 5.273452973E-04 1.051280553E-03 1.574664544E-03 2.093190533E-03
++ 2.606449645E-03 3.114289632E-03 3.612702340E-03 4.103848307E-03 4.584888596E-03 5.052951443E-03 5.509961183E-03 5.952774356E-03 6.380680873E-03 6.793063026E-03
++ 7.187307084E-03 7.563505927E-03 7.919970508E-03 8.254927667E-03 8.567450786E-03 8.855783065E-03 9.117702407E-03 9.350836405E-03 9.553584580E-03 9.720618113E-03
++ 9.849303078E-03 9.936221244E-03 9.972213075E-03 9.952859362E-03 9.867414270E-03 9.702892042E-03 9.449252096E-03 9.080992811E-03 8.580439098E-03 7.927108237E-03
++ 7.086565160E-03 6.044876865E-03 4.789057312E-03 3.328063965E-03 1.021491200E-01 1.021491200E-01 3.328063965E-03 4.789057312E-03 6.044876865E-03 7.086565160E-03
++ 7.927108237E-03 8.580439098E-03 9.080992811E-03 9.449252096E-03 9.702892042E-03 9.867414270E-03 9.952859362E-03 9.972213075E-03 9.936221244E-03 9.849303078E-03
++ 9.720618113E-03 9.553584580E-03 9.350836405E-03 9.117702407E-03 8.855783065E-03 8.567450786E-03 8.254927667E-03 7.919970508E-03 7.563505927E-03 7.187307084E-03
++ 6.793063026E-03 6.380680873E-03 5.952774356E-03 5.509961183E-03 5.052951443E-03 4.584888596E-03 4.103848307E-03 3.612702340E-03 3.114289632E-03 2.606449645E-03
++ 2.093190533E-03 1.574664544E-03 1.051280553E-03 5.273452973E-04 1.852512870E-02 3.552366840E-02 3.329740395E-02 3.157247937E-02 3.020250455E-02 2.909617023E-02
++ 2.819332669E-02 2.745269801E-02 2.684508125E-02 2.634935658E-02 2.595003751E-02 2.563571299E-02 2.539803169E-02 2.523103142E-02 2.513069855E-02 2.509468969E-02
++ 2.512217608E-02 2.521378977E-02 2.537166455E-02 2.559957714E-02 2.590320725E-02 2.629055317E-02 2.677256624E-02 2.736411117E-02 2.808543543E-02 2.896447062E-02
++ 3.004056109E-02 3.137077637E-02 3.304121677E-02 3.518877981E-02 3.804727771E-02 4.205907478E-02 4.820582348E-02 5.941727353E-02 1.129492901E-01 7.952452671E-02
+diff --git a/2020-10-mirror_3D_scripts/f_ij.txt b/2020-10-mirror_3D_scripts/f_ij.txt
+new file mode 100644
+index 0000000..88512d9
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/f_ij.txt
+@@ -0,0 +1,2250 @@
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13 6.88657E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13 6.87307E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13 6.83278E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13 6.76719E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13 6.67864E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13 6.56807E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13 6.43647E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13 6.28510E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13 6.11541E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13 5.92905E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13 5.72781E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13 5.51358E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13 5.28835E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13 5.05412E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13 4.81294E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13 4.56680E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13 4.31769E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13 4.06750E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13 3.81804E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13 3.57098E-13
++ 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13
++ 3.32790E-13 3.32790E-13 3.32790E-13 3.32790E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13 3.32789E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13 3.09020E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13 2.85915E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13 2.63585E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13 2.42124E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13 2.21609E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13 2.02101E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13 1.83646E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13 1.66275E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13 1.50004E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13 1.34837E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13 1.20766E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13 1.07774E-13
++ 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14
++ 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14
++ 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14
++ 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14 9.58320E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14 9.58319E-14
++ 9.58319E-14 9.58319E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14
++ 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14 9.58318E-14
++ 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14
++ 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49058E-14
++ 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14 8.49058E-14
++ 8.49058E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14 8.49057E-14
++ 8.49057E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14
++ 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14 8.49056E-14
++ 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14
++ 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49538E-14 7.49538E-14
++ 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14 7.49538E-14
++ 7.49538E-14 7.49538E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14 7.49537E-14
++ 7.49537E-14 7.49537E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14
++ 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14 7.49536E-14
++ 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14
++ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
++ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
++ 6.59293E-14 6.59293E-14 6.59293E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14
++ 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59294E-14 6.59293E-14 6.59293E-14 6.59293E-14
++ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
++ 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14 6.59293E-14
++ 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14 6.59292E-14
++ 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14
++ 5.77820E-14 5.77820E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
++ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
++ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14
++ 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77822E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
++ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14
++ 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77821E-14 5.77820E-14 5.77820E-14
++ 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14 5.77820E-14
++ 5.04587E-14 5.04587E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
++ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
++ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14
++ 5.04589E-14 5.04589E-14 5.04589E-14 5.04589E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
++ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14
++ 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04588E-14 5.04587E-14 5.04587E-14
++ 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
++ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
++ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
++ 4.39046E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14
++ 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39047E-14 4.39046E-14
++ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
++ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14
++ 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39046E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14 4.39045E-14
++ 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80638E-14 3.80638E-14 3.80638E-14
++ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
++ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
++ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14
++ 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80639E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
++ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
++ 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14 3.80638E-14
++ 3.80638E-14 3.80638E-14 3.80638E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14 3.80637E-14
++ 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14
++ 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14 3.28809E-14
++ 3.28809E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14
++ 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14 3.28808E-14
++ 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14 2.83012E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14 2.83011E-14
++ 2.83011E-14 2.83011E-14 2.83011E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14 2.83010E-14
++ 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14
++ 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14
++ 2.42713E-14 2.42713E-14 2.42713E-14 2.42713E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14
++ 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14 2.42712E-14
++ 2.07400E-14 2.07400E-14 2.07400E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14
++ 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07401E-14 2.07400E-14 2.07400E-14 2.07400E-14
++ 1.76586E-14 1.76586E-14 1.76586E-14 1.76586E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14
++ 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76587E-14 1.76586E-14 1.76586E-14 1.76586E-14 1.76586E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14
++ 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49809E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14 1.49808E-14
++ 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14 1.26632E-14
++ 1.26632E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14 1.26631E-14
++ 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14
++ 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14 1.06655E-14
++ 1.06655E-14 1.06655E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14
++ 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14 1.06654E-14
++ 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15
++ 8.95046E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95048E-15 8.95048E-15
++ 8.95048E-15 8.95048E-15 8.95048E-15 8.95048E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15
++ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
++ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
++ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
++ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
++ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
++ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
++ 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15 8.95051E-15
++ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
++ 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15 8.95050E-15
++ 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95049E-15 8.95048E-15 8.95048E-15 8.95048E-15 8.95048E-15
++ 8.95048E-15 8.95048E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95047E-15 8.95046E-15
++ 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95046E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15 8.95045E-15
++ 7.48414E-15 7.48414E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48416E-15
++ 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48417E-15 7.48417E-15 7.48417E-15 7.48417E-15
++ 7.48417E-15 7.48417E-15 7.48417E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15
++ 7.48418E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
++ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
++ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
++ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
++ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
++ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15
++ 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48420E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
++ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15
++ 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48419E-15 7.48418E-15
++ 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48418E-15 7.48417E-15 7.48417E-15 7.48417E-15
++ 7.48417E-15 7.48417E-15 7.48417E-15 7.48417E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15 7.48416E-15
++ 7.48416E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48415E-15 7.48414E-15 7.48414E-15
++ 6.23548E-15 6.23548E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15
++ 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23551E-15 6.23551E-15
++ 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15
++ 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15
++ 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23553E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15
++ 6.23552E-15 6.23552E-15 6.23552E-15 6.23552E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15 6.23551E-15
++ 6.23551E-15 6.23551E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15 6.23550E-15
++ 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23549E-15 6.23548E-15 6.23548E-15
++ 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17643E-15 5.17643E-15
++ 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17644E-15 5.17644E-15 5.17644E-15
++ 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17645E-15 5.17645E-15 5.17645E-15
++ 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15
++ 5.17645E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
++ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
++ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
++ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
++ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
++ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15
++ 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17646E-15 5.17645E-15
++ 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15 5.17645E-15
++ 5.17645E-15 5.17645E-15 5.17645E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15 5.17644E-15
++ 5.17644E-15 5.17644E-15 5.17644E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15 5.17643E-15
++ 5.17643E-15 5.17643E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15 5.17642E-15
++ 4.28173E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15
++ 4.28174E-15 4.28174E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15
++ 4.28175E-15 4.28175E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15
++ 4.28176E-15 4.28176E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15
++ 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28177E-15 4.28176E-15 4.28176E-15
++ 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28176E-15 4.28175E-15 4.28175E-15
++ 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28175E-15 4.28174E-15 4.28174E-15
++ 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28174E-15 4.28173E-15
++ 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15
++ 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52894E-15 3.52894E-15 3.52894E-15
++ 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15 3.52895E-15
++ 3.52895E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15 3.52894E-15
++ 3.52894E-15 3.52894E-15 3.52894E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15
++ 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52893E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15 3.52892E-15
++ 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15
++ 2.89799E-15 2.89799E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15
++ 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15
++ 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15
++ 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89802E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15
++ 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89801E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15
++ 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89800E-15 2.89799E-15 2.89799E-15
++ 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15 2.89799E-15
++ 2.37128E-15 2.37128E-15 2.37128E-15 2.37128E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15
++ 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15
++ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
++ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15 2.37131E-15
++ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
++ 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15 2.37130E-15
++ 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15
++ 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37129E-15 2.37128E-15 2.37128E-15 2.37128E-15 2.37128E-15
++ 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15
++ 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15
++ 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15
++ 1.93333E-15 1.93333E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15
++ 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93334E-15 1.93333E-15 1.93333E-15
++ 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15
++ 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93333E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15
++ 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15 1.93332E-15
++ 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15
++ 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15
++ 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15
++ 1.57059E-15 1.57059E-15 1.57059E-15 1.57059E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15 1.57058E-15
++ 1.57058E-15 1.57058E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15
++ 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15 1.57057E-15
++ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
++ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
++ 1.27129E-15 1.27129E-15 1.27129E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15
++ 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27130E-15 1.27129E-15 1.27129E-15 1.27129E-15
++ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
++ 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15 1.27129E-15
++ 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15 1.02535E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15 1.02534E-15
++ 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15 1.02533E-15
++ 8.23986E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23988E-16 8.23988E-16 8.23988E-16 8.23989E-16 8.23989E-16
++ 8.23989E-16 8.23989E-16 8.23990E-16 8.23990E-16 8.23990E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23992E-16
++ 8.23992E-16 8.23992E-16 8.23992E-16 8.23993E-16 8.23993E-16 8.23993E-16 8.23994E-16 8.23994E-16 8.23994E-16 8.23994E-16
++ 8.23995E-16 8.23995E-16 8.23995E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16
++ 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23997E-16 8.23997E-16
++ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
++ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
++ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23998E-16 8.23998E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
++ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
++ 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16 8.23997E-16
++ 8.23997E-16 8.23997E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16
++ 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23996E-16 8.23995E-16 8.23995E-16 8.23995E-16
++ 8.23994E-16 8.23994E-16 8.23994E-16 8.23994E-16 8.23993E-16 8.23993E-16 8.23993E-16 8.23992E-16 8.23992E-16 8.23992E-16
++ 8.23992E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23991E-16 8.23990E-16 8.23990E-16 8.23990E-16 8.23989E-16 8.23989E-16
++ 8.23989E-16 8.23989E-16 8.23988E-16 8.23988E-16 8.23988E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23987E-16 8.23986E-16
++ 6.59797E-16 6.59797E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59799E-16 6.59799E-16 6.59799E-16 6.59799E-16
++ 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59802E-16
++ 6.59802E-16 6.59802E-16 6.59802E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59804E-16 6.59804E-16 6.59804E-16
++ 6.59804E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
++ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
++ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
++ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59807E-16 6.59807E-16 6.59807E-16
++ 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16 6.59807E-16
++ 6.59807E-16 6.59807E-16 6.59807E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
++ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
++ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16
++ 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59806E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59805E-16 6.59804E-16
++ 6.59804E-16 6.59804E-16 6.59804E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59803E-16 6.59802E-16 6.59802E-16 6.59802E-16
++ 6.59802E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59801E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16 6.59800E-16
++ 6.59799E-16 6.59799E-16 6.59799E-16 6.59799E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59798E-16 6.59797E-16 6.59797E-16
++ 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16
++ 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16
++ 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16
++ 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26433E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16
++ 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26432E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16 5.26431E-16
++ 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26430E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16 5.26429E-16
++ 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26428E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16 5.26427E-16
++ 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26426E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16 5.26425E-16
++ 4.18502E-16 4.18502E-16 4.18502E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18504E-16
++ 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16
++ 4.18505E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18507E-16 4.18507E-16 4.18507E-16
++ 4.18507E-16 4.18507E-16 4.18507E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
++ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
++ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
++ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16
++ 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16
++ 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18509E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
++ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
++ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16
++ 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18508E-16 4.18507E-16 4.18507E-16 4.18507E-16
++ 4.18507E-16 4.18507E-16 4.18507E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18506E-16 4.18505E-16
++ 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18505E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16 4.18504E-16
++ 4.18504E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18503E-16 4.18502E-16 4.18502E-16 4.18502E-16
++ 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31510E-16 3.31510E-16 3.31510E-16 3.31510E-16
++ 3.31510E-16 3.31510E-16 3.31510E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16
++ 3.31511E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31513E-16 3.31513E-16
++ 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16
++ 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31514E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16 3.31513E-16
++ 3.31513E-16 3.31513E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31512E-16 3.31511E-16
++ 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31511E-16 3.31510E-16 3.31510E-16 3.31510E-16
++ 3.31510E-16 3.31510E-16 3.31510E-16 3.31510E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16 3.31509E-16
++ 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61656E-16 2.61656E-16 2.61656E-16
++ 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16
++ 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16
++ 2.61658E-16 2.61658E-16 2.61658E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16
++ 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61659E-16 2.61658E-16 2.61658E-16 2.61658E-16
++ 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61658E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16
++ 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61657E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16 2.61656E-16
++ 2.61656E-16 2.61656E-16 2.61656E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16 2.61655E-16
++ 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16
++ 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16
++ 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
++ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
++ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
++ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
++ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
++ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
++ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
++ 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16 2.05782E-16
++ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
++ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16
++ 2.05781E-16 2.05781E-16 2.05781E-16 2.05781E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16
++ 2.05780E-16 2.05780E-16 2.05780E-16 2.05780E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16
++ 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05779E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16 2.05778E-16
++ 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16
++ 1.61253E-16 1.61253E-16 1.61253E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16
++ 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16
++ 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16
++ 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61256E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16
++ 1.61255E-16 1.61255E-16 1.61255E-16 1.61255E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16
++ 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61254E-16 1.61253E-16 1.61253E-16 1.61253E-16
++ 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16 1.61253E-16
++ 1.25907E-16 1.25907E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16
++ 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25909E-16
++ 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16
++ 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16
++ 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25910E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16
++ 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16 1.25909E-16
++ 1.25909E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16
++ 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25908E-16 1.25907E-16 1.25907E-16
++ 9.79565E-17 9.79566E-17 9.79566E-17 9.79567E-17 9.79567E-17 9.79568E-17 9.79568E-17 9.79569E-17 9.79569E-17 9.79570E-17
++ 9.79570E-17 9.79571E-17 9.79571E-17 9.79572E-17 9.79572E-17 9.79573E-17 9.79573E-17 9.79574E-17 9.79574E-17 9.79575E-17
++ 9.79575E-17 9.79576E-17 9.79576E-17 9.79577E-17 9.79577E-17 9.79578E-17 9.79578E-17 9.79579E-17 9.79579E-17 9.79580E-17
++ 9.79580E-17 9.79581E-17 9.79582E-17 9.79582E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17
++ 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79584E-17 9.79584E-17 9.79584E-17
++ 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79585E-17 9.79585E-17
++ 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17
++ 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17
++ 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17 9.79585E-17
++ 9.79585E-17 9.79585E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17 9.79584E-17
++ 9.79584E-17 9.79584E-17 9.79584E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17
++ 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79583E-17 9.79582E-17 9.79582E-17 9.79581E-17 9.79580E-17
++ 9.79580E-17 9.79579E-17 9.79579E-17 9.79578E-17 9.79578E-17 9.79577E-17 9.79577E-17 9.79576E-17 9.79576E-17 9.79575E-17
++ 9.79575E-17 9.79574E-17 9.79574E-17 9.79573E-17 9.79573E-17 9.79572E-17 9.79572E-17 9.79571E-17 9.79571E-17 9.79570E-17
++ 9.79570E-17 9.79569E-17 9.79569E-17 9.79568E-17 9.79568E-17 9.79567E-17 9.79567E-17 9.79566E-17 9.79566E-17 9.79565E-17
++ 7.59370E-17 7.59370E-17 7.59371E-17 7.59371E-17 7.59372E-17 7.59372E-17 7.59373E-17 7.59373E-17 7.59373E-17 7.59374E-17
++ 7.59374E-17 7.59375E-17 7.59375E-17 7.59375E-17 7.59376E-17 7.59376E-17 7.59377E-17 7.59377E-17 7.59377E-17 7.59378E-17
++ 7.59378E-17 7.59379E-17 7.59379E-17 7.59379E-17 7.59380E-17 7.59380E-17 7.59381E-17 7.59381E-17 7.59381E-17 7.59382E-17
++ 7.59382E-17 7.59383E-17 7.59383E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17
++ 7.59384E-17 7.59384E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17
++ 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59386E-17 7.59386E-17
++ 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17
++ 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17
++ 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17 7.59386E-17
++ 7.59386E-17 7.59386E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17
++ 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59385E-17 7.59384E-17 7.59384E-17
++ 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59384E-17 7.59383E-17 7.59383E-17 7.59382E-17
++ 7.59382E-17 7.59381E-17 7.59381E-17 7.59381E-17 7.59380E-17 7.59380E-17 7.59379E-17 7.59379E-17 7.59379E-17 7.59378E-17
++ 7.59378E-17 7.59377E-17 7.59377E-17 7.59377E-17 7.59376E-17 7.59376E-17 7.59375E-17 7.59375E-17 7.59375E-17 7.59374E-17
++ 7.59374E-17 7.59373E-17 7.59373E-17 7.59373E-17 7.59372E-17 7.59372E-17 7.59371E-17 7.59371E-17 7.59370E-17 7.59370E-17
++ 5.86559E-17 5.86559E-17 5.86560E-17 5.86560E-17 5.86560E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86562E-17
++ 5.86562E-17 5.86562E-17 5.86563E-17 5.86563E-17 5.86563E-17 5.86564E-17 5.86564E-17 5.86564E-17 5.86565E-17 5.86565E-17
++ 5.86565E-17 5.86566E-17 5.86566E-17 5.86566E-17 5.86567E-17 5.86567E-17 5.86567E-17 5.86568E-17 5.86568E-17 5.86568E-17
++ 5.86569E-17 5.86569E-17 5.86569E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17
++ 5.86570E-17 5.86570E-17 5.86570E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17
++ 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17
++ 5.86571E-17 5.86571E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17
++ 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17
++ 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86572E-17 5.86571E-17 5.86571E-17
++ 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17
++ 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86571E-17 5.86570E-17 5.86570E-17 5.86570E-17
++ 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86570E-17 5.86569E-17 5.86569E-17 5.86569E-17
++ 5.86568E-17 5.86568E-17 5.86568E-17 5.86567E-17 5.86567E-17 5.86567E-17 5.86566E-17 5.86566E-17 5.86566E-17 5.86565E-17
++ 5.86565E-17 5.86565E-17 5.86564E-17 5.86564E-17 5.86564E-17 5.86563E-17 5.86563E-17 5.86563E-17 5.86562E-17 5.86562E-17
++ 5.86562E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86561E-17 5.86560E-17 5.86560E-17 5.86560E-17 5.86559E-17 5.86559E-17
++ 4.51448E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51451E-17
++ 4.51451E-17 4.51451E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51453E-17 4.51453E-17 4.51453E-17 4.51453E-17
++ 4.51454E-17 4.51454E-17 4.51454E-17 4.51454E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51456E-17 4.51456E-17
++ 4.51456E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
++ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
++ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
++ 4.51458E-17 4.51458E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17
++ 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17
++ 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51459E-17 4.51458E-17 4.51458E-17
++ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
++ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17
++ 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51458E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51457E-17 4.51456E-17
++ 4.51456E-17 4.51456E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51455E-17 4.51454E-17 4.51454E-17 4.51454E-17 4.51454E-17
++ 4.51453E-17 4.51453E-17 4.51453E-17 4.51453E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51452E-17 4.51451E-17 4.51451E-17
++ 4.51451E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51450E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51449E-17 4.51448E-17
++ 3.46213E-17 3.46213E-17 3.46213E-17 3.46213E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46215E-17 3.46215E-17
++ 3.46215E-17 3.46215E-17 3.46215E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46217E-17 3.46217E-17
++ 3.46217E-17 3.46217E-17 3.46217E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46219E-17 3.46219E-17
++ 3.46219E-17 3.46219E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17
++ 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17
++ 3.46220E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
++ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
++ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
++ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17
++ 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46221E-17 3.46220E-17
++ 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17
++ 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46220E-17 3.46219E-17 3.46219E-17
++ 3.46219E-17 3.46219E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46218E-17 3.46217E-17 3.46217E-17 3.46217E-17
++ 3.46217E-17 3.46217E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46216E-17 3.46215E-17 3.46215E-17 3.46215E-17
++ 3.46215E-17 3.46215E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46214E-17 3.46213E-17 3.46213E-17 3.46213E-17 3.46213E-17
++ 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64557E-17 2.64557E-17 2.64557E-17 2.64557E-17
++ 2.64557E-17 2.64557E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64559E-17 2.64559E-17
++ 2.64559E-17 2.64559E-17 2.64559E-17 2.64559E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17
++ 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17
++ 2.64561E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
++ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
++ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
++ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
++ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
++ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17
++ 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64562E-17 2.64561E-17
++ 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17 2.64561E-17
++ 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64560E-17 2.64559E-17 2.64559E-17 2.64559E-17 2.64559E-17
++ 2.64559E-17 2.64559E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64558E-17 2.64557E-17 2.64557E-17
++ 2.64557E-17 2.64557E-17 2.64557E-17 2.64557E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17 2.64556E-17
++ 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01434E-17 2.01434E-17 2.01434E-17
++ 2.01434E-17 2.01434E-17 2.01434E-17 2.01434E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17
++ 2.01435E-17 2.01435E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17
++ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
++ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
++ 2.01437E-17 2.01437E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
++ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
++ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
++ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17
++ 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01438E-17 2.01437E-17 2.01437E-17
++ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
++ 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17 2.01437E-17
++ 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01436E-17 2.01435E-17 2.01435E-17
++ 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01435E-17 2.01434E-17 2.01434E-17 2.01434E-17 2.01434E-17
++ 2.01434E-17 2.01434E-17 2.01434E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17 2.01433E-17
++ 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52822E-17 1.52822E-17
++ 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52823E-17 1.52823E-17
++ 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52824E-17 1.52824E-17
++ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
++ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
++ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
++ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
++ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
++ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17
++ 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52825E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
++ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
++ 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17 1.52824E-17
++ 1.52824E-17 1.52824E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17 1.52823E-17
++ 1.52823E-17 1.52823E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17 1.52822E-17
++ 1.52822E-17 1.52822E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17 1.52821E-17
++ 1.15524E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17
++ 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17
++ 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17
++ 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17
++ 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15528E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17 1.15527E-17
++ 1.15527E-17 1.15527E-17 1.15527E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17
++ 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15526E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17
++ 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15525E-17 1.15524E-17
++ 8.70172E-18 8.70173E-18 8.70173E-18 8.70174E-18 8.70175E-18 8.70175E-18 8.70176E-18 8.70176E-18 8.70177E-18 8.70178E-18
++ 8.70178E-18 8.70179E-18 8.70179E-18 8.70180E-18 8.70181E-18 8.70181E-18 8.70182E-18 8.70183E-18 8.70183E-18 8.70184E-18
++ 8.70184E-18 8.70185E-18 8.70186E-18 8.70186E-18 8.70187E-18 8.70188E-18 8.70188E-18 8.70189E-18 8.70189E-18 8.70190E-18
++ 8.70191E-18 8.70191E-18 8.70192E-18 8.70193E-18 8.70193E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18
++ 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70195E-18 8.70195E-18 8.70195E-18
++ 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18
++ 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18
++ 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18
++ 8.70197E-18 8.70197E-18 8.70197E-18 8.70197E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18
++ 8.70196E-18 8.70196E-18 8.70196E-18 8.70196E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18 8.70195E-18
++ 8.70195E-18 8.70195E-18 8.70195E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18
++ 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70194E-18 8.70193E-18 8.70193E-18 8.70192E-18 8.70191E-18 8.70191E-18
++ 8.70190E-18 8.70189E-18 8.70189E-18 8.70188E-18 8.70188E-18 8.70187E-18 8.70186E-18 8.70186E-18 8.70185E-18 8.70184E-18
++ 8.70184E-18 8.70183E-18 8.70183E-18 8.70182E-18 8.70181E-18 8.70181E-18 8.70180E-18 8.70179E-18 8.70179E-18 8.70178E-18
++ 8.70178E-18 8.70177E-18 8.70176E-18 8.70176E-18 8.70175E-18 8.70175E-18 8.70174E-18 8.70173E-18 8.70173E-18 8.70172E-18
++ 6.53095E-18 6.53096E-18 6.53096E-18 6.53097E-18 6.53097E-18 6.53097E-18 6.53098E-18 6.53098E-18 6.53099E-18 6.53099E-18
++ 6.53100E-18 6.53100E-18 6.53101E-18 6.53101E-18 6.53102E-18 6.53102E-18 6.53103E-18 6.53103E-18 6.53104E-18 6.53104E-18
++ 6.53105E-18 6.53105E-18 6.53106E-18 6.53106E-18 6.53107E-18 6.53107E-18 6.53108E-18 6.53108E-18 6.53109E-18 6.53109E-18
++ 6.53110E-18 6.53110E-18 6.53111E-18 6.53111E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18
++ 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53113E-18 6.53113E-18
++ 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18
++ 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18
++ 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18
++ 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18 6.53114E-18
++ 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18 6.53113E-18
++ 6.53113E-18 6.53113E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18
++ 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53112E-18 6.53111E-18 6.53111E-18 6.53110E-18 6.53110E-18
++ 6.53109E-18 6.53109E-18 6.53108E-18 6.53108E-18 6.53107E-18 6.53107E-18 6.53106E-18 6.53106E-18 6.53105E-18 6.53105E-18
++ 6.53104E-18 6.53104E-18 6.53103E-18 6.53103E-18 6.53102E-18 6.53102E-18 6.53101E-18 6.53101E-18 6.53100E-18 6.53100E-18
++ 6.53099E-18 6.53099E-18 6.53098E-18 6.53098E-18 6.53097E-18 6.53097E-18 6.53097E-18 6.53096E-18 6.53096E-18 6.53095E-18
++ 4.88414E-18 4.88414E-18 4.88414E-18 4.88415E-18 4.88415E-18 4.88415E-18 4.88416E-18 4.88416E-18 4.88417E-18 4.88417E-18
++ 4.88417E-18 4.88418E-18 4.88418E-18 4.88418E-18 4.88419E-18 4.88419E-18 4.88419E-18 4.88420E-18 4.88420E-18 4.88421E-18
++ 4.88421E-18 4.88421E-18 4.88422E-18 4.88422E-18 4.88422E-18 4.88423E-18 4.88423E-18 4.88424E-18 4.88424E-18 4.88424E-18
++ 4.88425E-18 4.88425E-18 4.88426E-18 4.88426E-18 4.88426E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
++ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
++ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
++ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
++ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
++ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18
++ 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88428E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
++ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18
++ 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88427E-18 4.88426E-18 4.88426E-18 4.88426E-18 4.88425E-18 4.88425E-18
++ 4.88424E-18 4.88424E-18 4.88424E-18 4.88423E-18 4.88423E-18 4.88422E-18 4.88422E-18 4.88422E-18 4.88421E-18 4.88421E-18
++ 4.88421E-18 4.88420E-18 4.88420E-18 4.88419E-18 4.88419E-18 4.88419E-18 4.88418E-18 4.88418E-18 4.88418E-18 4.88417E-18
++ 4.88417E-18 4.88417E-18 4.88416E-18 4.88416E-18 4.88415E-18 4.88415E-18 4.88415E-18 4.88414E-18 4.88414E-18 4.88414E-18
++ 3.63948E-18 3.63948E-18 3.63949E-18 3.63949E-18 3.63949E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63951E-18
++ 3.63951E-18 3.63951E-18 3.63951E-18 3.63952E-18 3.63952E-18 3.63952E-18 3.63953E-18 3.63953E-18 3.63953E-18 3.63953E-18
++ 3.63954E-18 3.63954E-18 3.63954E-18 3.63955E-18 3.63955E-18 3.63955E-18 3.63956E-18 3.63956E-18 3.63956E-18 3.63956E-18
++ 3.63957E-18 3.63957E-18 3.63957E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18
++ 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63959E-18
++ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
++ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
++ 3.63959E-18 3.63959E-18 3.63959E-18 3.63960E-18 3.63960E-18 3.63960E-18 3.63960E-18 3.63959E-18 3.63959E-18 3.63959E-18
++ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
++ 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18 3.63959E-18
++ 3.63959E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18
++ 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63958E-18 3.63957E-18 3.63957E-18 3.63957E-18
++ 3.63956E-18 3.63956E-18 3.63956E-18 3.63956E-18 3.63955E-18 3.63955E-18 3.63955E-18 3.63954E-18 3.63954E-18 3.63954E-18
++ 3.63953E-18 3.63953E-18 3.63953E-18 3.63953E-18 3.63952E-18 3.63952E-18 3.63952E-18 3.63951E-18 3.63951E-18 3.63951E-18
++ 3.63951E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63950E-18 3.63949E-18 3.63949E-18 3.63949E-18 3.63948E-18 3.63948E-18
++ 2.70229E-18 2.70229E-18 2.70229E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70231E-18 2.70231E-18
++ 2.70231E-18 2.70231E-18 2.70231E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70233E-18 2.70233E-18 2.70233E-18
++ 2.70233E-18 2.70233E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70235E-18 2.70235E-18 2.70235E-18 2.70235E-18
++ 2.70235E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
++ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
++ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
++ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70238E-18 2.70238E-18 2.70238E-18
++ 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18 2.70238E-18
++ 2.70238E-18 2.70238E-18 2.70238E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
++ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
++ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18
++ 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70237E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70236E-18 2.70235E-18
++ 2.70235E-18 2.70235E-18 2.70235E-18 2.70235E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70234E-18 2.70233E-18 2.70233E-18
++ 2.70233E-18 2.70233E-18 2.70233E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70232E-18 2.70231E-18 2.70231E-18 2.70231E-18
++ 2.70231E-18 2.70231E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70230E-18 2.70229E-18 2.70229E-18 2.70229E-18
++ 1.99924E-18 1.99924E-18 1.99924E-18 1.99924E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18
++ 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99927E-18 1.99927E-18 1.99927E-18 1.99927E-18
++ 1.99927E-18 1.99927E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99929E-18 1.99929E-18
++ 1.99929E-18 1.99929E-18 1.99929E-18 1.99929E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
++ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
++ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
++ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18
++ 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18
++ 1.99931E-18 1.99931E-18 1.99931E-18 1.99931E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
++ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
++ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18
++ 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99930E-18 1.99929E-18 1.99929E-18 1.99929E-18 1.99929E-18
++ 1.99929E-18 1.99929E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99928E-18 1.99927E-18 1.99927E-18
++ 1.99927E-18 1.99927E-18 1.99927E-18 1.99927E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18 1.99926E-18
++ 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99925E-18 1.99924E-18 1.99924E-18 1.99924E-18 1.99924E-18
++ 1.47380E-18 1.47380E-18 1.47380E-18 1.47380E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18
++ 1.47381E-18 1.47381E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18
++ 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47384E-18 1.47384E-18 1.47384E-18
++ 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18
++ 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47385E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18 1.47384E-18
++ 1.47384E-18 1.47384E-18 1.47384E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18 1.47383E-18
++ 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47382E-18 1.47381E-18 1.47381E-18
++ 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47381E-18 1.47380E-18 1.47380E-18 1.47380E-18 1.47380E-18
++ 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18
++ 1.08257E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18
++ 1.08258E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18
++ 1.08259E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18
++ 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08260E-18 1.08259E-18
++ 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08259E-18 1.08258E-18
++ 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08258E-18 1.08257E-18
++ 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18 1.08257E-18
++ 7.92339E-19 7.92340E-19 7.92341E-19 7.92341E-19 7.92342E-19 7.92343E-19 7.92343E-19 7.92344E-19 7.92345E-19 7.92345E-19
++ 7.92346E-19 7.92347E-19 7.92348E-19 7.92348E-19 7.92349E-19 7.92350E-19 7.92350E-19 7.92351E-19 7.92352E-19 7.92353E-19
++ 7.92353E-19 7.92354E-19 7.92355E-19 7.92355E-19 7.92356E-19 7.92357E-19 7.92358E-19 7.92358E-19 7.92359E-19 7.92360E-19
++ 7.92361E-19 7.92361E-19 7.92362E-19 7.92363E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19
++ 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19
++ 7.92365E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92367E-19 7.92367E-19
++ 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92368E-19 7.92368E-19 7.92368E-19
++ 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19 7.92368E-19
++ 7.92368E-19 7.92368E-19 7.92368E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19 7.92367E-19
++ 7.92367E-19 7.92367E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92366E-19 7.92365E-19
++ 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19 7.92365E-19
++ 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92364E-19 7.92363E-19 7.92362E-19 7.92361E-19 7.92361E-19
++ 7.92360E-19 7.92359E-19 7.92358E-19 7.92358E-19 7.92357E-19 7.92356E-19 7.92355E-19 7.92355E-19 7.92354E-19 7.92353E-19
++ 7.92353E-19 7.92352E-19 7.92351E-19 7.92350E-19 7.92350E-19 7.92349E-19 7.92348E-19 7.92348E-19 7.92347E-19 7.92346E-19
++ 7.92345E-19 7.92345E-19 7.92344E-19 7.92343E-19 7.92343E-19 7.92342E-19 7.92341E-19 7.92341E-19 7.92340E-19 7.92339E-19
++ 5.77843E-19 5.77843E-19 5.77844E-19 5.77844E-19 5.77845E-19 5.77845E-19 5.77846E-19 5.77846E-19 5.77847E-19 5.77847E-19
++ 5.77848E-19 5.77849E-19 5.77849E-19 5.77850E-19 5.77850E-19 5.77851E-19 5.77851E-19 5.77852E-19 5.77852E-19 5.77853E-19
++ 5.77853E-19 5.77854E-19 5.77854E-19 5.77855E-19 5.77856E-19 5.77856E-19 5.77857E-19 5.77857E-19 5.77858E-19 5.77858E-19
++ 5.77859E-19 5.77859E-19 5.77860E-19 5.77861E-19 5.77861E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19
++ 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19
++ 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19
++ 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19
++ 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19
++ 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19 5.77864E-19
++ 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19 5.77863E-19
++ 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19
++ 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77862E-19 5.77861E-19 5.77861E-19 5.77860E-19 5.77859E-19 5.77859E-19
++ 5.77858E-19 5.77858E-19 5.77857E-19 5.77857E-19 5.77856E-19 5.77856E-19 5.77855E-19 5.77854E-19 5.77854E-19 5.77853E-19
++ 5.77853E-19 5.77852E-19 5.77852E-19 5.77851E-19 5.77851E-19 5.77850E-19 5.77850E-19 5.77849E-19 5.77849E-19 5.77848E-19
++ 5.77847E-19 5.77847E-19 5.77846E-19 5.77846E-19 5.77845E-19 5.77845E-19 5.77844E-19 5.77844E-19 5.77843E-19 5.77843E-19
++ 4.19904E-19 4.19905E-19 4.19905E-19 4.19905E-19 4.19906E-19 4.19906E-19 4.19907E-19 4.19907E-19 4.19907E-19 4.19908E-19
++ 4.19908E-19 4.19909E-19 4.19909E-19 4.19909E-19 4.19910E-19 4.19910E-19 4.19911E-19 4.19911E-19 4.19911E-19 4.19912E-19
++ 4.19912E-19 4.19913E-19 4.19913E-19 4.19913E-19 4.19914E-19 4.19914E-19 4.19915E-19 4.19915E-19 4.19915E-19 4.19916E-19
++ 4.19916E-19 4.19917E-19 4.19917E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19
++ 4.19918E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19
++ 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19920E-19 4.19920E-19 4.19920E-19
++ 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19
++ 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19
++ 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19 4.19920E-19
++ 4.19920E-19 4.19920E-19 4.19920E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19
++ 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19919E-19 4.19918E-19
++ 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19918E-19 4.19917E-19 4.19917E-19 4.19916E-19
++ 4.19916E-19 4.19915E-19 4.19915E-19 4.19915E-19 4.19914E-19 4.19914E-19 4.19913E-19 4.19913E-19 4.19913E-19 4.19912E-19
++ 4.19912E-19 4.19911E-19 4.19911E-19 4.19911E-19 4.19910E-19 4.19910E-19 4.19909E-19 4.19909E-19 4.19909E-19 4.19908E-19
++ 4.19908E-19 4.19907E-19 4.19907E-19 4.19907E-19 4.19906E-19 4.19906E-19 4.19905E-19 4.19905E-19 4.19905E-19 4.19904E-19
++ 3.04042E-19 3.04042E-19 3.04042E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04044E-19 3.04044E-19 3.04044E-19
++ 3.04045E-19 3.04045E-19 3.04045E-19 3.04045E-19 3.04046E-19 3.04046E-19 3.04046E-19 3.04047E-19 3.04047E-19 3.04047E-19
++ 3.04048E-19 3.04048E-19 3.04048E-19 3.04048E-19 3.04049E-19 3.04049E-19 3.04049E-19 3.04050E-19 3.04050E-19 3.04050E-19
++ 3.04051E-19 3.04051E-19 3.04051E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19
++ 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04053E-19 3.04053E-19 3.04053E-19
++ 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19
++ 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04054E-19 3.04054E-19 3.04054E-19
++ 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19 3.04054E-19
++ 3.04054E-19 3.04054E-19 3.04054E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19
++ 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19 3.04053E-19
++ 3.04053E-19 3.04053E-19 3.04053E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19
++ 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04052E-19 3.04051E-19 3.04051E-19 3.04051E-19
++ 3.04050E-19 3.04050E-19 3.04050E-19 3.04049E-19 3.04049E-19 3.04049E-19 3.04048E-19 3.04048E-19 3.04048E-19 3.04048E-19
++ 3.04047E-19 3.04047E-19 3.04047E-19 3.04046E-19 3.04046E-19 3.04046E-19 3.04045E-19 3.04045E-19 3.04045E-19 3.04045E-19
++ 3.04044E-19 3.04044E-19 3.04044E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04043E-19 3.04042E-19 3.04042E-19 3.04042E-19
++ 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19
++ 2.19363E-19 2.19363E-19 2.19363E-19 2.19363E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19365E-19
++ 2.19365E-19 2.19365E-19 2.19365E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19367E-19 2.19367E-19
++ 2.19367E-19 2.19367E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19
++ 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
++ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
++ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
++ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
++ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
++ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19
++ 2.19369E-19 2.19369E-19 2.19369E-19 2.19369E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19
++ 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19368E-19 2.19367E-19 2.19367E-19
++ 2.19367E-19 2.19367E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19366E-19 2.19365E-19 2.19365E-19 2.19365E-19
++ 2.19365E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19364E-19 2.19363E-19 2.19363E-19 2.19363E-19 2.19363E-19
++ 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19362E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19 2.19361E-19
++ 1.57698E-19 1.57698E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57700E-19
++ 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19
++ 1.57701E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57703E-19 1.57703E-19 1.57703E-19
++ 1.57703E-19 1.57703E-19 1.57703E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
++ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
++ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
++ 1.57704E-19 1.57704E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19
++ 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19
++ 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57705E-19 1.57704E-19 1.57704E-19
++ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
++ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19
++ 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57704E-19 1.57703E-19 1.57703E-19 1.57703E-19
++ 1.57703E-19 1.57703E-19 1.57703E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57702E-19 1.57701E-19
++ 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57701E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19 1.57700E-19
++ 1.57700E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57699E-19 1.57698E-19 1.57698E-19
++ 1.12963E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19
++ 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12966E-19 1.12966E-19
++ 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19
++ 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19
++ 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12968E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19
++ 1.12967E-19 1.12967E-19 1.12967E-19 1.12967E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19 1.12966E-19
++ 1.12966E-19 1.12966E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19 1.12965E-19
++ 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12964E-19 1.12963E-19
++ 8.06293E-20 8.06293E-20 8.06294E-20 8.06295E-20 8.06296E-20 8.06297E-20 8.06298E-20 8.06298E-20 8.06299E-20 8.06300E-20
++ 8.06301E-20 8.06302E-20 8.06303E-20 8.06303E-20 8.06304E-20 8.06305E-20 8.06306E-20 8.06307E-20 8.06308E-20 8.06309E-20
++ 8.06310E-20 8.06310E-20 8.06311E-20 8.06312E-20 8.06313E-20 8.06314E-20 8.06315E-20 8.06316E-20 8.06317E-20 8.06318E-20
++ 8.06319E-20 8.06320E-20 8.06320E-20 8.06321E-20 8.06322E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20
++ 8.06323E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20
++ 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06326E-20 8.06326E-20 8.06326E-20 8.06326E-20
++ 8.06326E-20 8.06326E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20
++ 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06328E-20 8.06328E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20
++ 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06327E-20 8.06326E-20 8.06326E-20
++ 8.06326E-20 8.06326E-20 8.06326E-20 8.06326E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20 8.06325E-20
++ 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06324E-20 8.06323E-20
++ 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06323E-20 8.06322E-20 8.06321E-20 8.06320E-20 8.06320E-20 8.06319E-20
++ 8.06318E-20 8.06317E-20 8.06316E-20 8.06315E-20 8.06314E-20 8.06313E-20 8.06312E-20 8.06311E-20 8.06310E-20 8.06310E-20
++ 8.06309E-20 8.06308E-20 8.06307E-20 8.06306E-20 8.06305E-20 8.06304E-20 8.06303E-20 8.06303E-20 8.06302E-20 8.06301E-20
++ 8.06300E-20 8.06299E-20 8.06298E-20 8.06298E-20 8.06297E-20 8.06296E-20 8.06295E-20 8.06294E-20 8.06293E-20 8.06293E-20
++ 5.73444E-20 5.73444E-20 5.73445E-20 5.73446E-20 5.73446E-20 5.73447E-20 5.73448E-20 5.73448E-20 5.73449E-20 5.73449E-20
++ 5.73450E-20 5.73451E-20 5.73451E-20 5.73452E-20 5.73452E-20 5.73453E-20 5.73454E-20 5.73454E-20 5.73455E-20 5.73456E-20
++ 5.73456E-20 5.73457E-20 5.73458E-20 5.73458E-20 5.73459E-20 5.73460E-20 5.73460E-20 5.73461E-20 5.73462E-20 5.73462E-20
++ 5.73463E-20 5.73464E-20 5.73464E-20 5.73465E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20
++ 5.73466E-20 5.73466E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20
++ 5.73467E-20 5.73467E-20 5.73467E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20
++ 5.73468E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20
++ 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20
++ 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73469E-20 5.73468E-20
++ 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73468E-20 5.73467E-20 5.73467E-20 5.73467E-20
++ 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73467E-20 5.73466E-20 5.73466E-20
++ 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73466E-20 5.73465E-20 5.73464E-20 5.73464E-20 5.73463E-20
++ 5.73462E-20 5.73462E-20 5.73461E-20 5.73460E-20 5.73460E-20 5.73459E-20 5.73458E-20 5.73458E-20 5.73457E-20 5.73456E-20
++ 5.73456E-20 5.73455E-20 5.73454E-20 5.73454E-20 5.73453E-20 5.73452E-20 5.73452E-20 5.73451E-20 5.73451E-20 5.73450E-20
++ 5.73449E-20 5.73449E-20 5.73448E-20 5.73448E-20 5.73447E-20 5.73446E-20 5.73446E-20 5.73445E-20 5.73444E-20 5.73444E-20
++ 4.06381E-20 4.06381E-20 4.06382E-20 4.06382E-20 4.06383E-20 4.06383E-20 4.06383E-20 4.06384E-20 4.06384E-20 4.06385E-20
++ 4.06385E-20 4.06386E-20 4.06386E-20 4.06387E-20 4.06387E-20 4.06387E-20 4.06388E-20 4.06388E-20 4.06389E-20 4.06389E-20
++ 4.06390E-20 4.06390E-20 4.06391E-20 4.06391E-20 4.06392E-20 4.06392E-20 4.06393E-20 4.06393E-20 4.06394E-20 4.06394E-20
++ 4.06395E-20 4.06395E-20 4.06396E-20 4.06396E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20
++ 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06398E-20 4.06398E-20
++ 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20
++ 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20
++ 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20
++ 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20 4.06399E-20
++ 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20 4.06398E-20
++ 4.06398E-20 4.06398E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20
++ 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06397E-20 4.06396E-20 4.06396E-20 4.06395E-20 4.06395E-20
++ 4.06394E-20 4.06394E-20 4.06393E-20 4.06393E-20 4.06392E-20 4.06392E-20 4.06391E-20 4.06391E-20 4.06390E-20 4.06390E-20
++ 4.06389E-20 4.06389E-20 4.06388E-20 4.06388E-20 4.06387E-20 4.06387E-20 4.06387E-20 4.06386E-20 4.06386E-20 4.06385E-20
++ 4.06385E-20 4.06384E-20 4.06384E-20 4.06383E-20 4.06383E-20 4.06383E-20 4.06382E-20 4.06382E-20 4.06381E-20 4.06381E-20
++ 2.86959E-20 2.86959E-20 2.86959E-20 2.86960E-20 2.86960E-20 2.86960E-20 2.86961E-20 2.86961E-20 2.86961E-20 2.86962E-20
++ 2.86962E-20 2.86962E-20 2.86963E-20 2.86963E-20 2.86963E-20 2.86964E-20 2.86964E-20 2.86964E-20 2.86965E-20 2.86965E-20
++ 2.86965E-20 2.86966E-20 2.86966E-20 2.86966E-20 2.86967E-20 2.86967E-20 2.86967E-20 2.86968E-20 2.86968E-20 2.86968E-20
++ 2.86969E-20 2.86969E-20 2.86970E-20 2.86970E-20 2.86970E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
++ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
++ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86972E-20 2.86972E-20 2.86972E-20
++ 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20
++ 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20
++ 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20 2.86972E-20
++ 2.86972E-20 2.86972E-20 2.86972E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
++ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20
++ 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86971E-20 2.86970E-20 2.86970E-20 2.86970E-20 2.86969E-20 2.86969E-20
++ 2.86968E-20 2.86968E-20 2.86968E-20 2.86967E-20 2.86967E-20 2.86967E-20 2.86966E-20 2.86966E-20 2.86966E-20 2.86965E-20
++ 2.86965E-20 2.86965E-20 2.86964E-20 2.86964E-20 2.86964E-20 2.86963E-20 2.86963E-20 2.86963E-20 2.86962E-20 2.86962E-20
++ 2.86962E-20 2.86961E-20 2.86961E-20 2.86961E-20 2.86960E-20 2.86960E-20 2.86960E-20 2.86959E-20 2.86959E-20 2.86959E-20
++ 2.01907E-20 2.01907E-20 2.01907E-20 2.01907E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01909E-20 2.01909E-20
++ 2.01909E-20 2.01909E-20 2.01909E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01911E-20 2.01911E-20 2.01911E-20
++ 2.01911E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01914E-20
++ 2.01914E-20 2.01914E-20 2.01914E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20
++ 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20
++ 2.01915E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
++ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
++ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
++ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20
++ 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01916E-20 2.01915E-20
++ 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20
++ 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01915E-20 2.01914E-20 2.01914E-20 2.01914E-20
++ 2.01914E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01913E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01912E-20 2.01911E-20
++ 2.01911E-20 2.01911E-20 2.01911E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01910E-20 2.01909E-20 2.01909E-20 2.01909E-20
++ 2.01909E-20 2.01909E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01908E-20 2.01907E-20 2.01907E-20 2.01907E-20 2.01907E-20
++ 1.41555E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41557E-20 1.41557E-20 1.41557E-20
++ 1.41557E-20 1.41557E-20 1.41557E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41559E-20
++ 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20
++ 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20
++ 1.41562E-20 1.41562E-20 1.41562E-20 1.41562E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20 1.41561E-20
++ 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41560E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20 1.41559E-20
++ 1.41559E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41558E-20 1.41557E-20 1.41557E-20 1.41557E-20
++ 1.41557E-20 1.41557E-20 1.41557E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41556E-20 1.41555E-20
++ 9.88889E-21 9.88890E-21 9.88892E-21 9.88893E-21 9.88894E-21 9.88895E-21 9.88896E-21 9.88897E-21 9.88899E-21 9.88900E-21
++ 9.88901E-21 9.88902E-21 9.88903E-21 9.88905E-21 9.88906E-21 9.88907E-21 9.88908E-21 9.88909E-21 9.88911E-21 9.88912E-21
++ 9.88913E-21 9.88914E-21 9.88916E-21 9.88917E-21 9.88918E-21 9.88919E-21 9.88921E-21 9.88922E-21 9.88923E-21 9.88925E-21
++ 9.88926E-21 9.88927E-21 9.88928E-21 9.88930E-21 9.88931E-21 9.88932E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21
++ 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88934E-21 9.88934E-21 9.88934E-21 9.88934E-21
++ 9.88934E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21
++ 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21
++ 9.88938E-21 9.88938E-21 9.88938E-21 9.88939E-21 9.88939E-21 9.88939E-21 9.88939E-21 9.88938E-21 9.88938E-21 9.88938E-21
++ 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88938E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21 9.88937E-21
++ 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88936E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88935E-21 9.88934E-21
++ 9.88934E-21 9.88934E-21 9.88934E-21 9.88934E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21
++ 9.88933E-21 9.88933E-21 9.88933E-21 9.88933E-21 9.88932E-21 9.88931E-21 9.88930E-21 9.88928E-21 9.88927E-21 9.88926E-21
++ 9.88925E-21 9.88923E-21 9.88922E-21 9.88921E-21 9.88919E-21 9.88918E-21 9.88917E-21 9.88916E-21 9.88914E-21 9.88913E-21
++ 9.88912E-21 9.88911E-21 9.88909E-21 9.88908E-21 9.88907E-21 9.88906E-21 9.88905E-21 9.88903E-21 9.88902E-21 9.88901E-21
++ 9.88900E-21 9.88899E-21 9.88897E-21 9.88896E-21 9.88895E-21 9.88894E-21 9.88893E-21 9.88892E-21 9.88890E-21 9.88889E-21
++ 6.88358E-21 6.88359E-21 6.88360E-21 6.88360E-21 6.88361E-21 6.88362E-21 6.88363E-21 6.88364E-21 6.88364E-21 6.88365E-21
++ 6.88366E-21 6.88367E-21 6.88368E-21 6.88369E-21 6.88370E-21 6.88370E-21 6.88371E-21 6.88372E-21 6.88373E-21 6.88374E-21
++ 6.88375E-21 6.88376E-21 6.88377E-21 6.88377E-21 6.88378E-21 6.88379E-21 6.88380E-21 6.88381E-21 6.88382E-21 6.88383E-21
++ 6.88384E-21 6.88385E-21 6.88386E-21 6.88387E-21 6.88388E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21
++ 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88390E-21 6.88390E-21
++ 6.88390E-21 6.88390E-21 6.88390E-21 6.88390E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21
++ 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88393E-21 6.88393E-21
++ 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21 6.88393E-21
++ 6.88393E-21 6.88393E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21 6.88392E-21
++ 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88391E-21 6.88390E-21 6.88390E-21 6.88390E-21 6.88390E-21
++ 6.88390E-21 6.88390E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21
++ 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88389E-21 6.88388E-21 6.88387E-21 6.88386E-21 6.88385E-21 6.88384E-21
++ 6.88383E-21 6.88382E-21 6.88381E-21 6.88380E-21 6.88379E-21 6.88378E-21 6.88377E-21 6.88377E-21 6.88376E-21 6.88375E-21
++ 6.88374E-21 6.88373E-21 6.88372E-21 6.88371E-21 6.88370E-21 6.88370E-21 6.88369E-21 6.88368E-21 6.88367E-21 6.88366E-21
++ 6.88365E-21 6.88364E-21 6.88364E-21 6.88363E-21 6.88362E-21 6.88361E-21 6.88360E-21 6.88360E-21 6.88359E-21 6.88358E-21
++ 4.77449E-21 4.77449E-21 4.77450E-21 4.77450E-21 4.77451E-21 4.77452E-21 4.77452E-21 4.77453E-21 4.77453E-21 4.77454E-21
++ 4.77455E-21 4.77455E-21 4.77456E-21 4.77456E-21 4.77457E-21 4.77458E-21 4.77458E-21 4.77459E-21 4.77459E-21 4.77460E-21
++ 4.77461E-21 4.77461E-21 4.77462E-21 4.77463E-21 4.77463E-21 4.77464E-21 4.77464E-21 4.77465E-21 4.77466E-21 4.77466E-21
++ 4.77467E-21 4.77468E-21 4.77468E-21 4.77469E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21
++ 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21
++ 4.77471E-21 4.77471E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21
++ 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21
++ 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21
++ 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21 4.77473E-21
++ 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77472E-21 4.77471E-21 4.77471E-21
++ 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21 4.77471E-21
++ 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77470E-21 4.77469E-21 4.77468E-21 4.77468E-21 4.77467E-21
++ 4.77466E-21 4.77466E-21 4.77465E-21 4.77464E-21 4.77464E-21 4.77463E-21 4.77463E-21 4.77462E-21 4.77461E-21 4.77461E-21
++ 4.77460E-21 4.77459E-21 4.77459E-21 4.77458E-21 4.77458E-21 4.77457E-21 4.77456E-21 4.77456E-21 4.77455E-21 4.77455E-21
++ 4.77454E-21 4.77453E-21 4.77453E-21 4.77452E-21 4.77452E-21 4.77451E-21 4.77450E-21 4.77450E-21 4.77449E-21 4.77449E-21
++ 3.29978E-21 3.29979E-21 3.29979E-21 3.29979E-21 3.29980E-21 3.29980E-21 3.29981E-21 3.29981E-21 3.29981E-21 3.29982E-21
++ 3.29982E-21 3.29983E-21 3.29983E-21 3.29984E-21 3.29984E-21 3.29984E-21 3.29985E-21 3.29985E-21 3.29986E-21 3.29986E-21
++ 3.29987E-21 3.29987E-21 3.29988E-21 3.29988E-21 3.29988E-21 3.29989E-21 3.29989E-21 3.29990E-21 3.29990E-21 3.29991E-21
++ 3.29991E-21 3.29992E-21 3.29992E-21 3.29993E-21 3.29993E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
++ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
++ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21
++ 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29996E-21 3.29996E-21
++ 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21 3.29996E-21
++ 3.29996E-21 3.29996E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21
++ 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29995E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
++ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21
++ 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29994E-21 3.29993E-21 3.29993E-21 3.29992E-21 3.29992E-21 3.29991E-21
++ 3.29991E-21 3.29990E-21 3.29990E-21 3.29989E-21 3.29989E-21 3.29988E-21 3.29988E-21 3.29988E-21 3.29987E-21 3.29987E-21
++ 3.29986E-21 3.29986E-21 3.29985E-21 3.29985E-21 3.29984E-21 3.29984E-21 3.29984E-21 3.29983E-21 3.29983E-21 3.29982E-21
++ 3.29982E-21 3.29981E-21 3.29981E-21 3.29981E-21 3.29980E-21 3.29980E-21 3.29979E-21 3.29979E-21 3.29979E-21 3.29978E-21
++ 2.27243E-21 2.27243E-21 2.27243E-21 2.27244E-21 2.27244E-21 2.27244E-21 2.27245E-21 2.27245E-21 2.27245E-21 2.27245E-21
++ 2.27246E-21 2.27246E-21 2.27246E-21 2.27247E-21 2.27247E-21 2.27247E-21 2.27248E-21 2.27248E-21 2.27248E-21 2.27248E-21
++ 2.27249E-21 2.27249E-21 2.27249E-21 2.27250E-21 2.27250E-21 2.27250E-21 2.27251E-21 2.27251E-21 2.27251E-21 2.27252E-21
++ 2.27252E-21 2.27252E-21 2.27253E-21 2.27253E-21 2.27253E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
++ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
++ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27255E-21 2.27255E-21 2.27255E-21
++ 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21
++ 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21
++ 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21 2.27255E-21
++ 2.27255E-21 2.27255E-21 2.27255E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
++ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21
++ 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27254E-21 2.27253E-21 2.27253E-21 2.27253E-21 2.27252E-21 2.27252E-21
++ 2.27252E-21 2.27251E-21 2.27251E-21 2.27251E-21 2.27250E-21 2.27250E-21 2.27250E-21 2.27249E-21 2.27249E-21 2.27249E-21
++ 2.27248E-21 2.27248E-21 2.27248E-21 2.27248E-21 2.27247E-21 2.27247E-21 2.27247E-21 2.27246E-21 2.27246E-21 2.27246E-21
++ 2.27245E-21 2.27245E-21 2.27245E-21 2.27245E-21 2.27244E-21 2.27244E-21 2.27244E-21 2.27243E-21 2.27243E-21 2.27243E-21
++ 1.55934E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55936E-21 1.55936E-21 1.55936E-21 1.55936E-21
++ 1.55936E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21
++ 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55941E-21
++ 1.55941E-21 1.55941E-21 1.55941E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
++ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
++ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
++ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
++ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
++ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21
++ 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55943E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
++ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21
++ 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55942E-21 1.55941E-21 1.55941E-21 1.55941E-21
++ 1.55941E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55940E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21 1.55939E-21
++ 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55938E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55937E-21 1.55936E-21
++ 1.55936E-21 1.55936E-21 1.55936E-21 1.55936E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55935E-21 1.55934E-21
++ 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06622E-21 1.06622E-21 1.06622E-21
++ 1.06622E-21 1.06622E-21 1.06622E-21 1.06622E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21
++ 1.06623E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06625E-21 1.06625E-21 1.06625E-21
++ 1.06625E-21 1.06625E-21 1.06625E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
++ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
++ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
++ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21
++ 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21
++ 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06627E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
++ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
++ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21
++ 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06626E-21 1.06625E-21 1.06625E-21 1.06625E-21
++ 1.06625E-21 1.06625E-21 1.06625E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06624E-21 1.06623E-21
++ 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06623E-21 1.06622E-21 1.06622E-21 1.06622E-21 1.06622E-21
++ 1.06622E-21 1.06622E-21 1.06622E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21 1.06621E-21
++ 7.26420E-22 7.26421E-22 7.26422E-22 7.26423E-22 7.26424E-22 7.26425E-22 7.26426E-22 7.26427E-22 7.26428E-22 7.26429E-22
++ 7.26430E-22 7.26431E-22 7.26432E-22 7.26433E-22 7.26434E-22 7.26435E-22 7.26436E-22 7.26437E-22 7.26438E-22 7.26439E-22
++ 7.26440E-22 7.26441E-22 7.26442E-22 7.26443E-22 7.26444E-22 7.26445E-22 7.26446E-22 7.26447E-22 7.26448E-22 7.26450E-22
++ 7.26451E-22 7.26452E-22 7.26453E-22 7.26454E-22 7.26455E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26457E-22
++ 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26458E-22 7.26458E-22
++ 7.26458E-22 7.26458E-22 7.26458E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26460E-22 7.26460E-22
++ 7.26460E-22 7.26460E-22 7.26460E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22
++ 7.26461E-22 7.26461E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26462E-22 7.26461E-22 7.26461E-22
++ 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26461E-22 7.26460E-22 7.26460E-22 7.26460E-22
++ 7.26460E-22 7.26460E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26459E-22 7.26458E-22 7.26458E-22 7.26458E-22
++ 7.26458E-22 7.26458E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22 7.26457E-22
++ 7.26457E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26456E-22 7.26455E-22 7.26454E-22 7.26453E-22 7.26452E-22 7.26451E-22
++ 7.26450E-22 7.26448E-22 7.26447E-22 7.26446E-22 7.26445E-22 7.26444E-22 7.26443E-22 7.26442E-22 7.26441E-22 7.26440E-22
++ 7.26439E-22 7.26438E-22 7.26437E-22 7.26436E-22 7.26435E-22 7.26434E-22 7.26433E-22 7.26432E-22 7.26431E-22 7.26430E-22
++ 7.26429E-22 7.26428E-22 7.26427E-22 7.26426E-22 7.26425E-22 7.26424E-22 7.26423E-22 7.26422E-22 7.26421E-22 7.26420E-22
++ 4.93154E-22 4.93154E-22 4.93155E-22 4.93155E-22 4.93156E-22 4.93157E-22 4.93157E-22 4.93158E-22 4.93159E-22 4.93160E-22
++ 4.93160E-22 4.93161E-22 4.93162E-22 4.93162E-22 4.93163E-22 4.93164E-22 4.93164E-22 4.93165E-22 4.93166E-22 4.93167E-22
++ 4.93167E-22 4.93168E-22 4.93169E-22 4.93169E-22 4.93170E-22 4.93171E-22 4.93172E-22 4.93172E-22 4.93173E-22 4.93174E-22
++ 4.93175E-22 4.93176E-22 4.93176E-22 4.93177E-22 4.93178E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22
++ 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93180E-22 4.93180E-22
++ 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22
++ 4.93181E-22 4.93181E-22 4.93181E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22
++ 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22
++ 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93182E-22 4.93181E-22 4.93181E-22 4.93181E-22
++ 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93181E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22 4.93180E-22
++ 4.93180E-22 4.93180E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22
++ 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93179E-22 4.93178E-22 4.93177E-22 4.93176E-22 4.93176E-22 4.93175E-22
++ 4.93174E-22 4.93173E-22 4.93172E-22 4.93172E-22 4.93171E-22 4.93170E-22 4.93169E-22 4.93169E-22 4.93168E-22 4.93167E-22
++ 4.93167E-22 4.93166E-22 4.93165E-22 4.93164E-22 4.93164E-22 4.93163E-22 4.93162E-22 4.93162E-22 4.93161E-22 4.93160E-22
++ 4.93160E-22 4.93159E-22 4.93158E-22 4.93157E-22 4.93157E-22 4.93156E-22 4.93155E-22 4.93155E-22 4.93154E-22 4.93154E-22
++ 3.33599E-22 3.33599E-22 3.33600E-22 3.33600E-22 3.33601E-22 3.33601E-22 3.33602E-22 3.33602E-22 3.33603E-22 3.33603E-22
++ 3.33604E-22 3.33604E-22 3.33605E-22 3.33605E-22 3.33605E-22 3.33606E-22 3.33606E-22 3.33607E-22 3.33607E-22 3.33608E-22
++ 3.33608E-22 3.33609E-22 3.33609E-22 3.33610E-22 3.33610E-22 3.33611E-22 3.33612E-22 3.33612E-22 3.33613E-22 3.33613E-22
++ 3.33614E-22 3.33614E-22 3.33615E-22 3.33615E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22
++ 3.33616E-22 3.33616E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22
++ 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22
++ 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22
++ 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22
++ 3.33619E-22 3.33619E-22 3.33619E-22 3.33619E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22
++ 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33618E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22
++ 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33617E-22 3.33616E-22 3.33616E-22
++ 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33616E-22 3.33615E-22 3.33615E-22 3.33614E-22 3.33614E-22
++ 3.33613E-22 3.33613E-22 3.33612E-22 3.33612E-22 3.33611E-22 3.33610E-22 3.33610E-22 3.33609E-22 3.33609E-22 3.33608E-22
++ 3.33608E-22 3.33607E-22 3.33607E-22 3.33606E-22 3.33606E-22 3.33605E-22 3.33605E-22 3.33605E-22 3.33604E-22 3.33604E-22
++ 3.33603E-22 3.33603E-22 3.33602E-22 3.33602E-22 3.33601E-22 3.33601E-22 3.33600E-22 3.33600E-22 3.33599E-22 3.33599E-22
++ 2.24862E-22 2.24862E-22 2.24862E-22 2.24863E-22 2.24863E-22 2.24863E-22 2.24864E-22 2.24864E-22 2.24864E-22 2.24865E-22
++ 2.24865E-22 2.24865E-22 2.24866E-22 2.24866E-22 2.24866E-22 2.24867E-22 2.24867E-22 2.24867E-22 2.24868E-22 2.24868E-22
++ 2.24868E-22 2.24869E-22 2.24869E-22 2.24869E-22 2.24870E-22 2.24870E-22 2.24870E-22 2.24871E-22 2.24871E-22 2.24872E-22
++ 2.24872E-22 2.24872E-22 2.24873E-22 2.24873E-22 2.24873E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22
++ 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22
++ 2.24874E-22 2.24874E-22 2.24874E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22
++ 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22
++ 2.24875E-22 2.24875E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24876E-22 2.24875E-22 2.24875E-22
++ 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22
++ 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24875E-22 2.24874E-22 2.24874E-22 2.24874E-22
++ 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22
++ 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24874E-22 2.24873E-22 2.24873E-22 2.24873E-22 2.24872E-22 2.24872E-22
++ 2.24872E-22 2.24871E-22 2.24871E-22 2.24870E-22 2.24870E-22 2.24870E-22 2.24869E-22 2.24869E-22 2.24869E-22 2.24868E-22
++ 2.24868E-22 2.24868E-22 2.24867E-22 2.24867E-22 2.24867E-22 2.24866E-22 2.24866E-22 2.24866E-22 2.24865E-22 2.24865E-22
++ 2.24865E-22 2.24864E-22 2.24864E-22 2.24864E-22 2.24863E-22 2.24863E-22 2.24863E-22 2.24862E-22 2.24862E-22 2.24862E-22
++ 1.51027E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22
++ 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51032E-22
++ 1.51032E-22 1.51032E-22 1.51032E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51034E-22 1.51034E-22 1.51034E-22
++ 1.51034E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
++ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
++ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
++ 1.51036E-22 1.51036E-22 1.51036E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22
++ 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22
++ 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51037E-22 1.51036E-22 1.51036E-22 1.51036E-22
++ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
++ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22
++ 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51036E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51035E-22 1.51034E-22
++ 1.51034E-22 1.51034E-22 1.51034E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51033E-22 1.51032E-22 1.51032E-22 1.51032E-22
++ 1.51032E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51031E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22 1.51030E-22
++ 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51029E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51028E-22 1.51027E-22
++ 1.01075E-22 1.01075E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01077E-22
++ 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22
++ 1.01078E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01080E-22 1.01080E-22
++ 1.01080E-22 1.01080E-22 1.01080E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
++ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
++ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
++ 1.01081E-22 1.01081E-22 1.01081E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22
++ 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22
++ 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01082E-22 1.01081E-22 1.01081E-22 1.01081E-22
++ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
++ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22
++ 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01081E-22 1.01080E-22 1.01080E-22 1.01080E-22
++ 1.01080E-22 1.01080E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01079E-22 1.01078E-22
++ 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01078E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22 1.01077E-22
++ 1.01077E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01076E-22 1.01075E-22 1.01075E-22
++ 6.74038E-23 6.74039E-23 6.74040E-23 6.74041E-23 6.74041E-23 6.74042E-23 6.74043E-23 6.74044E-23 6.74045E-23 6.74046E-23
++ 6.74047E-23 6.74048E-23 6.74050E-23 6.74051E-23 6.74052E-23 6.74053E-23 6.74054E-23 6.74055E-23 6.74056E-23 6.74057E-23
++ 6.74058E-23 6.74059E-23 6.74060E-23 6.74061E-23 6.74062E-23 6.74064E-23 6.74065E-23 6.74066E-23 6.74067E-23 6.74068E-23
++ 6.74069E-23 6.74070E-23 6.74072E-23 6.74073E-23 6.74074E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23
++ 6.74075E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74077E-23 6.74077E-23
++ 6.74077E-23 6.74077E-23 6.74077E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74079E-23 6.74079E-23
++ 6.74079E-23 6.74079E-23 6.74079E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23
++ 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23 6.74081E-23
++ 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74080E-23 6.74079E-23 6.74079E-23 6.74079E-23
++ 6.74079E-23 6.74079E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74078E-23 6.74077E-23 6.74077E-23 6.74077E-23
++ 6.74077E-23 6.74077E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74076E-23 6.74075E-23
++ 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74075E-23 6.74074E-23 6.74073E-23 6.74072E-23 6.74070E-23 6.74069E-23
++ 6.74068E-23 6.74067E-23 6.74066E-23 6.74065E-23 6.74064E-23 6.74062E-23 6.74061E-23 6.74060E-23 6.74059E-23 6.74058E-23
++ 6.74057E-23 6.74056E-23 6.74055E-23 6.74054E-23 6.74053E-23 6.74052E-23 6.74051E-23 6.74050E-23 6.74048E-23 6.74047E-23
++ 6.74046E-23 6.74045E-23 6.74044E-23 6.74043E-23 6.74042E-23 6.74041E-23 6.74041E-23 6.74040E-23 6.74039E-23 6.74038E-23
++ 4.47892E-23 4.47892E-23 4.47893E-23 4.47894E-23 4.47894E-23 4.47895E-23 4.47896E-23 4.47896E-23 4.47897E-23 4.47898E-23
++ 4.47898E-23 4.47899E-23 4.47900E-23 4.47900E-23 4.47901E-23 4.47902E-23 4.47903E-23 4.47903E-23 4.47904E-23 4.47905E-23
++ 4.47905E-23 4.47906E-23 4.47907E-23 4.47908E-23 4.47908E-23 4.47909E-23 4.47910E-23 4.47911E-23 4.47912E-23 4.47912E-23
++ 4.47913E-23 4.47914E-23 4.47915E-23 4.47916E-23 4.47916E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23
++ 4.47917E-23 4.47917E-23 4.47917E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23
++ 4.47918E-23 4.47918E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47920E-23
++ 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47921E-23 4.47921E-23 4.47921E-23
++ 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23 4.47921E-23
++ 4.47921E-23 4.47921E-23 4.47921E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23 4.47920E-23
++ 4.47920E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47919E-23 4.47918E-23 4.47918E-23
++ 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47918E-23 4.47917E-23 4.47917E-23 4.47917E-23
++ 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47917E-23 4.47916E-23 4.47916E-23 4.47915E-23 4.47914E-23 4.47913E-23
++ 4.47912E-23 4.47912E-23 4.47911E-23 4.47910E-23 4.47909E-23 4.47908E-23 4.47908E-23 4.47907E-23 4.47906E-23 4.47905E-23
++ 4.47905E-23 4.47904E-23 4.47903E-23 4.47903E-23 4.47902E-23 4.47901E-23 4.47900E-23 4.47900E-23 4.47899E-23 4.47898E-23
++ 4.47898E-23 4.47897E-23 4.47896E-23 4.47896E-23 4.47895E-23 4.47894E-23 4.47894E-23 4.47893E-23 4.47892E-23 4.47892E-23
++ 2.96560E-23 2.96560E-23 2.96561E-23 2.96561E-23 2.96562E-23 2.96562E-23 2.96563E-23 2.96563E-23 2.96563E-23 2.96564E-23
++ 2.96564E-23 2.96565E-23 2.96565E-23 2.96566E-23 2.96566E-23 2.96567E-23 2.96567E-23 2.96568E-23 2.96568E-23 2.96569E-23
++ 2.96569E-23 2.96570E-23 2.96570E-23 2.96571E-23 2.96571E-23 2.96572E-23 2.96572E-23 2.96573E-23 2.96573E-23 2.96574E-23
++ 2.96574E-23 2.96575E-23 2.96575E-23 2.96576E-23 2.96576E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23
++ 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96578E-23 2.96578E-23 2.96578E-23
++ 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96579E-23 2.96579E-23
++ 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23
++ 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23
++ 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23 2.96579E-23
++ 2.96579E-23 2.96579E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23 2.96578E-23
++ 2.96578E-23 2.96578E-23 2.96578E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23
++ 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96577E-23 2.96576E-23 2.96576E-23 2.96575E-23 2.96575E-23 2.96574E-23
++ 2.96574E-23 2.96573E-23 2.96573E-23 2.96572E-23 2.96572E-23 2.96571E-23 2.96571E-23 2.96570E-23 2.96570E-23 2.96569E-23
++ 2.96569E-23 2.96568E-23 2.96568E-23 2.96567E-23 2.96567E-23 2.96566E-23 2.96566E-23 2.96565E-23 2.96565E-23 2.96564E-23
++ 2.96564E-23 2.96563E-23 2.96563E-23 2.96563E-23 2.96562E-23 2.96562E-23 2.96561E-23 2.96561E-23 2.96560E-23 2.96560E-23
++ 1.95660E-23 1.95660E-23 1.95661E-23 1.95661E-23 1.95661E-23 1.95662E-23 1.95662E-23 1.95662E-23 1.95663E-23 1.95663E-23
++ 1.95663E-23 1.95663E-23 1.95664E-23 1.95664E-23 1.95664E-23 1.95665E-23 1.95665E-23 1.95665E-23 1.95666E-23 1.95666E-23
++ 1.95666E-23 1.95667E-23 1.95667E-23 1.95667E-23 1.95668E-23 1.95668E-23 1.95668E-23 1.95669E-23 1.95669E-23 1.95669E-23
++ 1.95670E-23 1.95670E-23 1.95671E-23 1.95671E-23 1.95671E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
++ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
++ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
++ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
++ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
++ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23
++ 1.95673E-23 1.95673E-23 1.95673E-23 1.95673E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
++ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23
++ 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95672E-23 1.95671E-23 1.95671E-23 1.95671E-23 1.95670E-23 1.95670E-23
++ 1.95669E-23 1.95669E-23 1.95669E-23 1.95668E-23 1.95668E-23 1.95668E-23 1.95667E-23 1.95667E-23 1.95667E-23 1.95666E-23
++ 1.95666E-23 1.95666E-23 1.95665E-23 1.95665E-23 1.95665E-23 1.95664E-23 1.95664E-23 1.95664E-23 1.95663E-23 1.95663E-23
++ 1.95663E-23 1.95663E-23 1.95662E-23 1.95662E-23 1.95662E-23 1.95661E-23 1.95661E-23 1.95661E-23 1.95660E-23 1.95660E-23
++ 1.28630E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28632E-23 1.28632E-23 1.28632E-23 1.28632E-23
++ 1.28632E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28634E-23 1.28634E-23 1.28634E-23 1.28634E-23
++ 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28637E-23
++ 1.28637E-23 1.28637E-23 1.28637E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23
++ 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23
++ 1.28638E-23 1.28638E-23 1.28638E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
++ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
++ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
++ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23
++ 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28639E-23 1.28638E-23 1.28638E-23 1.28638E-23
++ 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23
++ 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28638E-23 1.28637E-23 1.28637E-23 1.28637E-23
++ 1.28637E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28636E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23 1.28635E-23
++ 1.28634E-23 1.28634E-23 1.28634E-23 1.28634E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28633E-23 1.28632E-23
++ 1.28632E-23 1.28632E-23 1.28632E-23 1.28632E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28631E-23 1.28630E-23
++ 8.42629E-24 8.42630E-24 8.42631E-24 8.42633E-24 8.42634E-24 8.42635E-24 8.42636E-24 8.42638E-24 8.42639E-24 8.42641E-24
++ 8.42642E-24 8.42643E-24 8.42645E-24 8.42646E-24 8.42647E-24 8.42649E-24 8.42650E-24 8.42652E-24 8.42653E-24 8.42655E-24
++ 8.42656E-24 8.42658E-24 8.42659E-24 8.42661E-24 8.42662E-24 8.42664E-24 8.42665E-24 8.42667E-24 8.42668E-24 8.42670E-24
++ 8.42672E-24 8.42673E-24 8.42675E-24 8.42676E-24 8.42678E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24
++ 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42682E-24 8.42682E-24
++ 8.42682E-24 8.42682E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42684E-24 8.42684E-24 8.42684E-24 8.42685E-24
++ 8.42685E-24 8.42685E-24 8.42685E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42687E-24 8.42687E-24 8.42687E-24
++ 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24 8.42687E-24
++ 8.42687E-24 8.42687E-24 8.42687E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42686E-24 8.42685E-24 8.42685E-24 8.42685E-24
++ 8.42685E-24 8.42684E-24 8.42684E-24 8.42684E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42683E-24 8.42682E-24 8.42682E-24
++ 8.42682E-24 8.42682E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42681E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24
++ 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42680E-24 8.42678E-24 8.42676E-24 8.42675E-24 8.42673E-24 8.42672E-24
++ 8.42670E-24 8.42668E-24 8.42667E-24 8.42665E-24 8.42664E-24 8.42662E-24 8.42661E-24 8.42659E-24 8.42658E-24 8.42656E-24
++ 8.42655E-24 8.42653E-24 8.42652E-24 8.42650E-24 8.42649E-24 8.42647E-24 8.42646E-24 8.42645E-24 8.42643E-24 8.42642E-24
++ 8.42641E-24 8.42639E-24 8.42638E-24 8.42636E-24 8.42635E-24 8.42634E-24 8.42633E-24 8.42631E-24 8.42630E-24 8.42629E-24
++ 5.50023E-24 5.50024E-24 5.50025E-24 5.50025E-24 5.50026E-24 5.50027E-24 5.50028E-24 5.50029E-24 5.50030E-24 5.50031E-24
++ 5.50032E-24 5.50033E-24 5.50033E-24 5.50034E-24 5.50035E-24 5.50036E-24 5.50037E-24 5.50038E-24 5.50039E-24 5.50040E-24
++ 5.50041E-24 5.50042E-24 5.50043E-24 5.50044E-24 5.50045E-24 5.50046E-24 5.50047E-24 5.50048E-24 5.50049E-24 5.50050E-24
++ 5.50051E-24 5.50052E-24 5.50053E-24 5.50055E-24 5.50056E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24
++ 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50058E-24 5.50058E-24 5.50058E-24 5.50058E-24
++ 5.50058E-24 5.50058E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50060E-24 5.50060E-24 5.50060E-24
++ 5.50060E-24 5.50060E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50062E-24
++ 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24 5.50062E-24
++ 5.50062E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50061E-24 5.50060E-24 5.50060E-24
++ 5.50060E-24 5.50060E-24 5.50060E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50059E-24 5.50058E-24 5.50058E-24
++ 5.50058E-24 5.50058E-24 5.50058E-24 5.50058E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24
++ 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50057E-24 5.50056E-24 5.50055E-24 5.50053E-24 5.50052E-24 5.50051E-24
++ 5.50050E-24 5.50049E-24 5.50048E-24 5.50047E-24 5.50046E-24 5.50045E-24 5.50044E-24 5.50043E-24 5.50042E-24 5.50041E-24
++ 5.50040E-24 5.50039E-24 5.50038E-24 5.50037E-24 5.50036E-24 5.50035E-24 5.50034E-24 5.50033E-24 5.50033E-24 5.50032E-24
++ 5.50031E-24 5.50030E-24 5.50029E-24 5.50028E-24 5.50027E-24 5.50026E-24 5.50025E-24 5.50025E-24 5.50024E-24 5.50023E-24
++ 3.57748E-24 3.57749E-24 3.57749E-24 3.57750E-24 3.57751E-24 3.57751E-24 3.57752E-24 3.57752E-24 3.57753E-24 3.57753E-24
++ 3.57754E-24 3.57755E-24 3.57755E-24 3.57756E-24 3.57756E-24 3.57757E-24 3.57758E-24 3.57758E-24 3.57759E-24 3.57760E-24
++ 3.57760E-24 3.57761E-24 3.57762E-24 3.57762E-24 3.57763E-24 3.57764E-24 3.57764E-24 3.57765E-24 3.57766E-24 3.57766E-24
++ 3.57767E-24 3.57768E-24 3.57768E-24 3.57769E-24 3.57770E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24
++ 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57772E-24
++ 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57773E-24 3.57773E-24 3.57773E-24
++ 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24
++ 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24
++ 3.57774E-24 3.57774E-24 3.57774E-24 3.57774E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24 3.57773E-24
++ 3.57773E-24 3.57773E-24 3.57773E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24 3.57772E-24
++ 3.57772E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24
++ 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57771E-24 3.57770E-24 3.57769E-24 3.57768E-24 3.57768E-24 3.57767E-24
++ 3.57766E-24 3.57766E-24 3.57765E-24 3.57764E-24 3.57764E-24 3.57763E-24 3.57762E-24 3.57762E-24 3.57761E-24 3.57760E-24
++ 3.57760E-24 3.57759E-24 3.57758E-24 3.57758E-24 3.57757E-24 3.57756E-24 3.57756E-24 3.57755E-24 3.57755E-24 3.57754E-24
++ 3.57753E-24 3.57753E-24 3.57752E-24 3.57752E-24 3.57751E-24 3.57751E-24 3.57750E-24 3.57749E-24 3.57749E-24 3.57748E-24
++ 2.31861E-24 2.31861E-24 2.31861E-24 2.31862E-24 2.31862E-24 2.31862E-24 2.31863E-24 2.31863E-24 2.31864E-24 2.31864E-24
++ 2.31864E-24 2.31865E-24 2.31865E-24 2.31866E-24 2.31866E-24 2.31866E-24 2.31867E-24 2.31867E-24 2.31868E-24 2.31868E-24
++ 2.31869E-24 2.31869E-24 2.31869E-24 2.31870E-24 2.31870E-24 2.31871E-24 2.31871E-24 2.31872E-24 2.31872E-24 2.31873E-24
++ 2.31873E-24 2.31873E-24 2.31874E-24 2.31874E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24
++ 2.31875E-24 2.31875E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24
++ 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24
++ 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24
++ 2.31877E-24 2.31877E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31878E-24 2.31877E-24 2.31877E-24
++ 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24
++ 2.31877E-24 2.31877E-24 2.31877E-24 2.31877E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24
++ 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31876E-24 2.31875E-24 2.31875E-24
++ 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31875E-24 2.31874E-24 2.31874E-24 2.31873E-24 2.31873E-24
++ 2.31873E-24 2.31872E-24 2.31872E-24 2.31871E-24 2.31871E-24 2.31870E-24 2.31870E-24 2.31869E-24 2.31869E-24 2.31869E-24
++ 2.31868E-24 2.31868E-24 2.31867E-24 2.31867E-24 2.31866E-24 2.31866E-24 2.31866E-24 2.31865E-24 2.31865E-24 2.31864E-24
++ 2.31864E-24 2.31864E-24 2.31863E-24 2.31863E-24 2.31862E-24 2.31862E-24 2.31862E-24 2.31861E-24 2.31861E-24 2.31861E-24
++ 1.49737E-24 1.49737E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49739E-24 1.49739E-24 1.49739E-24 1.49739E-24
++ 1.49740E-24 1.49740E-24 1.49740E-24 1.49740E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49742E-24 1.49742E-24
++ 1.49742E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49744E-24 1.49744E-24 1.49744E-24 1.49745E-24 1.49745E-24
++ 1.49745E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
++ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
++ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
++ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
++ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
++ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24
++ 1.49748E-24 1.49748E-24 1.49748E-24 1.49748E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
++ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24
++ 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49747E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49746E-24 1.49745E-24
++ 1.49745E-24 1.49745E-24 1.49744E-24 1.49744E-24 1.49744E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49743E-24 1.49742E-24
++ 1.49742E-24 1.49742E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49741E-24 1.49740E-24 1.49740E-24 1.49740E-24 1.49740E-24
++ 1.49739E-24 1.49739E-24 1.49739E-24 1.49739E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49738E-24 1.49737E-24 1.49737E-24
++ 9.63575E-25 9.63576E-25 9.63578E-25 9.63579E-25 9.63581E-25 9.63583E-25 9.63584E-25 9.63586E-25 9.63588E-25 9.63589E-25
++ 9.63591E-25 9.63593E-25 9.63594E-25 9.63596E-25 9.63598E-25 9.63599E-25 9.63601E-25 9.63603E-25 9.63605E-25 9.63607E-25
++ 9.63608E-25 9.63610E-25 9.63612E-25 9.63614E-25 9.63616E-25 9.63618E-25 9.63620E-25 9.63622E-25 9.63624E-25 9.63626E-25
++ 9.63628E-25 9.63630E-25 9.63632E-25 9.63634E-25 9.63636E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25
++ 9.63638E-25 9.63638E-25 9.63638E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63640E-25 9.63640E-25 9.63640E-25
++ 9.63641E-25 9.63641E-25 9.63641E-25 9.63642E-25 9.63642E-25 9.63642E-25 9.63643E-25 9.63643E-25 9.63644E-25 9.63644E-25
++ 9.63644E-25 9.63645E-25 9.63645E-25 9.63645E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63647E-25 9.63647E-25
++ 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25 9.63647E-25
++ 9.63647E-25 9.63647E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63646E-25 9.63645E-25 9.63645E-25 9.63645E-25 9.63644E-25
++ 9.63644E-25 9.63644E-25 9.63643E-25 9.63643E-25 9.63642E-25 9.63642E-25 9.63642E-25 9.63641E-25 9.63641E-25 9.63641E-25
++ 9.63640E-25 9.63640E-25 9.63640E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63639E-25 9.63638E-25 9.63638E-25 9.63638E-25
++ 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63638E-25 9.63636E-25 9.63634E-25 9.63632E-25 9.63630E-25 9.63628E-25
++ 9.63626E-25 9.63624E-25 9.63622E-25 9.63620E-25 9.63618E-25 9.63616E-25 9.63614E-25 9.63612E-25 9.63610E-25 9.63608E-25
++ 9.63607E-25 9.63605E-25 9.63603E-25 9.63601E-25 9.63599E-25 9.63598E-25 9.63596E-25 9.63594E-25 9.63593E-25 9.63591E-25
++ 9.63589E-25 9.63588E-25 9.63586E-25 9.63584E-25 9.63583E-25 9.63581E-25 9.63579E-25 9.63578E-25 9.63576E-25 9.63575E-25
++ 6.17867E-25 6.17868E-25 6.17869E-25 6.17870E-25 6.17871E-25 6.17872E-25 6.17873E-25 6.17875E-25 6.17876E-25 6.17877E-25
++ 6.17878E-25 6.17879E-25 6.17880E-25 6.17881E-25 6.17882E-25 6.17883E-25 6.17884E-25 6.17886E-25 6.17887E-25 6.17888E-25
++ 6.17889E-25 6.17890E-25 6.17892E-25 6.17893E-25 6.17894E-25 6.17895E-25 6.17896E-25 6.17898E-25 6.17899E-25 6.17900E-25
++ 6.17902E-25 6.17903E-25 6.17904E-25 6.17906E-25 6.17907E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25
++ 6.17908E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17910E-25 6.17910E-25 6.17910E-25
++ 6.17910E-25 6.17910E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17912E-25 6.17912E-25 6.17912E-25 6.17912E-25
++ 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25
++ 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25
++ 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17914E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25 6.17913E-25
++ 6.17912E-25 6.17912E-25 6.17912E-25 6.17912E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17911E-25 6.17910E-25 6.17910E-25
++ 6.17910E-25 6.17910E-25 6.17910E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17909E-25 6.17908E-25
++ 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17908E-25 6.17907E-25 6.17906E-25 6.17904E-25 6.17903E-25 6.17902E-25
++ 6.17900E-25 6.17899E-25 6.17898E-25 6.17896E-25 6.17895E-25 6.17894E-25 6.17893E-25 6.17892E-25 6.17890E-25 6.17889E-25
++ 6.17888E-25 6.17887E-25 6.17886E-25 6.17884E-25 6.17883E-25 6.17882E-25 6.17881E-25 6.17880E-25 6.17879E-25 6.17878E-25
++ 6.17877E-25 6.17876E-25 6.17875E-25 6.17873E-25 6.17872E-25 6.17871E-25 6.17870E-25 6.17869E-25 6.17868E-25 6.17867E-25
++ 3.94784E-25 3.94784E-25 3.94785E-25 3.94786E-25 3.94786E-25 3.94787E-25 3.94788E-25 3.94788E-25 3.94789E-25 3.94790E-25
++ 3.94790E-25 3.94791E-25 3.94792E-25 3.94793E-25 3.94793E-25 3.94794E-25 3.94795E-25 3.94796E-25 3.94796E-25 3.94797E-25
++ 3.94798E-25 3.94799E-25 3.94799E-25 3.94800E-25 3.94801E-25 3.94802E-25 3.94803E-25 3.94803E-25 3.94804E-25 3.94805E-25
++ 3.94806E-25 3.94807E-25 3.94808E-25 3.94808E-25 3.94809E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25
++ 3.94810E-25 3.94810E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25
++ 3.94811E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94813E-25 3.94813E-25 3.94813E-25
++ 3.94813E-25 3.94813E-25 3.94813E-25 3.94813E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25
++ 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25
++ 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94814E-25 3.94813E-25 3.94813E-25 3.94813E-25 3.94813E-25
++ 3.94813E-25 3.94813E-25 3.94813E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94812E-25 3.94811E-25
++ 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94811E-25 3.94810E-25 3.94810E-25
++ 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94810E-25 3.94809E-25 3.94808E-25 3.94808E-25 3.94807E-25 3.94806E-25
++ 3.94805E-25 3.94804E-25 3.94803E-25 3.94803E-25 3.94802E-25 3.94801E-25 3.94800E-25 3.94799E-25 3.94799E-25 3.94798E-25
++ 3.94797E-25 3.94796E-25 3.94796E-25 3.94795E-25 3.94794E-25 3.94793E-25 3.94793E-25 3.94792E-25 3.94791E-25 3.94790E-25
++ 3.94790E-25 3.94789E-25 3.94788E-25 3.94788E-25 3.94787E-25 3.94786E-25 3.94786E-25 3.94785E-25 3.94784E-25 3.94784E-25
++ 2.51349E-25 2.51350E-25 2.51350E-25 2.51351E-25 2.51351E-25 2.51352E-25 2.51352E-25 2.51352E-25 2.51353E-25 2.51353E-25
++ 2.51354E-25 2.51354E-25 2.51355E-25 2.51355E-25 2.51356E-25 2.51356E-25 2.51357E-25 2.51357E-25 2.51358E-25 2.51358E-25
++ 2.51359E-25 2.51359E-25 2.51360E-25 2.51360E-25 2.51361E-25 2.51361E-25 2.51362E-25 2.51362E-25 2.51363E-25 2.51363E-25
++ 2.51364E-25 2.51364E-25 2.51365E-25 2.51365E-25 2.51366E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25
++ 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25
++ 2.51367E-25 2.51367E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25
++ 2.51368E-25 2.51368E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25
++ 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25
++ 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51369E-25 2.51368E-25 2.51368E-25
++ 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51368E-25 2.51367E-25 2.51367E-25
++ 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25
++ 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51367E-25 2.51366E-25 2.51365E-25 2.51365E-25 2.51364E-25 2.51364E-25
++ 2.51363E-25 2.51363E-25 2.51362E-25 2.51362E-25 2.51361E-25 2.51361E-25 2.51360E-25 2.51360E-25 2.51359E-25 2.51359E-25
++ 2.51358E-25 2.51358E-25 2.51357E-25 2.51357E-25 2.51356E-25 2.51356E-25 2.51355E-25 2.51355E-25 2.51354E-25 2.51354E-25
++ 2.51353E-25 2.51353E-25 2.51352E-25 2.51352E-25 2.51352E-25 2.51351E-25 2.51351E-25 2.51350E-25 2.51350E-25 2.51349E-25
++ 1.59460E-25 1.59460E-25 1.59460E-25 1.59461E-25 1.59461E-25 1.59461E-25 1.59462E-25 1.59462E-25 1.59462E-25 1.59462E-25
++ 1.59463E-25 1.59463E-25 1.59463E-25 1.59464E-25 1.59464E-25 1.59464E-25 1.59465E-25 1.59465E-25 1.59465E-25 1.59465E-25
++ 1.59466E-25 1.59466E-25 1.59466E-25 1.59467E-25 1.59467E-25 1.59467E-25 1.59468E-25 1.59468E-25 1.59468E-25 1.59469E-25
++ 1.59469E-25 1.59469E-25 1.59470E-25 1.59470E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25
++ 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25
++ 1.59471E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25
++ 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59473E-25 1.59473E-25
++ 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25 1.59473E-25
++ 1.59473E-25 1.59473E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25
++ 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59472E-25 1.59471E-25
++ 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25
++ 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59471E-25 1.59470E-25 1.59470E-25 1.59469E-25 1.59469E-25
++ 1.59469E-25 1.59468E-25 1.59468E-25 1.59468E-25 1.59467E-25 1.59467E-25 1.59467E-25 1.59466E-25 1.59466E-25 1.59466E-25
++ 1.59465E-25 1.59465E-25 1.59465E-25 1.59465E-25 1.59464E-25 1.59464E-25 1.59464E-25 1.59463E-25 1.59463E-25 1.59463E-25
++ 1.59462E-25 1.59462E-25 1.59462E-25 1.59462E-25 1.59461E-25 1.59461E-25 1.59461E-25 1.59460E-25 1.59460E-25 1.59460E-25
++ 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25
++ 1.00806E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00808E-25 1.00808E-25 1.00808E-25 1.00808E-25
++ 1.00808E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00810E-25 1.00810E-25 1.00810E-25 1.00810E-25
++ 1.00811E-25 1.00811E-25 1.00811E-25 1.00811E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
++ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
++ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
++ 1.00812E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25
++ 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25
++ 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00813E-25 1.00812E-25
++ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
++ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25
++ 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00812E-25 1.00811E-25 1.00811E-25 1.00811E-25 1.00811E-25
++ 1.00810E-25 1.00810E-25 1.00810E-25 1.00810E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00809E-25 1.00808E-25
++ 1.00808E-25 1.00808E-25 1.00808E-25 1.00808E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00807E-25 1.00806E-25
++ 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00806E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25 1.00805E-25
++ 6.34988E-26 6.34989E-26 6.34990E-26 6.34992E-26 6.34993E-26 6.34994E-26 6.34995E-26 6.34996E-26 6.34997E-26 6.34998E-26
++ 6.35000E-26 6.35001E-26 6.35002E-26 6.35003E-26 6.35004E-26 6.35006E-26 6.35007E-26 6.35008E-26 6.35010E-26 6.35011E-26
++ 6.35012E-26 6.35013E-26 6.35015E-26 6.35016E-26 6.35017E-26 6.35019E-26 6.35020E-26 6.35022E-26 6.35023E-26 6.35025E-26
++ 6.35026E-26 6.35027E-26 6.35029E-26 6.35030E-26 6.35032E-26 6.35033E-26 6.35033E-26 6.35033E-26 6.35034E-26 6.35034E-26
++ 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35035E-26 6.35035E-26 6.35035E-26 6.35035E-26
++ 6.35036E-26 6.35036E-26 6.35036E-26 6.35036E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35038E-26 6.35038E-26
++ 6.35038E-26 6.35038E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35040E-26 6.35040E-26 6.35040E-26
++ 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26 6.35040E-26
++ 6.35040E-26 6.35040E-26 6.35040E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35039E-26 6.35038E-26 6.35038E-26
++ 6.35038E-26 6.35038E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35037E-26 6.35036E-26 6.35036E-26 6.35036E-26 6.35036E-26
++ 6.35035E-26 6.35035E-26 6.35035E-26 6.35035E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26 6.35034E-26
++ 6.35034E-26 6.35034E-26 6.35033E-26 6.35033E-26 6.35033E-26 6.35032E-26 6.35030E-26 6.35029E-26 6.35027E-26 6.35026E-26
++ 6.35025E-26 6.35023E-26 6.35022E-26 6.35020E-26 6.35019E-26 6.35017E-26 6.35016E-26 6.35015E-26 6.35013E-26 6.35012E-26
++ 6.35011E-26 6.35010E-26 6.35008E-26 6.35007E-26 6.35006E-26 6.35004E-26 6.35003E-26 6.35002E-26 6.35001E-26 6.35000E-26
++ 6.34998E-26 6.34997E-26 6.34996E-26 6.34995E-26 6.34994E-26 6.34993E-26 6.34992E-26 6.34990E-26 6.34989E-26 6.34988E-26
++ 3.98572E-26 3.98573E-26 3.98574E-26 3.98574E-26 3.98575E-26 3.98576E-26 3.98576E-26 3.98577E-26 3.98578E-26 3.98579E-26
++ 3.98579E-26 3.98580E-26 3.98581E-26 3.98582E-26 3.98582E-26 3.98583E-26 3.98584E-26 3.98585E-26 3.98586E-26 3.98587E-26
++ 3.98587E-26 3.98588E-26 3.98589E-26 3.98590E-26 3.98591E-26 3.98592E-26 3.98593E-26 3.98593E-26 3.98594E-26 3.98595E-26
++ 3.98596E-26 3.98597E-26 3.98598E-26 3.98599E-26 3.98600E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26
++ 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26
++ 3.98602E-26 3.98602E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98604E-26 3.98604E-26
++ 3.98604E-26 3.98604E-26 3.98604E-26 3.98604E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26
++ 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26
++ 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98605E-26 3.98604E-26 3.98604E-26 3.98604E-26 3.98604E-26
++ 3.98604E-26 3.98604E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98603E-26 3.98602E-26 3.98602E-26
++ 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98602E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26
++ 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98601E-26 3.98600E-26 3.98599E-26 3.98598E-26 3.98597E-26 3.98596E-26
++ 3.98595E-26 3.98594E-26 3.98593E-26 3.98593E-26 3.98592E-26 3.98591E-26 3.98590E-26 3.98589E-26 3.98588E-26 3.98587E-26
++ 3.98587E-26 3.98586E-26 3.98585E-26 3.98584E-26 3.98583E-26 3.98582E-26 3.98582E-26 3.98581E-26 3.98580E-26 3.98579E-26
++ 3.98579E-26 3.98578E-26 3.98577E-26 3.98576E-26 3.98576E-26 3.98575E-26 3.98574E-26 3.98574E-26 3.98573E-26 3.98572E-26
++ 2.49290E-26 2.49290E-26 2.49291E-26 2.49291E-26 2.49292E-26 2.49292E-26 2.49293E-26 2.49293E-26 2.49294E-26 2.49294E-26
++ 2.49295E-26 2.49295E-26 2.49296E-26 2.49296E-26 2.49297E-26 2.49297E-26 2.49298E-26 2.49298E-26 2.49299E-26 2.49299E-26
++ 2.49300E-26 2.49300E-26 2.49301E-26 2.49301E-26 2.49302E-26 2.49302E-26 2.49303E-26 2.49304E-26 2.49304E-26 2.49305E-26
++ 2.49305E-26 2.49306E-26 2.49306E-26 2.49307E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26
++ 2.49308E-26 2.49308E-26 2.49308E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26
++ 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26
++ 2.49310E-26 2.49310E-26 2.49310E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26
++ 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26
++ 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49311E-26 2.49310E-26 2.49310E-26 2.49310E-26
++ 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49310E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26
++ 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49309E-26 2.49308E-26 2.49308E-26 2.49308E-26
++ 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49308E-26 2.49307E-26 2.49306E-26 2.49306E-26 2.49305E-26
++ 2.49305E-26 2.49304E-26 2.49304E-26 2.49303E-26 2.49302E-26 2.49302E-26 2.49301E-26 2.49301E-26 2.49300E-26 2.49300E-26
++ 2.49299E-26 2.49299E-26 2.49298E-26 2.49298E-26 2.49297E-26 2.49297E-26 2.49296E-26 2.49296E-26 2.49295E-26 2.49295E-26
++ 2.49294E-26 2.49294E-26 2.49293E-26 2.49293E-26 2.49292E-26 2.49292E-26 2.49291E-26 2.49291E-26 2.49290E-26 2.49290E-26
++ 1.55367E-26 1.55368E-26 1.55368E-26 1.55368E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55370E-26 1.55370E-26
++ 1.55370E-26 1.55371E-26 1.55371E-26 1.55371E-26 1.55372E-26 1.55372E-26 1.55372E-26 1.55373E-26 1.55373E-26 1.55373E-26
++ 1.55374E-26 1.55374E-26 1.55374E-26 1.55375E-26 1.55375E-26 1.55375E-26 1.55376E-26 1.55376E-26 1.55376E-26 1.55377E-26
++ 1.55377E-26 1.55377E-26 1.55378E-26 1.55378E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26
++ 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26
++ 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26
++ 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26
++ 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26
++ 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55381E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26
++ 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26 1.55380E-26
++ 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26
++ 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55379E-26 1.55378E-26 1.55378E-26 1.55377E-26 1.55377E-26
++ 1.55377E-26 1.55376E-26 1.55376E-26 1.55376E-26 1.55375E-26 1.55375E-26 1.55375E-26 1.55374E-26 1.55374E-26 1.55374E-26
++ 1.55373E-26 1.55373E-26 1.55373E-26 1.55372E-26 1.55372E-26 1.55372E-26 1.55371E-26 1.55371E-26 1.55371E-26 1.55370E-26
++ 1.55370E-26 1.55370E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55369E-26 1.55368E-26 1.55368E-26 1.55368E-26 1.55367E-26
++ 9.64879E-27 9.64881E-27 9.64882E-27 9.64884E-27 9.64886E-27 9.64888E-27 9.64890E-27 9.64891E-27 9.64893E-27 9.64895E-27
++ 9.64897E-27 9.64899E-27 9.64901E-27 9.64903E-27 9.64905E-27 9.64907E-27 9.64909E-27 9.64911E-27 9.64913E-27 9.64915E-27
++ 9.64917E-27 9.64919E-27 9.64921E-27 9.64923E-27 9.64926E-27 9.64928E-27 9.64930E-27 9.64932E-27 9.64935E-27 9.64937E-27
++ 9.64939E-27 9.64942E-27 9.64944E-27 9.64946E-27 9.64949E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64952E-27
++ 9.64952E-27 9.64952E-27 9.64952E-27 9.64952E-27 9.64953E-27 9.64953E-27 9.64953E-27 9.64954E-27 9.64954E-27 9.64954E-27
++ 9.64955E-27 9.64955E-27 9.64956E-27 9.64956E-27 9.64956E-27 9.64957E-27 9.64957E-27 9.64958E-27 9.64958E-27 9.64959E-27
++ 9.64959E-27 9.64959E-27 9.64960E-27 9.64960E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64962E-27 9.64962E-27
++ 9.64962E-27 9.64962E-27 9.64962E-27 9.64962E-27 9.64963E-27 9.64963E-27 9.64962E-27 9.64962E-27 9.64962E-27 9.64962E-27
++ 9.64962E-27 9.64962E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64961E-27 9.64960E-27 9.64960E-27 9.64959E-27 9.64959E-27
++ 9.64959E-27 9.64958E-27 9.64958E-27 9.64957E-27 9.64957E-27 9.64956E-27 9.64956E-27 9.64956E-27 9.64955E-27 9.64955E-27
++ 9.64954E-27 9.64954E-27 9.64954E-27 9.64953E-27 9.64953E-27 9.64953E-27 9.64952E-27 9.64952E-27 9.64952E-27 9.64952E-27
++ 9.64952E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64951E-27 9.64949E-27 9.64946E-27 9.64944E-27 9.64942E-27 9.64939E-27
++ 9.64937E-27 9.64935E-27 9.64932E-27 9.64930E-27 9.64928E-27 9.64926E-27 9.64923E-27 9.64921E-27 9.64919E-27 9.64917E-27
++ 9.64915E-27 9.64913E-27 9.64911E-27 9.64909E-27 9.64907E-27 9.64905E-27 9.64903E-27 9.64901E-27 9.64899E-27 9.64897E-27
++ 9.64895E-27 9.64893E-27 9.64891E-27 9.64890E-27 9.64888E-27 9.64886E-27 9.64884E-27 9.64882E-27 9.64881E-27 9.64879E-27
++ 5.97095E-27 5.97096E-27 5.97097E-27 5.97098E-27 5.97100E-27 5.97101E-27 5.97102E-27 5.97103E-27 5.97104E-27 5.97105E-27
++ 5.97106E-27 5.97108E-27 5.97109E-27 5.97110E-27 5.97111E-27 5.97112E-27 5.97114E-27 5.97115E-27 5.97116E-27 5.97118E-27
++ 5.97119E-27 5.97120E-27 5.97122E-27 5.97123E-27 5.97124E-27 5.97126E-27 5.97127E-27 5.97129E-27 5.97130E-27 5.97131E-27
++ 5.97133E-27 5.97134E-27 5.97136E-27 5.97137E-27 5.97139E-27 5.97140E-27 5.97140E-27 5.97140E-27 5.97141E-27 5.97141E-27
++ 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97142E-27 5.97142E-27 5.97142E-27 5.97142E-27
++ 5.97143E-27 5.97143E-27 5.97143E-27 5.97143E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97145E-27 5.97145E-27
++ 5.97145E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27
++ 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27
++ 5.97147E-27 5.97147E-27 5.97147E-27 5.97147E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97146E-27 5.97145E-27
++ 5.97145E-27 5.97145E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97144E-27 5.97143E-27 5.97143E-27 5.97143E-27 5.97143E-27
++ 5.97142E-27 5.97142E-27 5.97142E-27 5.97142E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27 5.97141E-27
++ 5.97141E-27 5.97141E-27 5.97140E-27 5.97140E-27 5.97140E-27 5.97139E-27 5.97137E-27 5.97136E-27 5.97134E-27 5.97133E-27
++ 5.97131E-27 5.97130E-27 5.97129E-27 5.97127E-27 5.97126E-27 5.97124E-27 5.97123E-27 5.97122E-27 5.97120E-27 5.97119E-27
++ 5.97118E-27 5.97116E-27 5.97115E-27 5.97114E-27 5.97112E-27 5.97111E-27 5.97110E-27 5.97109E-27 5.97108E-27 5.97106E-27
++ 5.97105E-27 5.97104E-27 5.97103E-27 5.97102E-27 5.97101E-27 5.97100E-27 5.97098E-27 5.97097E-27 5.97096E-27 5.97095E-27
++ 3.68191E-27 3.68191E-27 3.68192E-27 3.68193E-27 3.68193E-27 3.68194E-27 3.68195E-27 3.68195E-27 3.68196E-27 3.68197E-27
++ 3.68198E-27 3.68198E-27 3.68199E-27 3.68200E-27 3.68201E-27 3.68201E-27 3.68202E-27 3.68203E-27 3.68204E-27 3.68205E-27
++ 3.68205E-27 3.68206E-27 3.68207E-27 3.68208E-27 3.68209E-27 3.68210E-27 3.68210E-27 3.68211E-27 3.68212E-27 3.68213E-27
++ 3.68214E-27 3.68215E-27 3.68216E-27 3.68217E-27 3.68218E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27
++ 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68220E-27 3.68220E-27 3.68220E-27 3.68220E-27
++ 3.68220E-27 3.68220E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68222E-27 3.68222E-27
++ 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27
++ 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27
++ 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68223E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27 3.68222E-27
++ 3.68222E-27 3.68222E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68221E-27 3.68220E-27 3.68220E-27
++ 3.68220E-27 3.68220E-27 3.68220E-27 3.68220E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27
++ 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68219E-27 3.68218E-27 3.68217E-27 3.68216E-27 3.68215E-27 3.68214E-27
++ 3.68213E-27 3.68212E-27 3.68211E-27 3.68210E-27 3.68210E-27 3.68209E-27 3.68208E-27 3.68207E-27 3.68206E-27 3.68205E-27
++ 3.68205E-27 3.68204E-27 3.68203E-27 3.68202E-27 3.68201E-27 3.68201E-27 3.68200E-27 3.68199E-27 3.68198E-27 3.68198E-27
++ 3.68197E-27 3.68196E-27 3.68195E-27 3.68195E-27 3.68194E-27 3.68193E-27 3.68193E-27 3.68192E-27 3.68191E-27 3.68191E-27
++ 2.26235E-27 2.26236E-27 2.26236E-27 2.26237E-27 2.26237E-27 2.26238E-27 2.26238E-27 2.26238E-27 2.26239E-27 2.26239E-27
++ 2.26240E-27 2.26240E-27 2.26241E-27 2.26241E-27 2.26242E-27 2.26242E-27 2.26243E-27 2.26243E-27 2.26244E-27 2.26244E-27
++ 2.26245E-27 2.26245E-27 2.26246E-27 2.26246E-27 2.26247E-27 2.26247E-27 2.26248E-27 2.26248E-27 2.26249E-27 2.26249E-27
++ 2.26250E-27 2.26251E-27 2.26251E-27 2.26252E-27 2.26252E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27
++ 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26254E-27 2.26254E-27 2.26254E-27
++ 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26255E-27 2.26255E-27 2.26255E-27
++ 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26256E-27 2.26256E-27
++ 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27 2.26256E-27
++ 2.26256E-27 2.26256E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27 2.26255E-27
++ 2.26255E-27 2.26255E-27 2.26255E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27 2.26254E-27
++ 2.26254E-27 2.26254E-27 2.26254E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27
++ 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26253E-27 2.26252E-27 2.26252E-27 2.26251E-27 2.26251E-27 2.26250E-27
++ 2.26249E-27 2.26249E-27 2.26248E-27 2.26248E-27 2.26247E-27 2.26247E-27 2.26246E-27 2.26246E-27 2.26245E-27 2.26245E-27
++ 2.26244E-27 2.26244E-27 2.26243E-27 2.26243E-27 2.26242E-27 2.26242E-27 2.26241E-27 2.26241E-27 2.26240E-27 2.26240E-27
++ 2.26239E-27 2.26239E-27 2.26238E-27 2.26238E-27 2.26238E-27 2.26237E-27 2.26237E-27 2.26236E-27 2.26236E-27 2.26235E-27
++ 1.38518E-27 1.38519E-27 1.38519E-27 1.38519E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38521E-27 1.38521E-27
++ 1.38521E-27 1.38521E-27 1.38522E-27 1.38522E-27 1.38522E-27 1.38523E-27 1.38523E-27 1.38523E-27 1.38524E-27 1.38524E-27
++ 1.38524E-27 1.38525E-27 1.38525E-27 1.38525E-27 1.38526E-27 1.38526E-27 1.38526E-27 1.38527E-27 1.38527E-27 1.38527E-27
++ 1.38528E-27 1.38528E-27 1.38528E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27
++ 1.38529E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27
++ 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38531E-27
++ 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27
++ 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27
++ 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27 1.38531E-27
++ 1.38531E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27
++ 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38530E-27 1.38529E-27
++ 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38529E-27 1.38528E-27 1.38528E-27 1.38528E-27
++ 1.38527E-27 1.38527E-27 1.38527E-27 1.38526E-27 1.38526E-27 1.38526E-27 1.38525E-27 1.38525E-27 1.38525E-27 1.38524E-27
++ 1.38524E-27 1.38524E-27 1.38523E-27 1.38523E-27 1.38523E-27 1.38522E-27 1.38522E-27 1.38522E-27 1.38521E-27 1.38521E-27
++ 1.38521E-27 1.38521E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38520E-27 1.38519E-27 1.38519E-27 1.38519E-27 1.38518E-27
++ 8.45113E-28 8.45114E-28 8.45116E-28 8.45118E-28 8.45119E-28 8.45121E-28 8.45123E-28 8.45124E-28 8.45126E-28 8.45128E-28
++ 8.45130E-28 8.45131E-28 8.45133E-28 8.45135E-28 8.45137E-28 8.45139E-28 8.45140E-28 8.45142E-28 8.45144E-28 8.45146E-28
++ 8.45148E-28 8.45150E-28 8.45152E-28 8.45154E-28 8.45156E-28 8.45158E-28 8.45160E-28 8.45162E-28 8.45165E-28 8.45167E-28
++ 8.45169E-28 8.45171E-28 8.45173E-28 8.45176E-28 8.45178E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45181E-28
++ 8.45181E-28 8.45181E-28 8.45181E-28 8.45181E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45183E-28 8.45183E-28
++ 8.45184E-28 8.45184E-28 8.45184E-28 8.45185E-28 8.45185E-28 8.45186E-28 8.45186E-28 8.45186E-28 8.45187E-28 8.45187E-28
++ 8.45188E-28 8.45188E-28 8.45188E-28 8.45189E-28 8.45189E-28 8.45189E-28 8.45190E-28 8.45190E-28 8.45190E-28 8.45190E-28
++ 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28 8.45191E-28
++ 8.45190E-28 8.45190E-28 8.45190E-28 8.45190E-28 8.45189E-28 8.45189E-28 8.45189E-28 8.45188E-28 8.45188E-28 8.45188E-28
++ 8.45187E-28 8.45187E-28 8.45186E-28 8.45186E-28 8.45186E-28 8.45185E-28 8.45185E-28 8.45184E-28 8.45184E-28 8.45184E-28
++ 8.45183E-28 8.45183E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45182E-28 8.45181E-28 8.45181E-28 8.45181E-28 8.45181E-28
++ 8.45181E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45180E-28 8.45178E-28 8.45176E-28 8.45173E-28 8.45171E-28 8.45169E-28
++ 8.45167E-28 8.45165E-28 8.45162E-28 8.45160E-28 8.45158E-28 8.45156E-28 8.45154E-28 8.45152E-28 8.45150E-28 8.45148E-28
++ 8.45146E-28 8.45144E-28 8.45142E-28 8.45140E-28 8.45139E-28 8.45137E-28 8.45135E-28 8.45133E-28 8.45131E-28 8.45130E-28
++ 8.45128E-28 8.45126E-28 8.45124E-28 8.45123E-28 8.45121E-28 8.45119E-28 8.45118E-28 8.45116E-28 8.45114E-28 8.45113E-28
++ 5.13786E-28 5.13786E-28 5.13787E-28 5.13789E-28 5.13790E-28 5.13791E-28 5.13792E-28 5.13793E-28 5.13794E-28 5.13795E-28
++ 5.13796E-28 5.13797E-28 5.13798E-28 5.13799E-28 5.13800E-28 5.13801E-28 5.13802E-28 5.13804E-28 5.13805E-28 5.13806E-28
++ 5.13807E-28 5.13808E-28 5.13810E-28 5.13811E-28 5.13812E-28 5.13813E-28 5.13815E-28 5.13816E-28 5.13817E-28 5.13819E-28
++ 5.13820E-28 5.13821E-28 5.13823E-28 5.13824E-28 5.13826E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28
++ 5.13827E-28 5.13827E-28 5.13827E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13829E-28 5.13829E-28
++ 5.13829E-28 5.13829E-28 5.13829E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13831E-28 5.13831E-28 5.13831E-28
++ 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28
++ 5.13833E-28 5.13833E-28 5.13833E-28 5.13834E-28 5.13834E-28 5.13834E-28 5.13834E-28 5.13833E-28 5.13833E-28 5.13833E-28
++ 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13833E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28 5.13832E-28
++ 5.13831E-28 5.13831E-28 5.13831E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13830E-28 5.13829E-28 5.13829E-28 5.13829E-28
++ 5.13829E-28 5.13829E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13828E-28 5.13827E-28 5.13827E-28 5.13827E-28
++ 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13827E-28 5.13826E-28 5.13824E-28 5.13823E-28 5.13821E-28 5.13820E-28
++ 5.13819E-28 5.13817E-28 5.13816E-28 5.13815E-28 5.13813E-28 5.13812E-28 5.13811E-28 5.13810E-28 5.13808E-28 5.13807E-28
++ 5.13806E-28 5.13805E-28 5.13804E-28 5.13802E-28 5.13801E-28 5.13800E-28 5.13799E-28 5.13798E-28 5.13797E-28 5.13796E-28
++ 5.13795E-28 5.13794E-28 5.13793E-28 5.13792E-28 5.13791E-28 5.13790E-28 5.13789E-28 5.13787E-28 5.13786E-28 5.13786E-28
++ 3.11250E-28 3.11251E-28 3.11251E-28 3.11252E-28 3.11253E-28 3.11253E-28 3.11254E-28 3.11255E-28 3.11255E-28 3.11256E-28
++ 3.11256E-28 3.11257E-28 3.11258E-28 3.11258E-28 3.11259E-28 3.11260E-28 3.11261E-28 3.11261E-28 3.11262E-28 3.11263E-28
++ 3.11263E-28 3.11264E-28 3.11265E-28 3.11266E-28 3.11266E-28 3.11267E-28 3.11268E-28 3.11269E-28 3.11270E-28 3.11270E-28
++ 3.11271E-28 3.11272E-28 3.11273E-28 3.11274E-28 3.11275E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28
++ 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11277E-28 3.11277E-28
++ 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28
++ 3.11278E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28
++ 3.11279E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11280E-28 3.11279E-28
++ 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11279E-28 3.11278E-28
++ 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11278E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28 3.11277E-28
++ 3.11277E-28 3.11277E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28
++ 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11276E-28 3.11275E-28 3.11274E-28 3.11273E-28 3.11272E-28 3.11271E-28
++ 3.11270E-28 3.11270E-28 3.11269E-28 3.11268E-28 3.11267E-28 3.11266E-28 3.11266E-28 3.11265E-28 3.11264E-28 3.11263E-28
++ 3.11263E-28 3.11262E-28 3.11261E-28 3.11261E-28 3.11260E-28 3.11259E-28 3.11258E-28 3.11258E-28 3.11257E-28 3.11256E-28
++ 3.11256E-28 3.11255E-28 3.11255E-28 3.11254E-28 3.11253E-28 3.11253E-28 3.11252E-28 3.11251E-28 3.11251E-28 3.11250E-28
++ 1.87888E-28 1.87888E-28 1.87888E-28 1.87889E-28 1.87889E-28 1.87890E-28 1.87890E-28 1.87890E-28 1.87891E-28 1.87891E-28
++ 1.87892E-28 1.87892E-28 1.87892E-28 1.87893E-28 1.87893E-28 1.87894E-28 1.87894E-28 1.87894E-28 1.87895E-28 1.87895E-28
++ 1.87896E-28 1.87896E-28 1.87897E-28 1.87897E-28 1.87898E-28 1.87898E-28 1.87899E-28 1.87899E-28 1.87900E-28 1.87900E-28
++ 1.87901E-28 1.87901E-28 1.87902E-28 1.87902E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28
++ 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28
++ 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28
++ 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87906E-28 1.87906E-28
++ 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28 1.87906E-28
++ 1.87906E-28 1.87906E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28
++ 1.87905E-28 1.87905E-28 1.87905E-28 1.87905E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28
++ 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87904E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28
++ 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87903E-28 1.87902E-28 1.87902E-28 1.87901E-28 1.87901E-28
++ 1.87900E-28 1.87900E-28 1.87899E-28 1.87899E-28 1.87898E-28 1.87898E-28 1.87897E-28 1.87897E-28 1.87896E-28 1.87896E-28
++ 1.87895E-28 1.87895E-28 1.87894E-28 1.87894E-28 1.87894E-28 1.87893E-28 1.87893E-28 1.87892E-28 1.87892E-28 1.87892E-28
++ 1.87891E-28 1.87891E-28 1.87890E-28 1.87890E-28 1.87890E-28 1.87889E-28 1.87889E-28 1.87888E-28 1.87888E-28 1.87888E-28
++ 1.13018E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13020E-28 1.13020E-28 1.13020E-28 1.13020E-28
++ 1.13021E-28 1.13021E-28 1.13021E-28 1.13021E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13023E-28 1.13023E-28
++ 1.13023E-28 1.13023E-28 1.13024E-28 1.13024E-28 1.13024E-28 1.13025E-28 1.13025E-28 1.13025E-28 1.13026E-28 1.13026E-28
++ 1.13026E-28 1.13026E-28 1.13027E-28 1.13027E-28 1.13027E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
++ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
++ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
++ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
++ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
++ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28
++ 1.13029E-28 1.13029E-28 1.13029E-28 1.13029E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
++ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28
++ 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13028E-28 1.13027E-28 1.13027E-28 1.13027E-28 1.13026E-28 1.13026E-28
++ 1.13026E-28 1.13026E-28 1.13025E-28 1.13025E-28 1.13025E-28 1.13024E-28 1.13024E-28 1.13024E-28 1.13023E-28 1.13023E-28
++ 1.13023E-28 1.13023E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13022E-28 1.13021E-28 1.13021E-28 1.13021E-28 1.13021E-28
++ 1.13020E-28 1.13020E-28 1.13020E-28 1.13020E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13019E-28 1.13018E-28
++ 6.77425E-29 6.77426E-29 6.77428E-29 6.77429E-29 6.77430E-29 6.77432E-29 6.77433E-29 6.77435E-29 6.77436E-29 6.77437E-29
++ 6.77439E-29 6.77440E-29 6.77442E-29 6.77443E-29 6.77445E-29 6.77447E-29 6.77448E-29 6.77450E-29 6.77451E-29 6.77453E-29
++ 6.77455E-29 6.77456E-29 6.77458E-29 6.77460E-29 6.77461E-29 6.77463E-29 6.77465E-29 6.77467E-29 6.77469E-29 6.77470E-29
++ 6.77472E-29 6.77474E-29 6.77476E-29 6.77478E-29 6.77480E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29
++ 6.77482E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77484E-29 6.77484E-29 6.77484E-29 6.77485E-29
++ 6.77485E-29 6.77485E-29 6.77486E-29 6.77486E-29 6.77486E-29 6.77487E-29 6.77487E-29 6.77487E-29 6.77488E-29 6.77488E-29
++ 6.77488E-29 6.77489E-29 6.77489E-29 6.77489E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77491E-29 6.77491E-29
++ 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29 6.77491E-29
++ 6.77491E-29 6.77491E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77490E-29 6.77489E-29 6.77489E-29 6.77489E-29 6.77488E-29
++ 6.77488E-29 6.77488E-29 6.77487E-29 6.77487E-29 6.77487E-29 6.77486E-29 6.77486E-29 6.77486E-29 6.77485E-29 6.77485E-29
++ 6.77485E-29 6.77484E-29 6.77484E-29 6.77484E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77483E-29 6.77482E-29
++ 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77482E-29 6.77480E-29 6.77478E-29 6.77476E-29 6.77474E-29 6.77472E-29
++ 6.77470E-29 6.77469E-29 6.77467E-29 6.77465E-29 6.77463E-29 6.77461E-29 6.77460E-29 6.77458E-29 6.77456E-29 6.77455E-29
++ 6.77453E-29 6.77451E-29 6.77450E-29 6.77448E-29 6.77447E-29 6.77445E-29 6.77443E-29 6.77442E-29 6.77440E-29 6.77439E-29
++ 6.77437E-29 6.77436E-29 6.77435E-29 6.77433E-29 6.77432E-29 6.77430E-29 6.77429E-29 6.77428E-29 6.77426E-29 6.77425E-29
++ 4.04610E-29 4.04610E-29 4.04611E-29 4.04612E-29 4.04613E-29 4.04614E-29 4.04614E-29 4.04615E-29 4.04616E-29 4.04617E-29
++ 4.04618E-29 4.04619E-29 4.04620E-29 4.04621E-29 4.04622E-29 4.04623E-29 4.04623E-29 4.04624E-29 4.04625E-29 4.04626E-29
++ 4.04627E-29 4.04628E-29 4.04629E-29 4.04630E-29 4.04632E-29 4.04633E-29 4.04634E-29 4.04635E-29 4.04636E-29 4.04637E-29
++ 4.04638E-29 4.04639E-29 4.04640E-29 4.04642E-29 4.04643E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29
++ 4.04644E-29 4.04644E-29 4.04644E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04646E-29
++ 4.04646E-29 4.04646E-29 4.04646E-29 4.04646E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04648E-29
++ 4.04648E-29 4.04648E-29 4.04648E-29 4.04648E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29
++ 4.04649E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04650E-29 4.04649E-29
++ 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04649E-29 4.04648E-29 4.04648E-29 4.04648E-29 4.04648E-29
++ 4.04648E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04647E-29 4.04646E-29 4.04646E-29 4.04646E-29 4.04646E-29
++ 4.04646E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04645E-29 4.04644E-29 4.04644E-29 4.04644E-29
++ 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04644E-29 4.04643E-29 4.04642E-29 4.04640E-29 4.04639E-29 4.04638E-29
++ 4.04637E-29 4.04636E-29 4.04635E-29 4.04634E-29 4.04633E-29 4.04632E-29 4.04630E-29 4.04629E-29 4.04628E-29 4.04627E-29
++ 4.04626E-29 4.04625E-29 4.04624E-29 4.04623E-29 4.04623E-29 4.04622E-29 4.04621E-29 4.04620E-29 4.04619E-29 4.04618E-29
++ 4.04617E-29 4.04616E-29 4.04615E-29 4.04614E-29 4.04614E-29 4.04613E-29 4.04612E-29 4.04611E-29 4.04610E-29 4.04610E-29
++ 2.40810E-29 2.40810E-29 2.40811E-29 2.40811E-29 2.40812E-29 2.40812E-29 2.40813E-29 2.40813E-29 2.40814E-29 2.40814E-29
++ 2.40815E-29 2.40815E-29 2.40816E-29 2.40817E-29 2.40817E-29 2.40818E-29 2.40818E-29 2.40819E-29 2.40819E-29 2.40820E-29
++ 2.40821E-29 2.40821E-29 2.40822E-29 2.40822E-29 2.40823E-29 2.40824E-29 2.40824E-29 2.40825E-29 2.40826E-29 2.40826E-29
++ 2.40827E-29 2.40828E-29 2.40828E-29 2.40829E-29 2.40830E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29
++ 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40832E-29
++ 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40833E-29 2.40833E-29 2.40833E-29
++ 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29
++ 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29
++ 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40834E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29 2.40833E-29
++ 2.40833E-29 2.40833E-29 2.40833E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29 2.40832E-29
++ 2.40832E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29
++ 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40831E-29 2.40830E-29 2.40829E-29 2.40828E-29 2.40828E-29 2.40827E-29
++ 2.40826E-29 2.40826E-29 2.40825E-29 2.40824E-29 2.40824E-29 2.40823E-29 2.40822E-29 2.40822E-29 2.40821E-29 2.40821E-29
++ 2.40820E-29 2.40819E-29 2.40819E-29 2.40818E-29 2.40818E-29 2.40817E-29 2.40817E-29 2.40816E-29 2.40815E-29 2.40815E-29
++ 2.40814E-29 2.40814E-29 2.40813E-29 2.40813E-29 2.40812E-29 2.40812E-29 2.40811E-29 2.40811E-29 2.40810E-29 2.40810E-29
++ 1.42816E-29 1.42816E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42818E-29 1.42818E-29 1.42818E-29 1.42819E-29
++ 1.42819E-29 1.42819E-29 1.42820E-29 1.42820E-29 1.42820E-29 1.42821E-29 1.42821E-29 1.42821E-29 1.42822E-29 1.42822E-29
++ 1.42822E-29 1.42823E-29 1.42823E-29 1.42823E-29 1.42824E-29 1.42824E-29 1.42825E-29 1.42825E-29 1.42825E-29 1.42826E-29
++ 1.42826E-29 1.42827E-29 1.42827E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29
++ 1.42828E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29
++ 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42830E-29 1.42830E-29 1.42830E-29
++ 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29
++ 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29
++ 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29 1.42830E-29
++ 1.42830E-29 1.42830E-29 1.42830E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29
++ 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42829E-29 1.42828E-29
++ 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42828E-29 1.42827E-29 1.42827E-29 1.42826E-29
++ 1.42826E-29 1.42825E-29 1.42825E-29 1.42825E-29 1.42824E-29 1.42824E-29 1.42823E-29 1.42823E-29 1.42823E-29 1.42822E-29
++ 1.42822E-29 1.42822E-29 1.42821E-29 1.42821E-29 1.42821E-29 1.42820E-29 1.42820E-29 1.42820E-29 1.42819E-29 1.42819E-29
++ 1.42819E-29 1.42818E-29 1.42818E-29 1.42818E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42817E-29 1.42816E-29 1.42816E-29
++ 8.44006E-30 8.44008E-30 8.44010E-30 8.44011E-30 8.44013E-30 8.44015E-30 8.44017E-30 8.44019E-30 8.44020E-30 8.44022E-30
++ 8.44024E-30 8.44026E-30 8.44028E-30 8.44030E-30 8.44032E-30 8.44034E-30 8.44036E-30 8.44038E-30 8.44040E-30 8.44042E-30
++ 8.44045E-30 8.44047E-30 8.44049E-30 8.44051E-30 8.44053E-30 8.44056E-30 8.44058E-30 8.44060E-30 8.44063E-30 8.44065E-30
++ 8.44068E-30 8.44070E-30 8.44073E-30 8.44075E-30 8.44078E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30
++ 8.44081E-30 8.44081E-30 8.44081E-30 8.44082E-30 8.44082E-30 8.44082E-30 8.44083E-30 8.44083E-30 8.44083E-30 8.44084E-30
++ 8.44084E-30 8.44085E-30 8.44085E-30 8.44086E-30 8.44086E-30 8.44087E-30 8.44087E-30 8.44088E-30 8.44088E-30 8.44088E-30
++ 8.44089E-30 8.44089E-30 8.44090E-30 8.44090E-30 8.44091E-30 8.44091E-30 8.44091E-30 8.44092E-30 8.44092E-30 8.44092E-30
++ 8.44092E-30 8.44092E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44093E-30 8.44092E-30 8.44092E-30
++ 8.44092E-30 8.44092E-30 8.44092E-30 8.44091E-30 8.44091E-30 8.44091E-30 8.44090E-30 8.44090E-30 8.44089E-30 8.44089E-30
++ 8.44088E-30 8.44088E-30 8.44088E-30 8.44087E-30 8.44087E-30 8.44086E-30 8.44086E-30 8.44085E-30 8.44085E-30 8.44084E-30
++ 8.44084E-30 8.44083E-30 8.44083E-30 8.44083E-30 8.44082E-30 8.44082E-30 8.44082E-30 8.44081E-30 8.44081E-30 8.44081E-30
++ 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44081E-30 8.44078E-30 8.44075E-30 8.44073E-30 8.44070E-30 8.44068E-30
++ 8.44065E-30 8.44063E-30 8.44060E-30 8.44058E-30 8.44056E-30 8.44053E-30 8.44051E-30 8.44049E-30 8.44047E-30 8.44045E-30
++ 8.44042E-30 8.44040E-30 8.44038E-30 8.44036E-30 8.44034E-30 8.44032E-30 8.44030E-30 8.44028E-30 8.44026E-30 8.44024E-30
++ 8.44022E-30 8.44020E-30 8.44019E-30 8.44017E-30 8.44015E-30 8.44013E-30 8.44011E-30 8.44010E-30 8.44008E-30 8.44006E-30
++ 4.97035E-30 4.97036E-30 4.97037E-30 4.97038E-30 4.97039E-30 4.97040E-30 4.97041E-30 4.97042E-30 4.97043E-30 4.97045E-30
++ 4.97046E-30 4.97047E-30 4.97048E-30 4.97049E-30 4.97050E-30 4.97052E-30 4.97053E-30 4.97054E-30 4.97055E-30 4.97056E-30
++ 4.97058E-30 4.97059E-30 4.97060E-30 4.97062E-30 4.97063E-30 4.97064E-30 4.97066E-30 4.97067E-30 4.97069E-30 4.97070E-30
++ 4.97072E-30 4.97073E-30 4.97075E-30 4.97076E-30 4.97078E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30
++ 4.97079E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97081E-30 4.97081E-30 4.97081E-30
++ 4.97081E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97083E-30 4.97083E-30 4.97083E-30 4.97084E-30 4.97084E-30
++ 4.97084E-30 4.97084E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30
++ 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30
++ 4.97086E-30 4.97086E-30 4.97086E-30 4.97086E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97085E-30 4.97084E-30 4.97084E-30
++ 4.97084E-30 4.97084E-30 4.97083E-30 4.97083E-30 4.97083E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97082E-30 4.97081E-30
++ 4.97081E-30 4.97081E-30 4.97081E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97080E-30 4.97079E-30
++ 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97079E-30 4.97078E-30 4.97076E-30 4.97075E-30 4.97073E-30 4.97072E-30
++ 4.97070E-30 4.97069E-30 4.97067E-30 4.97066E-30 4.97064E-30 4.97063E-30 4.97062E-30 4.97060E-30 4.97059E-30 4.97058E-30
++ 4.97056E-30 4.97055E-30 4.97054E-30 4.97053E-30 4.97052E-30 4.97050E-30 4.97049E-30 4.97048E-30 4.97047E-30 4.97046E-30
++ 4.97045E-30 4.97043E-30 4.97042E-30 4.97041E-30 4.97040E-30 4.97039E-30 4.97038E-30 4.97037E-30 4.97036E-30 4.97035E-30
++ 2.91687E-30 2.91688E-30 2.91688E-30 2.91689E-30 2.91690E-30 2.91690E-30 2.91691E-30 2.91691E-30 2.91692E-30 2.91693E-30
++ 2.91693E-30 2.91694E-30 2.91695E-30 2.91695E-30 2.91696E-30 2.91697E-30 2.91697E-30 2.91698E-30 2.91699E-30 2.91700E-30
++ 2.91700E-30 2.91701E-30 2.91702E-30 2.91703E-30 2.91704E-30 2.91704E-30 2.91705E-30 2.91706E-30 2.91707E-30 2.91708E-30
++ 2.91709E-30 2.91709E-30 2.91710E-30 2.91711E-30 2.91712E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30
++ 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30
++ 2.91714E-30 2.91714E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91716E-30 2.91716E-30
++ 2.91716E-30 2.91716E-30 2.91716E-30 2.91716E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30
++ 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30
++ 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91717E-30 2.91716E-30 2.91716E-30 2.91716E-30 2.91716E-30
++ 2.91716E-30 2.91716E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91715E-30 2.91714E-30 2.91714E-30
++ 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91714E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30
++ 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91713E-30 2.91712E-30 2.91711E-30 2.91710E-30 2.91709E-30 2.91709E-30
++ 2.91708E-30 2.91707E-30 2.91706E-30 2.91705E-30 2.91704E-30 2.91704E-30 2.91703E-30 2.91702E-30 2.91701E-30 2.91700E-30
++ 2.91700E-30 2.91699E-30 2.91698E-30 2.91697E-30 2.91697E-30 2.91696E-30 2.91695E-30 2.91695E-30 2.91694E-30 2.91693E-30
++ 2.91693E-30 2.91692E-30 2.91691E-30 2.91691E-30 2.91690E-30 2.91690E-30 2.91689E-30 2.91688E-30 2.91688E-30 2.91687E-30
+diff --git a/2020-10-mirror_3D_scripts/interpolate_numerical_distribution.m b/2020-10-mirror_3D_scripts/interpolate_numerical_distribution.m
+new file mode 100644
+index 0000000..cfc6596
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/interpolate_numerical_distribution.m
+@@ -0,0 +1,61 @@
++function F_out = interpolate_numerical_distribution()
++
++    function out = F2(u,z)
++        out = ones(numel(u),numel(z));
++        if size(u) == size(z)
++            for i = 1:numel(u)
++                for j = 1:numel(z)
++                    out(i,j) = F(u(i),z(j));
++                end
++            end
++        elseif isscalar(u) 
++            for j = 1:numel(z)
++                out(j) = F(u,z(j));
++            end
++        end
++    end
++
++pitch_file = fopen('pitch_i.txt', 'r');
++vel_file = fopen('u_j.txt', 'r');
++dist_file = fopen('f_ij.txt', 'r');
++
++z = fscanf(pitch_file, '%f');
++u = fscanf(vel_file, '%f');
++f_vals = fscanf(dist_file, '%f');
++
++size_f = length(f_vals);
++num = sqrt(size_f);
++
++n_o = 8e14;
++temp = 1.6022e-10; %temperature in erg
++m_e = 9.109*10^-28;
++u_th = sqrt(2*temp/m_e);
++lIndex = [0 1 2];
++
++%[u,z] = meshgrid(vel_vals,pitch_vals);
++%maxwell = n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(u_th.^3.*pi^(3/2));
++
++analytic = @(x,y) n_o.*exp(-x.^2./u_th^2).*(y.*0 + 1)./(u_th.^3.*pi^(3/2));
++f_vals = reshape(f_vals, [num num]);
++
++% ax1 = subplot(1,3,1);
++% contour(vel_vals,pitch_vals,f_vals);
++% ax2 = subplot(1,3,2);
++% contour(u,z,analytic(u,z));
++
++%u = u';
++
++%z = z';
++
++F = griddedInterpolant({u,z},f_vals');
++F_out = @F2;
++
++%ax3 = subplot(1,3,3);
++%f_plot = F_out(u(:),z(:));
++%f_plot = reshape(f_plot, size(u));
++%contour(u,z,f_plot);
++% 
++
++
++
++end
+\ No newline at end of file
+diff --git a/2020-10-mirror_3D_scripts/pitch_i.txt b/2020-10-mirror_3D_scripts/pitch_i.txt
+new file mode 100644
+index 0000000..0ed041c
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/pitch_i.txt
+@@ -0,0 +1,15 @@
++ 0.00000E+00 1.59049E-01 2.25899E-01 2.77884E-01 3.22310E-01 3.62002E-01 3.98405E-01 4.32379E-01 4.64487E-01 4.95121E-01
++ 5.24568E-01 5.53050E-01 5.80739E-01 6.07778E-01 6.34284E-01 6.60359E-01 6.86091E-01 7.11558E-01 7.36834E-01 7.61986E-01
++ 7.87078E-01 8.12175E-01 8.37340E-01 8.62637E-01 8.88136E-01 9.13909E-01 9.40036E-01 9.66607E-01 9.93726E-01 1.02151E+00
++ 1.05011E+00 1.07971E+00 1.11052E+00 1.14285E+00 1.17711E+00 1.21390E+00 1.21416E+00 1.21495E+00 1.21627E+00 1.21810E+00
++ 1.22045E+00 1.22331E+00 1.22668E+00 1.23054E+00 1.23489E+00 1.23971E+00 1.24499E+00 1.25073E+00 1.25690E+00 1.26349E+00
++ 1.27049E+00 1.27787E+00 1.28561E+00 1.29371E+00 1.30212E+00 1.31084E+00 1.31983E+00 1.32908E+00 1.33854E+00 1.34818E+00
++ 1.35798E+00 1.36788E+00 1.37785E+00 1.38783E+00 1.39776E+00 1.40756E+00 1.41716E+00 1.42646E+00 1.43532E+00 1.44362E+00
++ 1.45118E+00 1.45779E+00 1.46327E+00 1.46737E+00 1.46992E+00 1.67167E+00 1.67422E+00 1.67833E+00 1.68380E+00 1.69042E+00
++ 1.69797E+00 1.70627E+00 1.71513E+00 1.72443E+00 1.73403E+00 1.74384E+00 1.75377E+00 1.76374E+00 1.77371E+00 1.78362E+00
++ 1.79341E+00 1.80306E+00 1.81252E+00 1.82176E+00 1.83075E+00 1.83947E+00 1.84789E+00 1.85598E+00 1.86373E+00 1.87111E+00
++ 1.87810E+00 1.88469E+00 1.89086E+00 1.89660E+00 1.90188E+00 1.90670E+00 1.91105E+00 1.91491E+00 1.91828E+00 1.92114E+00
++ 1.92349E+00 1.92533E+00 1.92664E+00 1.92743E+00 1.92770E+00 1.96448E+00 1.99874E+00 2.03107E+00 2.06189E+00 2.09148E+00
++ 2.12008E+00 2.14787E+00 2.17499E+00 2.20156E+00 2.22768E+00 2.25346E+00 2.27896E+00 2.30425E+00 2.32942E+00 2.35451E+00
++ 2.37961E+00 2.40476E+00 2.43003E+00 2.45550E+00 2.48123E+00 2.50731E+00 2.53381E+00 2.56085E+00 2.58854E+00 2.61702E+00
++ 2.64647E+00 2.67711E+00 2.70921E+00 2.74319E+00 2.77959E+00 2.81928E+00 2.86371E+00 2.91569E+00 2.98254E+00 3.14159E+00
+diff --git a/2020-10-mirror_3D_scripts/pitch_long_i.txt b/2020-10-mirror_3D_scripts/pitch_long_i.txt
+new file mode 100644
+index 0000000..de49d7c
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/pitch_long_i.txt
+@@ -0,0 +1,15 @@
++ 0.000000000E+00 1.590490534E-01 2.258985802E-01 2.778836005E-01 3.223102271E-01 3.620017501E-01 3.984047825E-01 4.323793097E-01 4.644872161E-01 4.951208624E-01
++ 5.245683382E-01 5.530498037E-01 5.807392091E-01 6.077780260E-01 6.342843416E-01 6.603591323E-01 6.860907561E-01 7.115582866E-01 7.368340852E-01 7.619858662E-01
++ 7.870784373E-01 8.121752455E-01 8.373398344E-01 8.626373084E-01 8.881358978E-01 9.139087343E-01 9.400359728E-01 9.666074475E-01 9.937261353E-01 1.021512844E+00
++ 1.050112789E+00 1.079705184E+00 1.110517798E+00 1.142850143E+00 1.177112606E+00 1.213897480E+00 1.214162863E+00 1.214952170E+00 1.216265424E+00 1.218101499E+00
++ 1.220451805E+00 1.223314399E+00 1.226680385E+00 1.230539803E+00 1.234888081E+00 1.239709580E+00 1.244993984E+00 1.250729503E+00 1.256899533E+00 1.263490865E+00
++ 1.270485659E+00 1.277865479E+00 1.285612671E+00 1.293705420E+00 1.302122526E+00 1.310840321E+00 1.319834092E+00 1.329075726E+00 1.338535765E+00 1.348182895E+00
++ 1.357977001E+00 1.367881501E+00 1.377849444E+00 1.387825928E+00 1.397755162E+00 1.407560756E+00 1.417160946E+00 1.426459260E+00 1.435322932E+00 1.443620138E+00
++ 1.451177149E+00 1.457793269E+00 1.463266902E+00 1.467371383E+00 1.469923030E+00 1.671669623E+00 1.674221270E+00 1.678325751E+00 1.683799385E+00 1.690415505E+00
++ 1.697972515E+00 1.706269722E+00 1.715133393E+00 1.724431707E+00 1.734031898E+00 1.743837491E+00 1.753766726E+00 1.763743210E+00 1.773711152E+00 1.783615652E+00
++ 1.793409758E+00 1.803056889E+00 1.812516928E+00 1.821758561E+00 1.830752332E+00 1.839470128E+00 1.847887234E+00 1.855979983E+00 1.863727175E+00 1.871106995E+00
++ 1.878101789E+00 1.884693121E+00 1.890863151E+00 1.896598670E+00 1.901883073E+00 1.906704572E+00 1.911052850E+00 1.914912269E+00 1.918278255E+00 1.921140848E+00
++ 1.923491154E+00 1.925327229E+00 1.926640483E+00 1.927429790E+00 1.927695174E+00 1.964480048E+00 1.998742511E+00 2.031074856E+00 2.061887470E+00 2.091479865E+00
++ 2.120079810E+00 2.147866518E+00 2.174985206E+00 2.201556681E+00 2.227683919E+00 2.253456756E+00 2.278955345E+00 2.304252819E+00 2.329417408E+00 2.354514216E+00
++ 2.379606787E+00 2.404758568E+00 2.430034367E+00 2.455501898E+00 2.481233521E+00 2.507308312E+00 2.533814628E+00 2.560853444E+00 2.588542850E+00 2.617024315E+00
++ 2.646471791E+00 2.677105438E+00 2.709213344E+00 2.743187871E+00 2.779590904E+00 2.819282426E+00 2.863709053E+00 2.915694073E+00 2.982543600E+00 3.141592654E+00
+diff --git a/2020-10-mirror_3D_scripts/plot_mirror_output.m b/2020-10-mirror_3D_scripts/plot_mirror_output.m
+index 86bc30d..b57281f 100644
+--- a/2020-10-mirror_3D_scripts/plot_mirror_output.m
++++ b/2020-10-mirror_3D_scripts/plot_mirror_output.m
+@@ -1,45 +1,196 @@
+-function plot_mirror_output(nodes, f_nD, f_nD_analytic, pde)
++function plot_mirror_output(nodes, outputs, pde, opts)
+ 
+-    x = nodes{1};
+-    y = nodes{2};
+-    z = nodes{3};
+-    
+-    nx = numel(x);
+-    ny = numel(y);
+-    nz = numel(z);
+-    
+-    %%
++      n_cgs = 8e14; %equilibrium density in cm.^-3
++      m_e_cgs = 9.109*10^-28; %electron mass in g
++      m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++      m_He_cgs = 6.7*10^-24; %helium 4 mass in g
++      m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++      m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
++      temp_cgs = 1.6022e-10; %temperature in erg
++      params_cgs.a.n = n_cgs;
++      params_cgs.b.n = n_cgs;
++      params_cgs.b2.n = n_cgs;
++      %         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
++      %         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
++      params_cgs.a.m = m_e_cgs; %beam is electrons
++      params_cgs.b.m = m_D_cgs; %background ions
++      params_cgs.b2.m = m_e_cgs; %background electrons
++      params_cgs.e = 4.803*10^-10; %charge in Fr
++      params_cgs.c = 3*10^10; %speed of light in cm/s
++      params_cgs.a.theta = pde.params.a.T_eV/(params_cgs.a.m*params_cgs.c^2);
++      nu_ee = 4*pi*params_cgs.a.n.*params_cgs.e.^4*pde.params.ln_delt/(params_cgs.a.theta^(3/2)...
++          *params_cgs.a.m^3*params_cgs.c^3);
++      franz_conduct = params_cgs.a.n*params_cgs.e^2/(pde.params.b.Z*params_cgs.a.m*nu_ee);
++      x = nodes{1};
++      y = nodes{2};
++      nx = numel(x);
++      ny = numel(y);
++      sx = max(1, floor(nx/2));
++      sy = max(1, floor(2*ny/8));
++      energy_func_v = @(x) 0.5*pde.params.a.m.*x.^2/(1.602*10^-19);
++      energy_func_z = @(z) z.*0 + 2*pi;
++      current_func_v = @(x) 2*pi*pde.params.a.Z.*pde.params.e.*x;
++      current_func_z = @(x) cos(x);
++      coord = get_realspace_coords(pde,nodes);
++      mass_func = @(x) x.*0 + sqrt(2*pi);
++      zero_func = @(x) x.*0;
++      num_dims = numel(pde.dimensions);
++      moment_func_nD{1} = energy_func_v;
++      moment_func_nD{2} = energy_func_z;
++      mass_func_nD{1} = mass_func;
++      mass_func_nD{2} = mass_func;
++      current_func_nD{1} = current_func_v;
++      current_func_nD{2} = current_func_z;
++      x_E = 0.5.*pde.params.a.m*x.^2/pde.params.e;
++      num_steps = length(outputs.time_array);
++      spitzer_conduct = (3/(4*sqrt(2*pi)))*(4*pi*pde.params.eps0)^2*(1.38e-23*pde.params.a.T_eV*11604)^(3/2)...
++          /(pde.params.b.Z*pde.params.e^2*pde.params.a.m^(1/2)*pde.params.ln_delt);
++      spitzer_conduct2 = 4*pi*pde.params.eps0^2*(pde.params.a.m*pde.params.a.vth^2)^(3/2) ... 
++          /(pde.params.a.m^(1/2)*pde.params.e^2*pde.params.ln_delt*pde.params.b2.Z);
++      f1d_analytic = outputs.f_realspace_analytic_nD_t{1,num_steps};
++      f1d_ic = outputs.f_realspace_analytic_nD_t{1,1};
++      %getting energy density
++      lev_vec = [opts.lev, opts.lev];
++     % data = struct2cell(outputs);
++     % f_data = cell2mat(data{6,1});
++     % f_data = reshape(f_data, [num_steps size(f1d_ic)]);
++%      [x_grid, y_grid] = meshgrid(outputs.time_array,x_E);
++      outputs.time_array(1) = 0;
++for i = 1:numel(outputs.time_array)
++      f_data(i,:) = outputs.f_realspace_nD_t{i}(ny/2,:);
++end
++      %contourf(outputs.time_array,x_E,real(f_data)',50);
++%      f_data = permute(f_data,[1 3 2]);
++      
++%      contour(outputs.time_array',x',squeeze(f_data(:,:,sy))');
++for j = 1:num_steps
++    %plot(x,f1d);
++    hold on
++    fval_realspace = reshape(outputs.f_realspace_nD_t{j}, [numel(f1d_ic) 1]);
++    mass_vals(j) = moment_integral(lev_vec, opts.deg, coord, fval_realspace, mass_func_nD, pde.dimensions);
++    mass = moment_integral(lev_vec, opts.deg, coord, fval_realspace, mass_func_nD, pde.dimensions);
++    conduct_vals(j) = moment_integral(lev_vec,opts.deg,coord,fval_realspace, current_func_nD,pde.dimensions)/(pde.params.E);
++    conduct_vals(j) = conduct_vals(j)/spitzer_conduct;
++    energy_vals(j) = moment_integral(lev_vec, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions)./mass;
++  %        vel_vals(i) = sum(outputs.f_realspace_nD_t{1,i}(:).*coord{:,:}*1e-4);
++%    x_hint_t = @(t) -x_hint(t,pde.params.a.vel_vals(j),pde.params.a,pde.params.b);
++     %e_hint = integral(x_hint_t, 0, outputs.time_array(j)); 
++    %hint_func(j) = energy_vals(1)*exp(-e_hint);
++     for i = 1:length(x)
++          f1d_new(i) = fval_realspace(i);
++          f1d_analytic_new(i) = f1d_analytic(i);
++     end
++     time = outputs.dt*j;
++     %loglog(x,f_data(j,:),'DisplayName',[num2str(time)]);
++     hold on
++end
++legend();
++hold off
++      %formulating the Hinton solution
++     % timespan = [0 1e-3]; %time span in seconds
++     % x0 = 3e3; %initial energy in eV
++     % y = @(x) sqrt(1.602e-19.*x./(0.5.*3.3443e-27)); %velocity function in terms of energy
++     % [t,E] = ode45(@(t,E) (-params.nu_E(y(E),params.a,params.b)-params.nu_E(y(E),params.a,params.b2)).*E,timespan,x0);
++     %plot(x,f1d_ic,'--');
++     %plotting Hinton solution alongside numerical values
++     %x = x./x0;
++     %hold on
++     %plot(t,E,'r','LineWidth', 2);
++     %plot(outputs.time_array,energy_vals,'-o','LineWidth',1);
++     %figure
++     %plot(outputs.time_array,mass_vals,'-o','LineWidth',2);
++     %hold off
++     %f_slice = outputs.f_realspace_nD_t{1,num_steps};
++     %v_norm = x./pde.params.b.vth;
++     %plot(v_norm,f_slice);
++     %figure
++     plot(outputs.time_array,conduct_vals,'-','LineWidth',2);
++     hold on
++     %loglog(x_E,f1d_analytic_new, '-o');
++     %semilogy(outputs.time_array,hint_func,'k');
++    % hold off
++%      hold off;
++%     y = nodes{2};
++%     z = nodes{3};
++%      nx = numel(x);
++%      ny = numel(y);
++%      ax1 = subplot(2,2,1);
++%      contourf(y,x,squeeze(f_nD{1,1}(:,:))');
++%      ax2 = subplot(2,2,2);
++%      contourf(y,x,squeeze(f_nD{1,num_steps}(:,:))');
++     %title('Pitch vs Velocity');
++     
++%      sy = numel(f_nD{1,1}(:,1))/4;
++%      sx = 1;
++%      f1d = f_nD{1,num_steps}(:,sx);
++%      f1d_ic = f_nD{1,1}(:,sx);
++%      ax3 = subplot(2,2,3);
++%      plot(y,f1d,'-o');
++%      hold on
++%      plot(y,f1d_ic, '-');
++%      hold off
++%      f1d = f_nD{1,num_steps}(sy,:);
++%      f1d_ic = f_nD{1,1}(sy,:);
++%      ax4 = subplot(2,2,4);
++%      plot(x,f1d,'-o');
++%      hold on
++%      plot(x,f1d_ic, '-');
++     
++%     nz = numel(z);     
++%     num_dims = 3;
++%     subset_dimensions = 2;
++%     deg = 6;
++%     space_func = @(x) x.*0 + 1;
++%     energy_func = @(x) x.^2;
++%     perp_func = @(x) sin(x).^2;
++%     par_func = @(x) cos(x).^2;
++%     coord = get_realspace_coords(pde,nodes);
++%     moment_func_nD = {energy_func,perp_func,space_func};
++%    % v_perp_temp = moment_integral(pde.get_lev_vec,deg,coord,f_nD,moment_func_nD,pde.dimensions,subset_dimensions);
++%     moment_func_nD = {energy_func,par_func,space_func};
++%    % v_par_temp = moment_integral(pde.get_lev_vec,deg,coord,f_nD,moment_func_nD,pde.dimensions,subset_dimensions);
++%     %%
+     % Plot a 1D line through the solution
++    for i = 1:nx
++        for j = 1:ny
++            v_par(i,j) = x(i).*cos(y(j));
++            v_perp(i,j) = x(i).*sin(y(j));
++        end
++    end
++%     
++%     sz = numel(f_nD{1,1}(:,1,1))/2 + 1;
++
+     
+-    sz = numel(f_nD(:,1,1))/2;
+-    sy = numel(f_nD(1,:,1))/2;
+-    sx = numel(f_nD(1,1,:)) - 1;
+-    
++%    contourf(v_par,v_perp,outputs.f_realspace_nD_t{1,num_steps}(:,sx));
++%     hold on
++%plot(v_par,fval_realspace);
++%     plot(z,v_perp_temp, 'r');
++%     plot(z,v_par_temp, 'b');
++%     hold off
+     %plotting 
+-    f1d = f_nD(:,sy,sx);
+-    f1d = f1d(1,:);
+-    x = nodes{1};
+-    y = nodes{2};
+-    z = nodes{3};
+-    x = 9.109*10^-31*x.^2/(1.602*10^-19);
+-    plot(z,f1d,'-o');
++%     f1d = f1d(1,:);
++%     x = nodes{1};
++%     y = nodes{2};
++%     z = nodes{3};
++%     x = 9.109*10^-31*x.^2/(1.602*10^-19);
+     %xlim([0.01,1e4]);
+     %ylim([0.01,1e4]);
+-    title('Mirror 2D Relaxation');
+-    
+-    %%
+-    
+-     %%
+-    % Overplot analytic solution
+-    
+-    if pde.checkAnalytic
+-        f_1d_analytic = f_nD_analytic(:,sy,sx);
+-        f_1d_analytic = f_1d_analytic(1,:);
+-        hold on;
+-        plot(z,f_1d_analytic,'-');
+-        hold off;
+-    end
+-    
++%     title('Mirror 2D Relaxation');
++%     
++%     %%
++%     
++%      %%
++%     % Overplot analytic solution
++%     
++% %     if pde.checkAnalytic
++% %         f_1d_analytic = f_nD_analytic(:,sy,sx);
++% %         f_1d_analytic = f_1d_analytic(1,:);
++%           hold on;
++%           f_1d_analytic = f_nD_analytic{1,2};
++%           plot(x,f_1d_analytic,'-');
++%           hold off;
++% %     end
++%     
+ %     sx = max(1,floor(nx/2));
+ %     if nx > 2
+ %         sx = sx+2; % just to get off the exact middle
+@@ -56,12 +207,22 @@ function plot_mirror_output(nodes, f_nD, f_nD_analytic, pde)
+ %     %%
+ %     % Plot 2D
+ %     
+-%     ax1 = subplot(2,2,3);
+-%     f_nD_with_noise = f_nD;
+-%     f_nD_with_noise(1,1) = f_nD_with_noise(1,1)*1.0001;
+-%     contourf(x,y,f_nD_with_noise,'LineColor','none');
+-%     title('numeric 2D solution');
++%     ax1 = subplot(2,3,1);
++%     contourf(z,y,squeeze(f_nD{1,num_steps}(:,:,sx))');
++%     title('Space vs. Pitch');
++%     ax2 = subplot(2,3,2);
++%     contourf(z,x,squeeze(f_nD{1,num_steps}(:,sy,:))');
++%     title('Space vs. Velocity');
++%     %sx = 46;
++%     ax3 = subplot(2,3,3);
++% 
+ %     
+-
+-
++%     n_total = zeros(nz, num_steps);
++%     for i = 1:num_steps
++%          n_total(:,i) = squeeze(sum(f_nD{1,i}, [2 3]));
++%     end
++%     ax4 = subplot(2,3,5);
++%     contourf(z,time_array,squeeze(n_total(:,:))');
++%     title('Number Density vs. Time');
++    
+ end
+diff --git a/2020-10-mirror_3D_scripts/spitzer_test.m b/2020-10-mirror_3D_scripts/spitzer_test.m
+new file mode 100644
+index 0000000..d4e17e6
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/spitzer_test.m
+@@ -0,0 +1,35 @@
++function spitzer_test()
++
++% modify PDE
++m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++m_He_cgs = 6.7*10^-24; %helium 4 mass in g
++m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++m_vals = 0.001.*[m_D_cgs,m_He_cgs,m_B_cgs];
++z_vals = [1,2,5];
++vals.E = 9.17e-05;
++vals.E_D = 73.84;
++vals.Z = 1;
++vals.m = m_vals(1);
++vals.dt = 3.9e-6;
++args = {'timestep_method','BE','case',3,'lev',4, 'deg', 4, 'num_steps', 5,'quiet',true,'save_output',true, 'cmd_args', vals,'update_params_each_timestep', true};
++opts = OPTS(args);
++pde = mirror2_velocity_div(opts);
++ratio_max = 0.1;
++N = 15;
++ratio = linspace(0.02,ratio_max,N);
++
++for i = 1:length(ratio)
++    vals.E = ratio(i)*pde.params.E_dreicer_si;
++    vals.dt = 3.9e-6*vals.E/vals.E_D;
++    vals.num_steps = 12*3.9e-6/vals.dt;
++    args{16} = vals;
++    opts = OPTS(args);
++    pde = mirror2_velocity_div(opts);
++   [~,~,~,nodes,~,outputs(i)] = asgard_run_pde(opts,pde);
++   alpha_nr(i,vals.Z) = outputs(i).alpha_t{end};
++    %plot_mirror_output(nodes,outputs,pde,opts);
++    %legend( sprintf('Z = %g', vals.Z) );
++end
++semilogy(ratio,alpha_nr(:,1),'LineWidth',5,'DisplayName','ASGarD (nr, Z=1)','color','red');
++
++end
+\ No newline at end of file
+diff --git a/2020-10-mirror_3D_scripts/spitzer_test.m.bak b/2020-10-mirror_3D_scripts/spitzer_test.m.bak
+new file mode 100644
+index 0000000..3c0002b
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/spitzer_test.m.bak
+@@ -0,0 +1,59 @@
++function spitzer_test()
++
++m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++m_He_cgs = 6.7*10^-24; %helium 4 mass in g
++m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
++m_vals = [m_D_cgs,m_He_cgs,m_B_cgs,m_Ne_cgs]/1000;
++
++z_vals = [1,2,5,10];
++dt = 0.001;
++
++for i = 1:length(z_vals)
++    args = {'timestep_method','BE','dt',dt,'lev',4,'deg', 3,'num_steps',3,'update_params_each_timestep', true,'save_output',true,'quiet',true};
++    opts = OPTS(args);
++    pde = mirror2_velocity_div(opts);
++    lev_vec = [opts.lev, opts.lev];
++    pde.params.a.m = 9.1093*10^-31;
++    pde.params.b.m = m_vals(i);
++    pde.params.b.Z = z_vals(i);
++    pde.params.a.T_eV = 1000;
++    pde.params.b.T_eV = pde.params.a.T_eV;
++    pde.params.b2.T_eV = pde.params.a.T_eV;
++    pde.params.a.vth = pde.params.v_th(pde.params.a.T_eV,pde.params.a.m);
++    pde.params.b.vth = pde.params.v_th(pde.params.b.T_eV,pde.params.b.m);
++    pde.params.b2.vth = pde.params.v_th(pde.params.b2.T_eV,pde.params.b2.m);
++    pde.params.ln_delt = 15;
++    pde.params.a.n = 8e20;
++    pde.params.e = 1.602*10^-19; %charge in Coulombs
++    E_dreicer_si = pde.params.a.n.*pde.params.e^3*pde.params.ln_delt/(2*pi*pde.params.eps0^2*pde.params.a.m ...
++        *pde.params.a.vth^2);
++    frac = 1e-3;
++    pde.params.E = frac*E_dreicer_si;
++    %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
++    pde.params.maxwell = @(v,offset,vth) pde.params.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
++    pde.params.soln_v = @(v,p,t) solution_v(v,p,t);
++    pde.params.f0_v = @(v) pde.params.maxwell(v,0,pde.params.a.vth);
++    pde.params.init_cond_v = @(v,p,t) pde.params.f0_v(v);
++    [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
++    close all;
++    load('asgard-out-l'+ lev_vec(1) + '-d'+ opts.deg(1) +'-SG-dt'+dt+'-adapt-n.mat');
++    num_steps = length(outputs.time_array);
++    coord = get_realspace_coords(pde,nodes);
++    f1d_ic = outputs.f_realspace_analytic_nD_t{1,1};
++    fval_realspace = reshape(outputs.f_realspace_nD_t{num_steps}, [numel(f1d_ic) 1]);
++    current_func_v = @(x) 2*pi*pde.params.a.Z.*pde.params.e.*x;
++    current_func_z = @(x) cos(x);
++    current_func_nD{1} = current_func_v;
++    current_func_nD{2} = current_func_z;
++    conduct_vals(i) = moment_integral(lev_vec,opts.deg,coord,fval_realspace, current_func_nD,pde.dimensions)/(pde.params.E);
++    func = (1 + 1.198*pde.params.b.Z + 0.222*pde.params.b.Z^2)/(1 + 2.966*pde.params.b.Z + 0.753*pde.params.b.Z^2);
++    spitzer_conduct = func*(3/(4*sqrt(2*pi)))*(4*pi*pde.params.eps0)^2*(1.38e-23*pde.params.a.T_eV*11604)^(3/2)...
++          /(pde.params.b.Z*pde.params.e^2*pde.params.a.m^(1/2)*pde.params.ln_delt);
++    conduct_vals(i) = conduct_vals(i)/spitzer_conduct;
++end
++
++plot(z_vals,conduct_vals);
++
++
++end
+\ No newline at end of file
+diff --git a/2020-10-mirror_3D_scripts/u_j.txt b/2020-10-mirror_3D_scripts/u_j.txt
+new file mode 100644
+index 0000000..be3d167
+--- /dev/null
++++ b/2020-10-mirror_3D_scripts/u_j.txt
+@@ -0,0 +1,15 @@
++ 0.00000E+00 2.52242E+07 5.04485E+07 7.56727E+07 1.00897E+08 1.26121E+08 1.51345E+08 1.76570E+08 2.01794E+08 2.27018E+08
++ 2.52242E+08 2.77467E+08 3.02691E+08 3.27915E+08 3.53139E+08 3.78364E+08 4.03588E+08 4.28812E+08 4.54036E+08 4.79261E+08
++ 5.04485E+08 5.29709E+08 5.54933E+08 5.80157E+08 6.05382E+08 6.30606E+08 6.55830E+08 6.81054E+08 7.06279E+08 7.31503E+08
++ 7.56727E+08 7.81951E+08 8.07176E+08 8.32400E+08 8.57624E+08 8.82848E+08 9.08073E+08 9.33297E+08 9.58521E+08 9.83745E+08
++ 1.00897E+09 1.03419E+09 1.05942E+09 1.08464E+09 1.10987E+09 1.13509E+09 1.16031E+09 1.18554E+09 1.21076E+09 1.23599E+09
++ 1.26121E+09 1.28644E+09 1.31166E+09 1.33688E+09 1.36211E+09 1.38733E+09 1.41256E+09 1.43778E+09 1.46301E+09 1.48823E+09
++ 1.51345E+09 1.53868E+09 1.56390E+09 1.58913E+09 1.61435E+09 1.63958E+09 1.66480E+09 1.69002E+09 1.71525E+09 1.74047E+09
++ 1.76570E+09 1.79092E+09 1.81615E+09 1.84137E+09 1.86659E+09 1.89182E+09 1.91704E+09 1.94227E+09 1.96749E+09 1.99271E+09
++ 2.01794E+09 2.04316E+09 2.06839E+09 2.09361E+09 2.11884E+09 2.14406E+09 2.16928E+09 2.19451E+09 2.21973E+09 2.24496E+09
++ 2.27018E+09 2.29541E+09 2.32063E+09 2.34585E+09 2.37108E+09 2.39630E+09 2.42153E+09 2.44675E+09 2.47198E+09 2.49720E+09
++ 2.52242E+09 2.54765E+09 2.57287E+09 2.59810E+09 2.62332E+09 2.64854E+09 2.67377E+09 2.69899E+09 2.72422E+09 2.74944E+09
++ 2.77467E+09 2.79989E+09 2.82511E+09 2.85034E+09 2.87556E+09 2.90079E+09 2.92601E+09 2.95124E+09 2.97646E+09 3.00168E+09
++ 3.02691E+09 3.05213E+09 3.07736E+09 3.10258E+09 3.12781E+09 3.15303E+09 3.17825E+09 3.20348E+09 3.22870E+09 3.25393E+09
++ 3.27915E+09 3.30438E+09 3.32960E+09 3.35482E+09 3.38005E+09 3.40527E+09 3.43050E+09 3.45572E+09 3.48094E+09 3.50617E+09
++ 3.53139E+09 3.55662E+09 3.58184E+09 3.60707E+09 3.63229E+09 3.65751E+09 3.68274E+09 3.70796E+09 3.73319E+09 3.75841E+09
+diff --git a/OPTS.m b/OPTS.m
+index eeebf8d..7078cda 100644
+--- a/OPTS.m
++++ b/OPTS.m
+@@ -194,6 +194,13 @@ classdef OPTS
+                     end
+                 end
+                 
++                if ~strcmp(opts.output_grid,'quadrature')
++                   
++                    opts.calculate_mass = false;
++                    opts.normalize_by_mass = false;
++                    
++                end
++                
+                 if ~isempty(fieldnames(input_parser.Unmatched))
+                     disp('Extra inputs:')
+                     disp(input_parser.Unmatched)
+diff --git a/asgard_run_pde.m b/asgard_run_pde.m
+index a3934de..07fdec7 100644
+--- a/asgard_run_pde.m
++++ b/asgard_run_pde.m
+@@ -75,11 +75,7 @@ end
+ 
+ for d=1:num_dims
+     if strcmp(opts.output_grid,'fixed')
+-        if d==1
+-            num_fixed_grid = 51;
+-        else
+-            num_fixed_grid = 21;
+-        end
++        num_fixed_grid = 51;
+         nodes_nodups{d} = ...
+             linspace(pde.dimensions{d}.min,pde.dimensions{d}.max,num_fixed_grid);
+         [Meval{d},nodes{d},nodes_count{d}] = ...
+@@ -104,8 +100,8 @@ coord_nodups = get_realspace_coords(pde,nodes_nodups);
+ if num_dims <=3
+     
+     %%
+-    % Get the real space solution
+-    
++    % Get the real space solution    
++
+     fval_realspace = wavelet_to_realspace(pde,opts,Meval,fval,hash_table);
+     if ~isempty(pde.solutions)
+         fval_realspace_analytic = get_analytic_realspace_solution_D(pde,opts,coord,t);
+@@ -244,7 +240,9 @@ end
+ 
+ % need to clean up this interface!
+ outputs = save_output([],0,pde,opts,num_dims,fval,fval_realspace,f_realspace_analytic_nD,nodes,nodes_nodups,nodes_count,t,dt,toc,root_directory,hash_table);
+-%outputs.mass_t = mass_t;
++if opts.calculate_mass
++    outputs.mass_t = mass_t;
++end
+ 
+ %% Time Loop
+ count=1;
+@@ -527,20 +525,60 @@ for L = 1:opts.num_steps
+     
+     if opts.update_params_each_timestep
+        
+-        f_p0 = f_realspace_nD(:,1); % get the f(0,z) value (or as close to p=0 as the nodes allow)
+-%       alpha_z = @(z) (2/sqrt(pi)-interp1(nodes{2},f_p0,z,'spline','extrap'))/dt;
+-        alpha_z = @(z) (pde.params.f0_p(nodes_nodups{1}(1))-interp1(nodes_nodups{2},f_p0,z,'spline','extrap'))/dt;
++        f_v0 = f_realspace_nD(:,1); % get the f(0,z) value (or as close to p=0 as the nodes allow)
++%        alpha_z = @(z) (2/sqrt(pi)-interp1(nodes{2},f_p0,z,'spline','extrap'))/dt;
++%        alpha_z = @(z) (pde.params.f0_v(nodes{1}(1))-interp1(nodes{2},f_v0,z,'spline','extrap'))/dt;
++%        pde.params.f0_v(nodes_nodups{1}(1))-f_v0
++        alpha_z = @(z) (pde.params.f0_v(nodes_nodups{1}(1))-interp1(nodes_nodups{2},f_v0,z,'spline','extrap'))/dt;
++%        alpha_z =  @(z) z.*0; %+ f_v0(1)./dt;
+         pde.params.alpha_z = alpha_z;
+-        z = linspace(-1,1,100);
++%        z = linspace(0,pi,100);
+         outputs.alpha_t0{L+1} = alpha_z;
+-%         outputs.alpha_t{L+1} = sum(alpha_z(z));
++%        outputs.alpha_t{L+1} = sum(alpha_z(z));
+         outputs.alpha_t{L+1} = alpha_z(0);
+-       
+-    end
++        alpha_z(0)
++
++        background_species = [pde.params.b, pde.params.b2];
++        uVals = nodes{1};
++%         for k = 1:numel(background_species)
++% %             for i = 1:length(uVals)
++% %                 uVal = uVals(i);
++%                 for j = 1:length(lIndex)
++%                     gamma_a = 4*pi*(params.a.Z)^2*e^4/((params.a.m)^2);
++%                     %            numerVals = mirror_FokkerPlanckCoeffs(numer_func,uVal,lIndex(j),z,params,background_species(k));
++%                     coeffVals = @(x) mirror_FokkerPlanckCoeffs(func,x,lIndex(j),z,params,background_species(k));
++%                     test_Avals(j) =  test_Avals(j) + testVals(1);
++%                     test_Bvals(j) = test_Bvals(j) + testVals(2);
++%                     test_Cvals(j) = test_Cvals(j) + testVals(3);
++%                     test_Dvals(j) = test_Dvals(j) + testVals(4);
++%                     test_Evals(j) = test_Evals(j) + testVals(5);
++%                     test_Fvals(j) = test_Fvals(j) + testVals(6);
++%                 end
++%                 %     total_numA(i) = sum(numer_Avals(i,:));
++%                 %     total_numB(i) = sum(numer_Bvals(i,:));
++%                 %     total_numC(i) = sum(numer_Cvals(i,:));
++%                 %     total_numD(i) = sum(numer_Dvals(i,:));
++%                 %     total_numE(i) = sum(numer_Evals(i,:));
++%                 %     total_numF(i) = sum(numer_Fvals(i,:));
++%                 pde.params.fp_Coeffs = coeffVals;
++%             end
++% %         end
++%     end
+        
+ end
+ 
+ outputs.pde = pde;
+ outputs.opts = opts;
+ 
++% delta_mass(1) = 0;
++% for i=1:numel(outputs.mass_t)-1
++%     z=outputs.nodes_t{end}{2};
++%     f=outputs.f_realspace_nD_t{i+1}(:,end);
++%     dz=abs(z(1)-z(2));
++%     delta_mass(i+1) = sum(f.*z'*.25*outputs.dt*dz);
++% end
++% plot(outputs.mass_t/outputs.mass_t(1));
++% hold on
++% plot(cumsum(delta_mass)/outputs.mass_t(1))
++% plot((outputs.mass_t+cumsum(delta_mass))/outputs.mass_t(1))
+ end
+diff --git a/asgard_test.m b/asgard_test.m
+index 2373f89..13a73d7 100644
+--- a/asgard_test.m
++++ b/asgard_test.m
+@@ -322,6 +322,15 @@ disp('Testing fokkerplanck1_momentum_C (CN / TIA)');
+ verifyLessThan(testCase,err,5.4e-2);
+ end
+ 
++function asgard_mirror1_collision_div_test(testCase)
++addpath(genpath(pwd));
++disp('Testing mirror1_collision_div (matrix_exponential)');
++[err,act_f,act_frs] = asgard(@mirror1_collision_div,'timestep_method','BE', ...
++    'lev',4, 'deg', 5,'dt',1e-3,'num_steps',20,'quiet',false,'calculate_mass', true, ...
++    'normalize_by_mass', true);
++verifyLessThan(testCase,err,2.5e-2);
++end
++
+ function end_points_grid_test(testCase)
+ addpath(genpath(pwd));
+ disp('Testing quadrature_with_end_points');
+diff --git a/moment_integral_test.m b/moment_integral_test.m
+index 6dff358..963bcdb 100644
+--- a/moment_integral_test.m
++++ b/moment_integral_test.m
+@@ -10,23 +10,34 @@ pde = mirror_velocity2(opts);
+ 
+ num_dims = numel(pde.dimensions);
+ 
++v_th = 0.2;
++
+     function ans = my_func_v(v)
+-        v_th = 0.2;
+         ans = exp(-v.^2./v_th^2);
+     end
+     function ans = my_func_z(z)
+-        ans = z.*+1;
++        ans = z;
+     end
+ 
+ pde.dimensions{1}.min = 0;
+ pde.dimensions{1}.max = 1;
+-pde.dimensions{1}.moment_dV = @(v,p,t) v.^2;
++
+ 
+ pde.dimensions{2}.min = 0;
+ pde.dimensions{2}.max = pi;
+-pde.dimensions{2}.moment_dV = @(z,p,t) sin(z);
+ 
+-pde = compute_dimension_mass_mat(opts,pde);
++% with jacobian
++pde.dimensions{1}.jacobian = @(v,p,t) v;
++pde.dimensions{2}.jacobian = @(z,p,t) z.*0+1;
++
++
++
++
++
++
++
++
++
+ 
+ % overwrite the initial conditions for this test
+ 
+@@ -46,7 +57,8 @@ coord = get_realspace_coords(pde,nodes);
+ 
+ t = 0;
+ fval = initial_condition_vector(pde,opts,hash_table,t);
+-fval_realspace = wavelet_to_realspace(pde,opts,Meval,fval,hash_table); 
++fval_realspace = wavelet_to_realspace(pde,opts,Meval,fval,hash_table);
++f = singleD_to_multiD(num_dims,fval_realspace,nodes);
+ 
+ do_plot = 0;
+ if do_plot
+@@ -64,8 +76,8 @@ end
+     end
+ 
+ moment_func_nD = {@mass_func_v,@mass_func_z};
+-mass = moment_integral(opts.lev, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions);
+-mass_analytic = 0.0111367;
++mass = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1,2]);
++mass_analytic = 0.098696;
+ diff1 = abs(mass-mass_analytic);
+ verifyLessThan(testCase, diff1, 1e-6);
+ 
+@@ -75,8 +87,8 @@ verifyLessThan(testCase, diff1, 1e-6);
+     end
+ 
+ moment_func_nD = {@energy_func_v,@mass_func_z};
+-energy = moment_integral(opts.lev, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions);
+-energy_analytic = 0.000668199;
++energy = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1,2]);
++energy_analytic = 0.00394784;
+ diff2 = abs(energy-energy_analytic);
+ verifyLessThan(testCase, diff2, 1e-6);
+ 
+@@ -89,9 +101,52 @@ verifyLessThan(testCase, diff2, 1e-6);
+     end
+ 
+ moment_func_nD = {@random_func_v,@random_func_z};
+-moment = moment_integral(opts.lev, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions);
+-moment_analytic = 0.00258567;
++moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1,2]);
++moment_analytic = 0.0194818;
+ diff3 = abs(moment-moment_analytic);
+ verifyLessThan(testCase, diff3, 1e-6);
+ 
++% check the 1D mass moment of a 2D function, i.e., give back a vector
++
++% with jacobian but over z only
++moment_func_nD = {@mass_func_v,@mass_func_z};
++moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[2]);
++moment_analytic_fn = @(v) 1/2*exp(-v.^2./v_th^2).*pi^2;
++moment_analytic = moment_analytic_fn(nodes{1});
++moment_analytic = reshape(moment_analytic,size(moment));
++diff5 = norm(moment-moment_analytic);
++plot(nodes{1},moment)
++hold on
++plot(nodes{1},moment_analytic,'o')
++hold off
++verifyLessThan(testCase, diff5, 2e-5);
++
++% with jacobian but over v only
++moment_func_nD = {@mass_func_v,@mass_func_z};
++moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1]);
++moment_analytic_fn = @(z) 1/2 * (1-exp(-1/v_th^2))*v_th^2.*z;
++moment_analytic = moment_analytic_fn(nodes{2});
++moment_analytic = reshape(moment_analytic,size(moment));
++diff6 = norm(moment-moment_analytic);
++plot(nodes{2},moment)
++hold on
++plot(nodes{2},moment_analytic,'o')
++hold off
++verifyLessThan(testCase, diff6, 2e-5);
++
++% no jacobian and over z only
++pde.dimensions{1}.jacobian = @(v,p,t) v.*0+1;
++pde.dimensions{2}.jacobian = @(v,p,t) v.*0+1;
++moment_func_nD = {@mass_func_v,@mass_func_z};
++moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[2]);
++moment_analytic_fn = @(v) 1/2*exp(-v.^2./v_th^2).*pi^2;
++moment_analytic = moment_analytic_fn(nodes{1});
++moment_analytic = reshape(moment_analytic,size(moment));
++diff4 = norm(moment-moment_analytic);
++plot(nodes{1},moment)
++hold on
++plot(nodes{1},moment_analytic,'o')
++hold off
++verifyLessThan(testCase, diff4, 2e-5);
++
+ end
+diff --git a/moment_integral_test.nb b/moment_integral_test.nb
+new file mode 100644
+index 0000000..366152e
+--- /dev/null
++++ b/moment_integral_test.nb
+@@ -0,0 +1,835 @@
++(* Content-type: application/vnd.wolfram.mathematica *)
++
++(*** Wolfram Notebook File ***)
++(* http://www.wolfram.com/nb *)
++
++(* CreatedBy='Mathematica 12.1' *)
++
++(*CacheID: 234*)
++(* Internal cache information:
++NotebookFileLineBreakTest
++NotebookFileLineBreakTest
++NotebookDataPosition[       158,          7]
++NotebookDataLength[     41447,        827]
++NotebookOptionsPosition[     40079,        799]
++NotebookOutlinePosition[     40475,        815]
++CellTagsIndexPosition[     40432,        812]
++WindowFrame->Normal*)
++
++(* Beginning of Notebook Content *)
++Notebook[{
++Cell["\<\
++2D test case with no Jacobian, i.e., the line elements are simply 1\
++\>", "Text",
++ CellChangeTimes->{{3.8201063597653503`*^9, 
++  3.8201063830811033`*^9}},ExpressionUUID->"ac354e39-362c-431f-99c2-\
++dabdada26753"],
++
++Cell[CellGroupData[{
++
++Cell[BoxData[{
++ RowBox[{
++  RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], 
++  ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{"fv", "=", 
++   RowBox[{"Exp", "[", 
++    RowBox[{
++     RowBox[{"-", 
++      RowBox[{"v", "^", "2"}]}], "/", 
++     RowBox[{"vth", "^", "2"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{"fz", "=", "z"}], ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{"dlv", "=", "1"}], ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{
++   RowBox[{"dlz", "=", "1"}], ";"}], "\[IndentingNewLine]", 
++  RowBox[{"(*", 
++   RowBox[{"mass", " ", "over", " ", "z", " ", "only"}], 
++   "*)"}]}], "\[IndentingNewLine]", 
++ RowBox[{"FullSimplify", "[", 
++  RowBox[{"Integrate", "[", 
++   RowBox[{
++    RowBox[{"fv", " ", "fz", " ", "dlz"}], ",", 
++    RowBox[{"{", 
++     RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], 
++  "]"}], "\[IndentingNewLine]", 
++ RowBox[{"Plot", "[", 
++  RowBox[{
++   RowBox[{"%", "/.", 
++    RowBox[{"vth", "\[Rule]", "0.2"}]}], ",", 
++   RowBox[{"{", 
++    RowBox[{"v", ",", "0", ",", "1"}], "}"}]}], "]"}]}], "Input",
++ CellChangeTimes->{{3.8201040558266163`*^9, 3.820104062224266*^9}, 
++   3.820106350122504*^9, {3.820107460059595*^9, 3.8201074608143187`*^9}},
++ CellLabel->"In[1]:=",ExpressionUUID->"264c1e95-cb8e-4e5b-b114-b93a3aaecde8"],
++
++Cell[BoxData[
++ RowBox[{
++  FractionBox["1", "2"], " ", 
++  SuperscriptBox["\[ExponentialE]", 
++   RowBox[{"-", 
++    FractionBox[
++     SuperscriptBox["v", "2"], 
++     SuperscriptBox["vth", "2"]]}]], " ", 
++  SuperscriptBox["\[Pi]", "2"]}]], "Output",
++ CellChangeTimes->{3.820104065219328*^9, 3.820106386379868*^9, 
++  3.832239805124053*^9},
++ CellLabel->"Out[6]=",ExpressionUUID->"16c69378-4c74-4b03-8183-403420df722c"],
++
++Cell[BoxData[
++ GraphicsBox[{{{}, {}, 
++    TagBox[
++     {RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], Opacity[
++      1.], LineBox[CompressedData["
++1:eJwVl3k41N8Xx5HKLqaypHxRkpBEpOaeKbsoS1Kyli07IZSQJalokX1fkz1k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++       "]]},
++     Annotation[#, "Charting`Private`Tag$5122#1"]& ]}, {}},
++  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
++  Axes->{True, True},
++  AxesLabel->{None, None},
++  AxesOrigin->{0, 0},
++  DisplayFunction->Identity,
++  Frame->{{False, False}, {False, False}},
++  FrameLabel->{{None, None}, {None, None}},
++  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
++  GridLines->{None, None},
++  GridLinesStyle->Directive[
++    GrayLevel[0.5, 0.4]],
++  ImagePadding->All,
++  Method->{
++   "DefaultBoundaryStyle" -> Automatic, 
++    "DefaultGraphicsInteraction" -> {
++     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
++      "Effects" -> {
++       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
++        "Droplines" -> {
++         "freeformCursorMode" -> True, 
++          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "DefaultMeshStyle" -> 
++    AbsolutePointSize[6], "ScalingFunctions" -> None, 
++    "CoordinatesToolOptions" -> {"DisplayFunction" -> ({
++        (Identity[#]& )[
++         Part[#, 1]], 
++        (Identity[#]& )[
++         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
++        (Identity[#]& )[
++         Part[#, 1]], 
++        (Identity[#]& )[
++         Part[#, 2]]}& )}},
++  PlotRange->{{0, 1}, {0., 4.9348022005446275`}},
++  PlotRangeClipping->True,
++  PlotRangePadding->{{
++     Scaled[0.02], 
++     Scaled[0.02]}, {
++     Scaled[0.05], 
++     Scaled[0.05]}},
++  Ticks->{Automatic, Automatic}]], "Output",
++ CellChangeTimes->{3.820104065219328*^9, 3.820106386379868*^9, 
++  3.832239805240361*^9},
++ CellLabel->"Out[7]=",ExpressionUUID->"13dee3a7-0518-4a90-85af-c90bcfc85570"]
++}, Open  ]],
++
++Cell["\<\
++2D test case with a Jacobian for (r,th) pieces of spherical coordinates \
++\>", "Text",
++ CellChangeTimes->{{3.820106397208951*^9, 
++  3.820106423484147*^9}},ExpressionUUID->"28e7c6d9-c4d0-4eaa-99f3-\
++ea9c18096814"],
++
++Cell[CellGroupData[{
++
++Cell[BoxData[{
++ RowBox[{
++  RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], 
++  ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{"fv", "=", 
++   RowBox[{"Exp", "[", 
++    RowBox[{
++     RowBox[{"-", 
++      RowBox[{"v", "^", "2"}]}], "/", 
++     RowBox[{"vth", "^", "2"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{"fz", "=", "z"}], ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{"dlv", "=", "v"}], ";"}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{
++   RowBox[{"dlz", "=", "1"}], ";"}], "\[IndentingNewLine]", 
++  RowBox[{"(*", "mass", "*)"}]}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{
++   RowBox[{"Integrate", "[", 
++    RowBox[{
++     RowBox[{"fv", " ", "fz", " ", "dlv", " ", "dlz"}], ",", 
++     RowBox[{"{", 
++      RowBox[{"v", ",", "0", ",", "1"}], "}"}], ",", 
++     RowBox[{"{", 
++      RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], "/.", 
++   RowBox[{"vth", "\[Rule]", "0.2"}]}], "\[IndentingNewLine]", 
++  RowBox[{"(*", "energy", "*)"}]}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{
++   RowBox[{"Integrate", "[", 
++    RowBox[{
++     RowBox[{
++      RowBox[{"v", "^", "2"}], " ", "fv", " ", "fz", " ", "dlv", " ", "dlz"}],
++      ",", 
++     RowBox[{"{", 
++      RowBox[{"v", ",", "0", ",", "1"}], "}"}], ",", 
++     RowBox[{"{", 
++      RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], "/.", 
++   RowBox[{"vth", "\[Rule]", "0.2"}]}], "\[IndentingNewLine]", 
++  RowBox[{"(*", 
++   RowBox[{"some", " ", "other", " ", "moment"}], 
++   "*)"}]}], "\[IndentingNewLine]", 
++ RowBox[{
++  RowBox[{
++   RowBox[{"Integrate", "[", 
++    RowBox[{
++     RowBox[{
++      RowBox[{"v", "^", "2"}], " ", 
++      RowBox[{"z", "^", "2"}], "fv", " ", "fz", " ", "dlv", " ", "dlz"}], ",", 
++     RowBox[{"{", 
++      RowBox[{"v", ",", "0", ",", "1"}], "}"}], ",", 
++     RowBox[{"{", 
++      RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], "/.", 
++   RowBox[{"vth", "\[Rule]", "0.2"}]}], "\[IndentingNewLine]", 
++  RowBox[{"(*", 
++   RowBox[{"mass", " ", "over", " ", "v", " ", "only"}], "*)"}], 
++  "\[IndentingNewLine]", 
++  RowBox[{"(*", 
++   RowBox[{"FullSimplify", "[", 
++    RowBox[{"Integrate", "[", 
++     RowBox[{
++      RowBox[{"fv", " ", "fz", " ", "jacv"}], ",", 
++      RowBox[{"{", 
++       RowBox[{"v", ",", "0", ",", "1"}], "}"}]}], "]"}], "]"}], "*)"}], 
++  "\[IndentingNewLine]", 
++  RowBox[{"(*", 
++   RowBox[{"mass", " ", "over", " ", "z", " ", "only"}], 
++   "*)"}]}], "\[IndentingNewLine]", 
++ RowBox[{"FullSimplify", "[", 
++  RowBox[{"Integrate", "[", 
++   RowBox[{
++    RowBox[{"fv", " ", "fz", " ", "dlz"}], ",", 
++    RowBox[{"{", 
++     RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], 
++  "]"}], "\[IndentingNewLine]", 
++ RowBox[{"Plot", "[", 
++  RowBox[{
++   RowBox[{"%", "/.", 
++    RowBox[{"vth", "\[Rule]", "0.2"}]}], ",", 
++   RowBox[{"{", 
++    RowBox[{"v", ",", "0", ",", "1"}], "}"}]}], "]"}]}], "Input",
++ CellChangeTimes->{{3.8200845821028*^9, 3.8200846681156397`*^9}, {
++  3.8200847106626453`*^9, 3.820084710675849*^9}, {3.8201040510711517`*^9, 
++  3.820104053657056*^9}, {3.832245745910969*^9, 
++  3.832245746975935*^9}},ExpressionUUID->"f5620f83-0860-466a-9191-\
++b782b7776c59"],
++
++Cell[BoxData["0.09869604400952292`"], "Output",
++ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
++  3.8201064927683363`*^9},
++ CellLabel->
++  "Out[179]=",ExpressionUUID->"a3d649ab-8c26-4e4c-be3f-188751b91b53"],
++
++Cell[BoxData["0.003947841759010232`"], "Output",
++ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
++  3.820106492800343*^9},
++ CellLabel->
++  "Out[180]=",ExpressionUUID->"0ee4068a-819d-49e6-8b82-11414313ad10"],
++
++Cell[BoxData["0.019481818199765872`"], "Output",
++ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
++  3.820106492814596*^9},
++ CellLabel->
++  "Out[181]=",ExpressionUUID->"d3dc9ade-4385-430a-8f49-a23ffca0fa71"],
++
++Cell[BoxData[
++ RowBox[{
++  FractionBox["1", "2"], " ", 
++  SuperscriptBox["\[ExponentialE]", 
++   RowBox[{"-", 
++    FractionBox[
++     SuperscriptBox["v", "2"], 
++     SuperscriptBox["vth", "2"]]}]], " ", 
++  SuperscriptBox["\[Pi]", "2"], " ", "v"}]], "Output",
++ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
++  3.8201064928326197`*^9},
++ CellLabel->
++  "Out[182]=",ExpressionUUID->"a4033e92-5d44-4123-afbe-bdd0a1ddeaee"],
++
++Cell[BoxData[
++ GraphicsBox[{{{}, {}, 
++    TagBox[
++     {RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], Opacity[
++      1.], LineBox[CompressedData["
++1:eJwVl3c8Vf8fx42GJGVWKJll+5YKdT+virKjUCorSaWSVUhRQkalhCREirIT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++       "]]},
++     Annotation[#, "Charting`Private`Tag$89117#1"]& ]}, {}},
++  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
++  Axes->{True, True},
++  AxesLabel->{None, None},
++  AxesOrigin->{0, 0},
++  DisplayFunction->Identity,
++  Frame->{{False, False}, {False, False}},
++  FrameLabel->{{None, None}, {None, None}},
++  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
++  GridLines->{None, None},
++  GridLinesStyle->Directive[
++    GrayLevel[0.5, 0.4]],
++  ImagePadding->All,
++  Method->{
++   "DefaultBoundaryStyle" -> Automatic, 
++    "DefaultGraphicsInteraction" -> {
++     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
++      "Effects" -> {
++       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
++        "Droplines" -> {
++         "freeformCursorMode" -> True, 
++          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "DefaultMeshStyle" -> 
++    AbsolutePointSize[6], "ScalingFunctions" -> None, 
++    "CoordinatesToolOptions" -> {"DisplayFunction" -> ({
++        (Identity[#]& )[
++         Part[#, 1]], 
++        (Identity[#]& )[
++         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
++        (Identity[#]& )[
++         Part[#, 1]], 
++        (Identity[#]& )[
++         Part[#, 2]]}& )}},
++  PlotRange->{{0, 1}, {0., 0.4232894403224727}},
++  PlotRangeClipping->True,
++  PlotRangePadding->{{
++     Scaled[0.02], 
++     Scaled[0.02]}, {
++     Scaled[0.05], 
++     Scaled[0.05]}},
++  Ticks->{Automatic, Automatic}]], "Output",
++ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
++  3.820106492860361*^9},
++ CellLabel->
++  "Out[183]=",ExpressionUUID->"2e306b38-5088-406d-ad1e-a2e6ce9a635a"]
++}, Open  ]]
++},
++WindowSize->{970, 1508},
++WindowMargins->{{166, Automatic}, {Automatic, 65}},
++FrontEndVersion->"12.1 for Mac OS X x86 (64-bit) (March 18, 2020)",
++StyleDefinitions->"Default.nb",
++ExpressionUUID->"c64daed6-5b23-4fa1-864c-e96580bc453c"
++]
++(* End of Notebook Content *)
++
++(* Internal cache information *)
++(*CellTagsOutline
++CellTagsIndex->{}
++*)
++(*CellTagsIndex
++CellTagsIndex->{}
++*)
++(*NotebookFileOutline
++Notebook[{
++Cell[558, 20, 221, 5, 35, "Text",ExpressionUUID->"ac354e39-362c-431f-99c2-dabdada26753"],
++Cell[CellGroupData[{
++Cell[804, 29, 1283, 36, 178, "Input",ExpressionUUID->"264c1e95-cb8e-4e5b-b114-b93a3aaecde8"],
++Cell[2090, 67, 412, 11, 57, "Output",ExpressionUUID->"16c69378-4c74-4b03-8183-403420df722c"],
++Cell[2505, 80, 16093, 283, 244, "Output",ExpressionUUID->"13dee3a7-0518-4a90-85af-c90bcfc85570"]
++}, Open  ]],
++Cell[18613, 366, 222, 5, 35, "Text",ExpressionUUID->"28e7c6d9-c4d0-4eaa-99f3-ea9c18096814"],
++Cell[CellGroupData[{
++Cell[18860, 375, 3089, 88, 346, "Input",ExpressionUUID->"f5620f83-0860-466a-9191-b782b7776c59"],
++Cell[21952, 465, 225, 4, 34, "Output",ExpressionUUID->"a3d649ab-8c26-4e4c-be3f-188751b91b53"],
++Cell[22180, 471, 224, 4, 34, "Output",ExpressionUUID->"0ee4068a-819d-49e6-8b82-11414313ad10"],
++Cell[22407, 477, 224, 4, 34, "Output",ExpressionUUID->"d3dc9ade-4385-430a-8f49-a23ffca0fa71"],
++Cell[22634, 483, 433, 12, 57, "Output",ExpressionUUID->"a4033e92-5d44-4123-afbe-bdd0a1ddeaee"],
++Cell[23070, 497, 16993, 299, 239, "Output",ExpressionUUID->"2e306b38-5088-406d-ad1e-a2e6ce9a635a"]
++}, Open  ]]
++}
++]
++*)
++
+diff --git a/pdes/fokkerplanck_parameters.m b/pdes/fokkerplanck_parameters.m
+index f034487..f30f8df 100644
+--- a/pdes/fokkerplanck_parameters.m
++++ b/pdes/fokkerplanck_parameters.m
+@@ -3,14 +3,8 @@ function p = fokkerplanck_parameters(opts)
+ %%
+ % Define a few relevant functions
+ 
+-nu_ee = 1;
+-v_th = 1;
+-E = 0;
+-Z = 1;
+-tau = 10^5;
+-delta = 0.042;
+-n = 1;
+-
++nuEE = 1;
++vT = 1;
+ switch opts.case_
+     case 1
+         delta = 0.042;
+@@ -33,43 +27,11 @@ switch opts.case_
+         E = 0.4;
+         tau = 10^5;
+     case 5 % for the runaway production rate electric field scan
+-        if isfield(opts.cmd_args,'delta')
+-            delta = opts.cmd_args.delta;
+-        end
+-        if isfield(opts.cmd_args,'E')
+-            E = opts.cmd_args.E;
+-        end
+-        if isfield(opts.cmd_args,'Z')
+-            Z = opts.cmd_args.Z;
+-        end
+-        if isfield(opts.cmd_args,'tau')
+-           tau = opts.cmd_args.tau;
+-        end
+-        if isfield(opts.cmd_args,'nu_ee')
+-            nu_ee = opts.cmd_args.nu_ee;
+-        end
+-        if isfield(opts.cmd_args,'v_th')
+-            nu_ee = opts.cmd_args.v_th;
+-        end        
+-        if isfield(opts.cmd_args,'v_th')
+-            v_th = opts.cmd_args.v_th;
+-        end
+-        if isfield(opts.cmd_args,'n')
+-            n = opts.cmd_args.n;
+-        end
+-        
+-        alpha_z = @(z) z.*0;    
+-        
+-        disp(['--------']);
+-        disp(['n: ', num2str(n)]);
+-        disp(['delta: ', num2str(delta)]);
+-        disp(['tau: ', num2str(tau)]); % this is relative to the B field or some other thing not present in these calcs
+-        disp(['E: ', num2str(E), '  (this is E_D/2)']);
+-        disp(['v_th: ', num2str(v_th)]);
+-        disp(['nu_ee: ', num2str(nu_ee)]);
+-        disp(['Z: ', num2str(Z)]);
+-        disp(['--------']);
+-        
++        delta = 0.044;
++        Z = 1;
++        E = opts.cmd_args.E;
++        tau = 1.2e5;
++        alpha_z = @(z) z.*0;
+ end
+ 
+ phi = @phi_;
+@@ -80,51 +42,31 @@ soln_z = @soln_z_;
+ soln_p = @soln_p_;
+ 
+ gamma = @(p)sqrt(1+(delta*p).^2);
+-vx = @(p)1/v_th*(p./gamma(p));
+-
+-Ca = @(p)nu_ee*v_th^2*(psi(vx(p))./vx(p));
++vx = @(p)1/vT*(p./gamma(p));
+ 
+-% Cb = @(p)1/2*nu_ee*v_th^2*1./vx(p).*(Z+phi(vx(p))-psi(vx(p))+delta^4*vx(p).^2/2);
++Ca = @(p)nuEE*vT^2*(psi(vx(p))./vx(p));
+ 
+-function ans = cb_fun(p)
+-%     disp(Z);
+-    ans = 1/2*nu_ee*v_th^2*1./vx(p).*(Z+phi(vx(p))-psi(vx(p))+delta^4*vx(p).^2/2);
+-%     disp(ans);
+-end
+-Cb = @(p) cb_fun(p);
++Cb = @(p)1/2*nuEE*vT^2*1./vx(p).*(Z+phi(vx(p))-psi(vx(p))+delta^4*vx(p).^2/2);
+ 
+-Cf = @(p)2*nu_ee*v_th*psi(vx(p));
++Cf = @(p)2*nuEE*vT*psi(vx(p));
+ 
+     function ret = phi_(x)
+         ret = erf(x);
+     end
+ 
+-    function ret = psi_(x,t)
++    function ret = psi_(x,t)     
+         dphi_dx = 2./sqrt(pi) * exp(-x.^2);
+-        ret = 1./(2*x.^2) .* (phi(x) - x.*dphi_dx);
++        ret = 1./(2*x.^2) .* (phi(x) - x.*dphi_dx);   
+         ix = find(abs(x)<1e-5); % catch singularity at boundary
+         ret(ix) = 0;
+     end
+ 
+-%     function ret = psi2(x,t)
+-%         phi2 = erf(x);
+-%         dphi_dx = 2./sqrt(pi) * exp(-x.^2);
+-%         ret = 1./(2*x.^2) .* (phi2 - x.*dphi_dx);
+-%     end
+-
+     function ret = f0_z_(x)
+         test = opts.case_;
+         ret = zeros(size(x));
+         switch test
+             case 1
+-                %                 ret = x.*0+1;
+-                for i=1:numel(x)
+-                    if x(i) <= 0
+-                        ret(i) = 3/(2*5^3);
+-                    else
+-                        ret(i) = 0;
+-                    end
+-                end
++                ret = x.*0+1;
+             case 2
+                 ret = x.*0+1;
+             case 3
+@@ -147,7 +89,7 @@ Cf = @(p)2*nu_ee*v_th*psi(vx(p));
+     end
+ 
+     function ret = f0_p_(x)
+-        test = opts.case_;
++        test = opts.case_;       
+         ret = zeros(size(x));
+         switch test
+             
+@@ -160,7 +102,7 @@ Cf = @(p)2*nu_ee*v_th*psi(vx(p));
+                     end
+                 end
+                 
+-            case 2
++            case 2 
+                 a = 2;
+                 ret = 2/(sqrt(pi)*a^3) * exp(-x.^2/a^2);
+             case 3
+@@ -175,34 +117,21 @@ Cf = @(p)2*nu_ee*v_th*psi(vx(p));
+                     x1 = i*h;
+                     [xi,w] = lgwt(20,x0,x1);
+                     Q = Q+sum(w.*Fun(xi).*xi.^2);
+-                end
++                 end
+                 ret = exp(-2/delta^2*sqrt(1+delta^2*x.^2))/(2*Q);
+-            case 5
+-                ret = n * 2/(sqrt(pi)*v_th^3) * exp(-x.^2/v_th^2);
++            case 5 
++                a = 1;
++                ret = 2/(sqrt(pi)*a^3) * exp(-x.^2/a^2);
+         end
+     end
+ 
+-    function ret = soln_z_(x,p,t)
++    function ret = soln_z_(x,~)
+         ret = x.*0+1;
+     end
+-    function ret = soln_p_(x,p,t)
++    function ret = soln_p_(x,t)
+         ret = 2/sqrt(pi) * exp(-x.^2);
+-        if isfield(p,'norm_fac')
+-            ret = p.norm_fac .* ret;
+-        end
+     end
+ 
+-% % look at a few of these functions
+-%
+-% p = linspace(0,10,100);
+-% figure
+-% plot(p,Ca(p));
+-% hold on
+-% plot(p,sqrt(psi(p)./p));
+-% plot(p,sqrt(psi2(p)./p),'LineStyle','--');
+-% legend('Ca','psi','psi2');
+-% hold off
+-
+ % throw all these into a parameters structure for use elsewhere
+ 
+ save_filename = 'parameters.mat';
+diff --git a/pdes/mirror1_collision.m b/pdes/mirror1_collision.m
+new file mode 100644
+index 0000000..b9997cc
+--- /dev/null
++++ b/pdes/mirror1_collision.m
+@@ -0,0 +1,107 @@
++function pde = mirror1_collision(opts)
++
++%Testing the collision operator for the 1D form of the mirror equations
++%
++% df/dt = 1/v^2 (flux_v)
++%
++% flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
++%
++% df/dt = 1/v^2 (d/dv(v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)])*v^2
++%
++% Run with
++%
++% asgard(@mirror1_collision,'timestep_method','BE','dt',1e-5,'num_steps',50,'lev',5,'deg',2,'normalize_by_mass',false, 'calculate_mass', false)
++
++params = mirror_parameters();
++
++%% Define the dimensions
++
++dim_v = DIMENSION(0,1e6);
++dim_v.jacobian = @(v,p,t) 4*pi.*v.^2;
++dimensions = {dim_v};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++%     function ret = solution(v,p,t)
++%         ret =  p.soln_v(v,p,t);
++%         if isfield(p,'norm_fac')
++%             ret = p.norm_fac .* ret;
++%         end
++%     end
++soln_v = @solution_v;
++    function ret = solution_v(v,p,t)
++        ret = p.maxwell(v,0,p.v_th(p.b.T_eV,p.a.m));
++        if isfield(p,'norm_fac')
++            ret = p.norm_fac .* ret;
++        end
++    end
++
++soln1 = new_md_func(num_dims,{soln_v});
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic_v = @(v,p,t) p.init_cond_v(v);
++ic1 = new_md_func(num_dims,{ic_v});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_t});
++ 
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ... 
++    params.boundary_cond_t});
++
++% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
++% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
++
++g1 = @(v,p,t,dat) 1./v.^2;%v.*0 + 1; 
++g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
++
++pterm1 = MASS(g1);
++pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
++termV_s = SD_TERM({pterm1,pterm2});
++termV1   = MD_TERM(num_dims,{termV_s});
++
++%%
++% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
++% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
++% r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
++
++g1 = @(v,p,t,dat) 1./v.^2; %v.*0 + 1;
++g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
++g3 = @(v,p,t,dat) v.*0 + 1;
++
++pterm1 = MASS(g1);
++pterm2 = GRAD(num_dims,g2,-1,'D','N');
++pterm3 = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
++termV_par = SD_TERM({pterm1,pterm2,pterm3});
++termV2   = MD_TERM(num_dims,{termV_par});
++
++terms = {termV1,termV2};
++
++%% Define sources 
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)       
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror1_collision_div.m b/pdes/mirror1_collision_div.m
+new file mode 100644
+index 0000000..203a398
+--- /dev/null
++++ b/pdes/mirror1_collision_div.m
+@@ -0,0 +1,157 @@
++function pde = mirror1_collision_div(opts)
++
++%Testing the collision operator for the 1D form of the mirror equations
++%
++% df/dt == 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
++%       == 1/v^2 (d/dv (v^2[0.5*nu_par*v^2*d/dv(f)]) %%term1
++%           + 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f)]) %%term2
++       %
++% v is a spherical coordinate (v,th,phi), so the div and grad look like 
++%
++% div[] = 1/v^2 * d/dv * v^2[], grad[] = d/dv[]
++%
++% and the volument_element dV = v^2
++%
++% 
++% split into two div(flux) terms (term1 and term2)
++%
++% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++%
++% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++%
++%
++% Run with
++%
++% asgard(@mirror1_collision_div,'timestep_method','BE','dt',1e-5,'num_steps',50,'lev',5,'deg',2,'normalize_by_mass',false, 'calculate_mass', false)
++
++params = mirror_parameters(opts);
++
++%% Define the dimensions
++
++dim_v = DIMENSION(0,1e6);
++dV_v = @(x,p,t,d) x.^2;
++dim_v.moment_dV = dV_v;
++dimensions = {dim_v};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++%     function ret = solution(v,p,t)
++%         ret =  p.soln_v(v,p,t);
++%         if isfield(p,'norm_fac')
++%             ret = p.norm_fac .* ret;
++%         end
++%     end
++soln_v = @solution_v;
++    function ret = solution_v(v,p,t)
++        ret = p.maxwell(v,0,p.v_th(p.b.T_eV,p.a.m))./p.a.n;
++        if isfield(p,'norm_fac')
++            ret = p.norm_fac .* ret;
++        end
++    end
++
++soln1 = new_md_func(num_dims,{soln_v});
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic_v = @(v,p,t) p.init_cond_v(v)./p.a.n;
++ic1 = new_md_func(num_dims,{ic_v});
++initial_conditions = {ic1};
++
++%% LHS terms (mass only)
++
++LHS_terms = {};
++
++%% Define the boundary conditions
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_t});
++ 
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ... 
++    params.boundary_cond_t});
++
++
++%%
++% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++
++A = @(v,p) sqrt(0.5.*v.^2.*p.nu_par(v,p.a,p.b));
++g1 = @(v,p,t,dat) A(v,p);
++g2 = @(v,p,t,dat) A(v,p);
++
++pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
++pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
++term1_v = SD_TERM({pterm1,pterm2});
++term1   = MD_TERM(num_dims,{term1_v});
++
++% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++
++B = @(v,p) v*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
++g3 = @(v,p,t,dat) B(v,p);
++
++pterm3 = DIV(num_dims,g3,'',-1,'N','D','','','',dV_v);
++
++term2_v = SD_TERM({pterm3});
++term2   = MD_TERM(num_dims,{term2_v});
++
++%repeating but adding second background species
++
++% term3 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++
++A = @(v,p) sqrt(0.5.*v.^2.*p.nu_par(v,p.a,p.b2));
++g1 = @(v,p,t,dat) A(v,p);
++g2 = @(v,p,t,dat) A(v,p);
++
++pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
++pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
++term3_v = SD_TERM({pterm1,pterm2});
++term3   = MD_TERM(num_dims,{term3_v});
++
++% term4 is a div using B(v) = v (m_a/(m_a + m_b2))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++
++B = @(v,p) v*p.a.m.*p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m);
++g3 = @(v,p,t,dat) B(v,p);
++
++pterm3 = DIV(num_dims,g3,'',-1,'N','D','','','',dV_v);
++
++term4_v = SD_TERM({pterm3});
++term4   = MD_TERM(num_dims,{term4_v});
++
++terms = {term1,term2,term3,term4};
++
++%% Define sources 
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)       
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror1_pitch.m b/pdes/mirror1_pitch.m
+index 8c9c4ce..405907b 100644
+--- a/pdes/mirror1_pitch.m
++++ b/pdes/mirror1_pitch.m
+@@ -6,10 +6,10 @@ function pde = mirror1_pitch(opts)
+ % distribution that has a Maxwellian form. 
+ % PDE:
+ % 
+-% df/dt == nu_D/(2*sin(z)) d/dz ( sin(z) df/dz )
++% df/dt  == -cos(z)*f + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) 
+ %
+ % nu_D is the deflection frequency
+-% Domain is [-pi,pi]
++% Domain is [0,pi]
+ % Homogeneous Neumann boundary condition 
+ % Code will be added to equation involving velocity dimension
+ %
+@@ -19,7 +19,7 @@ function pde = mirror1_pitch(opts)
+ % Run with
+ %
+ % implicit
+-% asgard(@mirror1_pitch,'timestep_method','matrix_exponential','dt',5e-7,'num_steps',20,'lev',3,'deg',3);
++% asgard(@mirror1_pitch,'timestep_method','BE','dt',5e-7,'num_steps',20,'lev',3,'deg',3, 'calculate_mass', true, 'normalize_by_mass', true);
+ %
+ 
+     function ret = psi(x)
+@@ -31,29 +31,29 @@ function pde = mirror1_pitch(opts)
+     end
+ 
+ %Background Parameters
+-k_b = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
++boltz = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
+ n_b = 10^19; %background density in SI units (particles/m.^3)
+-T_b = 116050; %background temperature in Kelvin
+-z_b = 1; %atomic number of background specie
++temp_b = 116050; %background temperature in Kelvin
++% z_b = 1; %atomic number of background specie
+ m_b = 9.109*10^-31; %background mass in kg 
+-v_b = sqrt(2*k_b*T_b/m_b); %background velocity in m/s
+-eps_o = 8.85*10^-12; %permittivity of free space in Farad/m
+-
+-%Target Specie Parameters
+-z_a = 1;
+-e = 1.602*10^-19; %charge in Coulombs
+-ln_Delt = 10; %Coulomb logarithm
+-m_a = 1.6726*10^-27; %target mass in kg
+-L_ab = (e^2/(m_a*eps_o))^2; %Coefficient accounting for Coluomb force
++v_b = sqrt(2*boltz*temp_b/m_b); %background velocity in m/s
++% eps_o = 8.85*10^-12; %permittivity of free space in Farad/m
++% 
++% %Target Specie Parameters
++% z_a = 1;
++% e = 1.602*10^-19; %charge in Coulombs
++% ln_Delt = 10; %Coulomb logarithm
++% m_a = 1.6726*10^-27; %target mass in kg
++% coeff_ab = (e^2/(m_a*eps_o))^2; %Coefficient accounting for Coluomb force
+ nu_D = 10^4; %deflection frequency in s^-1
+ 
+ %Initial parameters for target specie
+-n_o = 0.5*n_b; %initial number density for specie at specific velocity
+-v_o = 0.5*v_b; %initial known velocity
++ n_o = 0.5*n_b; %initial number density for specie at specific velocity
++ v_o = 0.5*v_b; %initial known velocity
+ 
+ %% Define the dimensions
+ 
+-dim_z = DIMENSION(0,pi/2);
++dim_z = DIMENSION(0,pi);
+ dim_z.jacobian = @(z,p,t) sin(z);
+ dimensions = {dim_z};
+ num_dims = numel(dimensions);
+@@ -83,15 +83,30 @@ BCR = soln1;
+ % Here we have 1 term1, having only nDims=1 (x) operators.
+ 
+ %% 
+-% termC == nu_D/(2*sin(z))*d/dz sin(z)*df/dz
++
++% LHS_term == df/dt sin(z)
++g1 = @(z,p,t,dat) dim_z.jacobian(z,p,t);
++pterm1 = MASS(g1);
++LHS_term_z = SD_TERM({pterm1});
++LHS_term = MD_TERM(num_dims,{LHS_term_z});
++LHS_terms = {LHS_term};
++
++%term V2 == -cos(z)*f
++%term V2 == g1(v)*f [mass, g1(v) = -cos(z), BC = N/A]
++g1 = @(z,p,t,dat) -cos(z);
++pterm1 = MASS(g1);
++termM_z = SD_TERM({pterm1});
++termM= MD_TERM(num_dims,{termM_z});
++
++% termC == nu_D/(2sin(z))*d/dz sin(z)*df/dz
+ %
+ % becomes 
+ %
+-% termC == g1(z) q(z)        [mass, g1(p) = nu_D/(2*sin(z)),  BC N/A]
++% termC == g1(z) q(z)        [mass, g1(p) = nu_D/2,  BC N/A]
+ %   q(p) == d/dz g2(z) r(z)   [grad, g2(p) = sin(z), BCL=N,BCR=D]
+ %   r(p) == d/dp g3(z) f(z)   [grad, g3(p) = 1,      BCL=D,BCR=N]
+ 
+-g1 = @(z,p,t,dat) nu_D./(2*sin(z));
++g1 = @(z,p,t,dat) nu_D./(2.*sin(z));
+ g2 = @(z,p,t,dat) sin(z);
+ g3 = @(z,p,t,dat) z.*0 + 1;
+ pterm1  = MASS(g1);
+@@ -100,7 +115,7 @@ pterm3 = GRAD(num_dims,g3,-1,'N','D', BCL, BCR);
+ termC_z = SD_TERM({pterm1,pterm2,pterm3});
+ termC   = MD_TERM(num_dims,{termC_z});
+ 
+-terms = {termC};
++terms = {termM,termC};
+ 
+ %% Define some parameters and add to pde object.
+ %  These might be used within the various functions below.
+diff --git a/pdes/mirror1_pitch_div.m b/pdes/mirror1_pitch_div.m
+new file mode 100644
+index 0000000..90a61d1
+--- /dev/null
++++ b/pdes/mirror1_pitch_div.m
+@@ -0,0 +1,133 @@
++function pde = mirror1_pitch_div(opts)
++% PDE using the 1D Diffusion Equation for a case involving pitcha angle to axis \
++% of the magnetic field line in a mirror configuration. This PDE is
++% time dependent (although not all the terms are time dependent). The test
++% particle is a hydrogen ion colliding with a background electron
++% distribution that has a Maxwellian form. 
++% PDE:
++% 
++% df/dt  == -cos(z)*f + 1/sin(z) d/dz ( sin(z) nu_D/2 df/dz ) 
++%
++% nu_D is the deflection frequency
++% Domain is [0,pi]
++% Homogeneous Neumann boundary condition 
++% Code will be added to equation involving velocity dimension
++%
++% Diffusion term is dealt with via LDG, i.e., splitting into two first
++% order equations
++%
++% Run with
++%
++% implicit
++% asgard(@mirror1_pitch_div,'timestep_method','BE','dt',5e-7,'num_steps',20,'lev',3,'deg',3, 'calculate_mass', true, 'normalize_by_mass', true);
++%
++
++    function ret = psi(x)
++        
++        phi = erf(x);
++        dphi_dx = 2./sqrt(pi) * exp(-x.^2);
++
++        ret = 1./(2*x.^2) .* (phi - x.*dphi_dx);
++    end
++
++%Background Parameters
++boltz = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
++n_b = 10^19; %background density in SI units (particles/m.^3)
++temp_b = 116050; %background temperature in Kelvin
++% z_b = 1; %atomic number of background specie
++m_b = 9.109*10^-31; %background mass in kg 
++v_b = sqrt(2*boltz*temp_b/m_b); %background velocity in m/s
++% eps_o = 8.85*10^-12; %permittivity of free space in Farad/m
++% 
++% %Target Specie Parameters
++% z_a = 1;
++% e = 1.602*10^-19; %charge in Coulombs
++% ln_Delt = 10; %Coulomb logarithm
++% m_a = 1.6726*10^-27; %target mass in kg
++% coeff_ab = (e^2/(m_a*eps_o))^2; %Coefficient accounting for Coluomb force
++nu_D = 10^4; %deflection frequency in s^-1
++
++%Initial parameters for target specie
++ n_o = 0.5*n_b; %initial number density for specie at specific velocity
++ v_o = 0.5*v_b; %initial known velocity
++
++%% Define the dimensions
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dimensions = {dim_th};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln_z = @(z,p,t) n_o.*cos(z);
++soln_t = @(t,p) exp(-nu_D*t);
++soln1 = new_md_func(num_dims,{soln_z,soln_t});
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = soln1;
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++bcl_x = @(x,p,t) x.*0;
++bcl_t = soln_t;
++BCL = new_md_func(num_dims,{bcl_x,bcl_t});
++
++BCR = soln1;
++
++%% Define the terms of the PDE
++%
++% Here we have 1 term1, having only nDims=1 (x) operators.
++
++%% 
++
++%term V2 == -cos(z)*f
++%term V2 == g1(v)*f [mass, g1(v) = -cos(z), BC = N/A]
++g1 = @(z,p,t,dat) -cos(z);
++pterm1 = MASS(g1,'','',dV_th);
++termM_z = SD_TERM({pterm1});
++termM = MD_TERM(num_dims,{termM_z});
++
++% termC is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
++%
++% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++
++
++D = @(v,p) v.*0 + sqrt(nu_D/2);
++g5 = @(v,p,t,dat) D(v,p);
++pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
++pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
++termC_z = SD_TERM({pterm1,pterm2});
++termC   = MD_TERM(num_dims,{termC_z});
++
++terms = {termM,termC};
++
++%% Define some parameters and add to pde object.
++%  These might be used within the various functions below.
++
++params.parameter1 = 0;
++params.parameter2 = 1;
++
++%% Define sources
++
++sources = {};
++
++    function dt=set_dt(pde,CFL)      
++        dims = pde.dimensions;       
++        % for Diffusion equation: dt = C * dx^2       
++        lev = dims{1}.lev;
++        dx = 1/2^lev;
++        dt = CFL*dx^2;        
++    end
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror1_space_div.m b/pdes/mirror1_space_div.m
+new file mode 100644
+index 0000000..86a2e6b
+--- /dev/null
++++ b/pdes/mirror1_space_div.m
+@@ -0,0 +1,112 @@
++function pde = mirror1_space_div(opts)
++% 1D mirror case along magnetic axis direction, i.e., 
++%
++% df/dt f B(s) == -cos(pi/4)*df/ds B(s) - cos(pi/4)*dB/ds/B(s) f B(s)
++%
++% Run with
++%
++% explicit
++% asgard(@mirror1_space_div, 'calculate_mass', false, 'normalize_by_mass', false)
++
++% implicit
++% asgard(@mirror1_space_div,'timestep_method','BE', 'calculate_mass', true, 'normalize_by_mass', true)
++
++params = mirror_parameters(opts);
++
++params.B_func = @(s) exp(s); %magnetic field as a function of spatial coordinate
++params.dB_ds = @(s) params.B_func(s); %derivative of magnetic field
++
++params.vel_test = 1; %test value for velocity in coefficient
++params.pitch_test = pi/4; %test value for pitch angle in coefficient
++decay_coeff = @(v,z) v.*cos(z);
++
++%% Define the dimensions
++
++dim_s = DIMENSION(-3,3);
++dV_s = @(x,p,t,d) params.B_func(x); 
++dim_s.moment_dV = dV_s;
++dimensions = {dim_s};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution
++
++sol_s = @(s,p,t) exp(s);
++sol_t = @(t,p) exp(-2*decay_coeff(params.vel_test,params.pitch_test).*t);
++soln1 = new_md_func(num_dims,{sol_s,sol_t});
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{sol_s});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = soln1;
++BCR = soln1;
++
++%% Define the terms of the PDE
++%
++
++% We have an advection and mass term
++
++%% Advection  term
++% -B(s)*d(vtest*cos(ztest)f)/ds
++g1 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test)*(p.pitch_test > pi/2);
++pterm1 = DIV(num_dims,g1,'',-1,'D','D','','','', dV_s);
++%pterm1 = GRAD(num_dims,g1,-1,'N','N');
++term1a_s = SD_TERM({pterm1});
++term1a   = MD_TERM(num_dims,{term1a_s});
++
++g1 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test)*(p.pitch_test < pi/2);
++pterm1 = DIV(num_dims,g1,'',+1,'D','D','','','', dV_s);
++%pterm1 = GRAD(num_dims,g1,-1,'N','N');
++term1b_s = SD_TERM({pterm1});
++term1b   = MD_TERM(num_dims,{term1b_s});
++
++%%
++% Add terms to the pde object
++
++%% Mass term
++% B(s)*(vcosz/B)dB/ds f
++g2 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test).*(p.dB_ds(s)./p.B_func(s)).*(p.pitch_test < pi/2).*(p.B_func(s) > 0);
++pterm1   = MASS(g2,'','',dV_s);
++termB1a = SD_TERM({pterm1});
++
++term2a = MD_TERM(num_dims,{termB1a});
++
++g2 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test).*(p.dB_ds(s)./p.B_func(s)).*(p.pitch_test > pi/2).*(p.B_func(s) < 0);
++pterm1   = MASS(g2,'','',dV_s);
++termB1b = SD_TERM({pterm1});
++
++term2b = MD_TERM(num_dims,{termB1b});
++
++terms = {term1a,term1b,term2a,term2b};
++
++%% Define some parameters and add to pde object.
++%  These might be used within the various functions below.
++
++params.parameter1 = 0;
++params.parameter2 = 1;
++
++%% Define sources
++
++sources = {};
++
++%% Define function to set time step
++
++    function dt=set_dt(pde,CFL)      
++        dim = pde.dimensions{1};
++        lev = dim.lev;
++        xMax = dim.max;
++        xMin = dim.min;
++        xRange = xMax-xMin;
++        dx = xRange/(2^lev);
++        dt = CFL*dx;
++    end
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+diff --git a/pdes/mirror1_velocity.m b/pdes/mirror1_velocity.m
+index 6a104f8..c11eb8d 100644
+--- a/pdes/mirror1_velocity.m
++++ b/pdes/mirror1_velocity.m
+@@ -1,21 +1,25 @@
+ function pde = mirror1_velocity(opts)
+-% One-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
++% Strong form of one-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
+ % of f in the presence of Coulomb collisions with background electrons
+ % 
+-% df/dt == 1/v^2 (d/dv(flux_v))
++% df/dt == -(1 - v^2/2*sin^2(pi/4))*cos(pi/4)*df/dv  - v*cos(pi/4)*f + 1/v^2 (d/dv(flux_v))
+ %
+ % flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
+ %
++% df/dt ==  -( 1-v^2/4)*sqrt(2)/2*df/dv*v^2 -v*sqrt(2)/2*f + 1/v^2 (d/dv(v^3[(m_a/(m_a +
++% m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)])*v^2
++%
++%
+ % Run with
+ %
+-% asgard(@mirror1_velocity,'timestep_method','matrix_exponential','case',3,'dt',1e-8,'num_steps',50,'lev',3,'deg',4,'normalize_by_mass',true)
++% asgard(@mirror1_velocity,'timestep_method','BE','dt',1e-7,'num_steps',50,'lev',5,'deg',2,'normalize_by_mass',false, 'calculate_mass', false)
+ 
+ params = mirror_parameters();
+ 
+ %% Define the dimensions
+ 
+-dim_v = DIMENSION(0,0.5e7);
+-dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
++dim_v = DIMENSION(0,1e6);
++dim_v.jacobian = @(v,p,t) 2*pi.*v.^2;
+ dimensions = {dim_v};
+ num_dims = numel(dimensions);
+ 
+@@ -33,14 +37,22 @@ solutions = {soln1};
+ 
+ %% Define the initial conditions
+ 
+-ic_v = @(v,p,t) p.init_cond_v(v);
++ic_v = @(v,p,t) p.a.n.*p.init_cond_v(v);
+ ic1 = new_md_func(num_dims,{ic_v});
+ initial_conditions = {ic1};
+ 
+ %% Define the boundary conditions
+ 
+-BCL = ic1;
+-BCR = ic1;
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_t});
++ 
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ... 
++    params.boundary_cond_t});
+ 
+ %% Define the terms of the PDE
+ 
+@@ -54,21 +66,40 @@ BCR = ic1;
+ 
+ %% 
+ 
+-% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
+-% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++
++% term V1 == -(1 - v^2/4)*sqrt(2)/2*df/dv
++% term V1 == g(v) q(v) 
++% g(v) = g1(v) [mass, g1(z) = (1 - v^2/4)*sqrt(2)/2, BC = N/A]
++% q(v) = d/dv (g2(v) f) [grad, g2(v) = 1, BCL=N, BCR=D ]
++g1 = @(v,p,t,dat) -(1-v.^2./4.)*sqrt(2)/2;
++g2 = @(v,p,t,dat) v.*0 + 1;
++pterm1 = MASS(g1);
++pterm2 = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
++termV_v = SD_TERM({pterm1,pterm2});
++termV1 = MD_TERM(num_dims,{termV_v});
++
++%term V2 == -v*sqrt(2)/2*f
++%term V2 == g1(v)*f [ma.ss, g1(v) = -v, BC = N/A]
++g1 = @(v,p,t,dat) -v.^3*sqrt(2)./2;
++pterm1 = MASS(g1);
++termV_v = SD_TERM({pterm1});
++termV2 = MD_TERM(num_dims,{termV_v});
++
++% term V3 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))*v^2
++% term V3 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+ % q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
+ 
+ g1 = @(v,p,t,dat) 1./v.^2;
+ g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
+ 
+ pterm1 = MASS(g1);
+-pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL, BCR);
++pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
+ termV_s = SD_TERM({pterm1,pterm2});
+-termV1   = MD_TERM(num_dims,{termV_s});
++termV3   = MD_TERM(num_dims,{termV_s});
+ 
+ %%
+-% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+-% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% term V4 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
++% term V4 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+ % q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
+ % r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
+ 
+@@ -78,11 +109,11 @@ g3 = @(v,p,t,dat) v.*0 + 1;
+ 
+ pterm1 = MASS(g1);
+ pterm2 = GRAD(num_dims,g2,+1,'D','N');
+-pterm3 = GRAD(num_dims,g3, -1,'N','D', BCL, BCR);
++pterm3 = GRAD(num_dims,g3,-1,'N','D', BCL, BCR);
+ termV_par = SD_TERM({pterm1,pterm2,pterm3});
+-termV2   = MD_TERM(num_dims,{termV_par});
++termV4   = MD_TERM(num_dims,{termV_par});
+ 
+-terms = {termV1,termV2};
++terms = {termV1,termV3,termV4};
+ 
+ %% Define sources 
+ 
+diff --git a/pdes/mirror2_advection_Efield_div.m b/pdes/mirror2_advection_Efield_div.m
+new file mode 100644
+index 0000000..e014ca3
+--- /dev/null
++++ b/pdes/mirror2_advection_Efield_div.m
+@@ -0,0 +1,179 @@
++function pde = mirror2_advection_Efield_div(opts)
++
++params_si = mirror_parameters(opts);
++
++
++switch opts.case_
++    case 1 
++        params_si.a.T_eV = 0.05*params_si.b.T_eV; %Target temperature in Kelvin\
++        offset = 10^6; %case with offset and change in Temperature
++    case 2 
++        params_si.a.T_eV = 0.05*params_si.b.T_eV;
++        offset = 0; %case with no offset but change in Temperature
++    case 3 
++        n_cgs = 5e13; %equilibrium density in cm.^-3
++        m_e_cgs = 9.109*10^-28; %electron mass in g
++        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++        m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
++        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++        temp_cgs = 1.6022e-10; %temperature in erg
++        params_cgs.a.n = n_cgs;
++        params_cgs.b.n = n_cgs;
++        params_cgs.b2.n = n_cgs;
++%         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
++%         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
++        params_cgs.a.m = m_e_cgs; %beam is electrons
++        params_cgs.b.m = m_e_cgs; %background is electrons
++        params_cgs.b2.m = m_B_cgs;
++        params_cgs.a.Z = -1;
++        params_cgs.b.Z = -1;
++        params_cgs.b2.Z = 5;
++        params_cgs.e = 4.803*10^-10; %charge in Fr
++        params_cgs.E = 2.6e-5; %E field in statvolt/cm
++        params_si.a.n = 10^6*params_cgs.a.n;%converting to m^-3
++        params_si.b.n = 10^6*params_cgs.b.n;
++        params_si.b2.n = 10^6*params_cgs.b2.n;
++%         params_si.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
++%         params_si.b.vth = 0.01*params_cgs.b.vth;
++        params_si.a.m = 0.001*params_cgs.a.m; %converting to kg
++        params_si.b.m = 0.001*params_cgs.b.m; 
++        params_si.b2.m = 0.001*params_cgs.b2.m;
++        params_si.a.Z = params_cgs.a.Z;
++        params_si.b.Z = params_cgs.b.Z;
++        params_si.b2.Z = params_cgs.b2.Z;
++        %params_si.E = 2.9979*10^4*params_cgs.E; %converting to V/m
++        params_si.a.E_eV = 7.665;
++        params_si.a.T_eV = 1000;%2/3*params_si.a.E_eV;
++        params_si.b.T_eV = params_si.a.T_eV;
++        params_si.b2.T_eV = params_si.a.T_eV;
++        params_si.a.vth = params_si.v_th(params_si.a.T_eV,params_si.a.m);
++        params_si.b.vth = params_si.v_th(params_si.b.T_eV,params_si.b.m);
++        params_si.b2.v.th = params_si.v_th(params_si.b2.T_eV,params_si.b2.m);
++        params_si.ln_delt = 15;
++        E_dreicer_si = params_si.a.n.*params_si.e^3*params_si.ln_delt/(4*pi*params_si.eps0^2*params_si.a.m ... 
++            *params_si.a.vth^2);
++        params_si.E = 10^-3*E_dreicer_si;
++        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
++        params_si.maxwell = @(v,offset,vth) params_si.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
++        params_si.init_cond_v = @(v,p,t) params_si.maxwell(v,0,params_si.a.vth);
++        params_si.soln_v = @(v,p,t) solution_v(v,p,t);
++        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
++        %params.eps0 = 1/(4*pi);
++end
++
++    function ret = solution_v(v,p,t)
++        ret = params_si.a.n/(pi^3/2.*params_si.v_th(params_si.b.T_eV,params_si.a.m).^3).*...
++            exp(-(v./params_si.v_th(params_si.b.T_eV,params_si.a.m)).^2);
++        if isfield(p,'norm_fac')
++            ret = p.norm_fac .* ret;
++        end
++    end
++
++dim_v = DIMENSION(0,15*params_si.a.vth);
++dV_v = @(x,p,t,d) x.^2;
++dim_v.moment_dV = dV_v;
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dimensions = {dim_v, dim_th};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln1 = new_md_func(num_dims,{ ...    
++    params_si.soln_v, ...
++    params_si.soln_z, ...
++    });
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params_si.init_cond_v,params_si.init_cond_z,params_si.init_cond_t});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    params_si.init_cond_v, ...
++    params_si.boundary_cond_z, ...
++    params_si.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params_si.boundary_cond_z, ...
++    params_si.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++% termE1a is done combining mass and div defining F(th) = (ZeE/m cos(th)) and
++% G(v) = 1
++%
++% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
++
++ dV_v = @(x,p,t,d) x.^2; 
++ dV_th = @(x,p,t,d) sin(x);
++
++F = @(x,p) cos(x);
++g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 - params_si.a.Z.*params_si.e.*params_si.E./params_si.a.m;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1a = MD_TERM(num_dims,{termE1_v,termE1_th});
++
++%termE1b is the same form as term1 but accounting for the flow in the
++%opposite direction
++
++F = @(x,p) cos(x);
++g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 - params_si.a.Z.*params_si.e.*params_si.E./params_si.a.m;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1b = MD_TERM(num_dims,{termE1_v,termE1_th});
++
++% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
++%
++% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
++
++% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
++% dV_th = @(x,p,t,d) sin(x);
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(x,p,t,dat) 0*x+1;
++pterm1   =  MASS(g1,'','',dV_v);
++termE2_v = SD_TERM({pterm1});
++
++K = @(x,p) params_si.a.Z.*params_si.e.*params_si.E.*sin(x)./params_si.a.m;
++g2 = @(x,p,t,dat) K(x,p);
++
++pterm1 = DIV(num_dims,g2,'',-1,'N','N',BCL,BCR,'',dV_th);
++termE2_th = SD_TERM({pterm1});
++termE2 = MD_TERM(num_dims,{termE2_v,termE2_th});
++
++terms = {termE1a,termE1b,termE2};
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)    
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params_si,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror2_collision.m b/pdes/mirror2_collision.m
+new file mode 100644
+index 0000000..43ef56a
+--- /dev/null
++++ b/pdes/mirror2_collision.m
+@@ -0,0 +1,200 @@
++function pde = mirror2_collision(opts)
++% Two-dimensional magnetic mirror from the FP paper - evolution of t*he ion velocity dependence
++% of f in the presence of Coulomb collisions with background electrons
++% Also applied to the 2D test for CQL4D equations
++
++% df/dt == sum_{b} ( nu_D/(2 sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2
++% (d/dv(flux_v)) )
++%a
++% flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
++%
++% Run with
++%
++% asgard(@mirror2_collision,'timestep_method','matrix_exponential','case',3, 'lev', 4, 'deg', 3,'num_steps', 60, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true)
++
++params = mirror_parameters();
++
++switch opts.case_
++    case 1 
++        params.a.T_eV = 0.05*params.b.T_eV; %Target temperature in Kelvin\
++        offset = 10^6; %case with offset and change in Temperature
++    case 2 
++        params.a.T_eV = 0.05*params.b.T_eV;
++        offset = 0; %case with no offset but change in Temperature
++    case 3 
++        params.a.T_eV = 20;
++        params.a.E_eV = 3e3; %case with offset and no change in Temperature
++        params.b.m = params.m_e;
++end
++maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
++
++%% Define the dimensions
++ 
++dim_v = DIMENSION(0,1e6);
++dim_z = DIMENSION(0,pi);
++
++dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
++dim_z.jacobian = @(z,p,t) sin(z);
++
++dimensions = {dim_v, dim_z};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln1 = new_md_func(num_dims,{ ...    
++    params.soln_v, ...
++    params.soln_z, ...
++    });
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++% -u^2 sin(z)*eE*Z_a/m_a cos(z) d/dv(f)
++
++% g1 = @(v,p,t,dat) -p.e.*p.E.*Z_a.v.^2./m_a;
++% g2 = @(v,p,t,dat) v.*0 + 1;
++% 
++% pterm1 = MASS(g1);
++% pterm2  = GRAD(num_dims,g2,-1,'N','N');
++% termE_v = SD_TERM({pterm1,pterm2});
++% 
++% g3 = @(z,p,t,dat) sin(z).*cos(z);
++% pterm1 = MASS(g3);
++% termE_z = SD_TERM({pterm1});
++% termE1   = MD_TERM(num_dims,{termE_v,termE_z});
++% 
++% % eE/m sin^2(z)vdf/dz
++% 
++% g1 = @(v,p,t,dat) p.e.*p.E*v./m_a;
++% g2 = @(z,p,t,dat) sin(z)^2;
++% g3 = @(z,p,t,dat) z.*0 + 1;
++% 
++% pterm1 = MASS(g1);
++% pterm2 = MASS(g2);
++% pterm3 = GRAD(num_dims,g3,-1,'N','N');
++% 
++% termE_v = SD_TERM({pterm1});
++% termE_z = SD_TERM({pterm2,pterm3});
++% termE2 = MD_TERM(num_dims,{termE_v,termE_z});
++
++% termC == nu_D/(2*sin(z))*d/dz sin(z)*df/dz
++%
++% becomes 
++%
++% termC == g1(v) g2(z) q(z)   [mass, g1(p) = nu_D(v), g2(z) = 1/(2sin(z))  BC N/A]
++%   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
++%   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
++
++g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b)/2;
++g2 = @(z,p,t,dat) 1./sin(z);
++g3 = @(z,p,t,dat) sin(z);
++g4 = @(z,p,t,dat) z.*0 + 1;
++pterm1  = MASS(g1);
++pterm2  = MASS(g2);
++pterm3  = GRAD(num_dims,g3,+1,'D','N');
++pterm4  = GRAD(num_dims,g4,-1,'N', 'D',BCL,BCR);
++termC_v = SD_TERM({pterm1});
++termC_z = SD_TERM({pterm2,pterm3,pterm4});
++termC1   = MD_TERM(num_dims,{termC_v,termC_z});
++
++%same term but for species b2
++
++g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b2)/2;
++g2 = @(z,p,t,dat) 1./sin(z);
++g3 = @(z,p,t,dat) sin(z);
++g4 = @(z,p,t,dat) z.*0 + 1;
++pterm1  = MASS(g1);
++pterm2  = MASS(g2);
++pterm3  = GRAD(num_dims,g3,+1,'D','N');
++pterm4  = GRAD(num_dims,g4,-1,'N', 'D',BCL,BCR);
++termC_v = SD_TERM({pterm1});
++termC_z = SD_TERM({pterm2,pterm3,pterm4});
++termC2   = MD_TERM(num_dims,{termC_v,termC_z});
++
++
++% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
++% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
++
++g1 = @(v,p,t,dat) 1./v.^2;
++g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m); 
++
++pterm1  = MASS(g1);
++pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
++termV_v = SD_TERM({pterm1,pterm2});
++termV1  = MD_TERM(num_dims,{termV_v,[]});
++
++%same term but for species b2
++
++g1 = @(v,p,t,dat) 1./v.^2;
++g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m); 
++
++pterm1  = MASS(g1);
++pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
++termV_v = SD_TERM({pterm1,pterm2});
++termV2  = MD_TERM(num_dims,{termV_v,[]});
++
++% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
++% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
++% r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
++
++g1 = @(v,p,t,dat) 1./v.^2;
++g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
++g3 = @(v,p,t,dat) v.*0 + 1;
++
++pterm1      = MASS(g1);
++pterm2      = GRAD(num_dims,g2,-1,'D','N');
++pterm3      = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
++termV_v     = SD_TERM({pterm1,pterm2,pterm3});
++termV3      = MD_TERM(num_dims,{termV_v,[]});
++
++%same term but for species b2
++
++g1 = @(v,p,t,dat) 1./v.^2;
++g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b2);
++g3 = @(v,p,t,dat) v.*0 + 1;
++
++pterm1      = MASS(g1);
++pterm2      = GRAD(num_dims,g2,-1,'D','N');
++pterm3      = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
++termV_v     = SD_TERM({pterm1,pterm2,pterm3});
++termV4      = MD_TERM(num_dims,{termV_v,[]});
++
++terms = {termV1,termV2,termV3, termV4, termC1,termC2};
++
++
++%% Define sources 
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)    
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror2_collision_div.m b/pdes/mirror2_collision_div.m
+new file mode 100644
+index 0000000..625d61c
+--- /dev/null
++++ b/pdes/mirror2_collision_div.m
+@@ -0,0 +1,189 @@
++function pde = mirror2_collision_div(opts)
++% Two-dimensional magnetic mirror from the FP paper - evolution of t*he ion velocity dependence
++% of f in the presence of Coulomb collisions with background electrons
++% Also applied to the 2D test for CQL4D equations
++%
++% df/dt == sum_{b} ( nu_D/(2*sin(z)) d/dth ( sin(th) 1/v d (v f) /dth ) + 
++%  1/v^2 (d/dv(v^2[(m_a/(m_a + m_b))v nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
++%
++% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
++%
++% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
++% d/dv[],1/v * d/dth[]
++%
++% and the volument_element dV = v^2 sin(th)
++%
++%
++% df/dt == %  sum_{b} (( 1/v^2 (d/dv (v^2[0.5*nu_par*v^2*d/dv(f)]) %%term1 
++%                 + 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f)]) %%term2
++%                 + nu_D/(2 sin(z)) d/dth ( sin(th) df/dth )) %%term3 
++%
++% split into three div(flux) terms (term1, term2, and term3)
++%
++% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++%
++%
++% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++%
++%
++% term3 is done using SLDG defining C(v) = sqrt(v*nu_D(v)/2)
++%
++% eq1 :  df/dt == div(C(v) * q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q == C(v) * grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++% Run with
++%
++% asgard(@mirror2_collision_div,'timestep_method','BE','case',3, 'lev', 4, 'deg', 3,'num_steps', 60, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true)
++
++params = mirror_parameters();
++
++switch opts.case_
++    case 1 
++        params.a.T_eV = 50;
++        params.b.T_eV = params.a.T_eV;
++        params.b2.T_eV = params.a.T_eV;
++        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
++        params.b.vth = params.v_th(params.b.T_eV,params.b.m);
++        params.b2.vth = params.v_th(params.b2.T_eV,params.b2.m);
++        params.a.v_beam = 0; %case with no beam velocity
++        params.init_cond_v = @(v,p,t) params.soln_v(v,p,t);
++    case 2 
++%         params.a.T_eV = 5*params.b.T_eV;
++%         params.a.vth = params.v_th(params.a.T_eV,params.a.m);
++%         params.a.v_beam = 0;
++        params.init_cond_v = @(v,p,t) params.maxwell(v,0,3e5);
++    case 3 
++        params.a.T_eV = 50;
++        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
++        params.a.E_eV = 3e3; %case with offset and no change in Temperature
++        params.init_cond_v = @(v,p,t) params.maxwell(v,params.a.v_beam,params.a.vth);
++end
++maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
++
++%% Define the dimensions
++ 
++dim_v = DIMENSION(0,1e6);
++dV_v = @(x,p,t,d) x.^2;
++dim_v.moment_dV = dV_v;
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dimensions = {dim_v, dim_th};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++soln1 = new_md_func(num_dims,{ ...    
++    params.soln_v, ...
++    params.soln_z, ...
++    });
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++%%
++% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(v,p,t,dat) v.*0 + 1;
++pterm1 = MASS(g1,'','',dV_th);
++term1_th = SD_TERM({pterm1,pterm1});
++
++A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
++g1 = @(v,p,t,dat) A(v,p);
++g2 = @(v,p,t,dat) A(v,p);
++
++pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
++pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
++term1_v = SD_TERM({pterm1,pterm2});
++term1   = MD_TERM(num_dims,{term1_v,term1_th});
++
++% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++A = @(v,p) v.*0 + 1;
++g1 = @(v,p,t,dat) A(v,p);
++
++pterm1 = MASS(g1,'','',dV_th);
++
++term2_th = SD_TERM({pterm1});
++
++B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
++g2 = @(v,p,t,dat) B(v,p);
++
++pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
++
++term2_v = SD_TERM({pterm2});
++term2   = MD_TERM(num_dims,{term2_v,term2_th});
++
++% term3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
++%
++% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
++g4 = @(v,p,t,dat) C(v,p);
++pterm1 = MASS(g4,'','',dV_v);
++term3_v = SD_TERM({pterm1,pterm1});
++
++D = @(v,p) v.*0 + 1;
++g5 = @(v,p,t,dat) D(v,p);
++pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
++pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
++term3_th = SD_TERM({pterm1,pterm2});
++term3   = MD_TERM(num_dims,{term3_v,term3_th});
++
++terms = {term1,term2,term3};
++
++%% Define sources 
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)    
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror2_space_pitch_div.m b/pdes/mirror2_space_pitch_div.m
+new file mode 100644
+index 0000000..e535681
+--- /dev/null
++++ b/pdes/mirror2_space_pitch_div.m
+@@ -0,0 +1,180 @@
++ function pde = mirror2_space_pitch_div(opts)
++
++% Two-dimensional test of spatial and pitch-angle variation in magnetic
++% mirror where f coefficients change signs throughout the domain
++% 
++% df/dt ==  1/(sin(th)) d/dth (sin(th) sin(th)/2B dB/ds f_a)
++%           - 1/B d (B cos(th)f)/ds
++% Run with
++%
++% asgard(@mirror2_space_pitch_div,'timestep_method','BE','case',3,'dt',1e-8,'lev',3,'deg', 3,'num_steps',20)
++
++params = mirror_parameters(opts);
++
++params.B_func = @(s) s.^2;
++params.dB_ds = @(s) 2.*s;
++        
++mag = @(s) params.dB_ds(s)./(2*params.B_func(s));
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dim_s = DIMENSION(-3,3);
++dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
++dim_s.moment_dV = dV_s;
++
++dimensions = {dim_th,dim_s};
++num_dims = numel(dimensions);
++
++%% Define the initial conditions
++
++params.init_cond_z = @(z,p,t,dat) cos(z);
++params.init_cond_s = @(s,p,t,dat) s;
++ic1 = new_md_func(num_dims,{params.init_cond_z,params.init_cond_s});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(x,p,t,dat) cos(x), ...
++    @(s,p,t,dat) s, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    @(x,p,t,dat) cos(x), ...
++    @(s,p,t,dat) s, ...
++    params.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++%% Advection  term
++
++%termZa is a done combining mass ad div defining C(th) = sin(th) and using
++%the function mag(s) = dB/ds/(2*B). This applies to the domain where 
++% mag(s) > 0 and therefore we use upwinding
++%eq1: df/dt == div(mag(s) f)       [pterm1: div(g(th)=C(th),-1, BCL=N,BCR=N)]
++
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
++
++g1 = @(x,p,t,d) mag(x).*(mag(x) > 0);
++pterm1 = MASS(g1,'','',dV_s);
++termZa_s = SD_TERM({pterm1});
++
++C = @(z) sin(z);
++g2 = @(z,p,t,dat) C(z);
++pterm2 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_th);
++termZa_z = SD_TERM({pterm2});
++
++termZa = MD_TERM(num_dims,{termZa_z,termZa_s});
++
++%termZb is a done combining mass ad div defining C(th) = sin(th) and using
++%the function mag(s) = dB/ds/(2*B). This applies to the domain where 
++% mag(s) < 0 and therefore we use downwinding
++%eq1: df/dt == div(mag(s) f)       [pterm1: div(g(th)=C(th),+1, BCL=N,BCR=N)]
++
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
++
++g1 = @(x,p,t,d) mag(x).*(mag(x) < 0);
++pterm1 = MASS(g1,'','',dV_s);
++termZb_s = SD_TERM({pterm1});
++
++C = @(z)  sin(z);
++g2 = @(z,p,t,dat) C(z);
++pterm2 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_th);
++termZb_z = SD_TERM({pterm2});
++
++termZb = MD_TERM(num_dims,{termZb_z,termZb_s});
++
++%termSa is done combining mass and div G(th) =
++%cos(th) and H(s) = -1. Here we restrict to z < pi/2 and use upwinding
++%eq1 : df/dt == div(G(th) f)      [pterm1: div(g(s)=H(s),-1, BCL=D,BCR=N)]
++
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x)./params.a.m;
++
++G = @(z) cos(z).*(z < pi/2);
++g2 = @(z,p,t,dat) G(z);
++pterm1 = MASS(g2,'','',dV_th);
++termSa_z = SD_TERM({pterm1});
++
++H = @(s) s.*0 - 1;
++g3 = @(s,p,t,dat) H(s);
++pterm2 = DIV(num_dims,g3,'',-1,'D','N','',BCR,'',dV_s);
++termSa_s = SD_TERM({pterm2});
++
++termSa  = MD_TERM(num_dims,{termSa_z,termSa_s});
++
++%termSb is done combining mass and div G(th) =
++%cos(th) and H(s) = -1. Here we restrict to z > pi/2 and use downwinding
++%eq1 : df/dt == div(G(th) f)      [pterm1: div(g(s)=H(s),-1, BCL=D,BCR=N)]
++
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
++
++G = @(z) cos(z).*(z > pi/2);
++g2 = @(z,p,t,dat) G(z);
++pterm1 = MASS(g2,'','',dV_th);
++termSb_z = SD_TERM({pterm1});
++
++H = @(s) s.*0 - 1;
++g3 = @(s,p,t,dat) H(s);
++pterm2 = DIV(num_dims,g3,'',+1,'N','D',BCL,'','',dV_s);
++termSb_s = SD_TERM({pterm2});
++
++termSb  = MD_TERM(num_dims,{termSb_z,termSb_s});
++
++%% Mass term
++% termM == cos(z)dB/ds/(2*B) f
++% termM == r(z)*w(s)
++% r(z) == g1(z) [mass, g1(z) = -cos(z),  BC N/A]
++% w(s) == g2(s) f [mass, g2(s) = mag(s), BC N/A]
++
++% dV_th = @(x,p,t,d) sin(x);
++% dV_s = @(x,p,t,d) params.B_func(x);
++% 
++% G = @(z) cos(z);
++% g2 = @(z,p,t,dat) G(z);
++% pterm2 = MASS(g2,'','',dV_th);
++% termB1_z = SD_TERM({pterm2});
++% 
++% g3 = @(s,p,t,dat) mag(s);
++% pterm3 = MASS(g3,'','',dV_s);
++% termB1_s = SD_TERM({pterm3});
++% 
++% termM = MD_TERM(num_dims,{termB1_z,termB1_s});
++
++terms = {termZa,termZb,termSa,termSb};
++
++
++
++%% Define the analytic solution (optional)
++
++
++soln1_z = @(z,p,t,d) cos(z);
++soln1_s = @(s,p,t,d) s;
++solution = new_md_func(num_dims,{soln1_z,soln1_s});
++solutions = {solution};
++
++
++%% Define sources
++%source1_v = @(x,p,t,d) p.f0_v(x);
++source1_z = @(x,p,t,d) (sin(x)).^2 - (cos(x)).^2;
++source1 = new_md_func(num_dims,{source1_z,[]});
++sources = {source1};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)      
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++end
+\ No newline at end of file
+diff --git a/pdes/mirror2_velocity.m b/pdes/mirror2_velocity.m
+new file mode 100644
+index 0000000..95d3618
+--- /dev/null
++++ b/pdes/mirror2_velocity.m
+@@ -0,0 +1,178 @@
++function pde = mirror2_velocity(opts)
++% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
++% of f in the presence of Coulomb collisions with background electrons
++% Also applied to the 2D test for CQL4D equations
++
++% df/dt == -eE/m cos(th) df/dv + eE/m sin(th) df/dth + sum_{b} ( nu_D/(2*sin(th)) d/dth ( sin(th) 1/v d (v f) /dth ) + 
++%  1/v^2 (d/dv(v^2[(m_a/(m_a + m_b))v nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
++%
++% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
++%
++% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
++% d/dv[],1/v * d/dth[]
++%
++% Run with
++%
++% asgard(@mirror2_velocity,'timestep_method','BE','case',3,'dt',1e-6)
++
++params = mirror_parameters();
++
++switch opts.case_
++    case 1 
++        params.a.T_eV = 0.05*params.b.T_eV; %Target temperature in Kelvin\
++        offset = 10^6; %case with offset and change in Temperature
++    case 2 
++        params.a.T_eV = 0.05*params.b.T_eV;
++        offset = 0; %case with no offset but change in Temperature
++    case 3 
++        n_o = 8e14; %equilibrium density in cm.^-3
++        m_e = 9.109*10^-28; %electron mass in g
++        temp = 1.6022e-10; %temperature in erg
++        params.a.n = n_o;
++        params.b.n = n_o;
++        params.a.vth = sqrt(2*temp/m_e);
++        params.b.vth = sqrt(2*temp/m_e);
++        params.a.m = m_e; %beam is electrons
++        params.b.m = m_e; %background is electrons
++        params.E = 3.33e-7; %E field in statvolt/cm
++        params.init_cond_v = @(v,p,t) params.maxwell(v,0,a.vth);
++end
++
++maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
++
++%% Define the dimensions
++ 
++dim_v = DIMENSION(0,1e6);
++dim_z = DIMENSION(0,pi);
++
++dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
++dim_z.jacobian = @(z,p,t) sin(z);
++
++dimensions = {dim_v, dim_z};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln1 = new_md_func(num_dims,{ ...    
++    params.soln_v, ...
++    params.soln_z, ...
++    });
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++
++%% Define the terms of the PDE
++
++% -eE*Z_a/m_a cos(z) d/dv(f)
++
++g1 = @(v,p,t,dat) -p.e.*p.E.*p.a.Z./p.a.m;
++g2 = @(v,p,t,dat) v.*0 + 1;
++
++pterm1 = MASS(g1);
++pterm2  = GRAD(num_dims,g2,-1,'N','D',BCL,BCR);
++termE_v = SD_TERM({pterm1,pterm2});
++
++g3 = @(z,p,t,dat) cos(z);
++
++pterm1 = MASS(g3);
++termE_z = SD_TERM({pterm1});
++termE1   = MD_TERM(num_dims,{termE_v,termE_z});
++
++% eE/m sin(z)vdf/dz
++
++g1 = @(v,p,t,dat) p.e.*p.E*v./p.a.m;
++g2 = @(z,p,t,dat) sin(z);
++g3 = @(z,p,t,dat) z.*0 + 1;
++
++pterm1 = MASS(g1);
++pterm2 = MASS(g2);
++pterm3 = GRAD(num_dims,g3,-1,'N','N');
++
++termE_v = SD_TERM({pterm1});
++termE_z = SD_TERM({pterm2,pterm3});
++termE2 = MD_TERM(num_dims,{termE_v,termE_z});
++
++% termC == v.^2.*nu_D/(2*sin(z))*d/dz sin(z)*df/dz
++%
++% becomes 
++%
++% termC == g1(v) g2(z) q(z)   [mass, g1(p) = nu_D(v), g2(z) = 1/(2sin(z))  BC N/A]
++%   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
++%   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
++
++g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b)/2;
++g2 = @(z,p,t,dat) 1./sin(z);
++g3 = @(z,p,t,dat) sin(z);
++g4 = @(z,p,t,dat) z.*0 + 1;
++pterm1  = MASS(g1);
++pterm2  = MASS(g2);
++pterm3  = GRAD(num_dims,g3,+1,'D','N');
++pterm4  = GRAD(num_dims,g4,-1,'N', 'D',BCL,BCR);
++termC_v = SD_TERM({pterm1});
++termC_z = SD_TERM({pterm2,pterm3,pterm4});
++termC   = MD_TERM(num_dims,{termC_v,termC_z});
++
++
++% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
++% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
++
++g1 = @(v,p,t,dat) 1./v.^2;
++g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
++
++pterm1  = MASS(g1);
++pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL, BCR);
++termV_s = SD_TERM({pterm1,pterm2});
++termV1  = MD_TERM(num_dims,{termV_s,[]});
++
++% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
++% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
++% r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
++
++g1 = @(v,p,t,dat) 1./v.^2;
++g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
++g3 = @(v,p,t,dat) v.*0 + 1;
++
++pterm1      = MASS(g1);
++pterm2      = GRAD(num_dims,g2,-1,'D','N');
++pterm3      = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
++termV_par   = SD_TERM({pterm1,pterm2,pterm3});
++termV2      = MD_TERM(num_dims,{termV_par,[]});
++
++terms = {termV1,termV2,termC,termE1,termE2};
++
++
++%% Define sources 
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)    
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+diff --git a/pdes/mirror2_velocity_div.m b/pdes/mirror2_velocity_div.m
+new file mode 100644
+index 0000000..6b8017f
+--- /dev/null
++++ b/pdes/mirror2_velocity_div.m
+@@ -0,0 +1,252 @@
++function pde = mirror2_velocity_div(opts)
++% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
++% of f in the presence of Coulomb collisions with background electrons
++% Also applied to the 2D test for CQL4D equations
++
++% df/dt == -1/v^2 d(v^2 ZeE/m cos(th) f)/dv + 1/(vsin(th)) d(sin(th) ZeE/m sin(th) f)/dth 
++%            + sum_{b} ( nu_D/(2*sin(th)) d/dth ( sin(th) 1/v d (v f) /dth ) + 
++%             1/v^2 (d/dv(v^2[(m_a/(m_a + m_b))v nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
++%
++% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
++%
++% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
++% d/dv[],1/v * d/dth[]
++%
++% and the volument_element dV = v^2 sin(th)
++%
++
++% df/dt ==      -1/v^2 d(v^2 ZeE/m cos(th) f)/dv %term1
++%                + 1/(vsin(th)) d(sin(th) ZeE/m sin(th) f)/dth  %term2
++%                + % sum_b (( 1/v^2 (d/dv (v^2[0.5*nu_par*v^2*d/dv(f)]) %%term3 
++%                 + 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f)]) %%term4
++%                 + nu_D/(2 sin(z)) d/dth ( sin(th) df/dth )) %%term5 
++%
++% split into five div terms (term1,term2, term3, term4, and term5)
++%
++% term1 is done combining mass and div defining F(th) = -ZeE/m cos(th) and
++% G(v) = 1
++%
++% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
++%
++% term2 is a simple div term, defining K(th) = ZeE/m sin(th)
++%
++% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
++%
++% term3 is done combining mass and div defining C(v) = (nu_D(v)/2) 
++%
++% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=D(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  C(v) grad(f)  [pterm2: grad(g(v)=D(v),-1, BCL=N, BCR=N]
++%
++% term4 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++%
++%
++% term5 is done using SLDG defining C(v) = sqrt(v*nu_D(v)/2)
++%
++% eq1 :  df/dt == div(C(v) * q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q == C(v) * grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++% Run with
++%
++% asgard(@mirror2_velocity_div,'timestep_method','BE','case',3, 'grid_type','SG', 'lev', 3, 'deg', 3,'num_steps', 10, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true,'save_output',true,'update_params_each_timestep', true)
++
++% Run with
++%
++% asgard(@mirror2_velocity_div,'timestep_method','BE','case',3,'dt',1e-6)
++
++params = mirror_parameters(opts);
++
++
++%% Define the dimensions
++ 
++dim_v = DIMENSION(0,5*params.a.vth);
++dV_v = @(x,p,t,d) x.^2;
++dim_v.moment_dV = dV_v;
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dimensions = {dim_v, dim_th};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln1 = new_md_func(num_dims,{ ...    
++    params.soln_v, ...
++    params.soln_z, ...
++    });
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    params.boundary_cond_v, ...
++    params.boundary_cond_z, ... %params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++% termE1a is done combining mass and div defining F(th) = (ZeE/m cos(th)) and
++% G(v) = 1
++%
++% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
++
++ dV_v = @(x,p,t,d) x.^2; 
++ dV_th = @(x,p,t,d) sin(x);
++
++F = @(x,p) -cos(x).*p.a.Z.*p.e.*p.E./p.a.m;
++g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 + 1;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1a = MD_TERM(num_dims,{termE1_v,termE1_th});
++
++%termE1b is the same form as term1 but accounting for the flow in the
++%opposite direction
++
++F = @(x,p) -cos(x).*p.a.Z.*p.e.*p.E./p.a.m;
++g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 + 1;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1b = MD_TERM(num_dims,{termE1_v,termE1_th});
++
++% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
++%
++% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
++
++% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
++% dV_th = @(x,p,t,d) sin(x);
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(x,p,t,dat) x.*0+1;
++pterm1   =  MASS(g1,'','',dV_v);
++termE2_v = SD_TERM({pterm1});
++
++K = @(x,p) p.a.Z.*p.e.*p.E.*sin(x)./p.a.m;
++g2 = @(x,p,t,dat) K(x,p);
++
++pterm1 = DIV(num_dims,g2,'',-1,'N','N','','','',dV_th);
++termE2_th = SD_TERM({pterm1});
++termE2 = MD_TERM(num_dims,{termE2_v,termE2_th});
++
++% dV_v = @(x,p,t,d) x.^2;
++% dV_th = @(x,p,t,d) sin(x);
++
++%%
++% termC1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(v,p,t,dat) v.*0 + 1;
++pterm1 = MASS(g1,'','',dV_th);
++termC1_th = SD_TERM({pterm1,pterm1});
++
++A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
++g1 = @(v,p,t,dat) A(v,p);
++g2 = @(v,p,t,dat) A(v,p);
++
++pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
++pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
++termC1_v = SD_TERM({pterm1,pterm2});
++termC1   = MD_TERM(num_dims,{termC1_v,termC1_th});
++
++% termC2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++A = @(v,p) v.*0 + 1;
++g1 = @(v,p,t,dat) A(v,p);
++
++pterm1 = MASS(g1,'','',dV_th);
++
++termC2_th = SD_TERM({pterm1});
++
++B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
++g2 = @(v,p,t,dat) B(v,p);
++
++pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
++
++term2_v = SD_TERM({pterm2});
++termC2   = MD_TERM(num_dims,{term2_v,termC2_th});
++
++% termC3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
++%
++% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
++g4 = @(v,p,t,dat) C(v,p);
++pterm1 = MASS(g4,'','',dV_v);
++termC3_v = SD_TERM({pterm1,pterm1});
++
++D = @(v,p) v.*0 + 1;
++g5 = @(v,p,t,dat) D(v,p);
++pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
++pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
++termC3_th = SD_TERM({pterm1,pterm2});
++termC3   = MD_TERM(num_dims,{termC3_v,termC3_th});
++
++terms = {termE1a,termE1b,termE2,termC1,termC2,termC3};
++
++%% Define sources 
++
++    function res = my_alpha(x,p,t)
++%         disp(num2str(p.alpha_z(x)));
++        res = p.alpha_z(x);
++    end
++
++sources = {};
++
++switch opts.case_
++    case 3
++        source1_v = @(x,p,t,d) x.*0 + 1;%p.f0_v(x);
++        source1_z = @(x,p,t,d) my_alpha(x,p,t);
++        source1 = new_md_func(num_dims,{source1_v,source1_z});
++        sources = {source1};
++end
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)    
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+diff --git a/pdes/mirror2_velocity_nonlinear_div.m b/pdes/mirror2_velocity_nonlinear_div.m
+new file mode 100644
+index 0000000..3b711e8
+--- /dev/null
++++ b/pdes/mirror2_velocity_nonlinear_div.m
+@@ -0,0 +1,368 @@
++function pde = mirror2_velocity_nonlinear_div(opts)
++% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
++% of f in the presence of Coulomb collisions with background electrons,
++% using fully non-linear collision operator
++
++% df/dt == 1/v^2 d/dv (v^2 A f) + 1/v^2 d/dv (v^2 B df/dv) + 1/(v*sin(th))
++% d/dth (sin(th) (F/sin(th)) 1/v df/dth)
++%
++% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
++%
++% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
++% d/dv[],1/v * d/dth[]
++%
++% and the volument_element dV = v^2 sin(th)
++%
++
++% df/dt ==      1/v^2 d/dv (v^2 A f) %term1
++%               + 1/v^2 d/dv (v^2 B df/dv) %term2
++%                1/(v*sin(th))d/dth (sin(th) (F/sin(th)) 1/v df/dth) %%term3 
++
++% split into three div terms (term1,term2, term3)
++%
++% term1 is a simple div term 
++%
++% eq1 : df/dt == div(f)      [pterm1: div(g(v)=A ,-1, BCL=D,BCR=N)]
++%
++% term2 is done using SLDG defining B(v) = sqrt(B)
++%
++% eq1 :  df/dt == div(B(v) * q)   [pterm1: div (g(v)=B(v),+1, BCL=D, BCR=D]
++% eq2 :      q == B(v) * grad(f)  [pterm2: grad(g(v)=B(v),-1, BCL=N, BCR=N]
++%
++% term3 is done combining mass and div SLDG defining F(v) = sqrt(F)
++%
++% eq1 :  df/dt == div(q)   [pterm1: div (g(v)=F(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=F(v),-1, BCL=N, BCR=N]
++%
++
++% Run with
++%
++% asgard(@mirror2_velocity_nonlinear_div,'timestep_method','BE','case',3, 'grid_type','SG', 'lev', 3, 'deg', 3,'num_steps', 10, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true,'save_output',true,'update_params_each_timestep', true)
++
++% Run with
++%
++% asgard(@mirror2_velocity_nonlinear_div,'timestep_method','BE','case',3,'dt',1e-6)
++
++params = mirror_parameters();
++
++switch opts.case_
++    case 1 
++        params.a.T_eV = 50;
++        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
++        params.a.E_eV = 3e3; %case with offset and no change in Temperature
++        params.init_cond_v = @(v,p,t) params.maxwell(v,params.a.v_beam,params.a.vth);
++    case 2 
++        m_e_cgs = 9.109*10^-28; %electron mass in g
++        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++        m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
++        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++        temp_cgs = 1.6022e-10; %temperature in erg
++%         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
++%         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
++        params_cgs.a.m = m_e_cgs; %beam is electrons
++        params_cgs.b.m = m_e_cgs; %background is electrons
++        params_cgs.b2.m = m_D_cgs;
++        params_cgs.a.Z = -1;
++        params_cgs.b.Z = -1;
++        params_cgs.b2.Z = 1;
++        params_cgs.e = 4.803*10^-10; %charge in Fr
++        params_cgs.E = 2.6e-5; %E field in statvolt/cm
++%         params.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
++%         params.b.vth = 0.01*params_cgs.b.vth;
++        params.a.m = 0.001*params_cgs.a.m; %converting to kg
++        params.b.m = 0.001*params_cgs.b.m; 
++        params.b2.m = 0.001*params_cgs.b2.m;
++        params.a.Z = params_cgs.a.Z;
++        params.b.Z = params_cgs.b.Z;
++        params.b2.Z = params_cgs.b2.Z;
++        params.a.n = 5e19;
++        params.a.T_eV = 5111;
++        params.ln_delt = 20;
++        params.a.vth = params.v_th(params.a.T_eV,params.a.m)/sqrt(2);
++        params.b.vth = params.v_th(params.b.T_eV,params.b.m)/sqrt(2);
++        E_dreicer_si = params.a.n.*params.e^3*params.ln_delt/(4*pi*params.eps0^2*params.a.m ... 
++            *params.a.vth^2);
++        params.E = -10^-4*E_dreicer_si;
++        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
++        params.maxwell = @(v,offset,vth) params.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
++        params.init_cond_v = @(v,p,t) params.maxwell(v,0,params.a.vth);
++        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
++    case 3 
++        n_cgs = 8e14; %equilibrium density in cm.^-3
++        m_e_cgs = 9.109*10^-28; %electron mass in g
++        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++        m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
++        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++        m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
++        temp_cgs = 1.6022e-10; %temperature in erg
++        params_cgs.a.n = n_cgs;
++        params_cgs.b.n = n_cgs;
++        params_cgs.b2.n = n_cgs;
++%         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
++%         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
++        params_cgs.a.m = m_e_cgs; %beam is electrons
++        params_cgs.b.m = m_D_cgs; %background ions
++        params_cgs.b2.m = m_e_cgs; %background electrons
++        params_cgs.a.Z = -1;
++        params_cgs.b.Z = 1;
++        params_cgs.b2.Z = -1;
++        params_cgs.e = 4.803*10^-10; %charge in Fr
++        params_cgs.E = 2.6e-5; %E field in statvolt/cm
++        params.a.n = 10^6*params_cgs.a.n;%converting to m^-3
++        params.b.n = 10^6*params_cgs.b.n;
++        params.b2.n = 10^6*params_cgs.b2.n;
++%         params.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
++%         params.b.vth = 0.01*params_cgs.b.vth;
++        params.a.m = 0.001*params_cgs.a.m; %converting to kg
++        params.b.m = 0.001*params_cgs.b.m; 
++        params.b2.m = 0.001*params_cgs.b2.m;
++        params.a.Z = params_cgs.a.Z;
++        params.b.Z = params_cgs.b.Z;
++        params.b2.Z = params_cgs.b2.Z;
++        %params.E = 2.9979*10^4*params_cgs.E; %converting to V/m
++        params.a.E_eV = 1000;
++        params.a.T_eV = 5.11*10^3;
++        params.b.T_eV = params.a.T_eV;
++        params.b2.T_eV = params.a.T_eV;
++        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
++        params.b.vth = params.v_th(params.b.T_eV,params.b.m);
++        params.b2.vth = params.v_th(params.b2.T_eV,params.b2.m);
++        params.ln_delt = 15;
++        E_dreicer_si = params.a.n.*params.e^3*params.ln_delt/(2*pi*params.eps0^2*params.a.m ... 
++            *params.a.vth^2);
++        frac = 1e-6;
++        params.E = frac*E_dreicer_si;
++        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
++        params.maxwell = @(v,offset,vth) params.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
++        params.soln_v = @(v,p,t) solution_v(v,p,t);
++        params.f0_v = @(v) params.maxwell(v,0,params.a.vth);
++        params.init_cond_v = @(v,p,t) params.f0_v(v);
++        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
++        %params.eps0 = 1/(4*pi);
++end
++%get nonlinear coefficients
++
++    function ret = my_coeffs(x,p,t)
++        ret =  p.fp_Coeffs(x);
++    end
++    function ret = phi(x)
++        ret = erf(x);
++    end
++
++    function ret = dphidx(x)
++        ret = 2./sqrt(pi) * exp(-x.^2);
++    end
++
++    function ret = phi_f(x)
++        ret = (x + 1./(2*x)).*erf(x) + exp(-x.^2)./sqrt(pi);
++    end
++
++    function ret = psi(x)
++        dphi_dx = 2./sqrt(pi) * exp(-x.^2);
++        ret = 1./(2*x.^2) .* (phi(x) - x.*dphi_dx);
++        ix = find(abs(x)<1e-5); % catch singularity at boundary
++        ret(ix) = 0;
++    end
++
++    function ret = solution_v(v,p,t)
++        ret = params.a.n/(pi^3/2.*params.v_th(params.b.T_eV,params.a.m).^3).*...
++            exp(-(v./params.v_th(params.b.T_eV,params.a.m)).^2);
++        if isfield(p,'norm_fac')
++            ret = p.norm_fac .* ret;
++        end
++    end
++maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
++
++%% Define the dimensions
++ 
++dim_v = DIMENSION(0,6*params.a.vth);
++dV_v = @(x,p,t,d) x.^2;
++dim_v.moment_dV = dV_v;
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dimensions = {dim_v, dim_th};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln1 = new_md_func(num_dims,{ ...    
++    params.soln_v, ...
++    params.soln_z, ...
++    });
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    params.boundary_cond_v, ...
++    params.boundary_cond_z, ... %params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    @(v,p,t) v.*0, ...
++    params.boundary_cond_z, ...
++    params.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++% term1 is a simple div term 
++%
++% eq1 : df/dt == div(f)      [pterm1: div(g(v)=A ,-1, BCL=D,BCR=N)]
++%
++
++ dV_v = @(x,p,t,d) x.^2; 
++ dV_th = @(x,p,t,d) sin(x);
++
++F = @(x,p) -cos(x).*params.a.Z.*params.e.*params.E./params.a.m;
++g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 + 1;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1a = MD_TERM(num_dims,{termE1_v,termE1_th});
++
++%termE1b is the same form as term1 but accounting for the flow in the
++%opposite direction
++
++F = @(x,p) -cos(x).*params.a.Z.*params.e.*params.E./params.a.m;
++g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 + 1;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',+1,'D','N','',BCR,'',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1b = MD_TERM(num_dims,{termE1_v,termE1_th});
++
++% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
++%
++% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
++
++% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
++% dV_th = @(x,p,t,d) sin(x);
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(x,p,t,dat) 0*x+1;
++pterm1   =  MASS(g1,'','',dV_v);
++termE2_v = SD_TERM({pterm1});
++
++K = @(x,p) params.a.Z.*params.e.*params.E.*sin(x)./params.a.m;
++g2 = @(x,p,t,dat) K(x,p);
++
++pterm1 = DIV(num_dims,g2,'',-1,'N','N','','','',dV_th);
++termE2_th = SD_TERM({pterm1});
++termE2 = MD_TERM(num_dims,{termE2_v,termE2_th});
++
++% dV_v = @(x,p,t,d) x.^2;
++% dV_th = @(x,p,t,d) sin(x);
++
++%%
++% termC1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(v,p,t,dat) v.*0 + 1;
++pterm1 = MASS(g1,'','',dV_th);
++termC1_th = SD_TERM({pterm1,pterm1});
++
++A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
++g1 = @(v,p,t,dat) A(v,p);
++g2 = @(v,p,t,dat) A(v,p);
++
++pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
++pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
++termC1_v = SD_TERM({pterm1,pterm2});
++termC1   = MD_TERM(num_dims,{termC1_v,termC1_th});
++
++% termC2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++A = @(v,p) v.*0 + 1;
++g1 = @(v,p,t,dat) A(v,p);
++
++pterm1 = MASS(g1,'','',dV_th);
++
++termC2_th = SD_TERM({pterm1});
++
++B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
++g2 = @(v,p,t,dat) B(v,p);
++
++pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
++
++term2_v = SD_TERM({pterm2});
++termC2   = MD_TERM(num_dims,{term2_v,termC2_th});
++
++% termC3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
++%
++% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
++g4 = @(v,p,t,dat) C(v,p);
++pterm1 = MASS(g4,'','',dV_v);
++termC3_v = SD_TERM({pterm1,pterm1});
++
++D = @(v,p) v.*0 + 1;
++g5 = @(v,p,t,dat) D(v,p);
++pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
++pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
++termC3_th = SD_TERM({pterm1,pterm2});
++termC3   = MD_TERM(num_dims,{termC3_v,termC3_th});
++
++terms = {termE1a,termE1b,termE2,termC1,termC2,termC3};
++
++%% Define sources 
++
++    function res = my_alpha(x,p,t)
++%         disp(num2str(p.alpha_z(x)));
++        res = p.alpha_z(x);
++    end
++
++sources = {};
++
++switch opts.case_
++    case 3
++        source1_v = @(x,p,t,d) x.*0 + 1;%p.f0_v(x);
++        source1_z = @(x,p,t,d) my_alpha(x,p,t);
++        source1 = new_md_func(num_dims,{source1_v,source1_z});
++        sources = {source1};
++end
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)    
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror3.m b/pdes/mirror3.m
+index 7ce476d..2f94c21 100644
+--- a/pdes/mirror3.m
++++ b/pdes/mirror3.m
+@@ -2,7 +2,9 @@ function pde = mirror3(opts)
+ % Three-dimensional magnetic mirror from the FP paper - evolution of the ion velocity and spatial dependence
+ % of f in the presence of Coulomb collisions with background electrons
+ % 
+-% df/dt == -dB/ds f - vcos(z)df/dz + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(flux_v))
++% df/dt == (v^2 sin(z)^2*cos(z))/2 dB/ds/B)df/dv - vcos(z)df/ds - vcos(z)f dB/ds/B + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]))
++%
++% df/dt == (v^2 sin(z)^2*cos(z))/2 dB/ds/B)df/dv - vcos(z)df/ds - vcos(z)f dB/ds/B + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(flux_v))
+ %a
+ % flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
+ %
+@@ -14,30 +16,56 @@ function pde = mirror3(opts)
+ %
+ % case 1 - maxwellian offset and different Temp.
+ % case 2 - max. no offset and different Temp.
+-% case 3 - max. offset and same Temp.
++% case 3 - max. offset and same Temp.ans
+ 
+-params = mirror_parameters();
++params = mirror_parameters(opts);
+ 
+ switch opts.case_
+     case 1
+-        params.a.T_eV = 0.05*params.b.T_eV; %Target temperature in Kelvin
+-        params.init_cond_v = @(v,p,t) params.maxwell(v,params.v_th(params.a.T_eV,params.a.m),1e6);
++        %initial test with no collisions and only magnetic field varying in
++        %space
++        params.a.Z = 1; %hydrogen particles in beam
++        params.b.Z = 1; %hydrogen particles in background
++        params.a.m = params.m_H; %hydrogen mass in beam
++        params.b.m = params.m_H; %hydrogen mass in background
++        params.a.T_eV = 10; %Target temperature in Kelvin
++        params.b.E_eV = params.a.E_eV; %background energy also at 1 keV
++        params.b.T_eV = params.a.T_eV;
++        params.a.s0 = 0; %beam centered at s = 0
++        params.a.ds0 = 0.3; %spread of beam
++        params.a.dz0 = sqrt(params.a.T_eV/params.a.E_eV); %spread of pitch angle
++        params.a.n = 1e19; %beam density
++        params.b.n = params.a.n; %background density equal to beam density
++        params.B_func = params.B_func2; %setting magnetic field to loop function
++        params.dB_ds = params.dB_ds2;
++        params.init_cond_v = @(v,p,t) params.a.n.*params.gauss(v,params.a.v_beam,params.a.vth);
++        params.init_cond_s = @(s,p,t) params.gauss(s,params.a.s0,params.a.ds0);
+     case 2
+-        params.a.T_eV = 250*params.b.T_eV;
+-        params.init_cond_v = @(v,p,t) params.maxwell(v,0, 1e6);
++        params.init_cond_s = @(s,p,t) params.maxwell(s,params.Lx/3,2.5);
++        params.boundary_cond_s = @(s,p,t) s.*0;
++        params.soln_z = @(z,p,t) z.*0 + 1;
++        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
+     case 3
+-        params.a.T_eV = 1e3;
++        params.B_func = params.B_func2; %setting magnetic field to loop function
++        params.dB_ds = params.dB_ds2;
++        params.init_cond_v = @(v,p,t) params.gauss(v,params.a.v_beam,params.a.vth)/params.a.n;
++        params.init_cond_s = @(s,p,t) params.gauss(s,0,2);
++        params.init_cond_z = @(z,p,t) z.*0 + 1;
++        params.boundary_cond_s = @(s,p,t) s.*0;
++        params.soln_z = @(z,p,t) z.*0 + 1;
++        %params.z0 = pi/2 -1e-6;
++        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
+ end
+ 
+ %% Define the dimensions
+ 
+-dim_v = DIMENSION(0,5e6);
+-dim_z = DIMENSION(0,pi/2);
+-dim_s = DIMENSION(0,5);
++dim_v = DIMENSION(1.0e5,2e7);
++dim_z = DIMENSION(0,pi);
++dim_s = DIMENSION(-3,3);
+ 
+ dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
+ dim_z.jacobian = @(z,p,t) sin(z);
+-dim_s.jacobian = @(s,p,t) s.*0 + 1;
++dim_s.jacobian = @(s,p,t) params.B_func(s);
+ 
+ dimensions = {dim_v,dim_z,dim_s};
+ num_dims = numel(dimensions);
+@@ -80,7 +108,7 @@ g3 = @(s,p,t,dat) s.*0 + 1;
+ 
+ pterm1 = MASS(g1);
+ pterm2 = MASS(g2);
+-pterm3 = GRAD(num_dims,g3,-1,'D','D', BCL, BCR);
++pterm3 = GRAD(num_dims,g3,0,'N','N');
+ 
+ term1_v = SD_TERM({pterm1});
+ term1_z = SD_TERM({pterm2});
+@@ -88,11 +116,11 @@ term1_s = SD_TERM({pterm3});
+ termS1  = MD_TERM(num_dims,{term1_v,term1_z,term1_s});
+ 
+ %% Mass term
+-% termS2 == -vcos(z)dB/ds f
++% termS2 == -vcos(z)dB/ds/B f
+ % termS1 == q(v)*r(z)*w(s)
+ % q(v) == g1(v)  [mass, g1(p) = v,  BC N/A]
+ % r(z) == g2(z) [mass, g2(z) = cos(z),  BC N/A]
+-% w(s) == g3(s) f [mass, g3(s) = -dB/ds/B, BCL= D, BCR=D]
++% w(s) == g3(s) f [mass, g3(s) = -dB/ds/B, BC N/A]
+ 
+ g1 = @(v,p,t,dat) -v;
+ g2 = @(z,p,t,dat) cos(z);
+@@ -115,7 +143,7 @@ termS2 = MD_TERM(num_dims,{termB1_v,termB1_z,termB1_s});
+ %
+ % termC == g1(v) g2(z) q(z)   [mass, g1(p) = nu_D(v), g2(z) = 1/(2sin(z))  BC N/A]
+ %   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
+-%   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
++%   r(z) == d/dz g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
+ 
+ g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b);
+ g2 = @(z,p,t,dat) 1./(2*sin(z));
+@@ -123,27 +151,49 @@ g3 = @(z,p,t,dat) sin(z);
+ g4 = @(z,p,t,dat) z.*0 + 1;
+ pterm1  = MASS(g1);
+ pterm2  = MASS(g2);
+-pterm3  = GRAD(num_dims,g3,+1,'D','N');
+-pterm4  = GRAD(num_dims,g4,-1,'N', 'D', BCL, BCR);
++pterm3  = GRAD(num_dims,g3,+1,'D','D');
++pterm4  = GRAD(num_dims,g4,-1,'N', 'N');% BCL, BCR);
+ termC_v = SD_TERM({pterm1});
+ termC_z = SD_TERM({pterm2,pterm3,pterm4});
+ termC   = MD_TERM(num_dims,{termC_v,termC_z,[]});
+ 
+-% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
+-% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% term V1 == (sin(z)^2*cos(z)/2 *dB/ds/B)v^2 df/dv
++% term V1 == w(v)q(z)r(s)
++% w(v) = g1(v) m(v) [mass, g1(v) = v.^2, BC = N/A]
++% m(v) = d/dv (g2(v) f) [grad, g2(v) = 1, BCL=N, BCR=D ]
++% q(z) = g3(z) [mass, g3(z) = 0.5*sin(z)^2 cos(z), BC = N/A]
++% r(s) = g4(s) [mass, g5(s) = dB/ds / B, BC = N/A]
++g1 = @(v,p,t,dat) v.^2;
++g2 = @(v,p,t,dat) v.*0 + 1;
++pterm1 = MASS(g1);
++pterm2 = GRAD(num_dims,g2,0,'N','N');%, BCL, BCR);
++termV_v = SD_TERM({pterm1,pterm2});
++
++g3 = @(z,p,t,dat) 0.5*sin(z).^2.*cos(z);
++pterm1 = MASS(g3);
++termV_z = SD_TERM({pterm1});
++
++g4 = @(s,p,t,dat) p.dB_ds(s)./p.B_func(s);
++pterm1 = MASS(g4);
++termV_s = SD_TERM({pterm1});
++termV1 = MD_TERM(num_dims,{termV_v,termV_z,termV_s});
++%termV1 = MD_TERM(num_dims,{termV_v,[],termV_s});
++
++% term V2 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
++% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+ % q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=D]
+ 
+ g1 = @(v,p,t,dat) 1./v.^2;
+ g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
+ 
+ pterm1  = MASS(g1);
+-pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL, BCR);
++pterm2  = GRAD(num_dims,g2,-1,'N','N');% BCL, BCR);
+ termV_v = SD_TERM({pterm1,pterm2});
+-termV1  = MD_TERM(num_dims,{termV_v,[],[]});
++termV2  = MD_TERM(num_dims,{termV_v,[],[]});
+ 
+ %%
+-% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+-% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
++% term V3 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
++% term V3 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+ % q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
+ % r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
+ 
+@@ -152,11 +202,11 @@ g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
+ g3 = @(v,p,t,dat) v.*0 + 1;
+ 
+ pterm1      = MASS(g1);
+-pterm2      = GRAD(num_dims,g2,+1,'D','N');
+-pterm3      = GRAD(num_dims,g3,-1,'N','D', BCL, BCR);
++pterm2      = GRAD(num_dims,g2,+1,'D','D');
++pterm3      = GRAD(num_dims,g3,-1,'N','N');% BCL, BCR);
+ termV_v     = SD_TERM({pterm1,pterm2,pterm3});
+-termV2      = MD_TERM(num_dims,{termV_v,[],[]});
+-terms = {termV1, termV2, termC, termS1, termS2};
++termV3      = MD_TERM(num_dims,{termV_v,[],[]});
++terms = {termV1,termS1,termS2};
+ 
+ %% Define sources
+ 
+diff --git a/pdes/mirror3_div.m b/pdes/mirror3_div.m
+new file mode 100644
+index 0000000..97fb82d
+--- /dev/null
++++ b/pdes/mirror3_div.m
+@@ -0,0 +1,323 @@
++function pde = mirror3_div(opts)
++% Three-dimensional magnetic mirror from the FP paper - evolution of the ion velocity and spatial dependence
++% of f in the presence of Coulomb collisions with background electrons
++% 
++% df/dt == -1/v^2 d(v^2 ZeE/m cos(th) f)/dv  - 1/(vsin(th)) d/dth (sin(th) v^2 sin(th)/2B dBd/s f_a)
++%            + 1/(vsin(th)) d(sin(th) ZeE/m sin(th) f)/dth 
++%           -vcos(z)df/ds + vcos(z)f dB/ds/B + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 
++%            1/v^2 (d/dv(v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]))
++%
++% Run with
++%
++% asgard(@mirror3_div,'timestep_method','BE','case',3,'dt',1e-8,'lev',3,'deg', 3,'num_steps',20)
++
++% choose a case
++%
++% case 1 - maxwellian offset and different Temp.
++% case 2 - max. no offset and different Temp.
++% case 3 - max. offset and same Temp.ans
++
++params = mirror_parameters(opts);
++
++switch opts.case_
++    case 1
++        %initial test with no collisions and only magnetic field varying in
++        %space
++        params.a.Z = 1; %hydrogen particles in beam
++        params.b.Z = 1; %hydrogen particles in background
++        params.a.m = params.m_H; %hydrogen mass in beam
++        params.b.m = params.m_H; %hydrogen mass in background
++        params.a.T_eV = 10; %Target temperature in Kelvin
++        params.b.E_eV = params.a.E_eV; %background energy also at 1 keV
++        params.b.T_eV = params.a.T_eV;
++        params.a.s0 = 0; %beam centered at s = 0
++        params.a.ds0 = 0.3; %spread of beam
++        params.a.dz0 = sqrt(params.a.T_eV/params.a.E_eV); %spread of pitch angle
++        params.a.n = 1e19; %beam density
++        params.b.n = params.a.n; %background density equal to beam density
++        params.B_func = params.B_func2; %setting magnetic field to loop function
++        params.dB_ds = params.dB_ds2;
++        params.init_cond_v = @(v,p,t) params.a.n.*params.gauss(v,params.a.v_beam,params.a.vth);
++        params.init_cond_s = @(s,p,t) params.gauss(s,params.a.s0,params.a.ds0);
++    case 2
++        params.init_cond_s = @(s,p,t) params.maxwell(s,params.Lx/3,2.5);
++        params.boundary_cond_s = @(s,p,t) s.*0;
++        params.soln_z = @(z,p,t) z.*0 + 1;
++        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
++    case 3
++        params.B_func = params.B_func2; %setting magnetic field to loop function
++        params.dB_ds = params.dB_ds2;
++        params.a.T_eV = 100;
++        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
++        params.init_cond_v = @(v,p,t) params.gauss(v,params.a.v_beam,params.a.vth,params.a)/params.a.n;
++        params.init_cond_s = @(s,p,t) params.gauss(s,0,2,params.a);
++        params.init_cond_z = @(z,p,t) z.*0 + 1;
++        params.boundary_cond_s = @(s,p,t) s.*0;
++        params.soln_z = @(z,p,t) z.*0 + 1;
++        %params.z0 = pi/2 -1e-6;
++        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
++end
++
++%% Define the dimensions
++dim_v = DIMENSION(0,1e6);
++dV_v = @(x,p,t,d) x.^2;
++dim_v.moment_dV = dV_v;
++
++dim_th = DIMENSION(0,pi);
++dV_th = @(x,p,t,d) sin(x);
++dim_th.moment_dV = dV_th;
++
++dim_s = DIMENSION(-3,3);
++dV_s = @(x,p,t,d) params.B_func(x);
++dim_s.moment_dV = dV_s;
++
++dimensions = {dim_v,dim_th,dim_s};
++num_dims = numel(dimensions);
++
++%% Define the analytic solution (optional)
++
++soln1 = new_md_func(num_dims,{params.soln_v,params.soln_z,params.soln_s});
++solutions = {soln1};
++
++%% Define the initial conditions
++
++ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_s});
++initial_conditions = {ic1};
++
++%% Define the boundary conditions
++
++BCL = new_md_func(num_dims,{...
++    @(v,p,t) v.*0 ... 
++    params.boundary_cond_z, ...
++    params.boundary_cond_s, ...
++    params.boundary_cond_t});
++
++BCR = new_md_func(num_dims,{...
++    params.boundary_cond_v, ... 
++    params.boundary_cond_z, ...
++    params.boundary_cond_s, ...
++    params.boundary_cond_t});
++
++%% Define the terms of the PDE
++
++% termE1a is done combining mass and div defining F(th) = (ZeE/m cos(th)) and
++% G(v) = 1
++%
++% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
++
++ dV_v = @(x,p,t,d) x.^2; 
++ dV_th = @(x,p,t,d) sin(x);
++
++F = @(x,p) cos(x);
++g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 - params_si.a.Z.*params_si.e.*params_si.E./params_si.a.m;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1a = MD_TERM(num_dims,{termE1_v,termE1_th,[]});
++
++%termE1b is the same form as term1 but accounting for the flow in the
++%opposite direction
++
++F = @(x,p) cos(x);
++g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
++pterm1 = MASS(g1,'','',dV_th);
++termE1_th = SD_TERM({pterm1});
++
++G = @(v,p) v.*0 - params_si.a.Z.*params_si.e.*params_si.E./params_si.a.m;
++g2 = @(v,p,t,dat) G(v,p);
++pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
++termE1_v = SD_TERM({pterm1});
++termE1b = MD_TERM(num_dims,{termE1_v,termE1_th,[]});
++
++% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
++%
++% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
++
++% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
++% dV_th = @(x,p,t,d) sin(x);
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++g1 = @(x,p,t,dat) 0*x+1;
++pterm1   =  MASS(g1,'','',dV_v);
++termE2_v = SD_TERM({pterm1});
++
++K = @(x,p) params_si.a.Z.*params_si.e.*params_si.E.*sin(x)./params_si.a.m;
++g2 = @(x,p,t,dat) K(x,p);
++
++pterm1 = DIV(num_dims,g2,'',-1,'N','N',BCL,BCR,'',dV_th);
++termE2_th = SD_TERM({pterm1});
++termE2 = MD_TERM(num_dims,{termE2_v,termE2_th,[]});
++
++%% Advection  term
++%termS1 is done combining mass and div defining F(v) = v and G(th) =
++%cos(th) and H(s) = 1
++%eq1 : df/dt == div(F(v)G(th) f)      [pterm1: div(g(s)=H(s),-1, BCL=D,BCR=N)]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x);
++
++F = @(v) -v;
++g1 = @(v,p,t,dat) F(v);
++pterm1 = MASS(g1,'','',dV_v);
++termS1_v = SD_TERM({pterm1});
++
++G = @(z) cos(z);
++g2 = @(z,p,t,dat) G(z);
++pterm2 = MASS(g2,'','',dV_th);
++termS1_z = SD_TERM({pterm2});
++
++H = @(s) s.*0 + 1;
++g3 = @(s,p,t,dat) H(s);
++pterm3 = DIV(num_dims,'',g3,0,'N','N','','','',dV_s);
++termS1_s = SD_TERM({pterm3});
++
++termS1  = MD_TERM(num_dims,{termS1_v,termS1_z,termS1_s});
++
++%% Mass term
++% termS2 == -vcos(z)dB/ds/B f
++% termS1 == q(v)*r(z)*w(s)
++% q(v) == g1(v)  [mass, g1(p) = v,  BC N/A]
++% r(z) == g2(z) [mass, g2(z) = cos(z),  BC N/A]
++% w(s) == g3(s) f [mass, g3(s) = -dB/ds/B, BC N/A]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x);
++
++F = @(v) v;
++g1 = @(v,p,t,dat) F(v);
++pterm1 = MASS(g1,'','',dV_v);
++termB1_v = SD_TERM({pterm1});
++
++G = @(z) cos(z);
++g2 = @(z,p,t,dat) G(z);
++pterm2 = MASS(g2,'','',dV_th);
++termB1_z = SD_TERM({pterm2});
++
++H = @(s,p) p.dB_ds(s)./p.B_func(s);
++g3 = @(s,p,t,dat) H(s,p);
++pterm3 = MASS(g3,'','',dV_s);
++termB1_s = SD_TERM({pterm3});
++
++termS2 = MD_TERM(num_dims,{termB1_v,termB1_z,termB1_s});
++
++%%
++% termC1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
++%
++% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
++% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++dV_s = @(x,p,t,d) params.B_func(x);
++
++g1 = @(v,p,t,dat) v.*0 + 1;
++pterm1 = MASS(g1,'','',dV_th);
++termC1_th = SD_TERM({pterm1,pterm1});
++
++g1 = @(x,p,t,dat) x.*0 + 1;
++pterm1 = MASS(g1,'','',dV_s);
++termC1_s = SD_TERM({pterm1,pterm1});
++
++A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
++g1 = @(v,p,t,dat) A(v,p);
++g2 = @(v,p,t,dat) A(v,p);
++
++pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
++pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
++termC1_v = SD_TERM({pterm1,pterm2});
++termC1   = MD_TERM(num_dims,{termC1_v,termC1_th,termC1_s});
++
++% termC2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
++%
++% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
++
++dV_v = @(x,p,t,d) x.^2; 
++dV_th = @(x,p,t,d) sin(x);
++
++A = @(v,p) v.*0 + 1;
++g1 = @(v,p,t,dat) A(v,p);
++
++pterm1 = MASS(g1,'','',dV_th);
++
++termC2_th = SD_TERM({pterm1});
++
++B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
++g2 = @(v,p,t,dat) B(v,p);
++
++pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
++
++term2_v = SD_TERM({pterm2});
++termC2   = MD_TERM(num_dims,{term2_v,termC2_th,[]});
++
++% termC3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
++%
++% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
++% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
++
++
++dV_v = @(x,p,t,d) x; %changing for MASS term
++dV_th = @(x,p,t,d) sin(x);
++
++C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
++g4 = @(v,p,t,dat) C(v,p);
++pterm1 = MASS(g4,'','',dV_v);
++termC3_v = SD_TERM({pterm1,pterm1});
++
++D = @(v,p) v.*0 + 1;
++g5 = @(v,p,t,dat) D(v,p);
++pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
++pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
++termC3_th = SD_TERM({pterm1,pterm2});
++termC3   = MD_TERM(num_dims,{termC3_v,termC3_th,[]});
++
++% %termV1 is accomplished using a combination of mass and div
++% % term V1 == (sin(z)^2*cos(z)/2 *dB/ds/B)v^2 df/dv
++% % term V1 == w(v)q(z)r(s)
++% % w(v) = g1(v) m(v) [mass, g1(v) = v.^2, BC = N/A]
++% % m(v) = d/dv (g2(v) f) [grad, g2(v) = 1, BCL=N, BCR=D ]
++% % q(z) = g3(z) [mass, g3(z) = 0.5*sin(z)^2 cos(z), BC = N/A]
++% % r(s) = g4(s) [mass, g5(s) = dB/ds / B, BC = N/A]
++% g1 = @(v,p,t,dat) v.^2;
++% g2 = @(v,p,t,dat) v.*0 + 1;
++% pterm1 = MASS(g1);
++% pterm2 = GRAD(num_dims,g2,0,'N','N');%, BCL, BCR);
++% termV_v = SD_TERM({pterm1,pterm2});
++% 
++% g3 = @(z,p,t,dat) 0.5*sin(z).^2.*cos(z);
++% pterm1 = MASS(g3);
++% termV_z = SD_TERM({pterm1});
++% 
++% g4 = @(s,p,t,dat) p.dB_ds(s)./p.B_func(s);
++% pterm1 = MASS(g4);
++% termV_s = SD_TERM({pterm1});
++% termV1 = MD_TERM(num_dims,{termV_v,termV_z,termV_s});
++%termV1 = MD_TERM(num_dims,{termV_v,[],termV_s});
++
++
++terms = {termS1,termS2,termC1,termC2,termC3};
++
++%% Define sources
++
++sources = {};
++
++%% Define function to set time step
++    function dt=set_dt(pde,CFL)      
++        Lmax = pde.dimensions{1}.max;
++        LevX = pde.dimensions{1}.lev;
++        dt = Lmax/2^LevX*CFL;
++    end
++
++
++%% Construct PDE
++
++pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++
++end
+diff --git a/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.asv b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.asv
+new file mode 100644
+index 0000000..b77d649
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.asv
+@@ -0,0 +1,94 @@
++function vec = mirror_FokkerPlanckCoeffs(f_b,uVal,lIndex,z)
++
++%evaluation of local Fokker-Planck coefficients A through F corresponding to
++%equations 31-36 in Franz's dissertation (Franz, 1993) for a species a
++%colliding with background species b
++
++params = mirror_parameters();
++
++val_z = cos(z);
++%getting Rosenbluth coefficients for background species at lIndex
++
++[A_b_l, B_b_l] = mirror_RosenbluhCoeffs(f_b, uVal, lIndex);
++
++
++%getting M,N,R,E functionals for A and B coefficients
++
++funcs_A = mirror_functional(U_coeff_A, uVal, lIndex);
++funcs_B = mirror_functional(U_coeff_B, uVal, lIndex);
++
++%getting delta, delta^2, and delta^3 of A and B Rosenbluth Coefficients
++
++delta_A = delta_func(funcs_A,uVal,lIndex,params);
++delta2_A = delta2_func(funcs_A,uVal,lIndex,params);
++delta3_A = delta3_func(funcs_A,uVal,lIndex,params);
++
++delta_B = delta_func(funcs_B,uVal,lIndex,params);
++delta2_B = delta2_func(funcs_B,uVal,lIndex,params);
++delta3_B = delta3_func(funcs_B,uVal,lIndex,params);
++
++%argument for functionals in A is U/gamma
++
++U_coeff_A = @(u) mirror_Ucoeff(f_prev, u, lIndex)./gamma(u);
++
++%argument for functions in B is U
++
++U_coeff_B = @(u) mirror_Ucoeff(f_prev, u, lIndex);
++
++
++% A_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt(2*l*(l+1)*(gamma/u)*A^b_l
++% - (2 + l*(l+1))*(delta_A^b_l) + (u/gamma^3)*2*(delta2_A^b_l +
++% (u/gamma)*delta3_A^b_l)]*P_l (cos (theta))
++ 
++%individual element for background species with distribution f_b at order lIndex
++A_c = @(u) -0.5*params.gamma(u).^2*[(params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*paramas.ln_delt.*(2*lIndex*(lIndex+1)*(params.gamma(u)/u).*A_b_l- (2 + lIndex*(lIndex+1))*delta_A + (uVal/params.gamma(uVal)^3)*(2*delta2_A +(uVal/params.gamma(uVal))*delta3_A)]*(legendre(lIndex,val_z));
++
++% B_c = 0.5*u^2*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta2_B^b_l]*P_l (cos (theta))
++
++B_c = 0.5*uVal^2*[(params.b.Z/params.a.Z)^2*params.ln_delt*delta2_B]*legendre(lIndex,val_z);
++
++% C_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
++% (gamma/u)*B^b_l]*(dP_l (cos (theta))/dtheta)
++
++C_c = 0.5*params.gamma(uVal)^2*[(params.b.Z/params.a.Z)^2*params.ln_delt*delta_B*(params.gamma(uVal)/uVal)*B_b_l]*(-lIndex-1)*(val_z*legendre(lIndex,val_z) - legendre(lIndex+1,val_z))/(val_z^2 -1);
++
++% D_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt*(delta2_A^b_l/gamma^3) - 
++% (2*delta_A^b_l/u) - l*(l+1)*(gamma/u^2)*A^b_l]*sin (theta) dP_l (cos (theta))/dtheta
++
++D_c = -0.5*params.gamma(uVal)^2*[(params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*params.ln_delt*(delta2_A/params.gamma(uVal)^3) - (2*delta_A - lIndex*(lIndex+1)*(params.gamma(uVal)/uVal^2)*A_b_l]*sin(z)*(-lIndex-1)*(val_z*legendre(lIndex,val_z) - legendre(lIndex+1,val_z))/(val_z^2 -1);
++
++
++% E_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
++% (gamma/u)*B^b_l]*sin(theta)*(dP_l (cos (theta))/dtheta)
++
++E_c = 0.5*params.gamma(uVal)*[(params.b.Z/params.b.Z)^2*params.ln_delt*(delta_B) -(params.gamma(uVal)/uVal)*B_b_l]*sin(z)*(-lIndex-1)*(val_z*legendre(lIndex,val_z) - legendre(lIndex+1,val_z))/(val_z^2 -1);
++
++% F_c = 0.5*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l)*(P_l (cos (theta))
++% + (gamma^2/u^2)*B^b_l*(d^2 P_l (cos (theta))/dtheta^2)]*sin(theta)
++
++F_c = 0.5*[(params.b.Z/params.a.Z)^2*params.ln_delt*(delta_B)*(legendre(lIndex,val_z)) + (params.gamma(uVal)^2/uVal^2)*B_b_l*(lIndex+1)*((lIndex*(val_z^2 -1) + 2*val_z^2)*legendre(lIndex,val_z) - 2*val_z*legendre(lIndex+1,val_z))/(val_z^2 -1)^2]*sin(z);
++
++%delta functions from Franz thesis
++
++    function val = delta_func(funcs,uVal,lIndex, params)
++        
++        val = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs(1) *(lIndex+2)*(uVal/params.gamma(uVal))^(lIndex + 1) - funcs(4) * (lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) - (1/(2*lIndex-1))*(funcs(3)*lIndex*(uVal/params.gamma(uVal))^(lIndex -1) - funcs(2)*(lIndex-1)*(uVal/params.gamma(uVal))^(-lIndex) ) );
++        
++    end
++
++    function val1 = delta2_func(funcs,uVal,lIndex, params)
++        
++        val1 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)*(uVal/params.gamma(uVal))^lIndex + funcs(4)*(uVal/params.gamma(uVal))^(-lIndex-3) ) - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(uVal/params.gamma(uVal))^(lIndex -2) - funcs(2)*(uVal/params.gamma(uVal))^(-lIndex-1) ) );
++        
++    end
++
++    function val2 = delta3_func(funcs,uVal,lIndex, params)
++        
++        val2 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)*lIndex*(uVal/params.gamma(uVal))^(lIndex-1) - funcs(4) * (lIndex+3)*(uVal/params.gamma(uVal))^(-lIndex-4) ) - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(lIndex -2)*(uVal/params.gamma(uVal))^(lIndex -3) - funcs(2)*(lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) );
++        
++    end
++
++vec = [A_c,B_c,C_c,D_c,E_c,F_c];
++
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.m b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.m
+new file mode 100644
+index 0000000..13c91be
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.m
+@@ -0,0 +1,151 @@
++function vec = mirror_FokkerPlanckCoeffs(f_b,uVal,lIndex,z,params,b_species)
++
++%evaluation of local Fokker-Planck coefficients A through F corresponding to
++%equations 31-36 in Franz's dissertation (Franz, 1993) for a species a
++%colliding with background species b
++global abs_tol; 
++global rel_tol;
++abs_tol = 1e-8;
++rel_tol = 1e-8;
++
++params.b = b_species;
++
++val_z = cos(z);
++legendre_val = legendre(lIndex,val_z);
++legendre_val = legendre_val(lIndex+1);
++legendre_val1 = legendre(lIndex+1,val_z);
++legendre_val1 = legendre_val1(lIndex+2);
++%getting Rosenbluth coefficients for background species at lIndex
++
++coeffs_R = mirror_RosenbluthCoeffs(f_b, uVal, lIndex);
++
++%argument for functionals in A is U/gamma
++
++U_coeff_A = @(u) mirror_Ucoeff(f_b, u, lIndex)./params.gamma(u);
++
++%argument for functions in B is U
++
++U_coeff_B = @(u) mirror_Ucoeff(f_b, u, lIndex);
++
++%getting M,N,R,E functionals for A and B coefficients
++
++funcs_A = mirror_functional(U_coeff_A, uVal, lIndex);
++funcs_B = mirror_functional(U_coeff_B, uVal, lIndex);
++
++%getting delta, delta^2, and delta^3 of A and B Rosenbluth Coefficients
++
++U_coeff_A(uVal)
++U_coeff_B(uVal)
++
++delta_A = delta_func(funcs_A,uVal,lIndex,params);
++delta2_A = delta2_func(funcs_A,uVal,lIndex,params);
++delta3_A = delta3_func(funcs_A,uVal,lIndex,params);
++
++delta_B = delta_func(funcs_B,uVal,lIndex,params);
++delta2_B = delta2_func(funcs_B,uVal,lIndex,params);
++delta3_B = delta3_func(funcs_B,uVal,lIndex,params);
++
++
++% A_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt(2*l*(l+1)*(gamma/u)*A^b_l
++% - (2 + l*(l+1))*(delta_A^b_l) + (u/gamma^3)*2*(delta2_A^b_l +
++% (u/gamma)*delta3_A^b_l)]*P_l (cos (theta))
++ 
++%individual element for background species with distribution f_b at order lIndex
++A_c = -0.5*params.gamma(uVal).^2*((params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*params.ln_delt* ... 
++    (2*lIndex*(lIndex+1)*(params.gamma(uVal)/uVal).*coeffs_R(1) - (2 + lIndex*(lIndex+1))*delta_A ...
++    + (uVal/params.gamma(uVal)^3)*(2*delta2_A +(uVal/params.gamma(uVal))*delta3_A) ))*legendre_val;
++
++% B_c = 0.5*u^2*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta2_B^b_l]*P_l (cos (theta))
++
++B_c = 0.5*uVal^2*((params.b.Z/params.a.Z)^2*params.ln_delt*delta2_B)*legendre_val;
++
++% C_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
++% (gamma/u)*B^b_l]*(dP_l (cos (theta))/dtheta)
++
++C_c = 0.5*params.gamma(uVal)*((params.b.Z/params.a.Z)^2*params.ln_delt*delta_B - (params.gamma(uVal)/uVal)*coeffs_R(2))...
++    *legendre_derivative(lIndex,val_z);
++
++% D_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt*(delta2_A^b_l/gamma^3) - 
++% (2*delta_A^b_l/u) - l*(l+1)*(gamma/u^2)*A^b_l]*sin (theta) dP_l (cos
++% (theta))/dtheta (-sin(theta))
++
++D_c = -0.5*params.gamma(uVal)^2*((params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*params.ln_delt*...
++    (delta2_A/params.gamma(uVal)^3) - (2*delta_A - lIndex*(lIndex+1)*(params.gamma(uVal)/uVal^2)*coeffs_R(1)))*... 
++    legendre_derivative(lIndex,val_z);
++
++
++% E_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
++% (gamma/u)*B^b_l]*sin(theta)*(dP_l (cos (theta))/dtheta)
++
++E_c = 0.5*params.gamma(uVal)*((params.b.Z/params.b.Z)^2*params.ln_delt*(delta_B) -(params.gamma(uVal)/uVal)*coeffs_R(2))...
++*(sin(z))*(-lIndex-1)*legendre_derivative(lIndex,val_z);
++
++% F_c = ln_delt*sum_{b,l}*0.5*(Z_b/Z_a)^2[(gamma/u)*(delta_B^b_l)*(P_l (cos (theta))
++% + (gamma^2/u^2)*B^b_l*(d^2 P_l (cos (theta))/dtheta^2)]*sin(theta)
++
++F_c = 0.5*(params.b.Z/params.a.Z)^2*params.ln_delt*((params.gamma(uVal)/uVal)*(delta_B)*legendre_val ...
+++ (params.gamma(uVal)^2/uVal^2)*coeffs_R(2)*legendre_derivative2(lIndex,val_z))*(sin(z));
++
++%derivatives of legendre polynomials
++
++    function val = legendre_derivative(l,val_z)
++        if (l == 0)
++            val = 0;
++        else
++            legendre_l = legendre(l,val_z);
++            legendre_l = legendre_l(l+1);
++            legendre_l1= legendre(l-1,val_z);
++            legendre_l1 = legendre_l1(l);
++            val = (val_z*legendre_l - legendre_l1)/(val_z^2 -1);
++        end
++        
++    end
++
++    function val = legendre_derivative2(l,val_z)
++        if (l == 0)
++            val = 0;
++        else
++            %getting first derivative values
++            legendre_d1_l = legendre_derivative(l,val_z);
++            legendre_d1_l1 = legendre_derivative(l-1,val_z);
++            legendre_l = legendre(l,val_z);
++            legendre_l = legendre_l(l+1);
++            val = -2*val_z*legendre_d1_l/(val_z^2 -1) + (l/(val_z^2 -1))*(legendre_l + val_z*legendre_d1_l ... 
++                - legendre_d1_l1);
++        end
++        
++    end
++
++%delta functions from Franz thesis
++
++    function val = delta_func(funcs,uVal,lIndex, params)
++        
++        val = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs(1) *(lIndex+2)*(uVal/params.gamma(uVal))^(lIndex + 1) ...
++            - funcs(4) * (lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) - (1/(2*lIndex-1))...
++            *(funcs(3)*lIndex*(uVal/params.gamma(uVal))^(lIndex -1) - funcs(2)*(lIndex-1)...
++            *(uVal/params.gamma(uVal))^(-lIndex) ) );
++        
++    end
++
++    function val1 = delta2_func(funcs,uVal,lIndex, params)
++        
++        val1 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)...
++            *(uVal/params.gamma(uVal))^lIndex + funcs(4)*(uVal/params.gamma(uVal))^(-lIndex-3) ) ...
++            - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(uVal/params.gamma(uVal))^(lIndex -2) - ...
++            funcs(2)*(uVal/params.gamma(uVal))^(-lIndex-1) ) );
++        
++    end
++
++    function val2 = delta3_func(funcs,uVal,lIndex, params)
++        
++        val2 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)*lIndex ...
++            *(uVal/params.gamma(uVal))^(lIndex-1) - funcs(4) * (lIndex+3)*(uVal/params.gamma(uVal))^(-lIndex-4) ) ... 
++            - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(lIndex -2)*(uVal/params.gamma(uVal))^(lIndex -3) ... 
++            - funcs(2)*(lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) );
++        
++    end
++
++vec = [A_c,B_c,C_c,D_c,E_c,F_c];
++
++
++end
+diff --git a/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs_test.m b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs_test.m
+new file mode 100644
+index 0000000..af49c28
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs_test.m
+@@ -0,0 +1,117 @@
++function tests = mirror_FokkerPlanckCoeffs_test()
++
++fh = localfunctions;
++tests = functiontests(fh);
++
++end
++
++function test_FokkerPlanckCoeffs_Mawellian(testCase)
++
++uVals = [3.5314*10^8, 7.3150*10^8, 1.1099*10^9, 1.4882*10^9, 1.8666*10^9, 2.2450*10^9, 2.6233*10^9, 3.0017*10^9, 3.3800*10^9, 3.7584*10^9]; %test velocity in m/s
++%uVals = [3.5314*10^6];
++temp = 1.6022e-10; %temperature in erg
++k_e = 1.3807e-16; %Boltzmann constant in cgs 
++n_o = 8e14; %equilibrium density in cm.^-3
++e = 4.803*10^-10; %charge in Fr
++m_e = 9.109*10^-28; %electron mass in g
++m_D = 3.3443*10^-24; %deuterium mass in g
++c = 3*10^10; %cm/s
++
++%setting up integrand matrix
++
++params = mirror_parameters();
++params.gamma = @(u) sqrt(1 + u.^2./c^2); %relativistic correction
++params.a.Z = -1; %electrons species
++params.b.Z = -1; %background electrons
++params.b2.Z = 1; %background Deuterium
++params.a.m = m_e; %beam is electrons
++params.b.m = m_e; %background electrons
++params.b2.m = m_D; %background Deuterium
++params.ln_delt = 15;
++u_th = sqrt(2*temp/m_e); %thermal velocity in cm/s
++rel_tol = 1e-6;
++func = @(u,z) n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(pi^(3/2)*u_th^3);
++%numer_func = interpolate_numerical_distribution();
++
++%testing Rosenbluth Coeffs for l = 0
++lIndex = [0 1 2];
++z = pi/2;
++gold_M = 2.9798*10^-3;
++test_Avals = zeros([length(uVals) length(lIndex)]);
++test_Bvals = zeros([length(uVals) length(lIndex)]);
++test_Cvals = zeros([length(uVals) length(lIndex)]);
++test_Dvals = zeros([length(uVals) length(lIndex)]);
++test_Evals = zeros([length(uVals) length(lIndex)]);
++test_Fvals = zeros([length(uVals) length(lIndex)]);
++
++% testVals = [];
++% numer_Avals = zeros([length(uVals) length(lIndex)]);
++% numer_Bvals = zeros([length(uVals) length(lIndex)]);
++% numer_Cvals = zeros([length(uVals) length(lIndex)]);
++% numer_Dvals = zeros([length(uVals) length(lIndex)]);
++% numer_Evals = zeros([length(uVals) length(lIndex)]);
++% numer_Fvals = zeros([length(uVals) length(lIndex)]);
++background_species = [params.b, params.b2];
++for k = 1:numel(background_species)
++    for i = 1:length(uVals)
++        uVal = uVals(i);
++        for j = 1:length(lIndex)
++            gamma_a = 4*pi*(params.a.Z)^2*e^4/((params.a.m)^2);
++%            numerVals = mirror_FokkerPlanckCoeffs(numer_func,uVal,lIndex(j),z,params,background_species(k));
++            testVals = mirror_FokkerPlanckCoeffs(func,uVal,lIndex(j),z,params,background_species(k));
++            %get FP coefficients from numerical function
++%             numer_Avals(i,j) = numer_Avals(i,j) + numerVals(1);
++%             numer_Bvals(i,j) = numer_Bvals(i,j) + numerVals(2);
++%             numer_Cvals(i,j) = numer_Cvals(i,j) + numerVals(3);
++%             numer_Dvals(i,j) = numer_Dvals(i,j) + numerVals(4);
++%             numer_Evals(i,j) = numer_Evals(i,j) + numerVals(5);
++%             numer_Fvals(i,j) = numer_Fvals(i,j) + numerVals(6);
++            %get FP coefficients for analytic Maxwellian
++            test_Avals(i,j) = test_Avals(i,j) + testVals(1);
++            test_Bvals(i,j) = test_Bvals(i,j) + testVals(2);
++            test_Cvals(i,j) = test_Cvals(i,j) + testVals(3);
++            test_Dvals(i,j) = test_Dvals(i,j) + testVals(4);
++            test_Evals(i,j) = test_Evals(i,j) + testVals(5);
++            test_Fvals(i,j) = test_Fvals(i,j) + testVals(6);
++        end
++%     total_numA(i) = sum(numer_Avals(i,:));
++%     total_numB(i) = sum(numer_Bvals(i,:));
++%     total_numC(i) = sum(numer_Cvals(i,:));
++%     total_numD(i) = sum(numer_Dvals(i,:));
++%     total_numE(i) = sum(numer_Evals(i,:));
++%     total_numF(i) = sum(numer_Fvals(i,:));
++    total_A(i) = sum(test_Avals(i,:));
++    total_B(i) = sum(test_Bvals(i,:));
++    total_C(i) = sum(test_Cvals(i,:));
++    total_D(i) = sum(test_Dvals(i,:));
++    total_E(i) = sum(test_Evals(i,:));
++    total_F(i) = sum(test_Fvals(i,:));
++    end
++end
++data = [uVals; total_A; total_B; total_C; total_D; total_E; total_F];
++%numer_data = [uVals; total_numA; total_numB; total_numC; total_numD; total_numE; total_numF];
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++end
++
++function test_FokkerPlanckCoeffs_Maxwellian_l1(testCase)
++
++uVal = 7.315*10^6; %test velocity in m/s
++temp = 152; %temperature in eV
++m_e = 9.109*10^-31; %electron mass in kg
++u_th = sqrt(2*temp/m_e); %thermal velocity in m/s
++rel_tol = 1e-6;
++func = @(u) exp(-u.^2/u_th^2);
++testVal = [];
++
++%testing Rosenbluth Coeffs functional for l = 1
++lIndex = 1;
++z = pi/4;
++gold_M = 0.8862;
++testVal = mirror_FokkerPlanckCoeffs(func,uVal,lIndex,z);
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_RosenbluthCoeffs.m b/pdes/mirror_functionals/mirror_RosenbluthCoeffs.m
+new file mode 100644
+index 0000000..13037ee
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_RosenbluthCoeffs.m
+@@ -0,0 +1,43 @@
++function vec = mirror_RosenbluthCoeffs(f_prev, uVal, lIndex)
++
++%evaluation of A_l (u) and B_l(u), the velocity-space coefficients for the
++%Rosenbluth potentials
++
++% A_l (u) = 4pi/(2l + 1) [ 1/(2l+3) (E_l (U_l/gamma) * (u/gamma)^(-l + 1) + M_l
++% (U_l/gamma) * (u/gamma)^(l+2) ) - 1/(2l-1) (N_l (U_l/gamma) *
++% (u/gamma)^(1-l) + R_l (U_l/gamma) * (u/gamma)^l ) ]
++
++% B_l (u) = 4pi/(2l + 1) [ 1/(2l+3) (E_l (U_l) * (u/gamma)^(-l + 1) + M_l
++% (U_l) * (u/gamma)^(l+2) ) - 1/(2l-1) (N_l (U_l) *
++% (u/gamma)^(1-l) + R_l (U_l) * (u/gamma)^l ) ]
++
++
++%speed of light
++
++c = 3*10^10; %cm/s
++
++%relativistic correction
++
++gamma = @(u) sqrt(1 + u.^2./c^2);
++
++%argument for functionals in A is U/gamma
++
++U_coeff_A = @(u) mirror_Ucoeff(f_prev, u, lIndex)./gamma(u);
++
++%argument for functions in B is U
++
++U_coeff_B = @(u) mirror_Ucoeff(f_prev, u, lIndex);
++
++%evaluating functionals
++
++funcs_A = mirror_functional(U_coeff_A, uVal, lIndex);
++funcs_B = mirror_functional(U_coeff_B, uVal, lIndex);
++
++%writing out formulae for A and B
++
++A = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs_A(4) * (uVal/gamma(uVal))^(-lIndex - 1) + funcs_A(1) * (uVal/gamma(uVal))^(lIndex+2) ) - (1/(2*lIndex-1))*(funcs_A(2)*(uVal/gamma(uVal))^(1-lIndex) + funcs_A(3)*(uVal/gamma(uVal))^lIndex ) );
++B = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs_B(4) * (uVal/gamma(uVal))^(-lIndex - 1) + funcs_B(1) * (uVal/gamma(uVal))^(lIndex+2) ) - (1/(2*lIndex-1))*(funcs_B(2)*(uVal/gamma(uVal))^(1-lIndex) + funcs_B(3)*(uVal/gamma(uVal))^lIndex ) );
++
++vec = [A,B];
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_RosenbluthCoeffs_test.m b/pdes/mirror_functionals/mirror_RosenbluthCoeffs_test.m
+new file mode 100644
+index 0000000..0bf8dc0
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_RosenbluthCoeffs_test.m
+@@ -0,0 +1,47 @@
++function tests = mirror_RosenbluthCoeffs_test()
++
++fh = localfunctions;
++tests = functiontests(fh);
++
++end
++
++function test_RosenbluthCoeffs_Mawellian(testCase)
++
++uVal = 3.5314*10^6; %test velocity in m/s
++temp = 100; %temperature in eV
++n_o = 8e20; %equilibrium density in eV
++e = 1.602*10^-19; %charge in Coulombs
++m_e = 9.109*10^-31; %electron mass in kg
++u_th = sqrt(2*temp*e/m_e); %thermal velocity in m/s
++rel_tol = 1e-6;
++func = @(u,z) n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(pi^(3/2)*u_th^3);
++testVal = [];
++
++%testing Rosenbluth Coeffs for l = 0
++lIndex = 0;
++gold_M = 2.9798*10^-3;
++testVal = mirror_RosenbluthCoeffs(func,uVal,lIndex);
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++end
++
++function test_RosenbluthCoeffs_Maxwellian_l1(testCase)
++
++uVal = 7.315*10^6; %test velocity in m/s
++temp = 152; %temperature in eV
++m_e = 9.109*10^-31; %electron mass in kg
++u_th = sqrt(2*temp/m_e); %thermal velocity in m/s
++rel_tol = 1e-6;
++func = @(u) exp(-u.^2/u_th^2);
++testVal = [];
++
++%testing Rosenbluth Coeffs functional for l = 1
++lIndex = 1;
++gold_M = 0.8862;
++testVal = mirror_RosenbluthCoeffs(func,uVal,lIndex);
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_Ucoeff.m b/pdes/mirror_functionals/mirror_Ucoeff.m
+new file mode 100644
+index 0000000..77c36a0
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_Ucoeff.m
+@@ -0,0 +1,49 @@
++function U_coeff = mirror_Ucoeff(f_prev,uVals,l)
++global abs_tol
++global rel_tol
++    function ans = myfun(u,z,l)
++        assert(numel(u)==1);
++        nz = numel(z);
++        sizez = size(z);
++        z = reshape(z,1,nz);
++        legendre_vals = legendre(l, cos(z));
++        legendre_val = legendre_vals(1,:);
++        f = f_prev(u,z).*sin(z);
++        ans = f.*legendre_val;
++        ans = reshape(ans,sizez);
++    end
++pitch_file = fopen('pitch_long_i.txt', 'r');
++dpitch_file = fopen('dpitch_long_i.txt', 'r');
++
++%z = fscanf(pitch_file, '%f');
++%dz = fscanf(dpitch_file, '%f');
++N = 300;
++
++% for i = 1:numel(z)-1
++%     z(i) = (z(i+1) + z(i))/2;
++% end
++% DEFINE: Variable Density Vector — 
++% s: 3-element vector of start values
++% e: 3-element vector of end values
++% d: 3-element vector of density values (number of entries between start and end) 
++vdv = @(s,e,d) sort([linspace(s(1),e(1),d(1))  linspace(s(2),e(2),d(2))  linspace(s(3),e(3),d(3))]);
++s = [0 pi/3+0.1 2*pi/3+0.1];
++e = [pi/3 2*pi/3 pi];
++d = [100 100 100];
++%z = vdv(s,e,d);
++% for i = 1:numel(z)-1
++%     dz(i+1) = z(i+1) - z(i);
++% end
++% dz(1) = 0;
++z = linspace(0,pi,N);
++dz = pi/N;
++% y = myfun(1,z);
++% y2 = myfun(1,z');
++% plot(z,y);
++U_coeff = zeros(size(uVals));
++for i = 1:numel(uVals)
++    U_coeff(i) = (2.*l+1)./2.*sum(myfun(uVals(i),z,l).*dz);
++    %U_coeff(i) = (2.*l+1)./2.*trapz(z,myfun(uVals(i),z,l));
++    %U_coeff(i) = integral(@(x) (2*l + 1)/2.*myfun(uVals(i),x,l),0,pi);
++end
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_Ucoeff_test.m b/pdes/mirror_functionals/mirror_Ucoeff_test.m
+new file mode 100644
+index 0000000..a6a6e30
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_Ucoeff_test.m
+@@ -0,0 +1,48 @@
++function tests = mirror_Ucoeff_test()
++tests = functiontests(localfunctions);
++end
++
++function test_Ucoeff(testCase)
++
++uVal = 1;
++rel_tol = 1e-6;
++testVal = [];
++func = @(x,y) x.*y.^2;
++
++%testing U_coeff for l = 0 Legendre polynomial
++lIndex = 0;
++gold_M = 2.9348;
++testVal = mirror_Ucoeff(func,uVal,lIndex);
++rel_err = abs(testVal - gold_M)/abs(gold_M);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++end
++
++function test_Ucoeff_l1(testCase)
++
++uVal = 3.5314*10^6;
++temp = 100; %temperature in eV
++n_o = 8e20; %equilibrium density in eV
++e = 1.602*10^-19; %charge in Coulombs
++m_e = 9.109*10^-31; %electron mass in kg
++params = mirror_parameters();
++params.a.m = m_e; %beam is electrons
++params.b.m = m_e; %background is electrons
++params.ln_delt = 15;
++u_th = sqrt(2*temp*e/m_e); %thermal velocity in m/s
++rel_tol = 1e-6;
++func = @(u,z) n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(pi^(3/2)*u_th^3);
++
++%testing V_coeff for l = 1 Legendre polynomial
++lIndex = [0,1,2,3];
++gold_M = func(uVal,0);
++for i = 1:length(lIndex)
++    testVals(i) = mirror_Ucoeff(func,uVal,lIndex(i));
++end
++testVal = sum(testVals(:));
++rel_err = abs(testVal - gold_M)/abs(gold_M);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_background.m b/pdes/mirror_functionals/mirror_background.m
+new file mode 100644
+index 0000000..6d58705
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_background.m
+@@ -0,0 +1,9 @@
++function func = mirror_background(f_prev,lmax,uval)
++
++    func = @(u,z) u.*0;
++    for l = 1:lmax
++        integrand = f_prev(uval,z).*legendreP(l,z);
++        func(uval,z) = func(uval,z) + mirror_V_coeff(f_prev,l,uval).*legendreP(l,z);
++    end
++
++end
+diff --git a/pdes/mirror_functionals/mirror_functional.m b/pdes/mirror_functionals/mirror_functional.m
+new file mode 100644
+index 0000000..8ab902a
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_functional.m
+@@ -0,0 +1,49 @@
++function vec = mirror_functional(wfunc,uLimit,lIndex)
++
++% evaluation of M_l (Franz, 1987) using input function w(u) for value of
++% index value lindex
++% output is a 1D function in u-space
++
++% M_l(w) = int^{u_max}_u w(u') (u'/gamma')^{1-l} gamma'^2 du'
++
++%speed of light
++
++%set up velocity spaces
++
++N = 150;
++u_low = linspace(0,uLimit,N);
++u_high = linspace(uLimit,100*uLimit,N);
++
++c = 3*10^10; %cm/s
++
++%setting up integrand matrix
++
++gamma = @(u) sqrt(1 + u.^2./c^2); %relativistic correction
++
++M_int = @(u) gamma(u).^2.*(u./gamma(u)).^(1 - lIndex);
++N_int = @(u) gamma(u).^2.*(u./gamma(u)).^(2 + lIndex);
++R_int = @(u) gamma(u).^2.*(u./gamma(u)).^(3 - lIndex);
++E_int = @(u) gamma(u).^2.*(u./gamma(u)).^(4 + lIndex);
++
++
++%M_int = reshape(M_int,size(wfunc));
++%gamma = reshape(gamma, size(wfunc));
++integrand_M = @(u) wfunc(u).*M_int(u);
++integrand_N = @(u) wfunc(u).*N_int(u);
++integrand_R = @(u) wfunc(u).*R_int(u);
++integrand_E = @(u) wfunc(u).*E_int(u);
++
++%integrating
++% M = integral(integrand_M, uLimit, 100*uLimit,'RelTol',0,'AbsTol',1e-12);
++% N = integral(integrand_N, 0, uLimit,'RelTol',0,'AbsTol',1e-12);
++% R = integral(integrand_R, uLimit, 100*uLimit,'RelTol',0,'AbsTol',1e-12);
++% E = integral(integrand_E, 0, uLimit,'RelTol',0,'AbsTol',1e-12);
++
++M = trapz(u_high,integrand_M(u_high));
++N = trapz(u_low,integrand_N(u_low));
++R = trapz(u_high,integrand_R(u_high));
++E = trapz(u_low,integrand_E(u_low));
++
++vec = [M,N,R,E];
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_functionals/mirror_functional_test.m b/pdes/mirror_functionals/mirror_functional_test.m
+new file mode 100644
+index 0000000..36a57bf
+--- /dev/null
++++ b/pdes/mirror_functionals/mirror_functional_test.m
+@@ -0,0 +1,99 @@
++function tests = mirror_functional_test()
++tests = functiontests(localfunctions);
++end
++
++function test_functional_Maxwellian(testCase)
++
++minVal = 0.01;
++rel_tol = 7e-5;
++n_o = 1;
++func = @(x) n_o.*exp(-x.^2);
++testVal = [];
++
++%testing M functional for l = 0
++lIndex = 0;
++gold_M = 0.31601;
++testVal = mirror_functional(func,minVal,lIndex);
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++%testing M functional for l = 1
++lIndex = 1;
++gold_M = 0.736824;
++testVal = mirror_functional(func,minVal,lIndex);
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++%testing M functional for l = 2
++lIndex = 2;
++gold_M = 4.20692;
++testVal = mirror_functional(func,minVal,lIndex);
++rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++
++%minVal = 5e8; %resetting minVal for R functional
++
++%testing R functional for l = 0
++lIndex = 0;
++gold_R = 0.132121;
++testVal = mirror_functional(func,minVal,lIndex);
++rel_err = abs(testVal(3) - gold_R)/abs(gold_R);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++%testing R functional for l = 1
++lIndex = 1;
++gold_R = 0.189472;
++testVal = mirror_functional(func,minVal,lIndex);
++rel_err = abs(testVal(3) - gold_R)/abs(gold_R);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++%testing R functional for l = 2
++lIndex = 2;
++gold_R = 0.31601;
++testVal = mirror_functional(func,minVal,lIndex);
++rel_err = abs(testVal(3) - gold_R)/abs(gold_R);
++verifyLessThan(testCase,rel_err, rel_tol);
++
++
++
++end
++
++function test_functional_Simple(testCase)
++
++func = @(x) x.*0 + 1;
++maxVal = 2;
++rel_tol = 7e-5;
++
++%testing N functional for l = 0
++lIndex = 0;
++gold_N = 8/3;
++testVal = mirror_functional(func,maxVal,lIndex);
++rel_err = abs(testVal(2) - gold_N)/abs(gold_N);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++%testing N functional for l = 1
++lIndex1 = 1;
++gold_N = 4;
++testVal = mirror_functional(func,maxVal,lIndex1);
++rel_err = abs(testVal(2) - gold_N)/abs(gold_N);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++
++maxVal = 0.5; %setting maxVal for E functional 
++
++%testing E functional for l = 0
++lIndex = 0;
++gold_E = 0.00625;
++testVal = mirror_functional(func,maxVal,lIndex);
++rel_err = abs(testVal(4) - gold_E)/abs(gold_E);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++%testing E functional for l = 1
++lIndex1 = 1;
++gold_E = 0.002604;
++testVal = mirror_functional(func,maxVal,lIndex1);
++rel_err = abs(testVal(4) - gold_E)/abs(gold_E);
++verifyLessThan(testCase, rel_err, rel_tol);
++
++end
+\ No newline at end of file
+diff --git a/pdes/mirror_parameters.m b/pdes/mirror_parameters.m
+index eb8e864..f2b10c2 100644
+--- a/pdes/mirror_parameters.m
++++ b/pdes/mirror_parameters.m
+@@ -1,74 +1,235 @@
+-function p = mirror_parameters()
++function p = mirror_parameters(opts)
+ 
+ % Common constants and functions for the mirror set of PDEs
+ 
++% Define coil geometry:
++% =========================================================================
++Lx = 6;                            % [m]
++Lx_offset = 0;                     % [m]
++N = 200;                           % number of elements on profile
++% =========================================================================
++% Axial domain:
++%z = linspace(-Lx/2,Lx/2,N)' + Lx_offset;
++%speed of light
++
++c = 3*10^8; %m/s
++
++%setting up integrand matrix
++
++gamma = @(u) sqrt(1 + u.^2./c^2); %relativistic correction
++
+ m_e = 9.109*10^-31; %electron mass in kg
+ m_D = 3.3443*10^-27; %deuterium mass in kgs
+ m_H = 1.6726*10^-27; %hydrogen mass in kgs
+-k_b = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
++boltz = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
+ e = 1.602*10^-19; %charge in Coulombs
+ ln_delt = 10; %Coulomb logarithm
+ v_th = @(T_eV,m) sqrt(2*T_eV * e/m);
+ eps0 = 8.85*10^-12; %permittivity of free space in Farad/m
+ mu0 = 4*pi*10^-7; %magnetic permeability in Henries/m
+-n_turns = 5; %number of turns in the mirror
+-R_mag = 0.4; %radius of individual loop in meters
+-I_mag = 10; %current going through individual loop in meters
+-B_o = mu0*n_turns*I_mag/(2*R_mag); %magnetic field under current loop
+-v_test = 500; %test value for velocity in coefficient
+-z_test = pi/2 - 1e-6; %test value for pitch angle in coefficient
+-advec_space_1D = v_test*cos(z_test); %advection coefficient for 1D in space
+-
+-% species b: electrons in background
+-b.n = 4e19;
+-b.T_eV = 4;
+-b.Z = -1;
+-b.m = m_e;
+-b.vth = v_th(b.T_eV,b.m);
+-
+-%species b2: deuterium in background
+-b2.n = 4e19;
+-b2.T_eV = 4;
+-b2.Z = 1;
+-b2.m = m_D;
+-b2.vth = v_th(b2.T_eV,b2.m);
+-
+-% species a: electrons in beam
+-a.n = 4e19;
+-a.T_eV = 1e3;
+-a.Z = -1;
+-a.m = m_e;
+-a.vth = v_th(a.T_eV,a.m);
+-
+-x       = @(v,vth) v./vth; %normalized velocity to thermal velocity
+-xi      = @(s,R_mag) s/R_mag; %normalized spatial coordinate to radius of magnetic coil
++n_turns = 10;
++radius_loop = 0.6; %radius of individual loop in meters
++current_loop = 10; %current going through individual loop in meters
++magn_field = mu0*n_turns*current_loop/(2*radius_loop); %magnetic field under current loop
++vel_test = 500; %test value for velocity in coefficient
++pitch_test = pi/2 - 1e-6; %test value for pitch angle in coefficient
++advec_space_1D = vel_test*cos(pitch_test); %advection coefficient for 1D in space
++alpha_z = @(z) z.*0;
++coil_nloops  = [+5, +5]*1e3; %number of loops in each coil
++coil_radius  = [radius_loop, radius_loop]; %radii of coils
++coil_coords = [-1.5, 1.5]; %location of coils in physical space
++coil_i  = [+1.5,1.5]*1e2; %current going through each coil in amps
++
++
++vel_norm       = @(v,vth) v./vth; %normalized velocity to thermal velocity
++space_norm      = @(s,R_mag) s/R_mag; %normalized spatial coordinate to radius of magnetic coil
+ nu_ab0  = @(a,b) b.n * e^4 * a.Z^2 * b.Z^2 * ln_delt / (2*pi*eps0^2*a.m^2*b.vth^3); %scaling coefficient
+-nu_s    = @(v,a,b) nu_ab0(a,b) .* (1+a.m/b.m) .* psi(x(v,b.vth)) ./ x(v,b.vth); %slowing down frequency
+-nu_par  = @(v,a,b) nu_ab0(a,b).*(psi(x(v,b.vth))./(x(v,b.vth).^3)); %parallel diffusion frequency
+-nu_D    = @(v,a,b) nu_ab0(a,b).*(phi_f(x(v,b.vth)) - psi(x(v,b.vth)))./(x(v,b.vth).^3); %deflection frequency in s^-1
+-maxwell = @(v,offset,vth) a.n/(pi^3/2.*vth^3).*exp(-((v-offset)/vth).^2);
+-gauss   = @(v,x) a.n/(sqrt(2*pi)*x)*exp(-0.5*((v - x)/x).^2);
+-B_func = @(s) exp(s); % @(xi) B_o./(1 + xi.^2).^(3/2) %magnetic field as a function of spatial coordinate
+-dB_ds = @(s) exp(s); % @(xi, R_mag) -3*B_o.*xi./(R_mag.*(1 + xi.^2).^(5/2)) derivative of magnetic field
+-advec_time_1D = @(t) exp(-2*v_test*cos(z_test)*t);
+-uniform = @(x,p,t) x.*0 + 1; %uniform condition if needed
+-
+-init_cond_v = @(v,p,t) maxwell(v,1e6,2e5);
+-init_cond_z = @(z,p,t) cos(z/2);
+-init_cond_s = @(s,p,t) exp(s);
++nu_s    = @(v,a,b) nu_ab0(a,b) .* (1+a.m/b.m) .* psi(vel_norm(v,b.vth)) ./ vel_norm(v,b.vth); %slowing down frequency
++nu_par  = @(v,a,b) nu_ab0(a,b).*(psi(vel_norm(v,b.vth))./(vel_norm(v,b.vth).^3)); %parallel diffusion frequency
++nu_D    = @(v,a,b) nu_ab0(a,b).*(phi(vel_norm(v,b.vth)) - psi(vel_norm(v,b.vth)))./(vel_norm(v,b.vth).^3); %deflection frequency in s^-1
++%nu_E    = @(v,a,b) nu_ab0(a,b).*(2.*(a.m/b.m).*psi(vel_norm(v,b.vth))./(vel_norm(v,b.vth)) - dphidx(vel_norm(v,b.vth))./(vel_norm(v,b.vth)).^2);
++nu_E    = @(v,a,b) nu_ab0(a,b).*(1./vel_norm(v,b.vth).^3).*(a.m/b.m).*(phi(vel_norm(v,b.vth)) - (1 + b.m/a.m).*vel_norm(v,b.vth).*dphidx(vel_norm(v,b.vth))); %Hinton definition of nu_E
++maxwell = @(v,offset,vth) a.n/(pi^(3/2).*vth^3).*exp(-((v-offset)/vth).^2);
++gauss   = @(v,x,y,a) a.n/(sqrt(2*pi)*y)*exp(-0.5*((v - x)/y).^2);
++B_func = @(s) exp(s); % %magnetic field as a function of spatial coordinate
++dB_ds = @(s) exp(s); 
++E_dreicer_si = 1;
++
++switch opts.case_
++	case 1
++        % species b: electrons in background
++        b.n = 4e19; %number density of background species in m^-3
++        b.E_eV = 0;%energy of background species
++        b.T_eV = 50;%temperature/spread of background species
++        b.Z = -1;%atomic number of species
++        b.m = m_e; %mass of background
++        b.vth = v_th(b.T_eV,b.m);%thermal velocity of background
++        
++        %species b2: deuterium in background
++        b2.n = 4e19;
++        b2.E_eV = 0;
++        b2.T_eV = 50;
++        b2.Z = 1;
++        b2.m = m_D;
++        b2.vth = v_th(b2.T_eV,b2.m);
++        
++        % species a: species in beam
++        a.n = 4e19;
++        a.E_eV = 3e3; %energy of beam species
++        a.T_eV = 50; %temperature/spread of beam species
++        a.Z = 1;
++        a.z0 = pi/4; %location of beam injection in pitch angle (radians)
++        a.dz0 = sqrt(a.T_eV/a.E_eV); %spread of beam in pitch angle
++        a.s0 = 0; %location of beam in space (m)
++        a.ds0 = 2.5; %spread of beam in space (m)
++        a.m = m_D;
++        a.vth = v_th(a.T_eV,a.m);
++a.v_beam = sqrt(2*e.*a.E_eV./a.m); %velocity of beam species
++	case 2
++ 		E = 10^-4*E_dreicer_si;
++	case 3
++        n_cgs = 8e14; %equilibrium density in cm.^-3
++        m_e_cgs = 9.109*10^-28; %electron mass in g
++        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++        m_He_cgs = 6.7*10^-24; %helium 4 mass in g
++        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++        m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
++        temp_cgs = 1.6022e-10; %temperature in erg
++        ln_delt = 18; %Coulomb logarithm
++        %         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
++        %         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
++        params_cgs.a.m = m_e_cgs; %beam is electrons
++        params_cgs.b.m = m_Ne_cgs; %background ions
++        params_cgs.b2.m = m_e_cgs; %background electrons
++        params_cgs.a.Z = -1;
++        params_cgs.b.Z = 1;
++        params_cgs.b2.Z = -1;
++        params_cgs.a.n = n_cgs;
++        params_cgs.b.n = n_cgs/params_cgs.b.Z;
++        params_cgs.b2.n = n_cgs;
++        params_cgs.e = 4.803*10^-10; %charge in Fr
++        params_cgs.E = 2.6e-7; %E field in statvolt/cm
++        params_cgs.v_c = @(E_cgs) sqrt(4*pi*params_cgs.e^3 * params_cgs.a.n * ln_delt / (params_cgs.a.m * E_cgs));
++        a.n = 10^6*params_cgs.a.n;%converting to m^-3
++        b.n = 10^6*params_cgs.b.n;
++        b2.n = 10^6*params_cgs.b2.n;
++        %         params.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
++        %         params.b.vth = 0.01*params_cgs.b.vth;
++        a.m = 0.001*params_cgs.a.m; %converting to kg
++        b.m = 0.001*params_cgs.b.m;
++        b2.m = 0.001*params_cgs.b2.m;
++        a.Z = params_cgs.a.Z;
++        b.Z = params_cgs.b.Z;
++        b2.Z = params_cgs.b2.Z;
++        %E = 2.9979*10^4*params_cgs.E; %converting to V/m
++        a.E_eV = 1000;
++        a.T_eV = 5.11*10^3;
++        b.T_eV = a.T_eV;
++        b2.T_eV = a.T_eV;
++        a.vth = v_th(a.T_eV,a.m);
++        a.v_beam = 0;%a.vth/6;
++        b2.vth = v_th(b2.T_eV,b2.m);
++        E_dreicer_si = a.n.*e^3*ln_delt/(2*pi*eps0^2*a.m ...
++            *a.vth^2);
++        frac = 0.05;
++        E = frac*E_dreicer_si;
++        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
++        maxwell = @(v,offset,vth) a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
++        soln_v = @(v,p,t) solution_v(v,p,t);
++        f0_v = @(v) maxwell(v,a.v_beam,a.vth);
++        init_cond_v = @(v,p,t) f0_v(v);
++        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
++        %params.eps0 = 1/(4*pi);
++        if isfield(opts.cmd_args,'delta')
++            delta = opts.cmd_args.delta;
++        end
++        if isfield(opts.cmd_args,'E')
++            E = opts.cmd_args.E;
++        end
++        if isfield(opts.cmd_args,'frac')
++            frac = opts.cmd_args.frac;
++        end
++        
++        if isfield(opts.cmd_args,'Z')
++            b.Z = opts.cmd_args.Z;
++        end
++        if isfield(opts.cmd_args,'tau')
++           tau = opts.cmd_args.tau;
++        end
++        if isfield(opts.cmd_args,'nu_ee')
++            nu_ee = opts.cmd_args.nu_ee;
++        end      
++        if isfield(opts.cmd_args,'m')
++            b.m = opts.cmd_args.m;
++        end
++        if isfield(opts.cmd_args,'n')
++            a.n = opts.cmd_args.n;
++            b.n = opts.cmd_args.n/opts.cmd_args.Z;
++            b2.n = opts.cmd_args.n;
++        end
++        E = frac*E_dreicer_si;
++        b.vth = v_th(b.T_eV,b.m);
++        disp(['E: ', num2str(E)]);
++        disp(['Z: ', num2str(b.Z)]);
++        disp(['E/E_D:', num2str(frac)]);
++end
++
++% Vacuum magnetic field function:
++% Function based on simple current loops:
++
++B_func2 = @get_B;
++
++    function B = get_B(s)
++        B = s.*0;
++        for coil = 1:numel(coil_radius)
++            zz = coil_coords(coil);
++            rr = coil_radius(coil);
++            II = coil_i(coil);
++            nn = coil_nloops(coil);
++            B = B + (mu0.*nn.*II./(2*rr)).*(1 + ((s-zz)./rr).^2 ).^(-3/2);%magnetic field from sum of loops around mirror
++        end
++    end
++
++dB_ds2 = @get_dBds; 
++
++    function dBds = get_dBds(s)
++        
++        dBds = s.*0;
++        for coil = 1:numel(coil_radius)
++            zz = coil_coords(coil);
++            rr = coil_radius(coil);
++            II = coil_i(coil);
++            nn = coil_nloops(coil);    
++            dBds = dBds -3*(mu0.*nn.*II./(2.*rr)).*(s-zz)./rr./(rr.*(1 + ((s-zz)./rr).^2).^(5/2)); %derivative of field around loops
++        end
++    end
++
++advec_time_1D = @(t) exp(-2*vel_test*cos(pitch_test)*t);
++uniform = @(x,p,t) x.*0 + 1; %uniiform condition if needed
++
++f0_v = @f_init_v;
++    function res = f_init_v(v)
++        %res = zeros(size(v));
++        res = maxwell(v,a.v_beam,a.vth);
++        %res = gauss(v,a.v_beam,a.vth,a);
++    end
++
++init_cond_v = @(v,p,t) maxwell(v,a.v_beam,a.vth);
++init_cond_z = @(z,p,t) z.*0 + 1;%gauss(z,a.z0,a.dz0,a);
++init_cond_s = @(s,p,t) gauss(s,a.s0,a.ds0,a);
+ init_cond_t = @(t,p) t*0 + 1;
+ 
+ boundary_cond_v = @(v,p,t) maxwell(v,0,b.vth);%exp(-nu_D(v,a,b).*t);
+-boundary_cond_z = @(z,p,t) cos(z);
+-boundary_cond_s = @(s,p,t) exp(s);
++boundary_cond_z = @(z,p,t) z.*0 + 1;
++boundary_cond_s = @(s,p,t) s.*0;
+ boundary_cond_t = @(t,p) t.*0 + 1;
+ 
+-s_z = @(z,p,t) -0.5.*(sin(z)+cot(z).*cos(z)); %source pitch fuction for mirror3
+-s_v = @(v,p,t) nu_D(v,a,b);
+-s_space = @(s,p,t) s.*0 + 1;
+-s_time = @(t,p) t.*0 + 1;
++source_pitch = @(z,p,t) -0.5.*(sin(z)+cot(z).*cos(z)); %source pitch fuction for mirror3
++source_vel = @(v,p,t) nu_D(v,a,b);
++source_space = @(s,p,t) s.*0 + 1;
++source_time = @(t,p) t.*0 + 1;
+ 
+-source_3D = {s_z, s_v, s_space, s_time};
++source_3D = {source_pitch, source_vel, source_space, source_time};
+ 
+ 
+ soln_s = @solution_s;
+@@ -77,17 +238,26 @@ soln_s = @solution_s;
+     end
+ soln_v = @solution_v;
+     function ret = solution_v(v,p,t)
+-        ret = a.n/(pi^3/2.*v_th(b.T_eV,a.m).^3).*exp(-(v./v_th(b.T_eV,a.m)).^2);
++%        ret = init_cond_v(v);
++         ret = maxwell(v,0,a.vth);
++%        ret = a.n/(pi^3/2.*v_th(b.T_eV,a.m).^3).*exp(-(v./v_th(b.T_eV,a.m)).^2);
++        if isfield(p,'norm_fac')
++            ret = p.norm_fac .* ret;
++        end
+     end
+ soln_z = @solution_z;
+-    function ret = solution_z(z,p,t)
+-        ret = cos(z/2);
++    function ret = solution_z(z,p,~)
++        ret = z.*0 + 1;
+     end
+ 
+     function ret = phi(x)
+         ret = erf(x);
+     end
+ 
++    function ret = dphidx(x)
++        ret = 2./sqrt(pi) * exp(-x.^2);
++    end
++
+     function ret = phi_f(x)
+         ret = (x + 1./(2*x)).*erf(x) + exp(-x.^2)./sqrt(pi);
+     end
+diff --git a/pdes/mirror_space1.m b/pdes/mirror_space1.m
+index 4870f82..b0ca886 100644
+--- a/pdes/mirror_space1.m
++++ b/pdes/mirror_space1.m
+@@ -1,39 +1,40 @@
+ function pde = mirror_space1(opts)
+ % 1D mirror case along magnetic axis direction, i.e., 
+ %
+-% df/dt == -vcosz*df/ds -(vcosz/B)dB/ds f
++% df/dt B(s) == -cos(pi/4)*df/ds B(s) - cos(pi/4)*dB/ds/B(s) f B(s)
+ %
+ % Run with
+ %
+ % explicit
+-% asgard(@mirror_space1)
++% asgard(@mirror_space1, 'calculate_mass', false, 'normalize_by_mass', false)
+ 
+ % implicit
+-% asgard(@mirror_space1,'timestep_method','BE')
++% asgard(@mirror_space1,'timestep_method','BE', 'calculate_mass', true, 'normalize_by_mass', true)
+ 
+ B_func = @(s) exp(s); %magnetic field as a function of spatial coordinate
+ dB_ds = @(s) B_func(s); %derivative of magnetic field
+ 
+-v_test = 500; %test value for velocity in coefficient
+-z_test = pi/2 - 1e-6; %test value for pitch angle in coefficient
+-A = v_test*cos(z_test);
++vel_test = 1; %test value for velocity in coefficient
++pitch_test = pi/4; %test value for pitch angle in coefficient
++decay_coeff = vel_test*cos(pitch_test);
+ 
+ %% Define the dimensions
+ 
+ dim_s = DIMENSION(0,5);
++dim_s.jacobian = @(s,p,t) B_func(s);
+ dimensions = {dim_s};
+ num_dims = numel(dimensions);
+ 
+ %% Define the analytic solution
+ 
+-a_s = @(s,p,t) exp(s);
+-a_t = @(t,p) exp(-2*A*t);
+-soln1 = new_md_func(num_dims,{a_s,a_t});
++sol_s = @(s,p,t) exp(s);
++sol_t = @(t,p) exp(-2*decay_coeff*t);
++soln1 = new_md_func(num_dims,{sol_s,sol_t});
+ solutions = {soln1};
+ 
+ %% Define the initial conditions
+ 
+-ic1 = new_md_func(num_dims,{a_s});
++ic1 = new_md_func(num_dims,{sol_s});
+ initial_conditions = {ic1};
+ 
+ %% Define the boundary conditions
+@@ -43,13 +44,21 @@ BCR = soln1;
+ 
+ %% Define the terms of the PDE
+ %
++% LHS_term == df/dt B(s)
++g1 = @(s,p,t,dat) dim_s.jacobian(s,p,t);
++pterm1 = MASS(g1);
++LHS_term_z = SD_TERM({pterm1});
++LHS_term = MD_TERM(num_dims,{LHS_term_z});
++LHS_terms = {LHS_term};
++
++
+ % We have an advection and mass term
+ 
+ %% Advection  term
+-% -vcosz*df/ds
+-g1 = @(s,p,t,dat) s.*0 - A;
++% -vcosz*B(s)*df/ds
++g1 = @(s,p,t,dat) s.*0 - dim_s.jacobian(s,p,t).*decay_coeff;
+ pterm1 = GRAD(num_dims,g1,-1,'D','D', BCL, BCR);
+-
++%pterm1 = GRAD(num_dims,g1,-1,'N','N');
+ term1_s = SD_TERM({pterm1});
+ term1   = MD_TERM(num_dims,{term1_s});
+ 
+@@ -57,8 +66,8 @@ term1   = MD_TERM(num_dims,{term1_s});
+ % Add terms to the pde object
+ 
+ %% Mass term
+-% (vcosz/B)dB/ds f
+-g2 = @(s,p,t,dat) s.*0 - A.*dB_ds(s)./B_func(s);
++% B(s)*(vcosz/B)dB/ds f
++g2 = @(s,p,t,dat) s.*0 - dim_s.jacobian(s,p,t).*decay_coeff.*dB_ds(s)./B_func(s);
+ pterm1   = MASS(g2);
+ termB1 = SD_TERM({pterm1});
+ 
+@@ -90,6 +99,6 @@ sources = {};
+ 
+ %% Construct PDE
+ 
+-pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
++pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
+ 
+ end
+diff --git a/pdes/mirror_test.m b/pdes/mirror_test.m
+index 3b9d1c4..8cd7756 100644
+--- a/pdes/mirror_test.m
++++ b/pdes/mirror_test.m
+@@ -5,14 +5,15 @@ tests = functiontests(fh);
+ 
+ end
+ 
+-function mirror1_velocity_test(testCase)
++function mirror1_pitch_div_test(testCase)
+ addpath(genpath(pwd));
+-disp('Testing the velocity dimension within mirror1');
++disp('Testing the pitch angle dimension within mirror1');
+ % setup PDE
+-args = {'lev',4,'deg',4,'dt',1e-8,'quiet',true,'num_steps',20,'timestep_method','matrix_exponential','normalize_by_mass',true};
++args = {'lev',5,'deg',4,'dt',5e-7,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+ opts = OPTS(args);
+-pde = mirror1_velocity(opts);
+-% modify PDE - not needed here
++pde = mirror1_pitch_div(opts);
++num_dims = numel(pde.dimensions);
++% modify PDE
+ % run PDE
+ [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+ % assert on correctness
+@@ -20,14 +21,18 @@ rel_err = err / norm(fval);
+ verifyLessThan(testCase,rel_err,1e-5);
+ end
+ 
+-function mirror1_pitch_test(testCase)
++function mirror1_collision_div_sameTemp_test(testCase)
+ addpath(genpath(pwd));
+-disp('Testing the pitch dimension within mirror1');
++disp('Testing the collision operator within mirror1');
+ % setup PDE
+-args = {'lev',4,'deg',4,'dt',5e-7,'quiet',true,'num_steps',20,'timestep_method','matrix_exponential','normalize_by_mass',false};
++args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',2,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+ opts = OPTS(args);
+-pde = mirror1_pitch(opts);
+-% modify PDE - not needed here
++pde = mirror1_collision_div(opts);
++num_dims = numel(pde.dimensions);
++% modify PDE
++ic_v = @(v,p,t) p.soln_v(v,p,t);
++ic1 = new_md_func(num_dims,{ic_v});
++pde.initial_conditions = {ic1};
+ % run PDE
+ [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+ % assert on correctness
+@@ -35,63 +40,130 @@ rel_err = err / norm(fval);
+ verifyLessThan(testCase,rel_err,1e-5);
+ end
+ 
+-function mirror3_pitch_test(testCase)
++function mirror1_collision_div_diffTemp_test(testCase)
+ addpath(genpath(pwd));
+-disp('Testing the pitch dimension within mirror3');
++disp('Testing the collision operator within mirror1 by changing the temperature of the beam');
+ % setup PDE
+-args = {'lev',3,'deg',3,'dt',1e-7,'calculate_mass',true,'quiet',true,'num_steps',1,'normalize_by_mass',true,'timestep_method','matrix_exponential'};
++args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+ opts = OPTS(args);
+-pde = mirror3(opts);
++pde = mirror1_collision_div(opts);
+ num_dims = numel(pde.dimensions);
+-
+ % modify PDE
+-pde.params.boundary_cond_v = @(v,p,t) v.*0 + 1;
+-pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
+-pde.terms = {pde.terms{1,3}};
+-
+-s_v = @(v,p,t) exp(-p.nu_D(v,p.a,p.b).*t);
+-s_z = @(z,p,t) cos(z);
+-soln1 = new_md_func(num_dims,{s_v,s_z,[]});
+-pde.solutions = {soln1};
++p.a.T_eV = 100;
++p.a.v_beam = 0;
++% run PDE
++[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
++% assert on correctness
++rel_err = err / norm(fval);
++verifyLessThan(testCase,rel_err,1e-5);
++end
+ 
+-ic_z = @(z,p,t) cos(z);
+-ic1 = new_md_func(num_dims,{[],ic_z,[]});
+-pde.initial_conditions = {ic1};
++function mirror1_collision_div_shiftBeam_test(testCase)
++addpath(genpath(pwd));
++disp('Testing the collision operator within mirror1 by shifting the beam');
++% setup PDE
++args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
++opts = OPTS(args);
++pde = mirror1_collision_div(opts);
++num_dims = numel(pde.dimensions);
++% modify PDE
++p.a.E_eV = 4*pde.params.b.E_eV;
++p.a.T_eV = pde.params.b.T_eV;
++% run PDE
++[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
++% assert on correctness
++rel_err = err / norm(fval);
++verifyLessThan(testCase,rel_err,1e-5);
++end
+ 
++function mirror1_collision_div_diffTemp_shiftBeam_test(testCase)
++addpath(genpath(pwd));
++disp('Testing the collision operator within mirror1 for different temperatures');
++% setup PDE
++args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
++opts = OPTS(args);
++pde = mirror1_collision_div(opts);
++num_dims = numel(pde.dimensions);
++% modify PDE
++p.a.E_eV = 4*pde.params.b.E_eV;
++p.a.T_eV = 4*pde.params.b.T_eV;
+ % run PDE
+-[err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
++[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+ % assert on correctness
+-rel_err = outputs.rel_err{end};
+-verifyLessThan(testCase,rel_err,1e-4);
++rel_err = err / norm(fval);
++verifyLessThan(testCase,rel_err,1e-5);
+ end
+ 
+-function mirror3_velocity_test(testCase)
++
++function mirror2_advection_Efield_div_test(testCase)
+ 
+ addpath(genpath(pwd));
+-disp('Testing the velocity dimension within mirror3');
+-% setup PDE
+-args = {'lev',3,'deg',3,'dt',10e-8,'calculate_mass',true,'normalize_by_mass',true,'timestep_method','matrix_exponential','quiet',true,'num_steps',1};
++disp('Testing the 2D Electric field advection div equation');
++% setup PDE  
++args = {'lev',5,'deg',3,'dt',1e-5,'calculate_mass',true,'normalize_by_mass',true,'timestep_method','BE','quiet',true,'num_steps',5};
+ opts = OPTS(args);
+-pde = mirror3(opts);
++pde = mirror2_advection_Efield_div(opts);
+ num_dims = numel(pde.dimensions);
+ 
+ % modify PDE
+-ic_v = @(x,p,t) p.init_cond_v(x);
+-ic1 = new_md_func(num_dims,{ic_v,[],[]});
++ic_v = @(x,p,t) x.^2;
++ic1 = new_md_func(num_dims,{ic_v,[]});
+ pde.initial_conditions = {ic1};
+ 
+-pde.params.boundary_cond_v = @(v,p,t) p.init_cond_v(v);
++n_cgs = 5e13; %equilibrium density in cm.^-3
++m_e_cgs = 9.109*10^-28; %electron mass in g
++m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
++m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
++m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
++temp_cgs = 1.6022e-10; %temperature in erg
++params_cgs.a.n = n_cgs;
++params_cgs.b.n = n_cgs;
++params_cgs.b2.n = n_cgs;
++params_cgs.a.m = m_e_cgs; %beam is electrons
++params_cgs.b.m = m_e_cgs; %background is electrons
++params_cgs.b2.m = m_B_cgs;
++params_cgs.a.Z = -1;
++params_cgs.b.Z = -1;
++params_cgs.b2.Z = 1;
++params_cgs.e = 4.803*10^-10; %charge in Fr
++params_cgs.E = 2.6e-5; %E field in statvolt/cm
++pde.params.a.n = 10^6*params_cgs.a.n;%converting to m^-3
++pde.params.b.n = 10^6*params_cgs.b.n;
++pde.params.b2.n = 10^6*params_cgs.b2.n;
++
++pde.params.a.m = 0.001*params_cgs.a.m; %converting to kg
++pde.params.b.m = 0.001*params_cgs.b.m; 
++pde.params.b2.m = 0.001*params_cgs.b2.m;
++pde.params.a.Z = params_cgs.a.Z;
++pde.params.b.Z = params_cgs.b.Z;
++pde.params.b2.Z = params_cgs.b2.Z;
++pde.params.ln_delt = 27.0857;
++pde.params.a.T_eV = 1.33e4;%2/3*params.a.E_eV;
++pde.params.b.T_eV = pde.params.a.T_eV;
++pde.params.b2.T_eV = pde.params.a.T_eV;
++pde.params.a.vth = pde.params.v_th(pde.params.a.T_eV,pde.params.a.m);
++pde.params.b.vth = pde.params.v_th(pde.params.b.T_eV,pde.params.b.m);
++pde.params.b2.vth = pde.params.v_th(pde.params.b2.T_eV,pde.params.b2.m);
++E_dreicer_si = pde.params.a.n.*pde.params.e^3*pde.params.ln_delt/(2*pi*pde.params.eps0^2*pde.params.a.m ... 
++            *pde.params.a.vth^2);
++pde.params.E = 10^-2*E_dreicer_si; 
++src_v = @(v,p,t) v;
++src_z = @(z,p,t) 2*pde.params.a.Z.*pde.params.e.*pde.params.E.*cos(z)./pde.params.a.m;
++src = new_md_func(num_dims,{src_v,src_z});
++pde.sources = {src};
++
++pde.params.boundary_cond_v = @(v,p,t) v.^2;
+ pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
+ pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
+ 
+ pde.dimensions{1,1}.min = 0;
+-pde.dimensions{1,1}.max = 5e6;
++pde.dimensions{1,1}.max = 1e9;
+ pde.dimensions{1,2}.min = 0;
+-pde.dimensions{1,2}.max = pi/2;
+-pde.terms = {pde.terms{1,1}, pde.terms{1,2}};
++pde.dimensions{1,2}.max = pi;
++pde.terms = {pde.terms{1,1}, pde.terms{1,2},pde.terms{1,3}};
+ 
+     function ret = solution(v,p,t)
+-        ret =  p.soln_v(v,p,t);
++        ret =  v.^2;
+         if isfield(p,'norm_fac')
+             ret = p.norm_fac .* ret;
+         end
+@@ -107,37 +179,226 @@ rel_err = outputs.rel_err{end};
+ verifyLessThan(testCase,rel_err,1.5e-4);
+ end
+ 
+-function mirror3_space_test(testCase)
++function mirror1_space_div_test(testCase)
+ addpath(genpath(pwd));
+-disp('Testing the spatial dimension within mirror3');
++disp('Testing the 1D spatial dimension');
+ % setup PDE
+-args = {'lev',3,'deg',3,'dt',5e-15, 'normalize_by_mass', true, 'timestep_method', 'matrix_exponential','quiet',true,'num_steps',1};
++args = {'lev',5,'deg',5,'dt',1e-6,'quiet',true,'num_steps',5,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+ opts = OPTS(args);
+-pde = mirror3(opts);
++pde = mirror1_space_div(opts);
++% num_dims = numel(pde.dimensions);
++% ic1 = new_md_func(num_dims,{pde.sol_s});
++% pde.initial_conditions = {ic1};
++% run PDE
++[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
++% assert on correctness
++rel_err = err / norm(fval);
++verifyLessThan(testCase,rel_err,1e-5);
++end
++
++
++function mirror1_space_diffSign_test(testCase)
++addpath(genpath(pwd));
++disp('Testing the 1D spatial dimension by changing the sign through the pitch angle');
++% setup PDE
++args = {'lev',5,'deg',5,'dt',1e-6,'quiet',true,'num_steps',5,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
++opts = OPTS(args);
++pde = mirror1_space_div(opts);
++
++pde.params.pitch_test = 3*pi/4;
++% num_dims = numel(pde.dimensions);
++% ic1 = new_md_func(num_dims,{pde.sol_s});
++% pde.initial_conditions = {ic1};
++% run PDE
++[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
++% assert on correctness
++rel_err = err / norm(fval);
++verifyLessThan(testCase,rel_err,1e-5);
++end
++
++function mirror1_space_diffSign2_test(testCase)
++addpath(genpath(pwd));
++disp('Testing the 1D spatial dimension by changing the sign through the magnetic field');
++% setup PDE
++args = {'lev',5,'deg',5,'dt',1e-6,'quiet',true,'num_steps',5,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
++opts = OPTS(args);
++pde = mirror1_space_div(opts);
++
++pde.params.B_func = @(s) s;
++pde.params.dB_ds = @(s) s.*0 + 1;
++% num_dims = numel(pde.dimensions);
++% ic1 = new_md_func(num_dims,{pde.sol_s});
++% pde.initial_conditions = {ic1};
++% run PDE
++[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
++% assert on correctness
++rel_err = err / norm(fval);
++verifyLessThan(testCase,rel_err,1e-5);
++end
++
++function mirror2_pitch_space_div_test(testCase)
++
++addpath(genpath(pwd));
++disp('Testing the 2D pitch and spatial advection div equation');
++% setup PDE  
++args = {'lev',5,'deg',3,'dt',1e-6,'calculate_mass',true,'normalize_by_mass',false,'timestep_method','BE','quiet',true,'num_steps',3};
++opts = OPTS(args);
++pde = mirror2_space_pitch_div(opts);
+ num_dims = numel(pde.dimensions);
+ 
+ % modify PDE
+-ic_s = @(x,p,t) exp(x);
+-ic1 = new_md_func(num_dims,{[],[],ic_s});
++ic_th = @(z,p,t,dat) cos(z);
++ic_s = @(s,p,t,dat) s;
++ic1 = new_md_func(num_dims,{ic_th,ic_s});
+ pde.initial_conditions = {ic1};
+ 
+-pde.params.boundary_cond_v = @(v,p,t) v.*0 + 1;
+-pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
+-pde.terms = {pde.terms{1,4}, pde.terms{1,5}};
++pde.params.B_func = @(s) s.^2;
++pde.params.dB_ds = @(s) 2.*s;
+ 
+-    function ret = solution(s,p,t)
+-        ret =  p.soln_s(s,p,t);
++src_th = @(x,p,t,d) (sin(x)).^2 - (cos(x)).^2;
++src = new_md_func(num_dims,{src_th,[]});
++pde.sources = {src};
++
++    function ret = solution_th(z,p,t)
++        ret =  cos(z);
++        if isfield(p,'norm_fac')
++            ret = p.norm_fac .* ret;
++        end
++    end
++
++
++    function ret = solution_s(s,p,t)
++        ret =  s;
+         if isfield(p,'norm_fac')
+             ret = p.norm_fac .* ret;
+         end
+     end
+ 
+-soln1 = new_md_func(num_dims,{[],[],@solution});
++soln1 = new_md_func(num_dims,{@solution_th,@solution_s});
+ pde.solutions = {soln1};
+ 
+ % run PDE
+ [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
+ % assert on correctness
+ rel_err = outputs.rel_err{end};
+-verifyLessThan(testCase,rel_err,1e-4);
++verifyLessThan(testCase,rel_err,1.5e-4);
+ end
++
++% function mirror3_velocity_test(testCase)
++% 
++% addpath(genpath(pwd));
++% disp('Testing the velocity dimension within mirror3');
++% % setup PDE
++% args = {'lev',3,'deg',3,'dt',10e-8,'calculate_mass',true,'normalize_by_mass',true,'timestep_method','matrix_exponential','quiet',true,'num_steps',1};
++% opts = OPTS(args);
++% pde = mirror3(opts);
++% num_dims = numel(pde.dimensions);
++% 
++% % modify PDE
++% ic_v = @(x,p,t) p.init_cond_v(x);
++% ic1 = new_md_func(num_dims,{ic_v,[],[]});
++% pde.initial_conditions = {ic1};
++% 
++% pde.params.boundary_cond_v = @(v,p,t) p.init_cond_v(v);
++% pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
++% pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
++% 
++% pde.dimensions{1,1}.min = 0;
++% pde.dimensions{1,1}.max = 5e6;
++% pde.dimensions{1,2}.min = 0;
++% pde.dimensions{1,2}.max = pi/2;
++% pde.terms = {pde.terms{1,1}, pde.terms{1,2}};
++% 
++%     function ret = solution(v,p,t)
++%         ret =  p.soln_v(v,p,t);
++%         if isfield(p,'norm_fac')
++%             ret = p.norm_fac .* ret;
++%         end
++%     end
++%     function ret = solution_z(z,p,~)
++%         ret = 1/sin(z).^2;
++%     end
++% 
++% soln1 = new_md_func(num_dims,{@solution,[],[]});
++% pde.solutions = {soln1};
++% 
++% % run PDE
++% [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
++% % assert on correctness
++% rel_err = outputs.rel_err{end};
++% verifyLessThan(testCase,rel_err,1.5e-4);
++% end
++
++% function mirror3_space_test(testCase)
++% addpath(genpath(pwd));
++% disp('Testing the spatial dimension within mirror3');
++% % setup PDE
++% args = {'lev',3,'deg',3,'dt',5e-15, 'normalize_by_mass', true, 'timestep_method', 'matrix_exponential','quiet',true,'num_steps',1};
++% opts = OPTS(args);
++% pde = mirror3(opts);
++% num_dims = numel(pde.dimensions);
++% 
++% % modify PDE
++% ic_s = @(x,p,t) exp(x);
++% ic1 = new_md_func(num_dims,{[],[],ic_s});
++% pde.initial_conditions = {ic1};
++% 
++% pde.params.boundary_cond_v = @(v,p,t) v.*0 + 1;
++% pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
++% pde.terms = {pde.terms{1,4}, pde.terms{1,5}};
++% 
++%     function ret = solution(s,p,t)
++%         ret =  p.soln_s(s,p,t);
++%         if isfield(p,'norm_fac')
++%             ret = p.norm_fac .* ret;
++%         end
++%     end
++% 
++% soln1 = new_md_func(num_dims,{[],[],@solution});
++% pde.solutions = {soln1};
++% 
++% % run PDE
++% [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
++% % assert on correctness
++% rel_err = outputs.rel_err{end};
++% verifyLessThan(testCase,rel_err,1e-4);
++% end
++% 
++% function mirror3_manufacture_test(testCase)
++% addpath(genpath(pwd));
++% disp('Testing a manufactured solution within mirror3');
++% % setup PDE
++% args = {'lev',3,'deg',3,'dt',1e-12,'calculate_mass',true,'quiet',true,'num_steps',1,'normalize_by_mass',true,'timestep_method','BE'};
++% opts = OPTS(args);
++% pde = mirror3(opts);
++% num_dims = numel(pde.dimensions);
++% 
++% % modify PDE
++% pde.params.nu_D = @(v,a,b) v;
++% pde.params.nu_s = @(v,a,b) v;
++% pde.params.nu_par = @(v,a,b) v;
++% pde.params.boundary_cond_v = @(v,p,t) exp(-v.*t);
++% pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
++% pde.terms = {pde.terms{1,1},pde.terms{1,2},pde.terms{1,3},pde.terms{1,4}};
++% 
++% %source function for manufactured solution
++% src_v = @(v,p,t) exp(-v.*t).*((p.a.m./(p.a.m + p.b.m)).*(-4*v + v.^2.*t) + 5*v.^2.*t./2 - v.^3.*t.^2./2);
++% src_z = @(z,p,t) cos(z);
++% 
++% s_v = @(v,p,t) exp(-v.*t);
++% s_z = @(z,p,t) cos(z);
++% soln1 = new_md_func(num_dims,{s_v,s_z,[]});
++% src = new_md_func(num_dims,{src_v,src_z,[]});
++% pde.solutions = {soln1};
++% pde.sources = {src};
++% 
++% ic_z = @(z,p,t) cos(z);
++% ic1 = new_md_func(num_dims,{[],ic_z,[]});
++% pde.initial_conditions = {ic1};
++% 
++% % run PDE
++% [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
++% % assert on correctness
++% rel_err = outputs.rel_err{end};
++% verifyLessThan(testCase,rel_err,1e-4);
++% end
+\ No newline at end of file
+diff --git a/pdes/mirror_velocity2.m b/pdes/mirror_velocity2.m
+index 142e12d..7558542 100644
+--- a/pdes/mirror_velocity2.m
++++ b/pdes/mirror_velocity2.m
+@@ -1,8 +1,9 @@
+ function pde = mirror_velocity2(opts)
+-% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
++% Two-dimensional magnetic mirror from the FP paper - evolution of t*he ion velocity dependence
+ % of f in the presence of Coulomb collisions with background electrons
+-% 
+-% df/dt == nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(flux_v))
++% Also applied to the 2D test for CQL4D equations
++
++% df/dt == -eE/m cos(z) v^2 sin(z) df/du + eE/m sin^2(z)vdf/dz + v^2*nu_D/2 d/dz ( sin(z) df/dz ) + sin(z)*(d/dv(flux_v))
+ %a
+ % flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
+ %
+@@ -61,7 +62,35 @@ BCR = ic1;
+ 
+ %% Define the terms of the PDE
+ 
+-% termC == nu_D/(2*sin(z))*d/dz sin(z)*df/dz
++% -u^2 sin(z)*eE*Z_a/m_a cos(z) d/dv(f)
++
++g1 = @(v,p,t,dat) -p.e.*p.E.*Z_a.v.^2./m_a;
++g2 = @(v,p,t,dat) v.*0 + 1;
++
++pterm1 = MASS(g1);
++pterm2  = GRAD(num_dims,g2,-1,'N','N');
++termE_v = SD_TERM({pterm1,pterm2});
++
++g3 = @(z,p,t,dat) sin(z).*cos(z);
++pterm1 = MASS(g3);
++termE_z = SD_TERM({pterm1});
++termE1   = MD_TERM(num_dims,{termE_v,termE_z});
++
++% eE/m sin^2(z)vdf/dz
++
++g1 = @(v,p,t,dat) p.e.*p.E*v./m_a;
++g2 = @(z,p,t,dat) sin(z)^2;
++g3 = @(z,p,t,dat) z.*0 + 1;
++
++pterm1 = MASS(g1);
++pterm2 = MASS(g2);
++pterm3 = GRAD(num_dims,g3,-1,'N','N');
++
++termE_v = SD_TERM({pterm1});
++termE_z = SD_TERM({pterm2,pterm3});
++termE2 = MD_TERM(num_dims,{termE_v,termE_z});
++
++% termC == v.^2.*nu_D/(2*sin(z))*d/dz sin(z)*df/dz
+ %
+ % becomes 
+ %
+@@ -69,8 +98,8 @@ BCR = ic1;
+ %   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
+ %   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
+ 
+-g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b);
+-g2 = @(z,p,t,dat) 1./(2*sin(z));
++g1 = @(v,p,t,dat) v.^2.*p.nu_D(v,p.a,p.b);
++g2 = @(z,p,t,dat) z.*0 + 1/2;
+ g3 = @(z,p,t,dat) sin(z);
+ g4 = @(z,p,t,dat) z.*0 + 1;
+ pterm1  = MASS(g1);
+diff --git a/plot_fval.m b/plot_fval.m
+index 99ec09f..fb14009 100644
+--- a/plot_fval.m
++++ b/plot_fval.m
+@@ -40,9 +40,9 @@ if num_dims==2
+     %%
+     % Plot a 1D line through the solution
+     
+-    sy = max(1,floor(ny/2));
++    sy = max(1,floor(ny));
+     if ny > 2
+-        sy = sy+2; % just to get off the exact middle
++        sy = sy-1; % just to get off the exact middle
+     end
+ %     sy=ny;
+     
+@@ -51,6 +51,8 @@ if num_dims==2
+     y = nodes{2};
+     ax1 = subplot(2,2,1);
+     plot(x,f_slice,'-o');
++    %xlim([0,10])
++    %ylim([1e-5,1])
+     title('1D slice (horizontal)');
+     
+     %%
diff --git a/diffusion_LDG_2_test.m b/diffusion_LDG_2_test.m
new file mode 100644
index 00000000..46805302
--- /dev/null
+++ b/diffusion_LDG_2_test.m
@@ -0,0 +1,207 @@
+function pde = diffusion_LDG_2_test(opts)
+
+% Test 2D LDG diffusion in spherical coordinates
+%
+% df/dt == div(grad f) + S in spherical cordinates
+%
+% (p,th) is a spherical coordinate (p,th,ph), so the div and grad look like 
+%
+% div[A] = 1/p^2 * d/dp * p^2[A_p] + 1/(p*sin(th)) d/dth(sin(th) A_th
+%
+%      where A = A_p \hat{p} + A_th \hat{th}
+%
+% grad[f] = df/dp \hat{p} + 1/r df/dth \hat{th}
+%
+% and the volument_element dV = p^2*sin(th)
+%
+% Run with
+%
+% asgard(@diffusion_LDG_2_test,'timestep_method','BE','lev',3,'deg',4,'num_steps',50,'CFL',1.5)
+%
+% or 
+%
+% asgard(@diffusion_LDG_2_test,'timestep_method','matrix_exponential','lev',2,'deg',4,'grid_type','FG','num_steps',1,'dt',3)
+%
+% Analytic solution: f(r,th,t) = (r-t)^2*(th^2+1) with source provided
+% below
+%   using approprite Dirichlet or Neumann BCs
+
+%% Define some parameters and add to pde object.
+
+params.parameter1 = 0;
+
+%% Define the dimensions
+dV_p = @(x,p,t,d) x.^2;
+dim_p = DIMENSION(0.5,pi);
+dim_p.moment_dV = dV_p;
+
+dim_th = DIMENSION(0.5,pi-0.5);
+dim_th.moment_dV = @(x,p,t,d) sin(x);
+dimensions = {dim_p,dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional).
+
+soln1 = new_md_func(num_dims,{@(x,p,t) soln_p(x,p,t),...
+                              @(x,p,t) soln_th(x,p,t),...
+                              @(t,p) 0*t+1 });
+                          
+% Just f(p,th,t) = 1 used in Neumann Case
+func_one = new_md_func(num_dims,{@(x,p,t) 0*x+1,...
+                                 @(x,p,t) 0*x+1,...
+                                 @(t,p) 0*t+1});
+
+% Dirichlet 
+solutions = {soln1};
+
+% Neumann
+%solutions = {soln1,func_one};
+
+% Define derivatives of analytic solution for Neumann BCs
+dsoln_dp = new_md_func(num_dims,{@(x,p,t) dsoln_p(x,p,t),...
+                                 @(x,p,t) soln_th(x,p,t),...
+                                 @(t,p) exp(-t)});
+                             
+dsoln_dth = new_md_func(num_dims,{@(x,p,t) soln_p(x,p,t)./x,...
+                                 @(x,p,t) -sin(x),...
+                                 @(t,p) exp(-t)}); %df/dth*1/v = grad f\cdot n                     
+
+%% Define initial conditions
+
+initial_conditions = solutions;
+
+%% LHS terms (mass only)
+
+LHS_terms = {};
+
+%% RHS terms
+
+% term1 is done using SLDG in p with mass in th
+%
+% Dirichlet
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=N, BCR=N)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=D, BCR=D)]
+%
+% Neumann
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=D, BCR=D)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=N, BCR=N)]
+%
+
+% Define gfuncs and surface jacobian: r^2*sin(th)
+g1 = @(x,p,t,dat) x;
+dV_p = @(x,p,t,d) x.^2;
+dV_th = @(x,p,t,d) sin(x);
+
+% Dirichlet
+pterm1 =  DIV(num_dims,g1,'',+1,'N','N','','','',dV_p);
+pterm2 = GRAD(num_dims,g1,'',-1,'D','D',soln1,soln1,'',dV_p);
+
+% Neumann
+%pterm1 =  DIV(num_dims,g1,'',+1,'D','D',dsoln_dp,dsoln_dp,'',dV_p);
+%pterm2 = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_p);
+
+term1_p = SD_TERM({pterm1,pterm2}); % order here is as in equation
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,[],[],dV_th); 
+term1_th = SD_TERM({pterm1,pterm1});
+term1   = MD_TERM(num_dims,{term1_p,term1_th});
+
+% term2 is done using mass in p with SLDG in th.
+%
+% Dirichlet
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=N, BCR=N)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=D, BCR=D)]
+%
+% Neumann
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=D, BCR=D)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=N, BCR=N)]
+%
+
+% Define gfuncs and surface jacobian: r*sin(th)
+dV_p = @(x,p,t,d) x;
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,[],[],dV_p);
+term2_p = SD_TERM({pterm1,pterm1});
+
+% Dirichlet
+g1 = @(x,p,t,dat) x;
+pterm1 =  DIV(num_dims,g1,'',+1,'N','N','','','',dV_th);
+pterm2 = GRAD(num_dims,g1,'',-1,'D','D',soln1,soln1,'',dV_th);
+
+% Neumann
+%pterm1 =  DIV(num_dims,g1,'',+1,'D','D',dsoln_dth,dsoln_dth,'',dV_th);
+%pterm2 = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_th);
+
+term2_th = SD_TERM({pterm1,pterm2});
+term2 = MD_TERM(num_dims,{term2_p,term2_th});
+terms = {term1,term2};
+
+%% Define sources
+
+% -2(r-t)(th^2+1)
+source1 = new_md_func(num_dims,{@(x,p,t,dat) 2*(x-t),...
+                                @(x,p,t,dat) soln_th(x,p,t),...
+                                @(t,p) 0*t-1});
+
+% -2r(5r-4t)(th^2+1)
+source2 = new_md_func(num_dims,{@(x,p,t,dat) 2*x.*(5*x-4*t),...
+                                @(x,p,t,dat) x.^2+1,...
+                                @(t,p) 0*t-1});
+
+% -6(r-t)^2 th^2/r^2
+source3 = new_md_func(num_dims,{@(x,p,t,dat) 6*(x-t).^2./(x.^2),...
+                                @(x,p,t,dat) x.^2,...
+                                @(t,p) 0*t-1});
+
+% -2(r-t)^2/r^2 th^3cot(th)
+source4 = new_md_func(num_dims,{@(x,p,t,dat) 2*(x-t).^2./(x.^2),...
+                                @(x,p,t,dat) tmp_func(x,p,t),...
+                                @(t,p) 0*t-1});
+                            
+sources = {source1,source2,source3,source4};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)       
+        dims = pde.dimensions;
+        xRange = dims{1}.max-dims{1}.min;
+        lev = dims{1}.lev;
+        dx = xRange/2^lev;
+        dt = CFL * dx;       
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+% p part of the solution (taylor expansion so there's no division by 0)
+function z = soln_p(x,p,t)
+    z = (x-t).^2;
+end
+
+% th part of the solution
+function z = soln_th(x,p,t)
+    z = x.^2+1;
+end
+
+
+%df/dp 
+function z = dsoln_p(x,p,t)
+    if abs(x) < 1e-7
+        z = 1/3 - x.^2/10 + x.^4/168 - x.^6/6480;
+    else
+        z = ((x.^2-2).*sin(x) + 2.*x.*cos(x))./(x.^3);
+    end
+end
+
+function z = tmp_func(x,p,t)
+    if abs(x) < 1e-7
+        z = x.^2 - x.^4/3 - x.^6/45 - 2*x.^8/945;
+    else
+        z = cot(x).*x.^3;
+    end
+end
\ No newline at end of file
diff --git a/forward_wavelet_transform.m b/forward_wavelet_transform.m
index 68c00925..d53ea966 100644
--- a/forward_wavelet_transform.m
+++ b/forward_wavelet_transform.m
@@ -1,4 +1,4 @@
-function [f] = forward_wavelet_transform(deg,lev,Lmin,Lmax,foo,params,blocks,t)
+function [f] = forward_wavelet_transform(deg,lev,Lmin,Lmax,foo,dV,params,blocks,t)
 
 %% Decompose a 1D function into the multiwavelet basis 
 
@@ -27,7 +27,7 @@
     
     % Get the function foo(x) at the quadrature points.
     
-    fxHere = foo(x, params, t);  
+    fxHere = foo(x, params, t) .* dV(x);  
     
     this_quad = (quad_w .* fxHere);
        
diff --git a/gold/generated-inputs/adapt/continuity1_l4_d3_coarse.dat b/gold/generated-inputs/adapt/continuity1_l4_d3_coarse.dat
new file mode 100644
index 00000000..60b740f6
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity1_l4_d3_coarse.dat
@@ -0,0 +1,20 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 15
+# columns: 1
+0.001
+0
+0
+0.001
+0
+0
+0.001
+0
+0
+0.001
+0
+0
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity1_l4_d3_coarse_table.dat b/gold/generated-inputs/adapt/continuity1_l4_d3_coarse_table.dat
new file mode 100644
index 00000000..fb428e66
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity1_l4_d3_coarse_table.dat
@@ -0,0 +1,10 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 5
+# columns: 2
+4 3
+4 6
+3 1
+2 0
+0 0
diff --git a/gold/generated-inputs/adapt/continuity1_l4_d3_orig.dat b/gold/generated-inputs/adapt/continuity1_l4_d3_orig.dat
new file mode 100644
index 00000000..662dc6fc
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity1_l4_d3_orig.dat
@@ -0,0 +1,53 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 48
+# columns: 1
+0
+0
+0
+0
+0
+0
+5e-06
+0
+0
+0.001
+0
+0
+5e-06
+0
+0
+0
+0
+0
+0.001
+0
+0
+0
+0
+0
+5e-06
+0
+0
+0.001
+0
+0
+5e-06
+0
+0
+0
+0
+0
+0.001
+0
+0
+0
+0
+0
+5e-06
+0
+0
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity1_l4_d3_refine.dat b/gold/generated-inputs/adapt/continuity1_l4_d3_refine.dat
new file mode 100644
index 00000000..dd7c8bd3
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity1_l4_d3_refine.dat
@@ -0,0 +1,65 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 60
+# columns: 1
+0
+0
+0
+0
+0
+0
+5e-06
+0
+0
+0.001
+0
+0
+5e-06
+0
+0
+0
+0
+0
+0.001
+0
+0
+0
+0
+0
+5e-06
+0
+0
+0.001
+0
+0
+5e-06
+0
+0
+0
+0
+0
+0.001
+0
+0
+0
+0
+0
+5e-06
+0
+0
+1
+1
+1
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
diff --git a/gold/generated-inputs/adapt/continuity1_l4_d3_refine_table.dat b/gold/generated-inputs/adapt/continuity1_l4_d3_refine_table.dat
new file mode 100644
index 00000000..3ac5b4a0
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity1_l4_d3_refine_table.dat
@@ -0,0 +1,25 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 20
+# columns: 2
+4 0
+4 1
+4 2
+4 3
+4 4
+4 5
+4 6
+4 7
+3 0
+3 1
+3 2
+3 3
+2 0
+2 1
+1 0
+0 0
+5 6
+5 7
+5 12
+5 13
diff --git a/gold/generated-inputs/adapt/continuity2_l5_d2_coarse.dat b/gold/generated-inputs/adapt/continuity2_l5_d2_coarse.dat
new file mode 100644
index 00000000..7979381e
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity2_l5_d2_coarse.dat
@@ -0,0 +1,257 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 252
+# columns: 1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity2_l5_d2_coarse_table.dat b/gold/generated-inputs/adapt/continuity2_l5_d2_coarse_table.dat
new file mode 100644
index 00000000..f1bbc2c8
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity2_l5_d2_coarse_table.dat
@@ -0,0 +1,68 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 63
+# columns: 4
+5 0 0 0
+5 0 1 0
+5 0 2 0
+5 0 3 0
+5 0 4 0
+5 0 5 0
+5 0 6 0
+5 0 7 0
+5 0 8 0
+5 0 9 0
+5 0 10 0
+5 0 11 0
+5 0 12 0
+5 0 13 0
+5 0 14 0
+5 0 15 0
+0 5 0 0
+0 5 0 1
+0 5 0 2
+0 5 0 3
+0 5 0 4
+0 5 0 5
+0 5 0 6
+0 5 0 7
+0 5 0 8
+0 5 0 9
+0 5 0 10
+0 5 0 11
+0 5 0 12
+0 5 0 13
+0 5 0 14
+0 5 0 15
+4 0 0 0
+4 0 1 0
+4 0 2 0
+4 0 3 0
+4 0 4 0
+4 0 5 0
+4 0 6 0
+4 0 7 0
+0 4 0 0
+0 4 0 1
+0 4 0 2
+0 4 0 3
+0 4 0 4
+0 4 0 5
+0 4 0 6
+0 4 0 7
+3 0 0 0
+3 0 1 0
+3 0 2 0
+3 0 3 0
+0 3 0 0
+0 3 0 1
+0 3 0 2
+0 3 0 3
+2 0 0 0
+2 0 1 0
+0 2 0 0
+0 2 0 1
+1 0 0 0
+0 1 0 0
+0 0 0 0
diff --git a/gold/generated-inputs/adapt/continuity2_l5_d2_orig.dat b/gold/generated-inputs/adapt/continuity2_l5_d2_orig.dat
new file mode 100644
index 00000000..e679380c
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity2_l5_d2_orig.dat
@@ -0,0 +1,453 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 448
+# columns: 1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity2_l5_d2_refine.dat b/gold/generated-inputs/adapt/continuity2_l5_d2_refine.dat
new file mode 100644
index 00000000..e679380c
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity2_l5_d2_refine.dat
@@ -0,0 +1,453 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 448
+# columns: 1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity2_l5_d2_refine_table.dat b/gold/generated-inputs/adapt/continuity2_l5_d2_refine_table.dat
new file mode 100644
index 00000000..43b1af37
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity2_l5_d2_refine_table.dat
@@ -0,0 +1,117 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 112
+# columns: 4
+5 0 0 0
+5 0 1 0
+5 0 2 0
+5 0 3 0
+5 0 4 0
+5 0 5 0
+5 0 6 0
+5 0 7 0
+5 0 8 0
+5 0 9 0
+5 0 10 0
+5 0 11 0
+5 0 12 0
+5 0 13 0
+5 0 14 0
+5 0 15 0
+4 1 0 0
+4 1 1 0
+4 1 2 0
+4 1 3 0
+4 1 4 0
+4 1 5 0
+4 1 6 0
+4 1 7 0
+3 2 0 0
+3 2 1 0
+3 2 2 0
+3 2 3 0
+3 2 0 1
+3 2 1 1
+3 2 2 1
+3 2 3 1
+2 3 0 0
+2 3 1 0
+2 3 0 1
+2 3 1 1
+2 3 0 2
+2 3 1 2
+2 3 0 3
+2 3 1 3
+1 4 0 0
+1 4 0 1
+1 4 0 2
+1 4 0 3
+1 4 0 4
+1 4 0 5
+1 4 0 6
+1 4 0 7
+0 5 0 0
+0 5 0 1
+0 5 0 2
+0 5 0 3
+0 5 0 4
+0 5 0 5
+0 5 0 6
+0 5 0 7
+0 5 0 8
+0 5 0 9
+0 5 0 10
+0 5 0 11
+0 5 0 12
+0 5 0 13
+0 5 0 14
+0 5 0 15
+4 0 0 0
+4 0 1 0
+4 0 2 0
+4 0 3 0
+4 0 4 0
+4 0 5 0
+4 0 6 0
+4 0 7 0
+3 1 0 0
+3 1 1 0
+3 1 2 0
+3 1 3 0
+2 2 0 0
+2 2 1 0
+2 2 0 1
+2 2 1 1
+1 3 0 0
+1 3 0 1
+1 3 0 2
+1 3 0 3
+0 4 0 0
+0 4 0 1
+0 4 0 2
+0 4 0 3
+0 4 0 4
+0 4 0 5
+0 4 0 6
+0 4 0 7
+3 0 0 0
+3 0 1 0
+3 0 2 0
+3 0 3 0
+2 1 0 0
+2 1 1 0
+1 2 0 0
+1 2 0 1
+0 3 0 0
+0 3 0 1
+0 3 0 2
+0 3 0 3
+2 0 0 0
+2 0 1 0
+1 1 0 0
+0 2 0 0
+0 2 0 1
+1 0 0 0
+0 1 0 0
+0 0 0 0
diff --git a/gold/generated-inputs/adapt/continuity3_l4_d4_coarse.dat b/gold/generated-inputs/adapt/continuity3_l4_d4_coarse.dat
new file mode 100644
index 00000000..c439d602
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity3_l4_d4_coarse.dat
@@ -0,0 +1,6405 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 6400
+# columns: 1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity3_l4_d4_coarse_table.dat b/gold/generated-inputs/adapt/continuity3_l4_d4_coarse_table.dat
new file mode 100644
index 00000000..9deaef63
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity3_l4_d4_coarse_table.dat
@@ -0,0 +1,105 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 100
+# columns: 6
+4 0 0 0 0 0
+4 0 0 1 0 0
+4 0 0 2 0 0
+4 0 0 3 0 0
+4 0 0 4 0 0
+4 0 0 5 0 0
+4 0 0 6 0 0
+4 0 0 7 0 0
+3 1 0 0 0 0
+3 1 0 1 0 0
+3 1 0 2 0 0
+3 1 0 3 0 0
+2 2 0 0 0 0
+2 2 0 1 0 0
+2 2 0 0 1 0
+2 2 0 1 1 0
+1 3 0 0 0 0
+1 3 0 0 1 0
+1 3 0 0 2 0
+1 3 0 0 3 0
+0 4 0 0 0 0
+0 4 0 0 1 0
+0 4 0 0 2 0
+0 4 0 0 3 0
+0 4 0 0 4 0
+0 4 0 0 5 0
+0 4 0 0 6 0
+0 4 0 0 7 0
+3 0 1 0 0 0
+3 0 1 1 0 0
+3 0 1 2 0 0
+3 0 1 3 0 0
+1 2 1 0 1 0
+0 3 1 0 0 0
+0 3 1 0 1 0
+0 3 1 0 2 0
+0 3 1 0 3 0
+2 0 2 0 0 0
+2 0 2 1 0 0
+2 0 2 0 0 1
+2 0 2 1 0 1
+1 1 2 0 0 1
+0 2 2 0 0 0
+0 2 2 0 1 0
+0 2 2 0 0 1
+0 2 2 0 1 1
+1 0 3 0 0 0
+1 0 3 0 0 1
+1 0 3 0 0 2
+1 0 3 0 0 3
+0 1 3 0 0 0
+0 1 3 0 0 1
+0 1 3 0 0 2
+0 1 3 0 0 3
+0 0 4 0 0 0
+0 0 4 0 0 1
+0 0 4 0 0 2
+0 0 4 0 0 3
+0 0 4 0 0 4
+0 0 4 0 0 5
+0 0 4 0 0 6
+0 0 4 0 0 7
+3 0 0 0 0 0
+3 0 0 1 0 0
+3 0 0 2 0 0
+3 0 0 3 0 0
+2 1 0 0 0 0
+2 1 0 1 0 0
+1 2 0 0 0 0
+1 2 0 0 1 0
+0 3 0 0 0 0
+0 3 0 0 1 0
+0 3 0 0 2 0
+0 3 0 0 3 0
+2 0 1 0 0 0
+2 0 1 1 0 0
+1 1 1 0 0 0
+0 2 1 0 0 0
+0 2 1 0 1 0
+1 0 2 0 0 0
+1 0 2 0 0 1
+0 1 2 0 0 0
+0 1 2 0 0 1
+0 0 3 0 0 0
+0 0 3 0 0 1
+0 0 3 0 0 2
+0 0 3 0 0 3
+2 0 0 0 0 0
+2 0 0 1 0 0
+1 1 0 0 0 0
+0 2 0 0 0 0
+0 2 0 0 1 0
+1 0 1 0 0 0
+0 1 1 0 0 0
+0 0 2 0 0 0
+0 0 2 0 0 1
+1 0 0 0 0 0
+0 1 0 0 0 0
+0 0 1 0 0 0
+0 0 0 0 0 0
diff --git a/gold/generated-inputs/adapt/continuity3_l4_d4_orig.dat b/gold/generated-inputs/adapt/continuity3_l4_d4_orig.dat
new file mode 100644
index 00000000..100a268c
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity3_l4_d4_orig.dat
@@ -0,0 +1,6661 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 6656
+# columns: 1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
diff --git a/gold/generated-inputs/adapt/continuity3_l4_d4_refine.dat b/gold/generated-inputs/adapt/continuity3_l4_d4_refine.dat
new file mode 100644
index 00000000..888053c7
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity3_l4_d4_refine.dat
@@ -0,0 +1,11973 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 11968
+# columns: 1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0.5
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1e-05
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+0
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
+1e-15
diff --git a/gold/generated-inputs/adapt/continuity3_l4_d4_refine_table.dat b/gold/generated-inputs/adapt/continuity3_l4_d4_refine_table.dat
new file mode 100644
index 00000000..2ad6ef4d
--- /dev/null
+++ b/gold/generated-inputs/adapt/continuity3_l4_d4_refine_table.dat
@@ -0,0 +1,192 @@
+# Created from matlab git hash aca3d9fe7ba23914a4fca9791dce9f33ba95f20e
+# name: foo
+# type: matrix
+# rows: 187
+# columns: 6
+4 0 0 0 0 0
+4 0 0 1 0 0
+4 0 0 2 0 0
+4 0 0 3 0 0
+4 0 0 4 0 0
+4 0 0 5 0 0
+4 0 0 6 0 0
+4 0 0 7 0 0
+3 1 0 0 0 0
+3 1 0 1 0 0
+3 1 0 2 0 0
+3 1 0 3 0 0
+2 2 0 0 0 0
+2 2 0 1 0 0
+2 2 0 0 1 0
+2 2 0 1 1 0
+1 3 0 0 0 0
+1 3 0 0 1 0
+1 3 0 0 2 0
+1 3 0 0 3 0
+0 4 0 0 0 0
+0 4 0 0 1 0
+0 4 0 0 2 0
+0 4 0 0 3 0
+0 4 0 0 4 0
+0 4 0 0 5 0
+0 4 0 0 6 0
+0 4 0 0 7 0
+3 0 1 0 0 0
+3 0 1 1 0 0
+3 0 1 2 0 0
+3 0 1 3 0 0
+2 1 1 0 0 0
+2 1 1 1 0 0
+1 2 1 0 0 0
+1 2 1 0 1 0
+0 3 1 0 0 0
+0 3 1 0 1 0
+0 3 1 0 2 0
+0 3 1 0 3 0
+2 0 2 0 0 0
+2 0 2 1 0 0
+2 0 2 0 0 1
+2 0 2 1 0 1
+1 1 2 0 0 0
+1 1 2 0 0 1
+0 2 2 0 0 0
+0 2 2 0 1 0
+0 2 2 0 0 1
+0 2 2 0 1 1
+1 0 3 0 0 0
+1 0 3 0 0 1
+1 0 3 0 0 2
+1 0 3 0 0 3
+0 1 3 0 0 0
+0 1 3 0 0 1
+0 1 3 0 0 2
+0 1 3 0 0 3
+0 0 4 0 0 0
+0 0 4 0 0 1
+0 0 4 0 0 2
+0 0 4 0 0 3
+0 0 4 0 0 4
+0 0 4 0 0 5
+0 0 4 0 0 6
+0 0 4 0 0 7
+3 0 0 0 0 0
+3 0 0 1 0 0
+3 0 0 2 0 0
+3 0 0 3 0 0
+2 1 0 0 0 0
+2 1 0 1 0 0
+1 2 0 0 0 0
+1 2 0 0 1 0
+0 3 0 0 0 0
+0 3 0 0 1 0
+0 3 0 0 2 0
+0 3 0 0 3 0
+2 0 1 0 0 0
+2 0 1 1 0 0
+1 1 1 0 0 0
+0 2 1 0 0 0
+0 2 1 0 1 0
+1 0 2 0 0 0
+1 0 2 0 0 1
+0 1 2 0 0 0
+0 1 2 0 0 1
+0 0 3 0 0 0
+0 0 3 0 0 1
+0 0 3 0 0 2
+0 0 3 0 0 3
+2 0 0 0 0 0
+2 0 0 1 0 0
+1 1 0 0 0 0
+0 2 0 0 0 0
+0 2 0 0 1 0
+1 0 1 0 0 0
+0 1 1 0 0 0
+0 0 2 0 0 0
+0 0 2 0 0 1
+1 0 0 0 0 0
+0 1 0 0 0 0
+0 0 1 0 0 0
+0 0 0 0 0 0
+5 0 0 10 0 0
+5 0 0 11 0 0
+4 1 0 5 0 0
+4 0 1 5 0 0
+4 1 0 4 0 0
+3 2 0 2 0 0
+3 2 0 2 1 0
+3 1 1 2 0 0
+4 1 0 6 0 0
+4 1 0 7 0 0
+3 2 0 3 0 0
+3 2 0 3 1 0
+3 1 1 3 0 0
+2 3 0 1 2 0
+2 3 0 1 3 0
+2 2 1 1 1 0
+2 3 0 0 0 0
+2 3 0 1 0 0
+1 4 0 0 0 0
+1 4 0 0 1 0
+1 3 1 0 0 0
+0 5 0 0 0 0
+0 5 0 0 1 0
+0 4 1 0 0 0
+1 4 0 0 5 0
+0 5 0 0 10 0
+0 5 0 0 11 0
+0 4 1 0 5 0
+1 4 0 0 6 0
+0 5 0 0 12 0
+0 5 0 0 13 0
+0 4 1 0 6 0
+4 0 1 4 0 0
+3 0 2 2 0 0
+3 0 2 2 0 1
+4 0 1 6 0 0
+4 0 1 7 0 0
+3 0 2 3 0 0
+3 0 2 3 0 1
+2 2 1 0 1 0
+1 3 1 0 2 0
+1 3 1 0 3 0
+1 2 2 0 1 0
+1 2 2 0 1 1
+3 0 2 0 0 0
+3 0 2 1 0 0
+2 1 2 0 0 0
+2 0 3 0 0 0
+2 0 3 0 0 1
+2 1 2 1 0 0
+2 0 3 1 0 0
+2 0 3 1 0 1
+2 1 2 0 0 1
+2 1 2 1 0 1
+1 2 2 0 0 1
+1 1 3 0 0 2
+1 1 3 0 0 3
+1 2 2 0 0 0
+0 3 2 0 0 0
+0 3 2 0 1 0
+0 2 3 0 0 0
+0 2 3 0 0 1
+1 1 3 0 0 0
+1 0 4 0 0 0
+1 0 4 0 0 1
+1 1 3 0 0 1
+0 2 3 0 1 1
+0 1 4 0 0 2
+0 1 4 0 0 3
+0 2 3 0 0 2
+0 2 3 0 1 2
+0 1 4 0 0 4
+0 1 4 0 0 5
+1 0 4 0 0 2
+0 0 5 0 0 4
+0 0 5 0 0 5
+1 0 4 0 0 3
+0 0 5 0 0 6
+0 0 5 0 0 7
+1 0 4 0 0 7
+0 1 4 0 0 7
+0 0 5 0 0 14
+0 0 5 0 0 15
diff --git a/gold/generated-inputs/adapt/diffusion1_l3_d4_initial.dat b/gold/generated-inputs/adapt/diffusion1_l3_d4_initial.dat
new file mode 100644
index 00000000..8e5a10da
--- /dev/null
+++ b/gold/generated-inputs/adapt/diffusion1_l3_d4_initial.dat
@@ -0,0 +1,9 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 4
+# columns: 1
+0.9999833334166652
+-1.443366050499695e-05
+-3.726726724967937e-06
+1.574841886085519e-11
diff --git a/gold/generated-inputs/adapt/diffusion2_l2_d3_initial.dat b/gold/generated-inputs/adapt/diffusion2_l2_d3_initial.dat
new file mode 100644
index 00000000..1c7417f4
--- /dev/null
+++ b/gold/generated-inputs/adapt/diffusion2_l2_d3_initial.dat
@@ -0,0 +1,437 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 432
+# columns: 1
+0
+-0.003053896742084584
+0
+0
+-0.0003578408201700921
+0
+0
+0.002751876141017713
+0
+0
+-0.003053896742084597
+0
+0
+0.0003578408201701035
+0
+0
+0.002751876141017703
+0
+0.003869518802344462
+0
+-0.0035696813276062
+0
+0
+0
+-0.0035696813276062
+0
+0.003293077364797883
+0
+0
+0
+-0.003053896742084584
+-0.0003578408201700921
+0.002751876141017713
+0
+0
+0
+0
+0
+0
+-0.003053896742084597
+0.0003578408201701035
+0.002751876141017703
+0
+0
+0
+0
+-0.04366659759167969
+0
+0
+0
+0
+0
+0.04028300313947845
+0
+0
+0
+0
+-0.04366659759167969
+0
+0.04028300313947845
+0
+0
+0
+0
+0
+0
+0
+0.492767148224842
+0
+0
+0
+0
+0
+-0.0001501839292149188
+0
+0
+-2.106561451745637e-05
+0
+0
+0.0001345761989563189
+0
+0
+-0.0003625760787611564
+0
+0
+-8.725663232852748e-06
+0
+0
+0.0003248956846929734
+0
+0.0002706212875666422
+0
+-0.000249651650870411
+3.171009096798447e-05
+0
+-2.925297056484793e-05
+-0.0002438577094776931
+0
+0.0002249619026499946
+0
+-0.0003625760787611541
+0
+0
+8.725663232857389e-06
+0
+0
+0.000324895684692976
+0
+0
+-0.0001501839292149102
+0
+0
+2.106561451745583e-05
+0
+0
+0.0001345761989563195
+0
+0.0002706212875666433
+0
+-0.000249651650870412
+-3.171009096798549e-05
+0
+2.925297056484887e-05
+-0.0002438577094776923
+0
+0.0002249619026499938
+0.0002706212875666422
+3.171009096798447e-05
+-0.0002438577094776931
+0
+0
+0
+-0.000249651650870411
+-2.925297056484793e-05
+0.0002249619026499946
+0.0002706212875666433
+-3.171009096798549e-05
+-0.0002438577094776923
+0
+0
+0
+-0.000249651650870412
+2.925297056484887e-05
+0.0002249619026499938
+0
+0
+0
+-0.0001501839292149188
+-2.106561451745637e-05
+0.0001345761989563189
+0
+0
+0
+0
+0
+0
+-0.0003625760787611564
+-8.725663232852748e-06
+0.0003248956846929734
+0
+0
+0
+0
+0
+0
+-0.0003625760787611541
+8.725663232857389e-06
+0.000324895684692976
+0
+0
+0
+0
+0
+0
+-0.0001501839292149102
+2.106561451745583e-05
+0.0001345761989563195
+0
+0
+0
+0
+-6.814094504719196e-06
+0
+0
+-9.930971677384987e-07
+0
+0
+6.097511499547467e-06
+0
+0
+-1.940489939574508e-05
+0
+0
+-8.41907126399382e-07
+0
+0
+1.736424364689561e-05
+0
+1.330856008845144e-05
+0
+-1.22773194476498e-05
+1.866731001587577e-06
+0
+-1.722083582070575e-06
+-1.19254799075243e-05
+0
+1.100141002618724e-05
+0
+-2.904148425962186e-05
+0
+0
+-5.625443569631133e-07
+0
+0
+2.598742710627813e-05
+0
+0
+-3.425676640667333e-05
+0
+0
+-1.975393086713736e-07
+0
+0
+3.06542603653405e-05
+0
+3.212970626119839e-05
+0
+-2.964007112010462e-05
+7.732252981597757e-07
+0
+-7.133103752335713e-07
+-2.879065533055375e-05
+0
+2.655975329044927e-05
+1.892635364372829e-05
+2.217698397385225e-06
+-1.705459792104425e-05
+2.217698397385225e-06
+2.59859150597387e-07
+-1.998375132871008e-06
+-1.705459792104425e-05
+-1.998375132871008e-06
+1.53679528409779e-05
+1.892635364372837e-05
+-2.217698397385296e-06
+-1.705459792104419e-05
+2.217698397385234e-06
+-2.598591505973954e-07
+-1.998375132871001e-06
+-1.705459792104432e-05
+1.998375132871072e-06
+1.536795284097785e-05
+0
+-3.42567664066715e-05
+0
+0
+1.975393086744148e-07
+0
+0
+3.065426036533721e-05
+0
+0
+-2.904148425960565e-05
+0
+0
+5.625443569744069e-07
+0
+0
+2.598742710627201e-05
+0
+3.212970626119818e-05
+0
+-2.964007112010443e-05
+-7.732252981601869e-07
+0
+7.133103752339508e-07
+-2.879065533055398e-05
+0
+2.655975329044948e-05
+0
+-1.940489939573125e-05
+0
+0
+8.419071263962163e-07
+0
+0
+1.736424364689802e-05
+0
+0
+-6.814094504713994e-06
+0
+0
+9.93097167730797e-07
+0
+0
+6.097511499547768e-06
+0
+1.330856008845068e-05
+0
+-1.227731944764909e-05
+-1.866731001587529e-06
+0
+1.722083582070531e-06
+-1.192547990752436e-05
+0
+1.100141002618729e-05
+1.892635364372837e-05
+2.217698397385234e-06
+-1.705459792104432e-05
+-2.217698397385296e-06
+-2.598591505973954e-07
+1.998375132871072e-06
+-1.705459792104419e-05
+-1.998375132871001e-06
+1.536795284097785e-05
+1.892635364372845e-05
+-2.217698397385306e-06
+-1.705459792104426e-05
+-2.217698397385306e-06
+2.598591505974037e-07
+1.998375132871065e-06
+-1.705459792104426e-05
+1.998375132871065e-06
+1.536795284097779e-05
+1.330856008845144e-05
+1.866731001587577e-06
+-1.19254799075243e-05
+0
+0
+0
+-1.22773194476498e-05
+-1.722083582070575e-06
+1.100141002618724e-05
+3.212970626119839e-05
+7.732252981597757e-07
+-2.879065533055375e-05
+0
+0
+0
+-2.964007112010462e-05
+-7.133103752335713e-07
+2.655975329044927e-05
+3.212970626119818e-05
+-7.732252981601869e-07
+-2.879065533055398e-05
+0
+0
+0
+-2.964007112010443e-05
+7.133103752339508e-07
+2.655975329044948e-05
+1.330856008845068e-05
+-1.866731001587529e-06
+-1.192547990752436e-05
+0
+0
+0
+-1.227731944764909e-05
+1.722083582070531e-06
+1.100141002618729e-05
+0
+0
+0
+-6.814094504719196e-06
+-9.930971677384987e-07
+6.097511499547467e-06
+0
+0
+0
+0
+0
+0
+-1.940489939574508e-05
+-8.41907126399382e-07
+1.736424364689561e-05
+0
+0
+0
+0
+0
+0
+-2.904148425962186e-05
+-5.625443569631133e-07
+2.598742710627813e-05
+0
+0
+0
+0
+0
+0
+-3.425676640667333e-05
+-1.975393086713736e-07
+3.06542603653405e-05
+0
+0
+0
+0
+0
+0
+-3.42567664066715e-05
+1.975393086744148e-07
+3.065426036533721e-05
+0
+0
+0
+0
+0
+0
+-2.904148425960565e-05
+5.625443569744069e-07
+2.598742710627201e-05
+0
+0
+0
+0
+0
+0
+-1.940489939573125e-05
+8.419071263962163e-07
+1.736424364689802e-05
+0
+0
+0
+0
+0
+0
+-6.814094504713994e-06
+9.93097167730797e-07
+6.097511499547768e-06
+0
+0
+0
diff --git a/gold/generated-inputs/coefficients/fokkerplanck1_pitch_E_case2_coefficients_l4_d3_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck1_pitch_E_case2_coefficients_l4_d3_1_1.dat
new file mode 100644
index 00000000..3076ce0f
--- /dev/null
+++ b/gold/generated-inputs/coefficients/fokkerplanck1_pitch_E_case2_coefficients_l4_d3_1_1.dat
@@ -0,0 +1,53 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 48
+# columns: 48
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+1.154700538379227 -2.775557561562891e-17 -0.5163977794943118 -6.446232436729815e-15 1.242408953494589e-14 -5.88418203051333e-15 5.114832168917616e-15 1.06512021424976e-14 -5.606626274357041e-15 -2.733924198139448e-15 3.601285936127852e-15 -4.590078317434632e-15 2.964208739575369e-15 5.152128723651117e-15 -2.622901895676932e-15 9.399165473711335e-15 1.190237144954587e-14 -8.659739592076221e-15 1.639747365667077e-15 5.505578631881392e-15 -5.412337245047638e-15 -1.668370303020694e-15 1.654926196081874e-15 -2.747801985947262e-15 1.843197903333982e-15 2.086004979862111e-15 -1.001802807376606e-15 5.657041675377616e-15 5.619203019557872e-15 -4.461708780212348e-15 2.522613194722023e-15 5.002942504717112e-15 -3.799044412389208e-15 1.662006036268204e-14 1.556968529797809e-14 -1.009956007713697e-14 2.329191527150609e-15 5.185413730346422e-15 -3.899658373995862e-15 5.79403061987116e-15 6.923281392623437e-15 -4.191091917959966e-15 1.243525681732249e-15 2.65672900345848e-15 -2.22738494315422e-15 -4.950467119568813e-16 3.317658647805644e-16 -8.222589276130066e-16
+-4.996003610813204e-16 1.549193338482931 2.220446049250313e-16 -0.7499999999999816 -1.457167719820518e-16 0.6708203932499289 -0.06629126073623029 -1.273980920757367e-14 0.05929270612816261 -0.06629126073624428 1.315614284180811e-14 0.05929270612815063 -0.005859375000004618 -1.281613704051665e-14 0.005240784322271319 -0.005859374999996712 -2.161465451067102e-15 0.005240784322270542 -0.005859374999995779 1.024180740216707e-14 0.005240784322259801 -0.005859375000003636 4.753142324176451e-15 0.005240784322259162 -0.0005179004745059063 -6.307454558651671e-15 0.0004632242666299871 -0.0005179004745118603 -1.288227337303827e-14 0.0004632242666351288 -0.0005179004745040111 -5.121771062821523e-15 0.0004632242666312916 -0.0005179004745007135 5.134781488891349e-16 0.0004632242666259972 -0.0005179004744978993 3.791238156747312e-15 0.0004632242666235808 -0.0005179004744899625 1.214306433183765e-14 0.0004632242666184963 -0.0005179004744990754 6.884250114413959e-15 0.000463224266620349 -0.0005179004745028601 1.030425744730223e-15 0.0004632242666234888
+2.997602166487923e-15 -6.661338147750939e-15 1.499999999999958 -4.999999999999852 2.711088342345092 -4.472135954999464 7.336232854810229 5.477225575051426 -3.399448484680918 -0.265165042944956 2.53408405370692e-14 0.237170824512638 0.02343749999999344 1.046732145404405e-14 -0.02096313728906563 10.02343749999975 7.745966692414473 -4.493099092288502 -0.02343749999999201 -4.773959005888173e-15 0.02096313728908128 -0.0234375000000052 1.078824529709976e-14 0.02096313728905497 0.002071601898011633 9.547918011776346e-15 -0.00185289706651004 0.00207160189800427 2.524022657546254e-15 -0.001852897066509367 0.002071601897994786 -1.535924165629865e-14 -0.001852897066496023 14.14420722562861 10.95445115010283 -6.32640821740307 -0.002071601898014751 -1.936645288580507e-14 0.00185289706652822 -0.002071601898004782 -1.93942084614207e-15 0.001852897066511497 -0.002071601898002508 9.0951551845464e-15 0.001852897066499909 -0.002071601898009558 3.266484305264328e-15 0.001852897066500658
+-1.110223024625157e-15 -2.786659791809143e-14 1.665334536937735e-16 -1.871941950666847 -1.040834085586084e-15 -5.484827557301315 -0.2567449488305489 -2.273181642920008e-14 0.2296396633859303 -0.2567449488305436 2.167710455580618e-14 0.2296396633859336 -0.02269326179417586 -7.719519468096792e-15 0.02029747040120111 -0.02269326179420202 6.38378239159465e-15 0.0202974704011939 -0.02269326179417606 -9.048317650695026e-15 0.02029747040121954 -0.02269326179418885 9.988537774674455e-15 0.02029747040119406 -0.002005819912742061 -8.397796347203723e-15 0.001794059870206938 -0.002005819912733058 1.615027556134407e-15 0.001794059870204243 -0.002005819912726594 1.741662369880714e-14 0.001794059870191649 -0.002005819912755697 6.640521466039218e-15 0.001794059870191878 -0.002005819912744878 -2.239874952181253e-14 0.001794059870226516 -0.002005819912738363 -5.388051116383963e-15 0.001794059870212736 -0.002005819912734797 7.768091725424142e-15 0.001794059870199424 -0.002005819912740852 2.957703526540456e-15 0.001794059870198709
+2.969846590872294e-15 -5.88418203051333e-15 -1.341640786499845 -4.472135954999464 5.196152422706522 -3.999999999999912 6.324555320336611 4.898979485566136 -2.828427124746109 4.662936703425657e-15 -5.606626274357041e-15 8.597506387375553e-15 -5.146057191485198e-15 -8.61116733474887e-15 4.718447854656915e-15 8.944271909998957 6.928203230275215 -3.999999999999889 -3.141584214993998e-15 -9.619909036029384e-15 9.658940314238862e-15 1.934650356583134e-15 -1.887379141862766e-15 4.024558464266192e-15 -2.697928686012929e-15 -3.62904151174348e-15 2.008809785181143e-15 -9.491105817938106e-15 -1.054798609567698e-14 7.164407955784213e-15 -3.458062829142516e-15 -7.779367428017991e-15 5.710709682915649e-15 12.64911064067324 9.797958971132312 -5.656854249492233 -4.515810468619375e-15 -8.922767039121204e-15 6.654399253847032e-15 -1.018120050072513e-14 -1.107230626629097e-14 8.999745393367675e-15 -1.737976082494264e-15 -3.994200803436598e-15 4.326400349086157e-15 8.181389593575616e-16 -6.42715047849407e-16 1.465841337200402e-15
+1.77635683940025e-15 -5.218048215738236e-15 0.1325825214724824 -0.5303300858898976 0.513489897661075 6.550315845288424e-15 -10.49999999999972 1.355544171172552 -6.708203932499213 0 0 0 10.73918423927043 8.215838362577163 -4.862001902508763 -7.20365033333779 -5.477225575051428 3.280863072424645 0 0 0 0 0 0 0.01171874999999355 1.092638620640157e-14 -0.01048156864453567 15.01171874999966 11.61895003862175 -6.718685501143711 -0.01171874999998405 -1.304512053934559e-14 0.01048156864456268 -10.01171874999979 -7.745966692414485 4.482617523643979 0 0 0 0 0 0 0 0 0 0 0 0
+-7.771561172376096e-16 -6.550315845288424e-15 2.164934898019055e-14 -3.286260152890463e-14 2.753353101070388e-14 1.287858708565182e-14 -4.808954321540661 -1.999999999999892 -7.938566201357207 0 0 0 -0.1283724744152825 -3.441691376337985e-14 0.1148198316929776 -5.605598049466703 -4.242640687119027 2.564309574476067 0 0 0 0 0 0 -0.01134663089708355 -7.749009767188397e-15 0.01014873520060255 -0.01134663089711619 3.552713678800501e-15 0.01014873520059636 -0.01134663089707717 -1.992850329202156e-14 0.01014873520063519 -7.757313323311618 -5.999999999999616 3.474250350338191 0 0 0 0 0 0 0 0 0 0 0 0
+5.10702591327572e-15 -9.686695889854491e-15 -0.1185854122563048 0.4743416490252615 -0.4592793267718507 6.550315845288424e-15 -4.472135954999484 9.52627944162861 -6.999999999999853 0 0 0 9.486832980504937 7.34846922834923 -4.242640687119176 3.162277660168305 2.449489742783053 -1.414213562373037 0 0 0 0 0 0 -6.599755464353763e-15 -9.658940314238862e-15 5.453970608471082e-15 13.41640786499847 10.39230484541285 -5.999999999999851 -1.265806036376826e-14 -2.141602867267167e-14 1.856848008685574e-14 4.472135954999469 3.464101615137588 -1.999999999999928 0 0 0 0 0 0 0 0 0 0 0 0
+9.992007221626409e-16 7.216449660063518e-15 0.1325825214724683 7.601397897755169 0.5134898976610808 6.324555320336608 -4.999999999999862 -3.872983346207237 2.236067977499722 -9.499999999999732 5.228527517379787 -4.472135954999487 0 0 0 -7.071067811865291 -5.477225575051415 3.162277660168286 10.73918423927044 8.215838362577111 -4.862001902508788 -0.1325825214724858 3.774758283725532e-14 0.1185854122563325 0 0 0 0 0 0 0 0 0 -9.999999999999755 -7.745966692414498 4.472135954999454 0.01171874999998129 1.096345236817342e-14 -0.01048156864457039 15.01171874999966 11.61895003862173 -6.718685501143705 -0.01171874999999275 -2.581268532253489e-15 0.01048156864455882 -0.01171875000000576 1.114060761502576e-14 0.01048156864452484
+1.110223024625157e-15 -1.343369859796439e-14 -2.103872631664672e-14 -5.477225575051433 -2.864375403532904e-14 -4.89897948556613 3.872983346207237 2.999999999999803 -1.732050807568791 -0.9359709753334239 -0.9999999999999103 -9.670617008925994 0 0 0 5.477225575051414 4.242640687119014 -2.449489742783059 -0.1283724744152966 1.465494392505207e-14 0.1148198316930003 -0.1283724744152804 3.591571484662381e-14 0.1148198316929809 0 0 0 0 0 0 0 0 0 7.745966692414495 5.999999999999625 -3.464101615137591 -0.01134663089707378 -3.33066907387547e-15 0.01014873520063325 -0.01134663089712236 1.509903313490213e-14 0.01014873520059062 -0.01134663089708606 -5.10702591327572e-15 0.01014873520062981 -0.01134663089709652 9.951241219940954e-15 0.01014873520059476
+5.717648576819556e-15 -6.661338147750939e-16 -0.1185854122563169 -3.636619309193541 -0.4592793267718466 -2.828427124746107 2.236067977499721 1.732050807568792 -0.9999999999999666 -6.708203932499216 7.794228634059819 -5.999999999999877 0 0 0 3.162277660168288 2.449489742783061 -1.414213562373049 9.486832980504943 7.348469228349225 -4.242640687119161 4.602221381766469e-15 -4.052314039881821e-15 1.13242748511766e-14 0 0 0 0 0 0 0 0 0 4.472135954999456 3.464101615137594 -1.999999999999938 -1.111784275753536e-14 -2.284110400818662e-14 2.176037128265307e-14 13.41640786499847 10.39230484541285 -5.999999999999846 -3.336957446475886e-15 -1.25732757538799e-14 1.440514374451141e-14 1.818207043258191e-15 -1.474514954580286e-15 4.40619762898109e-15
+5.551115123125783e-16 -1.998401444325282e-15 0.01171875000000544 -0.04687500000000605 0.04538652358837336 3.441691376337985e-15 -0.2651650429449512 0.256744948830539 8.326672684688674e-15 0 0 0 -13.24999999999968 0.6777720855862777 -7.826237921249102 0 0 0 0 0 0 0 0 0 12.44065993150054 9.585144756340046 -5.593278611422697 -10.67289297853423 -8.215838362577177 4.802709196380661 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+-1.998401444325282e-15 0 6.994405055138486e-15 -1.681987882307112e-14 1.598721155460225e-14 3.497202527569243e-15 -4.929390229335695e-14 4.485301019485632e-14 1.187938636348917e-14 0 0 0 -6.277460506977584 -2.999999999999844 -9.16543552338517 0 0 0 0 0 0 0 0 0 -0.06418623720764829 -3.957945082788683e-14 0.05740991584649979 -8.280024599784802 -6.363961030678571 3.731644530021142 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+3.108624468950438e-15 -7.549516567451064e-15 -0.01048156864452038 0.04192627457811315 -0.04059494080239079 5.564992910933597e-15 0.2371708245126429 -0.229639663385941 1.043609643147647e-14 0 0 0 -4.472135954999502 11.69134295108968 -8.499999999999842 0 0 0 0 0 0 0 0 0 11.06797181058912 8.57321409974079 -4.949747468305716 4.743416490252466 3.67423461417459 -2.121320343559566 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+4.440892098500626e-16 1.554312234475219e-15 0.01171874999999356 -0.04687499999998646 0.04538652358835638 -3.996802888650564e-15 10.87176676074289 0.2567449488305522 9.486832980504945 0 0 0 -7.499999999999815 -5.809475019310874 3.354101966249591 -27.74999999999932 6.487247104897145 -13.41640786499847 0 0 0 0 0 0 0 0 0 -10.60660171779797 -8.215838362577147 4.743416490252443 26.58279555523119 20.53959590644288 -11.91783393175935 -14.20842688446691 -10.95445115010287 6.383848026464841 0 0 0 0 0 0 0 0 0 0 0 0
+0 -7.549516567451064e-15 1.287858708565182e-14 1.210143096841421e-14 -1.598721155460225e-14 1.332267629550188e-14 -8.215838362577106 2.220446049250313e-14 -7.348469228349213 0 0 0 5.809475019310873 4.49999999999972 -2.598076211353195 -8.213952180081208 -5.49999999999967 -22.15581658015148 0 0 0 0 0 0 0 0 0 8.215838362577147 6.363961030678541 -3.6742346141746 -0.06418623720768192 -1.343369859796439e-14 0.05740991584655349 -11.01863738731053 -8.485281374238065 4.956389401412716 0 0 0 0 0 0 0 0 0 0 0 0
+5.329070518200751e-15 -8.326672684688674e-15 -0.01048156864452876 0.04192627457814146 -0.04059494080241755 2.664535259100376e-15 -4.980587314765103 -0.2296396633859588 -4.242640687119156 0 0 0 3.354101966249591 2.598076211353195 -1.499999999999953 -12.29837387624861 22.9496732002872 -16.99999999999968 0 0 0 0 0 0 0 0 0 4.743416490252444 3.674234614174601 -2.121320343559579 23.71708245126241 18.37117307087312 -10.60660171779795 6.324555320336623 4.898979485566119 -2.828427124746077 0 0 0 0 0 0 0 0 0 0 0 0
+-1.332267629550188e-15 9.325873406851315e-15 0.01171874999999822 10.04687499999974 0.04538652358838147 8.944271909998953 -7.071067811865292 -5.477225575051414 3.162277660168288 -7.336232854810242 5.733970523881956 3.162277660168304 0 0 0 -9.999999999999755 -7.745966692414497 4.472135954999454 -27.24999999999933 8.423738778000772 -12.29837387624861 0 0 0 0 0 0 0 0 0 0 0 0 -14.14213562373062 -10.95445115010286 6.32455532033659 26.5827955552312 20.53959590644286 -11.91783393175936 -10.67289297853424 -8.215838362577129 4.802709196380683 0 0 0 0 0 0
+-1.332267629550188e-15 -1.4210854715202e-14 -5.329070518200751e-15 -7.745966692414464 1.448841047135829e-14 -6.92820323027521 5.477225575051415 4.242640687119013 -2.449489742783061 5.477225575051434 -4.242640687119033 -2.449489742783041 0 0 0 7.745966692414497 5.999999999999628 -3.464101615137593 -6.27746050697758 -4.999999999999683 -23.02184198393588 0 0 0 0 0 0 0 0 0 0 0 0 10.95445115010286 8.485281374238054 -4.898979485566135 -0.0641862372076884 9.880984919163893e-15 0.05740991584656796 -8.280024599784811 -6.363961030678531 3.731644530021169 0 0 0 0 0 0
+5.773159728050814e-15 -5.551115123125783e-15 -0.01048156864453897 -4.514062229577563 -0.04059494080238957 -3.999999999999883 3.162277660168287 2.44948974278306 -1.414213562373049 3.399448484680958 -2.679129406169026 -1.414213562373042 0 0 0 4.472135954999454 3.464101615137593 -1.999999999999938 -13.41640786499848 22.0836477965028 -16.49999999999969 0 0 0 0 0 0 0 0 0 0 0 0 6.324555320336591 4.898979485566135 -2.828427124746106 23.71708245126241 18.37117307087311 -10.60660171779794 4.743416490252473 3.674234614174585 -2.121320343559553 0 0 0 0 0 0
+-3.33066907387547e-16 3.774758283725532e-15 0.01171875000000666 0.046874999999995 0.04538652358835948 -6.217248937900877e-15 0 0 0 10.87176676074289 0.2567449488305433 9.486832980504934 0 0 0 0 0 0 -7.499999999999815 -5.809475019310874 3.354101966249591 -11.74999999999971 6.487247104897148 -4.472135954999509 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -10.60660171779797 -8.215838362577147 4.743416490252443 12.44065993150056 9.585144756339973 -5.593278611422733 -0.06629126073624764 4.254929741875912e-14 0.05929270612817852
+2.220446049250313e-15 -3.552713678800501e-15 -1.48769885299771e-14 -1.704192342799615e-14 -1.376676550535194e-14 1.021405182655144e-14 0 0 0 -8.215838362577173 -4.618527782440651e-14 -7.348469228349222 0 0 0 0 0 0 5.809475019310873 4.49999999999972 -2.598076211353195 -0.4679854876667102 -1.499999999999875 -11.76351173473837 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 8.215838362577147 6.363961030678541 -3.6742346141746 -0.06418623720766789 3.319566843629218e-14 0.05740991584653009 -0.06418623720764333 3.960720640350246e-14 0.05740991584650475
+2.997602166487923e-15 1.665334536937735e-15 -0.01048156864453309 -0.0419262745781237 -0.04059494080239814 3.164135620181696e-15 0 0 0 -4.980587314765073 -0.2296396633859372 -4.242640687119175 0 0 0 0 0 0 3.354101966249591 2.598076211353195 -1.499999999999953 -7.826237921249104 9.093266739736483 -6.999999999999864 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 4.743416490252444 3.674234614174601 -2.121320343559579 11.06797181058913 8.573214099740783 -4.949747468305697 4.69936589642117e-15 -4.107825191113079e-15 1.203204202937513e-14
+3.05311331771918e-16 -9.436895709313831e-16 0.001035800949006904 -0.004143203796019068 0.004011639825480917 1.332267629550188e-15 -0.02343750000000666 0.02269326179418912 3.663735981263017e-15 0 0 0 -0.132582521472473 0.1283724744152659 8.881784197001252e-15 0 0 0 0 0 0 0 0 0 -14.62499999999969 0.3388860427931397 -8.38525491562406 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+-9.436895709313831e-16 8.881784197001252e-16 1.221245327087672e-15 -4.662936703425657e-15 4.635181127810029e-15 6.071532165918825e-16 -1.687538997430238e-14 1.565414464721471e-14 2.886579864025407e-15 0 0 0 -5.484501741648273e-14 5.062616992290714e-14 1.021405182655144e-14 0 0 0 0 0 0 0 0 0 -7.011713599696058 -3.499999999999829 -9.778870184399166 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+2.55351295663786e-15 -4.440892098500626e-15 -0.0009264485332463046 0.003705794133002094 -0.003588119740399326 3.219646771412954e-15 0.02096313728905264 -0.0202974704011919 6.106226635438361e-15 0 0 0 0.1185854122563341 -0.114819831692986 1.199040866595169e-14 0 0 0 0 0 0 0 0 0 -4.47213595499952 12.77387470582023 -9.249999999999856 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+6.661338147750939e-16 2.220446049250313e-16 0.001035800949001464 -0.00414320379600841 0.004011639825472701 -1.110223024625157e-15 -0.02343749999998224 0.02269326179416753 -3.996802888650564e-15 0 0 0 12.50695119223677 0.1283724744152748 11.06797181058914 0 0 0 0 0 0 0 0 0 -8.74999999999981 -6.777720855862705 3.913118960624534 -36.87499999999921 7.116606898655842 -17.88854381999801 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+-1.110223024625157e-15 -1.998401444325282e-15 8.770761894538737e-15 -1.126876369994534e-14 9.325873406851315e-15 5.495603971894525e-15 7.771561172376096e-15 -1.243449787580175e-14 1.643130076445232e-14 0 0 0 -9.585144756339965 4.352074256530614e-14 -8.573214099740776 0 0 0 0 0 0 0 0 0 6.777720855862705 5.249999999999689 -3.031088913245402 -11.85294278245513 -7.74999999999957 -28.39841636576428 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+6.217248937900877e-15 -7.549516567451064e-15 -0.0009264485332449168 0.003705794133009366 -0.003588119740405904 3.802513859341161e-15 0.0209631372890885 -0.02029747040122654 1.942890293094024e-15 0 0 0 -5.65257131755089 -0.1148198316930125 -4.949747468305691 0 0 0 0 0 0 0 0 0 3.913118960624534 3.031088913245402 -1.74999999999995 -15.09345884812334 30.52739548340098 -22.49999999999963 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+-1.332267629550188e-15 6.661338147750939e-15 0.001035800948992249 -0.004143203796010297 0.004011639825475921 -7.993605777301127e-15 15.02343749999965 0.02269326179420972 13.41640786499847 0 0 0 -10.60660171779797 -8.215838362577147 4.743416490252444 -10.73918423927044 8.344210836992406 4.743416490252472 0 0 0 0 0 0 0 0 0 -14.99999999999967 -11.61895003862178 6.7082039324992 -51.62499999999888 11.95783608141491 -24.03773075812234 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+4.440892098500626e-16 -7.549516567451064e-15 1.376676550535194e-14 3.108624468950438e-15 -7.993605777301127e-15 1.321165399303936e-14 -11.61895003862172 2.842170943040401e-14 -10.39230484541284 0 0 0 8.215838362577149 6.363961030678542 -3.674234614174601 8.215838362577125 -6.363961030678526 -3.674234614174569 0 0 0 0 0 0 0 0 0 11.61895003862178 8.999999999999467 -5.196152422706405 -14.75768029211057 -10.49999999999939 -40.95578472063842 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+8.881784197001252e-15 -1.032507412901396e-14 -0.0009264485332505235 0.003705794133024964 -0.003588119740418616 1.665334536937735e-15 -6.729167069788234 -0.02029747040118712 -5.999999999999832 0 0 0 4.743416490252443 3.6742346141746 -2.121320343559579 4.862001902508847 -3.789054445867651 -2.121320343559558 0 0 0 0 0 0 0 0 0 6.708203932499201 5.196152422706405 -2.999999999999915 -22.36067977499752 42.21873843449072 -31.24999999999949 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+3.108624468950438e-15 1.554312234475219e-15 0.001035800948997245 -0.004143203796022066 0.004011639825485441 -1.154631945610163e-14 0.02343749999997602 0.02269326179415465 -1.199040866595169e-14 0 0 0 0 0 0 26.64908681596739 0.128372474415281 23.71708245126241 0 0 0 0 0 0 0 0 0 0 0 0 -18.74999999999959 -14.52368754827723 8.385254915623999 -58.87499999999872 14.86257359107038 -26.83281572999705 0 0 0 0 0 0 0 0 0 0 0 0
+-8.881784197001252e-16 -5.995204332975845e-15 4.440892098500626e-15 2.76445533131664e-14 -3.007316617953393e-14 1.110223024625157e-14 -2.531308496145357e-14 -1.4210854715202e-14 3.019806626980426e-14 0 0 0 0 0 0 -20.53959590644286 1.77635683940025e-14 -18.3711730708731 0 0 0 0 0 0 0 0 0 0 0 0 14.52368754827722 11.24999999999933 -6.495190528383004 -15.72592612866238 -11.74999999999931 -47.4509752490216 0 0 0 0 0 0 0 0 0 0 0 0
+1.021405182655144e-14 -6.439293542825908e-15 -0.0009264485332605155 0.003705794133025686 -0.003588119740415813 -8.215650382226158e-15 -0.0209631372891006 -0.02029747040123819 1.84297022087776e-14 0 0 0 0 0 0 -11.97712663788753 -0.114819831693044 -10.60660171779793 0 0 0 0 0 0 0 0 0 0 0 0 8.385254915624001 6.495190528383004 -3.749999999999893 -26.2737987356221 47.84790355908953 -35.49999999999942 0 0 0 0 0 0 0 0 0 0 0 0
+8.881784197001252e-16 1.681987882307112e-14 0.001035800948999022 14.14627882752662 0.004011639825490576 12.64911064067325 -9.999999999999755 -7.745966692414496 4.472135954999456 -10.02343749999978 7.768659954208696 4.472135954999469 0 0 0 -14.14213562373062 -10.95445115010286 6.324555320336591 -14.27471814520309 11.08282362451812 6.324555320336621 0 0 0 0 0 0 0 0 0 0 0 0 -19.99999999999956 -15.49193338482904 8.944271909998935 -58.62499999999873 15.83081942762219 -26.27379873562212 0 0 0 0 0 0 0 0 0
+8.881784197001252e-16 -1.638966740102887e-14 -3.108624468950438e-15 -10.95445115010282 1.509903313490213e-14 -9.797958971132308 7.745966692414498 5.999999999999625 -3.464101615137594 7.745966692414477 -5.99999999999961 -3.464101615137583 0 0 0 10.95445115010286 8.485281374238054 -4.898979485566135 10.95445115010288 -8.485281374238072 -4.898979485566104 0 0 0 0 0 0 0 0 0 0 0 0 15.49193338482904 11.99999999999929 -6.928203230275205 -14.75768029211056 -11.49999999999931 -47.88398795091378 0 0 0 0 0 0 0 0 0
+8.659739592076221e-15 -7.757683384568281e-15 -0.0009264485332618477 -6.328261114469569 -0.003588119740383089 -5.656854249492218 4.472135954999454 3.464101615137592 -1.999999999999938 4.49309909228851 -3.484399085538791 -1.999999999999926 0 0 0 6.324555320336591 4.898979485566134 -2.828427124746105 6.44314073259301 -5.013799317259195 -2.828427124746089 0 0 0 0 0 0 0 0 0 0 0 0 8.944271909998934 6.928203230275205 -3.999999999999886 -26.83281572999703 47.41489085719731 -35.24999999999942 0 0 0 0 0 0 0 0 0
+4.440892098500626e-16 2.664535259100376e-15 0.001035800949005683 0.004143203796001638 0.00401163982546221 -3.996802888650564e-15 0 0 0 -0.02343749999997957 0.02269326179416442 -1.4210854715202e-14 0 0 0 0 0 0 26.64908681596739 0.1283724744152774 23.71708245126241 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -18.74999999999959 -14.52368754827723 8.385254915623999 -50.8749999999989 14.86257359107037 -22.36067977499754 0 0 0 0 0 0
+8.881784197001252e-16 -5.10702591327572e-15 -7.105427357601002e-15 1.63202784619898e-14 1.859623566247137e-14 9.769962616701378e-15 0 0 0 2.797762022055394e-14 -3.197442310920451e-14 2.509104035652854e-14 0 0 0 0 0 0 -20.53959590644289 -1.598721155460225e-14 -18.3711730708731 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 14.52368754827722 11.24999999999933 -6.495190528383004 -11.85294278245512 -9.749999999999405 -42.25482282631502 0 0 0 0 0 0
+9.769962616701378e-15 2.220446049250313e-15 -0.0009264485332625139 -0.003705794133009754 -0.003588119740399048 1.332267629550188e-14 0 0 0 0.02096313728909083 -0.02029747040123109 1.77635683940025e-15 0 0 0 0 0 0 -11.97712663788751 -0.1148198316930342 -10.60660171779794 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 8.385254915624001 6.495190528383004 -3.749999999999893 -24.03773075812233 40.91970032881414 -30.49999999999951 0 0 0 0 0 0
+0 5.329070518200751e-15 0.001035800949014898 0.004143203796011186 0.004011639825472368 -1.06581410364015e-14 0 0 0 15.02343749999964 0.02269326179420439 13.41640786499847 0 0 0 0 0 0 -10.60660171779797 -8.215838362577147 4.743416490252444 -10.73918423927044 8.344210836992408 4.743416490252461 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -14.99999999999967 -11.61895003862178 6.7082039324992 -35.62499999999923 11.95783608141492 -15.09345884812335 0 0 0
+8.881784197001252e-16 -6.217248937900877e-15 -1.454392162258955e-14 -4.440892098500626e-15 -1.110223024625157e-15 1.243449787580175e-14 0 0 0 -11.61895003862174 1.06581410364015e-14 -10.39230484541284 0 0 0 0 0 0 8.215838362577149 6.363961030678542 -3.674234614174601 8.215838362577188 -6.363961030678587 -3.674234614174581 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 11.61895003862178 8.999999999999467 -5.196152422706405 -7.01171359969605 -6.499999999999587 -30.56347987522528 0 0 0
+5.995204332975845e-15 2.331468351712829e-15 -0.0009264485332601824 -0.003705794133019413 -0.003588119740409068 7.993605777301127e-15 0 0 0 -6.729167069788243 -0.02029747040119823 -5.999999999999841 0 0 0 0 0 0 4.743416490252443 3.6742346141746 -2.121320343559579 4.862001902508819 -3.789054445867623 -2.121320343559573 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6.708203932499201 5.196152422706405 -2.999999999999915 -17.88854381999801 28.36233197393997 -21.24999999999966 0 0 0
+6.661338147750939e-16 2.664535259100376e-15 0.001035800949010124 0.004143203796020789 0.004011639825481805 -3.33066907387547e-15 0 0 0 0.02343749999999556 0.02269326179417597 -8.326672684688674e-15 0 0 0 0 0 0 0 0 0 12.50695119223677 0.1283724744152694 11.06797181058912 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -8.74999999999981 -6.777720855862705 3.913118960624534 -12.87499999999972 7.116606898655846 -4.472135954999525
+1.554312234475219e-15 4.440892098500626e-16 -4.996003610813204e-15 -1.071365218763276e-14 -9.880984919163893e-15 3.219646771412954e-15 0 0 0 -1.665334536937735e-14 -1.354472090042691e-14 1.121325254871408e-14 0 0 0 0 0 0 0 0 0 -9.58514475634006 -5.062616992290714e-14 -8.573214099740785 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 6.777720855862705 5.249999999999689 -3.031088913245402 -0.2339927438333531 -1.749999999999858 -12.80995909764457
+1.998401444325282e-15 1.77635683940025e-15 -0.0009264485332524108 -0.003705794133011697 -0.003588119740407514 2.498001805406602e-16 0 0 0 -0.02096313728906229 -0.02029747040119889 3.941291737419306e-15 0 0 0 0 0 0 0 0 0 -5.652571317550851 -0.1148198316929809 -4.949747468305719 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 3.913118960624534 3.031088913245402 -1.74999999999995 -8.385254915624062 9.74278579257483 -7.499999999999873
diff --git a/gold/generated-inputs/coefficients/fokkerplanck1_pitch_E_case2_coefficients_norotate_l4_d3_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck1_pitch_E_case2_coefficients_norotate_l4_d3_1_1.dat
new file mode 100644
index 00000000..04291141
--- /dev/null
+++ b/gold/generated-inputs/coefficients/fokkerplanck1_pitch_E_case2_coefficients_norotate_l4_d3_1_1.dat
@@ -0,0 +1,53 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 48
+# columns: 48
+-1.9921875 -3.450569968203622 -4.454666673925361 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0.004510548978034379 -3.984374999999997 -7.717726188848747 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+5.329070518200751e-15 0.006051536478409503 -5.976562500000002 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+1.9921875 3.450569968203622 4.454666673925361 -3.968749999999999 -6.87407664253898 -8.874394785702288 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+-3.450569968203622 -5.976562499999999 -7.715709010022588 3.455080517181656 -9.9296875 -15.37291983408686 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+4.454666673925361 7.715709010022588 9.960937499999998 -4.454666673925363 7.72176054650097 -15.89062500000001 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 3.968749999999999 6.87407664253898 8.874394785702288 -5.929687499999998 -10.27052002300607 -13.25918433533078 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 -6.874076642538981 -11.90625 -15.37090265526068 6.878587191517008 -15.82812499999999 -22.96759811454047 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 8.874394785702288 15.37090265526068 19.84375 -8.874394785702275 15.37695419173904 -25.72656249999999 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 5.929687499999998 10.27052002300607 13.25918433533078 -7.874999999999999 -13.63990010960491 -17.60903532281084 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 -10.27052002300608 -17.7890625 -22.96558093571429 10.27503057198409 -21.67968749999999 -30.5017610302096 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 13.25918433533078 22.96558093571429 29.6484375 -13.25918433533078 22.97163247219259 -35.48437499999999 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 7.874999999999999 13.63990010960491 17.60903532281084 -9.804687499999998 -16.98221690233547 -21.92394774814246 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 -13.63990010960491 -23.62499999999999 -30.4997438513834 13.64441065858291 -27.48437499999999 -37.97540858109424 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 17.60903532281084 30.4997438513834 39.37499999999999 -17.60903532281083 30.50579538786166 -45.16406249999998 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 9.804687499999998 16.98221690233547 21.92394774814246 -11.71875 -20.29747040119778 -26.20392161132566 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 -16.98221690233547 -29.41406249999999 -37.97339140226803 16.98672745131346 -33.24218749999999 -45.38854076719439 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 21.92394774814247 37.97339140226803 49.02343749999999 -21.92394774814246 37.97944293874622 -54.76562500000001 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 11.71875 20.29747040119778 26.20392161132566 -13.6171875 -23.58566060619182 -30.44895691236041 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -20.29747040119778 -35.15624999999999 -45.38652358836816 20.30198095017577 -38.95312499999999 -52.74115758851003 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 26.20392161132566 45.38652358836816 58.59374999999999 -26.20392161132565 45.39257512484632 -64.28906249999999 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 13.6171875 23.58566060619182 30.44895691236041 -15.5 -26.84678751731759 -34.65905365124674 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -23.58566060619182 -40.85156249999999 -52.7391404096838 23.59017115516981 -44.61718749999999 -60.03325904504121 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 30.44895691236041 52.7391404096838 68.08593749999999 -30.4489569123604 52.74519194616195 -73.734375 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 15.5 26.84678751731759 34.65905365124674 -17.3671875 -30.08085113457511 -38.83421182798462 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -26.84678751731759 -46.49999999999999 -60.03124186621496 26.85129806629558 -50.23437499999999 -67.26484513678788 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 34.65905365124673 60.03124186621495 77.49999999999999 -34.65905365124674 60.03729340269304 -83.10156249999999 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 17.3671875 30.08085113457511 38.83421182798462 -19.21875 -33.28785145796436 -42.97443144257408 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -30.08085113457511 -52.10156249999999 -67.26282795796162 30.08536168355307 -55.80468749999999 -74.43591586375007 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 38.83421182798462 67.26282795796162 86.83593749999999 -38.83421182798462 67.26887949443963 -92.39062499999999 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 19.21875 33.28785145796436 42.97443144257408 -21.0546875 -36.46778848748534 -47.07971249501509 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -33.28785145796436 -57.65624999999999 -74.43389868492379 33.29236200694233 -61.32812499999999 -81.54647122592775 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 42.97443144257407 74.43389868492378 96.09374999999999 -42.97443144257409 74.43995022140179 -101.6015625 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 21.0546875 36.46778848748534 47.07971249501509 -22.875 -39.62066222313806 -51.15005498530768 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -36.46778848748534 -63.16406249999999 -81.54445404710145 36.47229903646329 -66.80468749999999 -88.59651122332096 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 47.07971249501509 81.54445404710147 105.2734375 -47.07971249501509 81.55050558357941 -110.734375 0 0 0 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 22.875 39.62066222313806 51.15005498530768 -24.6796875 -42.74647266492251 -55.18545891345183 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -39.62066222313806 -68.62499999999999 -88.59449404449465 39.625172772116 -72.23437499999999 -95.58603585592965 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 51.15005498530768 88.59449404449465 114.375 -51.15005498530769 88.60054558097256 -119.7890625 0 0 0 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 24.6796875 42.74647266492251 55.18545891345183 -26.46875 -45.84521981283871 -59.18592427944755 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -42.74647266492252 -74.03906249999999 -95.58401867710334 42.75098321390046 -77.61718749999999 -102.5150451237539 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 55.18545891345183 95.58401867710334 123.3984375 -55.18545891345182 95.59007021358126 -128.765625 0 0 0 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 26.46875 45.84521981283871 59.18592427944755 -28.24218749999999 -48.91690366688664 -63.15145108329483 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -45.84521981283871 -79.40624999999999 -102.5130279449276 45.84973036181663 -82.953125 -109.3835390267936 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 59.18592427944755 102.5130279449275 132.34375 -59.18592427944755 102.5190794814054 -137.6640625 0 0 0
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 28.24218749999999 48.91690366688664 63.15145108329483 -29.99999999999999 -51.96152422706631 -67.08203932499367
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -48.91690366688665 -84.7265625 -109.3815218479673 48.92141421586457 -88.24218749999999 -116.1915175650488
+0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 63.15145108329484 109.3815218479673 141.2109375 -63.15145108329482 109.3875733844451 -146.484375
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_1_1.dat
index 5c177864..9efd32a0 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_2_1.dat
index 94eccfe3..bb505be7 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_3_1.dat
index a61a51b2..6b204878 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_4_1.dat
index 0d79fb31..0b72fadc 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_1.dat
index 1ebcdab0..2a0f8808 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_2.dat
index 79da5c3a..5af04151 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_6_1.dat
index 911cc7ec..a6a9d929 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_7_1.dat
index 6972eaa3..54d70164 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l2_3_d3_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_1_1.dat
index fa20c50d..4a5a21d5 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_2_1.dat
index 77599a33..a42a8a32 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_3_1.dat
index 5176c40b..5e741518 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_4_1.dat
index 7c323a75..643c6448 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_1.dat
index 0a6b5a59..2370018c 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_2.dat
index 79da5c3a..5af04151 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_6_1.dat
index 9913921f..6b2be06a 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_7_1.dat
index 95823822..8aaf4632 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l3_3_d3_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_1_1.dat
index d0728ddb..8e76f4df 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_2_1.dat
index 7483bc7e..17417d1e 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_3_1.dat
index ed5c4d7a..8cdbdaa3 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_4_1.dat
index 64809843..abfd8248 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_1.dat
index 27cb10e5..ecd20b11 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_2.dat
index b984d82d..5e746f19 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 16
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_6_1.dat
index 750d7284..8ee105d9 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_7_1.dat
index 803522e2..02860847 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_2_d4_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_1_1.dat
index d0728ddb..8e76f4df 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_2_1.dat
index 7483bc7e..17417d1e 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_3_1.dat
index ed5c4d7a..8cdbdaa3 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_4_1.dat
index 64809843..abfd8248 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_1.dat
index 27cb10e5..ecd20b11 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_2.dat
index f13a08b1..873a15ab 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_6_1.dat
index 750d7284..8ee105d9 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_7_1.dat
index 803522e2..02860847 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_l4_4_d4_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_1_1.dat
index 061f6240..561d8715 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_2_1.dat
index bb120ee9..7c251e43 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_3_1.dat
index 8c3bf6d8..47a10ca6 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_4_1.dat
index 1d34cd95..7e2519dd 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_1.dat
index d64d2d36..26a34ac5 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_2.dat
index 48c59846..bdac1179 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_6_1.dat
index abbe3269..064ef635 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_7_1.dat
index cdcd9b4c..c36da1ca 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l2_3_d3_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 12
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_1_1.dat
index d5780140..cf387d65 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_2_1.dat
index 299b512f..e92435eb 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_3_1.dat
index c7ce2919..384e2c44 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_4_1.dat
index eef4d026..d860599e 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_1.dat
index 913fef55..2f482393 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_2.dat
index 48c59846..bdac1179 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_6_1.dat
index 5d808919..2a57d31d 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_7_1.dat
index 0b824911..2dd44bbe 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l3_3_d3_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 24
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_1_1.dat
index 3c05d88b..6c0a3921 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_2_1.dat
index 9d106a6b..a22e1041 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_3_1.dat
index 24d47fda..6357cbf6 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_4_1.dat
index 455543da..44af7923 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_1.dat
index 62bbb416..b9e328f0 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_2.dat
index 928c52e3..78fc76d1 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 16
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_6_1.dat
index 116c8347..ee1d8750 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_7_1.dat
index feb32f1d..3ff4f60a 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_2_d4_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_1_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_1_1.dat
index 3c05d88b..6c0a3921 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_1_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_1_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_2_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_2_1.dat
index 9d106a6b..a22e1041 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_2_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_2_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_3_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_3_1.dat
index 24d47fda..6357cbf6 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_3_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_3_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_4_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_4_1.dat
index 455543da..44af7923 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_4_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_4_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_1.dat
index 62bbb416..b9e328f0 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_2.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_2.dat
index ec0e1433..4f10b93a 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_2.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_5_2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash ac92b7161918ea19d81ea25fb565944eac86e28c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_6_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_6_1.dat
index 116c8347..ee1d8750 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_6_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_6_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_7_1.dat b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_7_1.dat
index feb32f1d..3ff4f60a 100644
--- a/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_7_1.dat
+++ b/gold/generated-inputs/coefficients/fokkerplanck2_complete_coefficients_norotate_l4_4_d4_7_1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 64
diff --git a/gold/generated-inputs/pde/advection_1_dt.dat b/gold/generated-inputs/pde/advection_1_dt.dat
index 083eb719..c492dddc 100644
--- a/gold/generated-inputs/pde/advection_1_dt.dat
+++ b/gold/generated-inputs/pde/advection_1_dt.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
 # name: foo
 # type: scalar
 0.3926990816987241
diff --git a/gold/generated-inputs/pde/advection_1_exact_dim0.dat b/gold/generated-inputs/pde/advection_1_exact_dim0.dat
index da087df4..96b18484 100644
--- a/gold/generated-inputs/pde/advection_1_exact_dim0.dat
+++ b/gold/generated-inputs/pde/advection_1_exact_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash 55f07601599aa9d35871cff328c82f83eb5a38bf
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.4902608213406994
+# type: matrix
+# rows: 1
+# columns: 5
+0.9950041652780257 0.9800665778412416 0.955336489125606 0.9210609940028851 0.8775825618903728
diff --git a/gold/generated-inputs/pde/advection_1_exact_time.dat b/gold/generated-inputs/pde/advection_1_exact_time.dat
index 71b15be0..b2423e7f 100644
--- a/gold/generated-inputs/pde/advection_1_exact_time.dat
+++ b/gold/generated-inputs/pde/advection_1_exact_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 55f07601599aa9d35871cff328c82f83eb5a38bf
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: scalar
 1
diff --git a/gold/generated-inputs/pde/advection_1_initial_dim0.dat b/gold/generated-inputs/pde/advection_1_initial_dim0.dat
index da087df4..96b18484 100644
--- a/gold/generated-inputs/pde/advection_1_initial_dim0.dat
+++ b/gold/generated-inputs/pde/advection_1_initial_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash 55f07601599aa9d35871cff328c82f83eb5a38bf
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.4902608213406994
+# type: matrix
+# rows: 1
+# columns: 5
+0.9950041652780257 0.9800665778412416 0.955336489125606 0.9210609940028851 0.8775825618903728
diff --git a/gold/generated-inputs/pde/advection_1_source0_dim0.dat b/gold/generated-inputs/pde/advection_1_source0_dim0.dat
index 144b515f..a47227eb 100644
--- a/gold/generated-inputs/pde/advection_1_source0_dim0.dat
+++ b/gold/generated-inputs/pde/advection_1_source0_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash 55f07601599aa9d35871cff328c82f83eb5a38bf
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-1.743151544827176
+# type: matrix
+# rows: 1
+# columns: 5
+-0.1996668332936563 -0.3973386615901224 -0.5910404133226791 -0.778836684617301 -0.958851077208406
diff --git a/gold/generated-inputs/pde/advection_1_source0_time.dat b/gold/generated-inputs/pde/advection_1_source0_time.dat
index 71b15be0..3247baef 100644
--- a/gold/generated-inputs/pde/advection_1_source0_time.dat
+++ b/gold/generated-inputs/pde/advection_1_source0_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 55f07601599aa9d35871cff328c82f83eb5a38bf
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
 # name: foo
 # type: scalar
 1
diff --git a/gold/generated-inputs/pde/continuity2_dt.dat b/gold/generated-inputs/pde/continuity2_dt.dat
new file mode 100644
index 00000000..b0162a84
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_dt.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
+# name: foo
+# type: scalar
+0.0625
diff --git a/gold/generated-inputs/pde/continuity2_exact_dim0.dat b/gold/generated-inputs/pde/continuity2_exact_dim0.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_exact_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity2_exact_dim1.dat b/gold/generated-inputs/pde/continuity2_exact_dim1.dat
new file mode 100644
index 00000000..698ea835
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_exact_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity2_exact_time.dat b/gold/generated-inputs/pde/continuity2_exact_time.dat
new file mode 100644
index 00000000..245036e5
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_exact_time.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
+# name: foo
+# type: scalar
+-0.5440211108893698
diff --git a/gold/generated-inputs/pde/continuity2_initial_dim0.dat b/gold/generated-inputs/pde/continuity2_initial_dim0.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_initial_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity2_initial_dim1.dat b/gold/generated-inputs/pde/continuity2_initial_dim1.dat
new file mode 100644
index 00000000..698ea835
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_initial_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity2_source0_dim0.dat b/gold/generated-inputs/pde/continuity2_source0_dim0.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source0_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity2_source0_dim1.dat b/gold/generated-inputs/pde/continuity2_source0_dim1.dat
new file mode 100644
index 00000000..698ea835
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source0_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity2_source0_time.dat b/gold/generated-inputs/pde/continuity2_source0_time.dat
new file mode 100644
index 00000000..05d555d9
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source0_time.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: scalar
+-1.678143058152905
diff --git a/gold/generated-inputs/pde/continuity2_source1_dim0.dat b/gold/generated-inputs/pde/continuity2_source1_dim0.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source1_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity2_source1_dim1.dat b/gold/generated-inputs/pde/continuity2_source1_dim1.dat
new file mode 100644
index 00000000..ab28c317
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source1_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.8090169943749475 0.3090169943749475 -0.3090169943749473 -0.8090169943749473 -1
diff --git a/gold/generated-inputs/pde/continuity2_source1_time.dat b/gold/generated-inputs/pde/continuity2_source1_time.dat
new file mode 100644
index 00000000..7cbfb6ee
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source1_time.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: scalar
+-3.418185450735605
diff --git a/gold/generated-inputs/pde/continuity2_source2_dim0.dat b/gold/generated-inputs/pde/continuity2_source2_dim0.dat
new file mode 100644
index 00000000..6f9885a2
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source2_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.3090169943749474 0.5877852522924731 0.8090169943749475 0.9510565162951535 1
diff --git a/gold/generated-inputs/pde/continuity2_source2_dim1.dat b/gold/generated-inputs/pde/continuity2_source2_dim1.dat
new file mode 100644
index 00000000..698ea835
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source2_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity2_source2_time.dat b/gold/generated-inputs/pde/continuity2_source2_time.dat
new file mode 100644
index 00000000..569e2b32
--- /dev/null
+++ b/gold/generated-inputs/pde/continuity2_source2_time.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: scalar
+1.709092725367802
diff --git a/gold/generated-inputs/pde/continuity_1_dt.dat b/gold/generated-inputs/pde/continuity_1_dt.dat
index 1f481aa3..9e6f1775 100644
--- a/gold/generated-inputs/pde/continuity_1_dt.dat
+++ b/gold/generated-inputs/pde/continuity_1_dt.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
 # name: foo
 # type: scalar
 0.5
diff --git a/gold/generated-inputs/pde/continuity_1_exact_dim0.dat b/gold/generated-inputs/pde/continuity_1_exact_dim0.dat
index bd7b04b0..ab28c317 100644
--- a/gold/generated-inputs/pde/continuity_1_exact_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_1_exact_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749471
+# type: matrix
+# rows: 1
+# columns: 5
+0.8090169943749475 0.3090169943749475 -0.3090169943749473 -0.8090169943749473 -1
diff --git a/gold/generated-inputs/pde/continuity_1_exact_time.dat b/gold/generated-inputs/pde/continuity_1_exact_time.dat
index 51104bb6..992ebf46 100644
--- a/gold/generated-inputs/pde/continuity_1_exact_time.dat
+++ b/gold/generated-inputs/pde/continuity_1_exact_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: scalar
-0.8912073600614354
+-0.9589242746631385
diff --git a/gold/generated-inputs/pde/continuity_1_initial_dim0.dat b/gold/generated-inputs/pde/continuity_1_initial_dim0.dat
index ecc9d53e..ea4f771c 100644
--- a/gold/generated-inputs/pde/continuity_1_initial_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_1_initial_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_1_source0_dim0.dat b/gold/generated-inputs/pde/continuity_1_source0_dim0.dat
index bd7b04b0..ab28c317 100644
--- a/gold/generated-inputs/pde/continuity_1_source0_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_1_source0_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749471
+# type: matrix
+# rows: 1
+# columns: 5
+0.8090169943749475 0.3090169943749475 -0.3090169943749473 -0.8090169943749473 -1
diff --git a/gold/generated-inputs/pde/continuity_1_source0_time.dat b/gold/generated-inputs/pde/continuity_1_source0_time.dat
index d6bb40e7..56ebbe87 100644
--- a/gold/generated-inputs/pde/continuity_1_source0_time.dat
+++ b/gold/generated-inputs/pde/continuity_1_source0_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-0.4535961214255773
+0.2836621854632262
diff --git a/gold/generated-inputs/pde/continuity_1_source1_dim0.dat b/gold/generated-inputs/pde/continuity_1_source1_dim0.dat
index f6d5be1a..698ea835 100644
--- a/gold/generated-inputs/pde/continuity_1_source1_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_1_source1_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.5877852522924736
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity_1_source1_time.dat b/gold/generated-inputs/pde/continuity_1_source1_time.dat
index ffafc471..bf634707 100644
--- a/gold/generated-inputs/pde/continuity_1_source1_time.dat
+++ b/gold/generated-inputs/pde/continuity_1_source1_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--5.599620990388318
+6.025098913261274
diff --git a/gold/generated-inputs/pde/continuity_2_dt.dat b/gold/generated-inputs/pde/continuity_2_dt.dat
deleted file mode 100644
index 1f481aa3..00000000
--- a/gold/generated-inputs/pde/continuity_2_dt.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.5
diff --git a/gold/generated-inputs/pde/continuity_2_exact_dim0.dat b/gold/generated-inputs/pde/continuity_2_exact_dim0.dat
deleted file mode 100644
index bd7b04b0..00000000
--- a/gold/generated-inputs/pde/continuity_2_exact_dim0.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.8090169943749471
diff --git a/gold/generated-inputs/pde/continuity_2_exact_dim1.dat b/gold/generated-inputs/pde/continuity_2_exact_dim1.dat
deleted file mode 100644
index 47054191..00000000
--- a/gold/generated-inputs/pde/continuity_2_exact_dim1.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.951056516295154
diff --git a/gold/generated-inputs/pde/continuity_2_exact_time.dat b/gold/generated-inputs/pde/continuity_2_exact_time.dat
deleted file mode 100644
index e298bf1a..00000000
--- a/gold/generated-inputs/pde/continuity_2_exact_time.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
--0.9516020738895161
diff --git a/gold/generated-inputs/pde/continuity_2_initial_dim0.dat b/gold/generated-inputs/pde/continuity_2_initial_dim0.dat
deleted file mode 100644
index ecc9d53e..00000000
--- a/gold/generated-inputs/pde/continuity_2_initial_dim0.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0
diff --git a/gold/generated-inputs/pde/continuity_2_initial_dim1.dat b/gold/generated-inputs/pde/continuity_2_initial_dim1.dat
deleted file mode 100644
index ecc9d53e..00000000
--- a/gold/generated-inputs/pde/continuity_2_initial_dim1.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0
diff --git a/gold/generated-inputs/pde/continuity_2_source0_dim0.dat b/gold/generated-inputs/pde/continuity_2_source0_dim0.dat
deleted file mode 100644
index bd7b04b0..00000000
--- a/gold/generated-inputs/pde/continuity_2_source0_dim0.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.8090169943749471
diff --git a/gold/generated-inputs/pde/continuity_2_source0_dim1.dat b/gold/generated-inputs/pde/continuity_2_source0_dim1.dat
deleted file mode 100644
index 47054191..00000000
--- a/gold/generated-inputs/pde/continuity_2_source0_dim1.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.951056516295154
diff --git a/gold/generated-inputs/pde/continuity_2_source0_time.dat b/gold/generated-inputs/pde/continuity_2_source0_time.dat
deleted file mode 100644
index 79affb0b..00000000
--- a/gold/generated-inputs/pde/continuity_2_source0_time.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
--0.6146657399568387
diff --git a/gold/generated-inputs/pde/continuity_2_source1_dim0.dat b/gold/generated-inputs/pde/continuity_2_source1_dim0.dat
deleted file mode 100644
index bd7b04b0..00000000
--- a/gold/generated-inputs/pde/continuity_2_source1_dim0.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.8090169943749471
diff --git a/gold/generated-inputs/pde/continuity_2_source1_dim1.dat b/gold/generated-inputs/pde/continuity_2_source1_dim1.dat
deleted file mode 100644
index 23d5485f..00000000
--- a/gold/generated-inputs/pde/continuity_2_source1_dim1.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.3090169943749462
diff --git a/gold/generated-inputs/pde/continuity_2_source1_time.dat b/gold/generated-inputs/pde/continuity_2_source1_time.dat
deleted file mode 100644
index 13ee7dda..00000000
--- a/gold/generated-inputs/pde/continuity_2_source1_time.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
--5.979092168944231
diff --git a/gold/generated-inputs/pde/continuity_2_source2_dim0.dat b/gold/generated-inputs/pde/continuity_2_source2_dim0.dat
deleted file mode 100644
index f6d5be1a..00000000
--- a/gold/generated-inputs/pde/continuity_2_source2_dim0.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.5877852522924736
diff --git a/gold/generated-inputs/pde/continuity_2_source2_dim1.dat b/gold/generated-inputs/pde/continuity_2_source2_dim1.dat
deleted file mode 100644
index 47054191..00000000
--- a/gold/generated-inputs/pde/continuity_2_source2_dim1.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-0.951056516295154
diff --git a/gold/generated-inputs/pde/continuity_2_source2_time.dat b/gold/generated-inputs/pde/continuity_2_source2_time.dat
deleted file mode 100644
index 2c8fe66a..00000000
--- a/gold/generated-inputs/pde/continuity_2_source2_time.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
-# name: foo
-# type: scalar
-2.989546084472115
diff --git a/gold/generated-inputs/pde/continuity_3_dt.dat b/gold/generated-inputs/pde/continuity_3_dt.dat
index 1f481aa3..813244a3 100644
--- a/gold/generated-inputs/pde/continuity_3_dt.dat
+++ b/gold/generated-inputs/pde/continuity_3_dt.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: scalar
-0.5
+0.0625
diff --git a/gold/generated-inputs/pde/continuity_3_exact_dim0.dat b/gold/generated-inputs/pde/continuity_3_exact_dim0.dat
index 936e703b..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_3_exact_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_3_exact_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.5877852522924735
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_3_exact_dim1.dat b/gold/generated-inputs/pde/continuity_3_exact_dim1.dat
index 72744cec..698ea835 100644
--- a/gold/generated-inputs/pde/continuity_3_exact_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_3_exact_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9510565162951539
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity_3_exact_dim2.dat b/gold/generated-inputs/pde/continuity_3_exact_dim2.dat
index 32ce9cbf..2aef659d 100644
--- a/gold/generated-inputs/pde/continuity_3_exact_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_3_exact_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749476
+# type: matrix
+# rows: 1
+# columns: 5
+0.9781476007338057 0.9135454576426009 0.8090169943749475 0.6691306063588582 0.5000000000000001
diff --git a/gold/generated-inputs/pde/continuity_3_exact_time.dat b/gold/generated-inputs/pde/continuity_3_exact_time.dat
index eba4d005..245036e5 100644
--- a/gold/generated-inputs/pde/continuity_3_exact_time.dat
+++ b/gold/generated-inputs/pde/continuity_3_exact_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: scalar
-0.3115413635133779
+-0.5440211108893698
diff --git a/gold/generated-inputs/pde/continuity_3_initial_dim0.dat b/gold/generated-inputs/pde/continuity_3_initial_dim0.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_3_initial_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_3_initial_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_3_initial_dim1.dat b/gold/generated-inputs/pde/continuity_3_initial_dim1.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_3_initial_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_3_initial_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_3_initial_dim2.dat b/gold/generated-inputs/pde/continuity_3_initial_dim2.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_3_initial_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_3_initial_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_3_source0_dim0.dat b/gold/generated-inputs/pde/continuity_3_source0_dim0.dat
index 936e703b..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_3_source0_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_3_source0_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.5877852522924735
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_3_source0_dim1.dat b/gold/generated-inputs/pde/continuity_3_source0_dim1.dat
index 72744cec..698ea835 100644
--- a/gold/generated-inputs/pde/continuity_3_source0_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_3_source0_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9510565162951539
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity_3_source0_dim2.dat b/gold/generated-inputs/pde/continuity_3_source0_dim2.dat
index 32ce9cbf..2aef659d 100644
--- a/gold/generated-inputs/pde/continuity_3_source0_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_3_source0_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749476
+# type: matrix
+# rows: 1
+# columns: 5
+0.9781476007338057 0.9135454576426009 0.8090169943749475 0.6691306063588582 0.5000000000000001
diff --git a/gold/generated-inputs/pde/continuity_3_source0_time.dat b/gold/generated-inputs/pde/continuity_3_source0_time.dat
index 2376929a..05d555d9 100644
--- a/gold/generated-inputs/pde/continuity_3_source0_time.dat
+++ b/gold/generated-inputs/pde/continuity_3_source0_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-1.900465183917059
+-1.678143058152905
diff --git a/gold/generated-inputs/pde/continuity_3_source1_dim0.dat b/gold/generated-inputs/pde/continuity_3_source1_dim0.dat
index 936e703b..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_3_source1_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_3_source1_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.5877852522924735
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_3_source1_dim1.dat b/gold/generated-inputs/pde/continuity_3_source1_dim1.dat
index 4b01e92f..ab28c317 100644
--- a/gold/generated-inputs/pde/continuity_3_source1_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_3_source1_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.8090169943749475 0.3090169943749475 -0.3090169943749473 -0.8090169943749473 -1
diff --git a/gold/generated-inputs/pde/continuity_3_source1_dim2.dat b/gold/generated-inputs/pde/continuity_3_source1_dim2.dat
index 32ce9cbf..2aef659d 100644
--- a/gold/generated-inputs/pde/continuity_3_source1_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_3_source1_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749476
+# type: matrix
+# rows: 1
+# columns: 5
+0.9781476007338057 0.9135454576426009 0.8090169943749475 0.6691306063588582 0.5000000000000001
diff --git a/gold/generated-inputs/pde/continuity_3_source1_time.dat b/gold/generated-inputs/pde/continuity_3_source1_time.dat
index 3148d32f..7cbfb6ee 100644
--- a/gold/generated-inputs/pde/continuity_3_source1_time.dat
+++ b/gold/generated-inputs/pde/continuity_3_source1_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-1.95747211780595
+-3.418185450735605
diff --git a/gold/generated-inputs/pde/continuity_3_source2_dim0.dat b/gold/generated-inputs/pde/continuity_3_source2_dim0.dat
index 1abe96d6..6f9885a2 100644
--- a/gold/generated-inputs/pde/continuity_3_source2_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_3_source2_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.3090169943749474 0.5877852522924731 0.8090169943749475 0.9510565162951535 1
diff --git a/gold/generated-inputs/pde/continuity_3_source2_dim1.dat b/gold/generated-inputs/pde/continuity_3_source2_dim1.dat
index 72744cec..698ea835 100644
--- a/gold/generated-inputs/pde/continuity_3_source2_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_3_source2_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9510565162951539
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity_3_source2_dim2.dat b/gold/generated-inputs/pde/continuity_3_source2_dim2.dat
index 32ce9cbf..2aef659d 100644
--- a/gold/generated-inputs/pde/continuity_3_source2_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_3_source2_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749476
+# type: matrix
+# rows: 1
+# columns: 5
+0.9781476007338057 0.9135454576426009 0.8090169943749475 0.6691306063588582 0.5000000000000001
diff --git a/gold/generated-inputs/pde/continuity_3_source2_time.dat b/gold/generated-inputs/pde/continuity_3_source2_time.dat
index 9e2a6f9d..569e2b32 100644
--- a/gold/generated-inputs/pde/continuity_3_source2_time.dat
+++ b/gold/generated-inputs/pde/continuity_3_source2_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--0.9787360589029751
+1.709092725367802
diff --git a/gold/generated-inputs/pde/continuity_3_source3_dim0.dat b/gold/generated-inputs/pde/continuity_3_source3_dim0.dat
index 936e703b..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_3_source3_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_3_source3_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.5877852522924735
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_3_source3_dim1.dat b/gold/generated-inputs/pde/continuity_3_source3_dim1.dat
index 72744cec..698ea835 100644
--- a/gold/generated-inputs/pde/continuity_3_source3_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_3_source3_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9510565162951539
+# type: matrix
+# rows: 1
+# columns: 5
+0.5877852522924731 0.9510565162951535 0.9510565162951536 0.5877852522924732 1.224646799147353e-16
diff --git a/gold/generated-inputs/pde/continuity_3_source3_dim2.dat b/gold/generated-inputs/pde/continuity_3_source3_dim2.dat
index 88f49f49..fa9a0985 100644
--- a/gold/generated-inputs/pde/continuity_3_source3_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_3_source3_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.5877852522924729
+# type: matrix
+# rows: 1
+# columns: 5
+0.2079116908177593 0.4067366430758002 0.5877852522924731 0.7431448254773942 0.8660254037844386
diff --git a/gold/generated-inputs/pde/continuity_3_source3_time.dat b/gold/generated-inputs/pde/continuity_3_source3_time.dat
index 8248a539..d58f9a9d 100644
--- a/gold/generated-inputs/pde/continuity_3_source3_time.dat
+++ b/gold/generated-inputs/pde/continuity_3_source3_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--0.6524907059353167
+1.139395150245202
diff --git a/gold/generated-inputs/pde/continuity_6_dt.dat b/gold/generated-inputs/pde/continuity_6_dt.dat
index 1f481aa3..1fe6ce5f 100644
--- a/gold/generated-inputs/pde/continuity_6_dt.dat
+++ b/gold/generated-inputs/pde/continuity_6_dt.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
 # name: foo
 # type: scalar
-0.5
+0.25
diff --git a/gold/generated-inputs/pde/continuity_6_exact_dim0.dat b/gold/generated-inputs/pde/continuity_6_exact_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_exact_dim1.dat b/gold/generated-inputs/pde/continuity_6_exact_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_exact_dim2.dat b/gold/generated-inputs/pde/continuity_6_exact_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_exact_dim3.dat b/gold/generated-inputs/pde/continuity_6_exact_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_exact_dim4.dat b/gold/generated-inputs/pde/continuity_6_exact_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_exact_dim5.dat b/gold/generated-inputs/pde/continuity_6_exact_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_exact_time.dat b/gold/generated-inputs/pde/continuity_6_exact_time.dat
index b84414ee..245036e5 100644
--- a/gold/generated-inputs/pde/continuity_6_exact_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_exact_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: scalar
-0.592073514707223
+-0.5440211108893698
diff --git a/gold/generated-inputs/pde/continuity_6_initial_dim0.dat b/gold/generated-inputs/pde/continuity_6_initial_dim0.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_6_initial_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_initial_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_6_initial_dim1.dat b/gold/generated-inputs/pde/continuity_6_initial_dim1.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_6_initial_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_initial_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_6_initial_dim2.dat b/gold/generated-inputs/pde/continuity_6_initial_dim2.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_6_initial_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_initial_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_6_initial_dim3.dat b/gold/generated-inputs/pde/continuity_6_initial_dim3.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_6_initial_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_initial_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_6_initial_dim4.dat b/gold/generated-inputs/pde/continuity_6_initial_dim4.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_6_initial_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_initial_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_6_initial_dim5.dat b/gold/generated-inputs/pde/continuity_6_initial_dim5.dat
index ecc9d53e..f9a203e4 100644
--- a/gold/generated-inputs/pde/continuity_6_initial_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_initial_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
-# type: scalar
-0
+# type: matrix
+# rows: 1
+# columns: 5
+0 0 0 0 0
diff --git a/gold/generated-inputs/pde/continuity_6_source0_dim0.dat b/gold/generated-inputs/pde/continuity_6_source0_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_source0_dim1.dat b/gold/generated-inputs/pde/continuity_6_source0_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_source0_dim2.dat b/gold/generated-inputs/pde/continuity_6_source0_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_source0_dim3.dat b/gold/generated-inputs/pde/continuity_6_source0_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_source0_dim4.dat b/gold/generated-inputs/pde/continuity_6_source0_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_source0_dim5.dat b/gold/generated-inputs/pde/continuity_6_source0_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_source0_time.dat b/gold/generated-inputs/pde/continuity_6_source0_time.dat
index 8e86e308..05d555d9 100644
--- a/gold/generated-inputs/pde/continuity_6_source0_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source0_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-1.611767915280901
+-1.678143058152905
diff --git a/gold/generated-inputs/pde/continuity_6_source1_dim0.dat b/gold/generated-inputs/pde/continuity_6_source1_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_source1_dim1.dat b/gold/generated-inputs/pde/continuity_6_source1_dim1.dat
index 936e703b..9bbb6190 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.5877852522924735
+# type: matrix
+# rows: 1
+# columns: 5
+0.9876883405951378 0.9510565162951535 0.8910065241883679 0.8090169943749475 0.7071067811865476
diff --git a/gold/generated-inputs/pde/continuity_6_source1_dim2.dat b/gold/generated-inputs/pde/continuity_6_source1_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_source1_dim3.dat b/gold/generated-inputs/pde/continuity_6_source1_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_source1_dim4.dat b/gold/generated-inputs/pde/continuity_6_source1_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_source1_dim5.dat b/gold/generated-inputs/pde/continuity_6_source1_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_source1_time.dat b/gold/generated-inputs/pde/continuity_6_source1_time.dat
index 01cf2c25..e6d8c5fd 100644
--- a/gold/generated-inputs/pde/continuity_6_source1_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source1_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-0.9300269020946501
+-0.8545463626839012
diff --git a/gold/generated-inputs/pde/continuity_6_source2_dim0.dat b/gold/generated-inputs/pde/continuity_6_source2_dim0.dat
index 72744cec..6f9885a2 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9510565162951539
+# type: matrix
+# rows: 1
+# columns: 5
+0.3090169943749474 0.5877852522924731 0.8090169943749475 0.9510565162951535 1
diff --git a/gold/generated-inputs/pde/continuity_6_source2_dim1.dat b/gold/generated-inputs/pde/continuity_6_source2_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_source2_dim2.dat b/gold/generated-inputs/pde/continuity_6_source2_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_source2_dim3.dat b/gold/generated-inputs/pde/continuity_6_source2_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_source2_dim4.dat b/gold/generated-inputs/pde/continuity_6_source2_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_source2_dim5.dat b/gold/generated-inputs/pde/continuity_6_source2_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_source2_time.dat b/gold/generated-inputs/pde/continuity_6_source2_time.dat
index 479779e0..569e2b32 100644
--- a/gold/generated-inputs/pde/continuity_6_source2_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source2_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--1.8600538041893
+1.709092725367802
diff --git a/gold/generated-inputs/pde/continuity_6_source3_dim0.dat b/gold/generated-inputs/pde/continuity_6_source3_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_source3_dim1.dat b/gold/generated-inputs/pde/continuity_6_source3_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_source3_dim2.dat b/gold/generated-inputs/pde/continuity_6_source3_dim2.dat
index c6869307..614f1e8e 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.5877852522924722
+# type: matrix
+# rows: 1
+# columns: 5
+0.1045284632676535 0.2079116908177593 0.3090169943749473 0.4067366430758002 0.4999999999999999
diff --git a/gold/generated-inputs/pde/continuity_6_source3_dim3.dat b/gold/generated-inputs/pde/continuity_6_source3_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_source3_dim4.dat b/gold/generated-inputs/pde/continuity_6_source3_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_source3_dim5.dat b/gold/generated-inputs/pde/continuity_6_source3_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_source3_time.dat b/gold/generated-inputs/pde/continuity_6_source3_time.dat
index 479779e0..569e2b32 100644
--- a/gold/generated-inputs/pde/continuity_6_source3_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source3_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--1.8600538041893
+1.709092725367802
diff --git a/gold/generated-inputs/pde/continuity_6_source4_dim0.dat b/gold/generated-inputs/pde/continuity_6_source4_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_source4_dim1.dat b/gold/generated-inputs/pde/continuity_6_source4_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_source4_dim2.dat b/gold/generated-inputs/pde/continuity_6_source4_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_source4_dim3.dat b/gold/generated-inputs/pde/continuity_6_source4_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_source4_dim4.dat b/gold/generated-inputs/pde/continuity_6_source4_dim4.dat
index 3075b982..952a3d16 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.5090414157503714
+# type: matrix
+# rows: 1
+# columns: 5
+0.9998766324816606 0.9995065603657316 0.99888987496197 0.9980267284282716 0.996917333733128
diff --git a/gold/generated-inputs/pde/continuity_6_source4_dim5.dat b/gold/generated-inputs/pde/continuity_6_source4_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_source4_time.dat b/gold/generated-inputs/pde/continuity_6_source4_time.dat
index d52500da..e449a5ec 100644
--- a/gold/generated-inputs/pde/continuity_6_source4_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source4_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-0.2790080706283951
+-0.2563639088051703
diff --git a/gold/generated-inputs/pde/continuity_6_source5_dim0.dat b/gold/generated-inputs/pde/continuity_6_source5_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_source5_dim1.dat b/gold/generated-inputs/pde/continuity_6_source5_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_source5_dim2.dat b/gold/generated-inputs/pde/continuity_6_source5_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_source5_dim3.dat b/gold/generated-inputs/pde/continuity_6_source5_dim3.dat
index 56b8579d..52ea5bcc 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8763066800438637
+# type: matrix
+# rows: 1
+# columns: 5
+0.03141075907812829 0.06279051952931337 0.09410831331851431 0.1253332335643043 0.1564344650402309
diff --git a/gold/generated-inputs/pde/continuity_6_source5_dim4.dat b/gold/generated-inputs/pde/continuity_6_source5_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_source5_dim5.dat b/gold/generated-inputs/pde/continuity_6_source5_dim5.dat
index 58a1166e..41c01c05 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.7705132427757893
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999451693655121 0.9997806834748455 0.9995065603657316 0.9991228300988584 0.9986295347545738
diff --git a/gold/generated-inputs/pde/continuity_6_source5_time.dat b/gold/generated-inputs/pde/continuity_6_source5_time.dat
index da07e159..2fa6c16a 100644
--- a/gold/generated-inputs/pde/continuity_6_source5_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source5_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--0.7440215216757201
+0.6836370901471209
diff --git a/gold/generated-inputs/pde/continuity_6_source6_dim0.dat b/gold/generated-inputs/pde/continuity_6_source6_dim0.dat
index 4b01e92f..6960025d 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_dim0.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.3090169943749467
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/continuity_6_source6_dim1.dat b/gold/generated-inputs/pde/continuity_6_source6_dim1.dat
index 1abe96d6..951cfc81 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_dim1.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_dim1.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.8090169943749472
+# type: matrix
+# rows: 1
+# columns: 5
+0.1564344650402309 0.3090169943749474 0.4539904997395467 0.5877852522924731 0.7071067811865475
diff --git a/gold/generated-inputs/pde/continuity_6_source6_dim2.dat b/gold/generated-inputs/pde/continuity_6_source6_dim2.dat
index 2452eabc..14ec2ced 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_dim2.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_dim2.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8090169943749481
+# type: matrix
+# rows: 1
+# columns: 5
+0.9945218953682733 0.9781476007338057 0.9510565162951536 0.9135454576426009 0.8660254037844387
diff --git a/gold/generated-inputs/pde/continuity_6_source6_dim3.dat b/gold/generated-inputs/pde/continuity_6_source6_dim3.dat
index c1c57946..85bb35d4 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_dim3.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_dim3.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--0.481753674101715
+# type: matrix
+# rows: 1
+# columns: 5
+0.9995065603657316 0.9980267284282716 0.99556196460308 0.9921147013144779 0.9876883405951378
diff --git a/gold/generated-inputs/pde/continuity_6_source6_dim4.dat b/gold/generated-inputs/pde/continuity_6_source6_dim4.dat
index 4134e47a..435e842a 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_dim4.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_dim4.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.8607420270039435
+# type: matrix
+# rows: 1
+# columns: 5
+0.01570731731182068 0.03141075907812829 0.04710645070964266 0.06279051952931337 0.07845909572784494
diff --git a/gold/generated-inputs/pde/continuity_6_source6_dim5.dat b/gold/generated-inputs/pde/continuity_6_source6_dim5.dat
index 4febd00e..4220fef3 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_dim5.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_dim5.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.6374239897486896
+# type: matrix
+# rows: 1
+# columns: 5
+0.01047178411624579 0.02094241988335696 0.03141075907812829 0.04187565372919963 0.05233595624294383
diff --git a/gold/generated-inputs/pde/continuity_6_source6_time.dat b/gold/generated-inputs/pde/continuity_6_source6_time.dat
index 41a0a51e..d01268ab 100644
--- a/gold/generated-inputs/pde/continuity_6_source6_time.dat
+++ b/gold/generated-inputs/pde/continuity_6_source6_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash d4591680ada8fa22940eade8d507cd43dc65ed5c
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
--0.1240035869459533
+0.1139395150245201
diff --git a/gold/generated-inputs/pde/diffusion_1_dt.dat b/gold/generated-inputs/pde/diffusion_1_dt.dat
index 50c835d3..e292797c 100644
--- a/gold/generated-inputs/pde/diffusion_1_dt.dat
+++ b/gold/generated-inputs/pde/diffusion_1_dt.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
 # name: foo
 # type: scalar
 0.015625
diff --git a/gold/generated-inputs/pde/diffusion_1_exact_dim0.dat b/gold/generated-inputs/pde/diffusion_1_exact_dim0.dat
index 1dffc523..2fa2be55 100644
--- a/gold/generated-inputs/pde/diffusion_1_exact_dim0.dat
+++ b/gold/generated-inputs/pde/diffusion_1_exact_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9991181296463766
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999995000000417 0.9999980000006666 0.999995500003375 0.9999920000106667 0.9999875000260416
diff --git a/gold/generated-inputs/pde/diffusion_1_exact_time.dat b/gold/generated-inputs/pde/diffusion_1_exact_time.dat
index 80798ae3..9e87f3be 100644
--- a/gold/generated-inputs/pde/diffusion_1_exact_time.dat
+++ b/gold/generated-inputs/pde/diffusion_1_exact_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: scalar
-0.9991603527012367
+0.999000499833375
diff --git a/gold/generated-inputs/pde/diffusion_1_initial_dim0.dat b/gold/generated-inputs/pde/diffusion_1_initial_dim0.dat
index 1dffc523..2fa2be55 100644
--- a/gold/generated-inputs/pde/diffusion_1_initial_dim0.dat
+++ b/gold/generated-inputs/pde/diffusion_1_initial_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
-0.9991181296463766
+# type: matrix
+# rows: 1
+# columns: 5
+0.9999995000000417 0.9999980000006666 0.999995500003375 0.9999920000106667 0.9999875000260416
diff --git a/gold/generated-inputs/pde/diffusion_1_source0_dim0.dat b/gold/generated-inputs/pde/diffusion_1_source0_dim0.dat
index be6dbb3e..d8a05c7b 100644
--- a/gold/generated-inputs/pde/diffusion_1_source0_dim0.dat
+++ b/gold/generated-inputs/pde/diffusion_1_source0_dim0.dat
@@ -1,4 +1,6 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
-# type: scalar
--9.991181296463767e-05
+# type: matrix
+# rows: 1
+# columns: 5
+-9.999995000000418e-05 -9.999980000006667e-05 -9.99995500003375e-05 -9.999920000106667e-05 -9.999875000260417e-05
diff --git a/gold/generated-inputs/pde/diffusion_1_source0_time.dat b/gold/generated-inputs/pde/diffusion_1_source0_time.dat
index 80798ae3..dabf798b 100644
--- a/gold/generated-inputs/pde/diffusion_1_source0_time.dat
+++ b/gold/generated-inputs/pde/diffusion_1_source0_time.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
 # name: foo
 # type: scalar
-0.9991603527012367
+0.999000499833375
diff --git a/gold/generated-inputs/pde/diffusion_2_dt.dat b/gold/generated-inputs/pde/diffusion_2_dt.dat
new file mode 100644
index 00000000..e292797c
--- /dev/null
+++ b/gold/generated-inputs/pde/diffusion_2_dt.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
+# name: foo
+# type: scalar
+0.015625
diff --git a/gold/generated-inputs/pde/diffusion_2_exact_dim0.dat b/gold/generated-inputs/pde/diffusion_2_exact_dim0.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/diffusion_2_exact_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/diffusion_2_exact_dim1.dat b/gold/generated-inputs/pde/diffusion_2_exact_dim1.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/diffusion_2_exact_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/diffusion_2_exact_time.dat b/gold/generated-inputs/pde/diffusion_2_exact_time.dat
new file mode 100644
index 00000000..cdb27602
--- /dev/null
+++ b/gold/generated-inputs/pde/diffusion_2_exact_time.dat
@@ -0,0 +1,4 @@
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
+# name: foo
+# type: scalar
+1.370416883188896e-43
diff --git a/gold/generated-inputs/pde/diffusion_2_initial_dim0.dat b/gold/generated-inputs/pde/diffusion_2_initial_dim0.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/diffusion_2_initial_dim0.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/diffusion_2_initial_dim1.dat b/gold/generated-inputs/pde/diffusion_2_initial_dim1.dat
new file mode 100644
index 00000000..6960025d
--- /dev/null
+++ b/gold/generated-inputs/pde/diffusion_2_initial_dim1.dat
@@ -0,0 +1,6 @@
+# Created from matlab git hash 08b9e829d2a8ebd3fc4d0eff5f059930d7b7e8fc
+# name: foo
+# type: matrix
+# rows: 1
+# columns: 5
+0.9510565162951535 0.8090169943749475 0.5877852522924731 0.3090169943749475 6.123233995736766e-17
diff --git a/gold/generated-inputs/pde/fokkerplanck2_complete_dt.dat b/gold/generated-inputs/pde/fokkerplanck2_complete_dt.dat
index c8bbf4c7..1b293eb9 100644
--- a/gold/generated-inputs/pde/fokkerplanck2_complete_dt.dat
+++ b/gold/generated-inputs/pde/fokkerplanck2_complete_dt.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: scalar
-0.625
+0.59375
diff --git a/gold/generated-inputs/pde/fokkerplanck2_complete_exact_dim0.dat b/gold/generated-inputs/pde/fokkerplanck2_complete_exact_dim0.dat
deleted file mode 100644
index 66cc0f17..00000000
--- a/gold/generated-inputs/pde/fokkerplanck2_complete_exact_dim0.dat
+++ /dev/null
@@ -1,6 +0,0 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
-# name: foo
-# type: matrix
-# rows: 1
-# columns: 5
-1.117151606788937 1.084134787104863 1.031260909618963 0.9615412988393078 0.8787825789354448
diff --git a/gold/generated-inputs/pde/fokkerplanck2_complete_exact_dim1.dat b/gold/generated-inputs/pde/fokkerplanck2_complete_exact_dim1.dat
deleted file mode 100644
index 048fe5fe..00000000
--- a/gold/generated-inputs/pde/fokkerplanck2_complete_exact_dim1.dat
+++ /dev/null
@@ -1,6 +0,0 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
-# name: foo
-# type: matrix
-# rows: 1
-# columns: 5
-1 1 1 1 1
diff --git a/gold/generated-inputs/pde/fokkerplanck2_complete_exact_time.dat b/gold/generated-inputs/pde/fokkerplanck2_complete_exact_time.dat
deleted file mode 100644
index 6a1d864f..00000000
--- a/gold/generated-inputs/pde/fokkerplanck2_complete_exact_time.dat
+++ /dev/null
@@ -1,4 +0,0 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
-# name: foo
-# type: scalar
-1
diff --git a/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim0.dat b/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim0.dat
index 711c008e..bb192388 100644
--- a/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim0.dat
+++ b/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim0.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 7a85cb21101a410cc7fef3124c6f52da775c291f
 # name: foo
 # type: matrix
 # rows: 1
diff --git a/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim1.dat b/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim1.dat
index 048fe5fe..a472871f 100644
--- a/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim1.dat
+++ b/gold/generated-inputs/pde/fokkerplanck2_complete_initial_dim1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash 0fe7719bac1c5c6b1e5cd966dd854d769c845b91
+# Created from matlab git hash 20448e62cfb796cbc50ba721cc04821105301e56
 # name: foo
 # type: matrix
 # rows: 1
diff --git a/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t0.dat b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t0.dat
new file mode 100644
index 00000000..b677177e
--- /dev/null
+++ b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t0.dat
@@ -0,0 +1,1797 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 1792
+# columns: 1
+-2.387438553207452e-26
+3.976043007481444e-07
+-2.197311796746333e-12
+5.49659212378544e-07
+-1.884468327148999e-25
+-4.634029684522869e-08
+5.358800769477936e-12
+-6.406211154587234e-08
+1.10617714795842e-25
+-7.017704996485931e-07
+1.43847238665426e-12
+-9.701470013836856e-07
+-5.896387275945608e-26
+3.699657809596586e-08
+2.301532719607139e-12
+5.114509560984046e-08
+-3.436442861782582e-26
+-4.003275473988777e-07
+-2.197311796039898e-12
+-5.534239040755618e-07
+2.015180812618591e-25
+-5.298173005744824e-08
+-5.358800792996242e-12
+-7.324341300974995e-08
+1.042467051223654e-25
+7.03553283050345e-07
+1.438472388384678e-12
+9.726115706002461e-07
+5.81086731440136e-26
+3.414417108794248e-08
+-2.301532741890463e-12
+4.720184905423168e-08
+2.38742552639062e-26
+-3.976043007579455e-07
+2.197311771834961e-12
+-5.496592123935142e-07
+1.884468524831334e-25
+4.634029683556006e-08
+-5.358800792834396e-12
+6.406211153110134e-08
+-1.106176711464719e-25
+7.017704996406968e-07
+-1.438472406128165e-12
+9.701470013716217e-07
+5.896390212873609e-26
+-3.699657810668421e-08
+-2.301532746111257e-12
+-5.114509562622297e-08
+3.436429938361311e-26
+4.003275473891003e-07
+2.19731177097562e-12
+5.534239040606235e-07
+-2.015180926275739e-25
+5.298173004787904e-08
+5.358800769472102e-12
+7.32434129951333e-08
+-1.042466629971539e-25
+-7.035532830582499e-07
+-1.438472407315776e-12
+-9.72611570612321e-07
+-5.810862983807866e-26
+-3.414417109874e-08
+2.301532715480235e-12
+-4.72018490707312e-08
+-5.127228071523772e-23
+-3.596638146052793e-09
+1.2034613458234e-11
+-2.099345413897771e-09
+-2.901692926867615e-17
+-5.519259560003818e-06
+-2.912448834670372e-17
+-3.221573651128779e-06
+3.801140977616599e-19
+2.354552307078145e-09
+-7.877824454906075e-12
+1.374344163205181e-09
+-9.268472399210769e-18
+3.990309597379485e-06
+-9.228561712665754e-18
+2.3291305870084e-06
+5.127203491185042e-23
+3.596638074087869e-09
+-1.203461322993202e-11
+2.099345390909724e-09
+-2.90226693177594e-17
+5.51925955987208e-06
+-2.917320262322055e-17
+3.221573651045574e-06
+3.799207368106504e-19
+-2.354552374783921e-09
+7.877825440516401e-12
+-1.374344184292672e-09
+-9.264324979848085e-18
+-3.990309597476106e-06
+-9.212938189953649e-18
+-2.329130587052364e-06
+-2.846722446348037e-19
+0.0003669060538789752
+-3.531607876681779e-18
+-0.0003454071939317223
+-3.776056452934921e-17
+8.49452148562907e-10
+6.795467447624694e-12
+-7.996787297504865e-10
+8.285164540970515e-19
+-0.000757516553340245
+8.567726967359959e-18
+0.0007131298714746621
+-1.206012354295149e-17
+4.178752499871933e-09
+3.334762411414922e-11
+-3.933898933791055e-09
+-3.018957772912331e-19
+0.0003669060538789754
+-3.518416749905214e-18
+-0.0003454071939317226
+-3.778596188073017e-17
+8.494521489332073e-10
+6.795467466463522e-12
+-7.996787299164146e-10
+8.654365026854986e-19
+-0.0007575165533402453
+8.541706115220307e-18
+0.0007131298714746626
+-1.206824266471549e-17
+4.178752499988982e-09
+3.334762411998571e-11
+-3.933898933845016e-09
+-5.929906409114946e-24
+-7.219336055274516e-17
+9.49722258992215e-19
+-2.30525492955456e-17
+1.572980198864871e-11
+2.111592190644361e-09
+1.555641149668997e-11
+-1.580532141392131e-09
+1.892836292969939e-18
+0.0002461297806481525
+-4.898064014393018e-18
+-0.0001842285556914241
+2.399471478564253e-11
+3.225510386315893e-09
+2.383084892235207e-11
+-2.414302712342959e-09
+-5.929906434737511e-24
+-7.219336055274508e-17
+9.497222589922322e-19
+-2.305254929554563e-17
+1.572980190606812e-11
+2.111592190891469e-09
+1.555641155387152e-11
+-1.580532141506198e-09
+2.893012796829323e-18
+0.0002461297806481552
+-5.538827498848939e-18
+-0.0001842285556914252
+2.399471467042962e-11
+3.225510386720751e-09
+2.383084900061188e-11
+-2.414302712521446e-09
+-5.929906429247432e-24
+-7.219336055274514e-17
+9.497222589922289e-19
+-2.30525492955456e-17
+1.572980192464083e-11
+2.111592190699701e-09
+1.555641153822369e-11
+-1.580532141417249e-09
+3.264894141991851e-18
+0.0002461297806481514
+-5.809878041453327e-18
+-0.0001842285556914239
+2.399471470034598e-11
+3.22551038638745e-09
+2.383084897922731e-11
+-2.414302712374853e-09
+-5.929906420193003e-24
+-7.219336055274508e-17
+9.497222589922227e-19
+-2.305254929554564e-17
+1.572980196082279e-11
+2.111592190937277e-09
+1.555641151827969e-11
+-1.58053214152463e-09
+1.691355389077387e-18
+0.0002461297806481542
+-4.766875551522272e-18
+-0.0001842285556914246
+2.399471474074534e-11
+3.225510386780293e-09
+2.383084895509998e-11
+-2.414302712549138e-09
+-2.176857019884736e-24
+-1.925626178495021e-09
+-3.107323833461909e-12
+-2.662039035568266e-09
+3.142394875742188e-27
+-2.954990783105345e-06
+-3.561244147612299e-20
+-4.085061090378738e-06
+4.016159376869537e-24
+1.260618226961729e-09
+2.034045626894879e-12
+1.742713596878453e-09
+2.227134233436621e-27
+2.136396731121283e-06
+-2.975803208884873e-20
+2.953414003792468e-06
+2.17685699378471e-24
+1.925626154605073e-09
+3.107323774514527e-12
+2.662038999075687e-09
+-3.142403221760175e-27
+2.954990783081327e-06
+-2.298988591073363e-20
+4.085061090342048e-06
+-4.016159314189556e-24
+-1.260618249696934e-09
+-2.034045683383813e-12
+-1.742713631606953e-09
+-2.227184116059542e-27
+-2.136396731147039e-06
+-3.382131972324312e-20
+-2.953414003831819e-06
+1.608361226728071e-19
+-0.0003094655611762376
+-1.250446505643031e-18
+-0.0001806339970864253
+-2.05151500239573e-17
+-7.164675305183335e-10
+2.402553254901291e-12
+-4.181996508368667e-10
+-1.979479731722165e-19
+0.0006389245497620956
+3.083290278100529e-18
+0.0003729380898524542
+-6.553191986176568e-18
+-3.524553940994608e-09
+1.17901632415084e-11
+-2.057270107964439e-09
+6.672456038259939e-32
+-5.103762478739655e-17
+3.357082892334048e-19
+-1.630182048499389e-17
+-1.254380507397118e-17
+-1.973948741376028e-09
+-1.560236477455214e-11
+1.858285278168389e-09
+2.216500993298448e-18
+-0.002933848995562835
+3.269664631912679e-17
+0.002761940115904315
+-1.913908969028255e-17
+-3.015256462419222e-09
+-2.419383376788206e-11
+2.838577638763925e-09
+6.458791113109039e-32
+-5.103762478739653e-17
+3.35708289233407e-19
+-1.63018204849939e-17
+-1.255209265762974e-17
+-1.973948741245201e-09
+-1.560236476635015e-11
+1.858285278110926e-09
+2.356551538379842e-18
+-0.002933848995562835
+3.259979092229415e-17
+0.002761940115904317
+-1.915209570051507e-17
+-3.01525646223816e-09
+-2.419383376002641e-11
+2.838577638682249e-09
+-8.654360294374228e-26
+-0.0001656866705604246
+3.219628701484452e-19
+-0.0002290498477300956
+1.949571080912727e-23
+-3.835939301107799e-10
+-6.203419242782458e-13
+-5.30290889783894e-10
+1.747316547775103e-25
+0.0003420777452167678
+-7.592125712829745e-19
+0.0004728977605062038
+-1.451727348430502e-23
+-1.887032566532985e-09
+-3.04420876503964e-12
+-2.60868615681498e-09
+1.83976592733703e-32
+-3.608714354672095e-17
+1.18690803908747e-19
+-1.152734102374286e-17
+-6.804950601521966e-18
+1.664919891555001e-09
+-5.51627139075292e-12
+9.718080706921269e-10
+-1.31980245605911e-18
+0.002474544140711681
+1.156699157683437e-17
+0.001444383011164927
+-1.040681012726488e-17
+2.543207146111956e-09
+-8.553815662914594e-12
+1.484461345006681e-09
+0
+-1.197963805676818e-17
+-3.064583379243504e-20
+-1.829927998475489e-17
+2.097081879460978e-22
+8.913916970922214e-10
+1.424293376521345e-12
+1.232284602281599e-09
+6.767327055712815e-25
+0.001324861410332702
+-2.986796284749319e-18
+0.001831525150899285
+-1.665872724977227e-22
+1.361623305683207e-09
+2.208582998082737e-12
+1.882345818612113e-09
+8.620900428400844e-16
+7.426357240630042e-07
+8.511021226482714e-12
+4.334739405678519e-07
+1.00351395922042e-15
+-8.655328775236828e-08
+-2.075353430651292e-11
+-5.052085852182924e-08
+9.311034048941468e-16
+-1.31075001241137e-06
+-5.570240780229377e-12
+-7.65080312949539e-07
+1.12481138602791e-15
+6.910131739829374e-08
+-8.912663759151732e-12
+4.033420386789658e-08
+8.620908167794192e-16
+-7.477221367227319e-07
+8.511021223728092e-12
+-4.364428615322178e-07
+1.003513972133476e-15
+-9.895799652265091e-08
+2.075555805624256e-11
+-5.776144473823752e-08
+9.311020419492555e-16
+1.314079854147021e-06
+-5.570240786896939e-12
+7.670239310402158e-07
+1.124811391059049e-15
+6.377366038532563e-08
+8.914932114733572e-12
+3.722446863366488e-08
+9.116504261485358e-16
+4.264217396121931e-09
+3.4039954248794e-11
+-4.014354095299925e-09
+9.458985957742093e-16
+6.543705651386115e-06
+9.63116946131941e-16
+-6.16027324186521e-06
+9.447692071396976e-16
+-2.791584040846816e-09
+-2.228089267868963e-11
+2.6280132683578e-09
+1.028948630488402e-15
+-4.730962762503805e-06
+1.046971625675398e-15
+4.453749127568859e-06
+9.116504254510589e-16
+4.264217396121846e-09
+3.403995424877298e-11
+-4.014354095299897e-09
+9.458810578244192e-16
+6.543705651386641e-06
+9.631312722825194e-16
+-6.160273241865447e-06
+9.447692089625626e-16
+-2.791584040853943e-09
+-2.228089267865046e-11
+2.628013268361019e-09
+1.028943177104444e-15
+-4.730962762503639e-06
+1.046976098009351e-15
+4.453749127568787e-06
+8.620908169541014e-16
+-7.426357223282532e-07
+-8.509282667502891e-12
+-4.334739387918804e-07
+1.003513875907725e-15
+8.655328977694118e-08
+2.075555805561787e-11
+5.052086059085532e-08
+9.311020389976865e-16
+1.310750014293084e-06
+5.572118490210751e-12
+7.650803148702944e-07
+1.124811460211159e-15
+-6.910131512869622e-08
+8.914932131078905e-12
+-4.033420154864175e-08
+8.620900423086867e-16
+7.477221384575224e-07
+-8.509282664155523e-12
+4.364428633082156e-07
+1.003513862995464e-15
+9.895799854754279e-08
+-2.075353430648833e-11
+5.776144680735706e-08
+9.311034031674178e-16
+-1.314079852265316e-06
+5.572118494775198e-12
+-7.670239291194705e-07
+1.124811455195757e-15
+-6.377365811593557e-08
+-8.912663743169699e-12
+-3.722446631448971e-08
+9.116502353817464e-16
+-4.2642155914033e-09
+-3.403809938770105e-11
+4.014356014888496e-09
+9.459089340661522e-16
+-6.543705649510503e-06
+9.629787668238067e-16
+6.160273243858961e-06
+9.447695668903656e-16
+2.791585919769029e-09
+2.228281485356908e-11
+-2.628011276277927e-09
+1.028941144097696e-15
+4.730962764545412e-06
+1.0470160666707e-15
+-4.45374912540026e-06
+9.116502360734871e-16
+-4.264215591403215e-09
+-3.403809938767988e-11
+4.014356014888472e-09
+9.458916846121936e-16
+-6.543705649509982e-06
+9.62992872745827e-16
+6.160273243858732e-06
+9.447695648201419e-16
+2.791585919761541e-09
+2.228281485353001e-11
+-2.628011276274606e-09
+1.028935496904859e-15
+4.730962764545582e-06
+1.047020688647143e-15
+-4.453749125400337e-06
+9.114967600669527e-16
+-3.078083772157471e-05
+9.461023415491786e-16
+2.303950892038549e-05
+-6.760678430707125e-12
+-9.0868372077262e-10
+-6.708788089349106e-12
+6.801537544779889e-10
+9.278250676366704e-16
+6.35504360980017e-05
+9.601327955519318e-16
+-4.756760853821725e-05
+-3.326920717562111e-11
+-4.47013638865066e-09
+-3.299117687620407e-11
+3.345910080341674e-09
+9.113713540156471e-16
+-3.078083772157504e-05
+9.46182843560421e-16
+2.303950892038562e-05
+-6.760678665751728e-12
+-9.086837199934146e-10
+-6.708787928503299e-12
+6.801537541288759e-10
+9.280856827338815e-16
+6.355043609800238e-05
+9.599657380670155e-16
+-4.75676085382175e-05
+-3.326920725024141e-11
+-4.470136388400599e-09
+-3.299117682520507e-11
+3.345910080229987e-09
+9.113238524079651e-16
+-3.078083772157456e-05
+9.462168152284707e-16
+2.303950892038545e-05
+-6.760678607865394e-12
+-9.086837206220514e-10
+-6.708787972488244e-12
+6.801537544102998e-10
+9.281819056766897e-16
+6.355043609800141e-05
+9.598966201787781e-16
+-4.756760853821716e-05
+-3.326920723169535e-11
+-4.470136388603128e-09
+-3.299117683914652e-11
+3.345910080320412e-09
+9.115212449659932e-16
+-3.078083772157493e-05
+9.46086891668156e-16
+2.303950892038554e-05
+-6.760678517546558e-12
+-9.086837198689404e-10
+-6.708788024581877e-12
+6.801537540736945e-10
+9.277738842591326e-16
+6.355043609800214e-05
+9.601668575702701e-16
+-4.756760853821736e-05
+-3.326920720346045e-11
+-4.470136388361359e-09
+-3.299117685551729e-11
+3.345910080212367e-09
+8.752506944607396e-16
+9.497426635305295e-16
+9.467339104805776e-16
+1.11492754833269e-15
+-2.190777981626181e-10
+5.304349811164319e-12
+4.242535589601149e-10
+3.258760182342932e-11
+-2.834332451115143e-05
+-1.070045898759427e-08
+5.128959107861046e-05
+-9.570781205759604e-09
+-3.346473129071409e-10
+-4.465269029671834e-11
+6.480575303243982e-10
+2.593496701937685e-12
+8.752506944524853e-16
+9.497426637776467e-16
+9.467339104878929e-16
+1.114927548217376e-15
+2.672569606615138e-10
+-5.302488478466833e-12
+-4.557912448262042e-10
+-3.258541605781977e-11
+2.834332451292398e-05
+1.070046090375989e-08
+-5.128959107670196e-05
+9.570783457685282e-09
+4.08241301874418e-10
+4.465455967838303e-11
+-6.962331119796786e-10
+-2.591301047688062e-12
+8.752506944607395e-16
+9.497426635305295e-16
+9.467339104805776e-16
+1.11492754833269e-15
+-2.190777984220982e-10
+5.304350027095472e-12
+4.242535591328983e-10
+3.258760172239072e-11
+-2.834332451115381e-05
+-1.070045898629721e-08
+5.128959107861169e-05
+-9.570781206357151e-09
+-3.346473133165571e-10
+-4.465268995588423e-11
+6.48057530598628e-10
+2.593496542471105e-12
+8.752506944524853e-16
+9.497426637776467e-16
+9.467339104878929e-16
+1.114927548217376e-15
+2.672569608136183e-10
+-5.302488346369296e-12
+-4.557912449235904e-10
+-3.258541611222025e-11
+2.834332451292754e-05
+1.070046090636759e-08
+-5.128959107670423e-05
+9.570783456529474e-09
+4.082413021410019e-10
+4.465455990824058e-11
+-6.962331121494861e-10
+-2.591301144312613e-12
+8.752506944607395e-16
+9.497426635305295e-16
+9.467339104805776e-16
+1.11492754833269e-15
+-2.190777982515171e-10
+5.30434988608807e-12
+4.242535590193846e-10
+3.258760178968267e-11
+-2.834332451115075e-05
+-1.070045898923124e-08
+5.12895910786096e-05
+-9.570781205029688e-09
+-3.346473130259401e-10
+-4.465269019669788e-11
+6.480575304034095e-10
+2.593496656684362e-12
+8.752506944524853e-16
+9.497426637776467e-16
+9.467339104878929e-16
+1.114927548217376e-15
+2.672569606617453e-10
+-5.302488478182552e-12
+-4.557912448267011e-10
+-3.258541605826744e-11
+2.834332451292504e-05
+1.070046090380027e-08
+-5.128959107670255e-05
+9.570783457671839e-09
+4.082413018749094e-10
+4.465455967869834e-11
+-6.962331119797182e-10
+-2.591301047574512e-12
+8.752506944607395e-16
+9.497426635305295e-16
+9.467339104805776e-16
+1.11492754833269e-15
+-2.190777984218554e-10
+5.304350026947008e-12
+4.242535591323336e-10
+3.258760172246813e-11
+-2.834332451115438e-05
+-1.070045898632345e-08
+5.128959107861191e-05
+-9.570781206363313e-09
+-3.346473133161533e-10
+-4.465268995630498e-11
+6.480575305986957e-10
+2.593496542649562e-12
+8.752506944524854e-16
+9.497426637776469e-16
+9.467339104878929e-16
+1.114927548217376e-15
+2.672569608925731e-10
+-5.302488279595162e-12
+-4.557912449743108e-10
+-3.258541614177267e-11
+2.834332451292606e-05
+1.070046090490864e-08
+-5.128959107670321e-05
+9.570783457189953e-09
+4.082413022424284e-10
+4.465455999443352e-11
+-6.962331122145947e-10
+-2.59130118238308e-12
+9.251083936601689e-16
+-8.804776570825071e-07
+2.407126201996582e-11
+8.2888613805648e-07
+1.040256113142501e-15
+1.026185994030084e-07
+-5.870169073875464e-11
+-9.660566833223692e-08
+8.92089408374159e-16
+1.554040650962018e-06
+-1.575679368011757e-11
+-1.462981756231374e-06
+1.112369317305598e-15
+-8.192733309375696e-08
+-2.521092721146201e-11
+7.712680952606953e-08
+9.267503084215405e-16
+8.865081717802038e-07
+2.407126368229126e-11
+-8.345632914794823e-07
+9.702321872171044e-16
+1.173257681137274e-07
+5.870368080939304e-11
+-1.104510717632195e-07
+8.896713213855587e-16
+-1.557988546467914e-06
+-1.575679615903361e-11
+1.466698328694363e-06
+1.143701068154672e-15
+-7.561080017339072e-08
+2.521316039135316e-11
+7.118039343242432e-08
+-3.394882029778685e-11
+-4.561559694471978e-09
+-3.366777704508845e-11
+3.414340609517813e-09
+9.963301602587867e-16
+-5.490797660644078e-07
+9.803093993045363e-16
+4.109835177969896e-07
+2.222643730797356e-11
+2.986243373566173e-09
+2.204188618715754e-11
+-2.235208939866577e-09
+1.034188583985817e-15
+3.968947737459644e-07
+1.01558042078081e-15
+-2.97073791922615e-07
+-3.39488183292354e-11
+-4.561559727803924e-09
+-3.366777865599084e-11
+3.414340624420121e-09
+9.981971366357043e-16
+-5.490797660999166e-07
+9.787436461960426e-16
+4.109835178128645e-07
+2.222643934732282e-11
+2.986243339030707e-09
+2.204188451899413e-11
+-2.235208924426135e-09
+1.036356564461384e-15
+3.968947737080181e-07
+1.013794662863901e-15
+-2.97073791905649e-07
+9.252001629013828e-16
+-8.804776570979011e-07
+2.4071261884785e-11
+8.288861380633651e-07
+1.040361960272069e-15
+1.026185993850828e-07
+-5.870169089466575e-11
+-9.660566832422012e-08
+8.921878534111383e-16
+1.554040650945388e-06
+-1.57567938251282e-11
+-1.462981756223937e-06
+1.112488499995837e-15
+-8.192733311385541e-08
+-2.521092738701621e-11
+7.712680953505812e-08
+9.268420716521273e-16
+8.865081717648109e-07
+2.407126354712034e-11
+-8.345632914725985e-07
+9.703380338441948e-16
+1.173257680958018e-07
+5.870368065348604e-11
+-1.104510717552028e-07
+8.897697747658778e-16
+-1.557988546484545e-06
+-1.575679630405694e-11
+1.466698328701801e-06
+1.143820250988487e-15
+-7.561080019348917e-08
+2.521316021580029e-11
+7.118039344141289e-08
+-3.394882029774718e-11
+-4.561559694472021e-09
+-3.366777704510732e-11
+3.414340609517841e-09
+9.960905381673121e-16
+-5.490797660642044e-07
+9.804676356469953e-16
+4.109835177968986e-07
+2.222643731196293e-11
+2.986243373562821e-09
+2.204188618453256e-11
+-2.235208939865088e-09
+1.034115097524896e-15
+3.968947737460269e-07
+1.015628943769056e-15
+-2.970737919226434e-07
+-3.39488183292777e-11
+-4.561559727803956e-09
+-3.366777865596269e-11
+3.414340624420118e-09
+9.984218767112267e-16
+-5.49079766099728e-07
+9.785978908840616e-16
+4.109835178127804e-07
+2.222643934333868e-11
+2.986243339027334e-09
+2.204188452160111e-11
+-2.235208924424592e-09
+1.036425446945307e-15
+3.96894773708076e-07
+1.013749986816958e-15
+-2.970737919056745e-07
+9.251069809702673e-16
+8.804776589798349e-07
+-2.40694271851408e-11
+-8.288861361178693e-07
+1.040256264838666e-15
+-1.026185972637889e-07
+5.870375202188184e-11
+9.660567051279748e-08
+8.920919003525914e-16
+-1.55404064912568e-06
+1.575855751394494e-11
+1.462981758099313e-06
+1.112369181849776e-15
+8.192733537944336e-08
+2.521312857348494e-11
+-7.712680719667781e-08
+9.267517259618171e-16
+-8.865081698795153e-07
+-2.406942550567139e-11
+8.345632934216637e-07
+9.702323859081449e-16
+-1.17325766120613e-07
+-5.870176195295525e-11
+1.104510737937712e-07
+8.896688343657674e-16
+1.557988548299243e-06
+1.575855506700863e-11
+-1.466698326831628e-06
+1.143700951520424e-15
+7.561080252452639e-08
+-2.521089530214736e-11
+-7.118039103598671e-08
+3.395070522830671e-11
+4.5615616173497e-09
+3.366963149236035e-11
+-3.414338562964133e-09
+9.629578317609927e-16
+5.490797680667641e-07
+9.457818615093586e-16
+-4.109835156696201e-07
+-2.22245873650128e-11
+-2.986241481863037e-09
+-2.204007171046749e-11
+2.235210946114992e-09
+1.049114870234024e-15
+-3.968947716174497e-07
+1.03102643409289e-15
+2.970737941835551e-07
+3.395070719679366e-11
+4.561561584017578e-09
+3.366962988151711e-11
+-3.414338548061812e-09
+9.648300205669095e-16
+5.490797680312676e-07
+9.442127414448994e-16
+-4.1098351565375e-07
+-2.222458532550522e-11
+-2.986241516398097e-09
+-2.204007337876606e-11
+2.235210961555382e-09
+1.05127904964924e-15
+-3.968947716554049e-07
+1.029243117042588e-15
+2.970737942005245e-07
+9.251987483242795e-16
+8.804776589644418e-07
+-2.406942732030961e-11
+-8.288861361109856e-07
+1.040362112644292e-15
+-1.026185972817146e-07
+5.870375186597378e-11
+9.660567052081437e-08
+8.921903541662765e-16
+-1.554040649142311e-06
+1.575855736892019e-11
+1.462981758106751e-06
+1.112488364412181e-15
+8.192733535934499e-08
+2.521312839793334e-11
+-7.712680718768935e-08
+9.268434961440328e-16
+-8.865081698949094e-07
+-2.406942564084797e-11
+8.345632934285488e-07
+9.70338232863617e-16
+-1.173257661385387e-07
+-5.870176210886728e-11
+1.104510738017881e-07
+8.897672843868405e-16
+1.557988548282613e-06
+1.5758554921998e-11
+-1.466698326824191e-06
+1.14382013412119e-15
+7.561080250442802e-08
+-2.521089547770068e-11
+-7.11803910269982e-08
+3.395070522826703e-11
+4.561561617349743e-09
+3.366963149237935e-11
+-3.41433856296416e-09
+9.627240471382458e-16
+5.490797680669629e-07
+9.459362212643614e-16
+-4.109835156697099e-07
+-2.222458736083777e-11
+-2.986241481866584e-09
+-2.204007171318735e-11
+2.23521094611659e-09
+1.049037126020821e-15
+-3.968947716173838e-07
+1.03107776217191e-15
+2.970737941835257e-07
+3.395070719683564e-11
+4.561561584017615e-09
+3.36696298814888e-11
+-3.414338548061805e-09
+9.650491843421945e-16
+5.49079768031452e-07
+9.440705796701949e-16
+-4.109835156538316e-07
+-2.222458532968533e-11
+-2.986241516401624e-09
+-2.204007337602847e-11
+2.235210961556923e-09
+1.051351979538929e-15
+-3.968947716553438e-07
+1.029195831428308e-15
+2.97073794200497e-07
+3.544598586223219e-06
+1.338196705122823e-09
+-6.414244450364392e-06
+1.19691974538434e-09
+9.427736613712987e-11
+9.608308433564038e-12
+-1.825683670486718e-10
+-3.387773637626512e-12
+-7.318214919844446e-06
+-2.762845928160925e-09
+1.324291547271508e-05
+-2.471164305924084e-09
+4.637797408064538e-10
+3.529923228759102e-11
+-8.981210880720734e-10
+-2.7370251087309e-11
+-3.544598584349357e-06
+-1.338194817115398e-09
+6.414244452174396e-06
+-1.196917512229807e-09
+-1.150077841064907e-10
+-9.606446284749223e-12
+1.961426119059166e-10
+3.389979860738352e-12
+7.318214921667991e-06
+2.762847756325634e-09
+-1.324291547096671e-05
+2.471166469933307e-09
+-5.657670986572711e-10
+-3.529728494913279e-11
+9.648906208899221e-10
+2.73725562954829e-11
+3.544598586223519e-06
+1.338196704960306e-09
+-6.414244450364545e-06
+1.19691974545902e-09
+9.427736533907377e-11
+9.608309097793174e-12
+-1.825683665151893e-10
+-3.387773948428709e-12
+-7.318214919845055e-06
+-2.762845927829895e-09
+1.324291547271539e-05
+-2.471164306075665e-09
+4.637797405510113e-10
+3.529923250023139e-11
+-8.981210879012374e-10
+-2.737025118680279e-11
+-3.544598584349803e-06
+-1.338194817441749e-09
+6.414244452174677e-06
+-1.196917512084885e-09
+-1.150077836053158e-10
+-9.606445851581975e-12
+1.961426115861786e-10
+3.389979679888064e-12
+7.318214921668909e-06
+2.762847756997101e-09
+-1.324291547096729e-05
+2.471166469635481e-09
+-5.657670984957517e-10
+-3.529728480958734e-11
+9.648906207868841e-10
+2.737255623714907e-11
+3.544598586223134e-06
+1.338196705328103e-09
+-6.414244450364286e-06
+1.196919745292953e-09
+9.427736589072409e-11
+9.608308641129313e-12
+-1.825683668846573e-10
+-3.387773731375658e-12
+-7.318214919844266e-06
+-2.762845928586689e-09
+1.324291547271486e-05
+-2.471164305734068e-09
+4.637797407284852e-10
+3.529923235329519e-11
+-8.981210880201828e-10
+-2.737025111699218e-11
+-3.544598584349491e-06
+-1.338194817121005e-09
+6.414244452174469e-06
+-1.196917512227759e-09
+-1.150077841056825e-10
+-9.606446284053383e-12
+1.961426119053534e-10
+3.389979860397968e-12
+7.318214921668267e-06
+2.762847756335911e-09
+-1.324291547096686e-05
+2.471166469930059e-09
+-5.6576709865703e-10
+-3.529728494892012e-11
+9.648906208897817e-10
+2.737255629541477e-11
+3.544598586223589e-06
+1.338196704964081e-09
+-6.414244450364571e-06
+1.196919745459343e-09
+9.427736533989187e-11
+9.608309097109819e-12
+-1.825683665157645e-10
+-3.387773948122192e-12
+-7.318214919845205e-06
+-2.762845927837154e-09
+1.324291547271544e-05
+-2.471164306077306e-09
+4.637797405512615e-10
+3.52992325000074e-11
+-8.981210879013581e-10
+-2.737025118670509e-11
+-3.544598584349617e-06
+-1.338194817259379e-09
+6.41424445217455e-06
+-1.196917512167643e-09
+-1.150077833916083e-10
+-9.606445670290079e-12
+1.961426114489642e-10
+3.389979599740508e-12
+7.318214921668525e-06
+2.762847756616908e-09
+-1.324291547096703e-05
+2.471166469807961e-09
+-5.657670984282958e-10
+-3.529728475234486e-11
+9.648906207435688e-10
+2.73725562118439e-11
+8.609656488379993e-16
+1.111207325403263e-15
+8.037338119601444e-16
+1.242181248022971e-15
+2.086394296410622e-11
+1.000700675710484e-12
+1.750878778209034e-11
+3.044567972508813e-11
+-9.901502188579346e-07
+-1.394207659882958e-07
+1.737231815348359e-06
+8.069744295926513e-08
+-1.233125229246076e-12
+-7.920323745247527e-11
+4.841553922175379e-11
+1.183291740444999e-11
+8.678943845328129e-16
+9.627017739517825e-16
+7.935279869156956e-16
+1.308723900181898e-15
+-4.343596647106208e-11
+3.68302038467867e-11
+5.993096737242785e-11
+1.252090629548083e-11
+-9.76721248198623e-07
+1.066702965049819e-07
+1.728440490406925e-06
+-9.476333123081502e-08
+-3.324709651291618e-11
+-2.447269117080733e-11
+6.987482181373656e-11
+-1.554766043657853e-11
+8.6096564883533e-16
+1.111207325469738e-15
+8.037338119885683e-16
+1.242181248047383e-15
+1.320435393150101e-11
+-2.979004092957466e-11
+-3.980902636149413e-11
+-1.756726527253414e-11
+9.901502206015794e-07
+1.394207682278582e-07
+-1.737231813728678e-06
+-8.069744044886031e-08
+5.327242558188455e-11
+3.5225654455832e-11
+-8.248054047167791e-11
+7.83791206148646e-12
+8.678943845302826e-16
+9.627017740070944e-16
+7.935279868809206e-16
+1.308723900207096e-15
+7.750427683414695e-11
+-8.036773297338161e-12
+-8.223122598607517e-11
+-2.539428956609456e-11
+9.767212499535918e-07
+-1.066702945590673e-07
+-1.728440488806237e-06
+9.476333387255041e-08
+8.52864103047285e-11
+6.845439577110598e-11
+-1.039398431734567e-10
+-4.118099121886058e-12
+8.609656488379992e-16
+1.111207325403263e-15
+8.037338119601445e-16
+1.242181248022971e-15
+2.086394271875131e-11
+1.000700875071137e-12
+1.750878794787092e-11
+3.044567962377992e-11
+-9.901502188606252e-07
+-1.394207659863912e-07
+1.737231815350074e-06
+8.06974429581709e-08
+-1.233125623239217e-12
+-7.920323713057912e-11
+4.841553948804277e-11
+1.18329172427491e-11
+8.678943845328129e-16
+9.627017739517825e-16
+7.935279869156956e-16
+1.308723900181898e-15
+-4.343596647038975e-11
+3.683020384618854e-11
+5.99309673723435e-11
+1.252090629514968e-11
+-9.767212481984845e-07
+1.066702965056878e-07
+1.728440490407044e-06
+-9.476333123089494e-08
+-3.32470965116578e-11
+-2.447269117179583e-11
+6.987482181264477e-11
+-1.554766043564366e-11
+8.6096564883533e-16
+1.111207325469738e-15
+8.037338119885683e-16
+1.242181248047383e-15
+1.320435393243644e-11
+-2.979004092899814e-11
+-3.980902636197341e-11
+-1.756726527277289e-11
+9.901502206013785e-07
+1.394207682284619e-07
+-1.737231813728754e-06
+-8.069744044882353e-08
+5.327242558291158e-11
+3.522565445692516e-11
+-8.248054047246917e-11
+7.83791206100149e-12
+8.678943845302826e-16
+9.627017740070944e-16
+7.935279868809206e-16
+1.308723900207096e-15
+7.750427695163853e-11
+-8.036773194226723e-12
+-8.223122606075629e-11
+-2.539428960559731e-11
+9.767212499578801e-07
+-1.066702945557762e-07
+-1.728440488809036e-06
+9.476333387127714e-08
+8.528641053053054e-11
+6.845439596669441e-11
+-1.039398433164067e-10
+-4.118099200051505e-12
+8.609656488379993e-16
+1.111207325403263e-15
+8.037338119601445e-16
+1.242181248022971e-15
+2.086394284271246e-11
+1.000700774125831e-12
+1.750878786438664e-11
+3.044567967589278e-11
+-9.901502188560029e-07
+-1.39420765990197e-07
+1.737231815346935e-06
+8.069744296054907e-08
+-1.233125389904226e-12
+-7.920323732295403e-11
+4.841553933053241e-11
+1.183291733782918e-11
+8.678943845328129e-16
+9.627017739517825e-16
+7.935279869156956e-16
+1.308723900181898e-15
+-4.343596647106402e-11
+3.683020384679741e-11
+5.993096737243668e-11
+1.25209062953305e-11
+-9.767212481986677e-07
+1.06670296505398e-07
+1.728440490407185e-06
+-9.476333123124429e-08
+-3.324709651292094e-11
+-2.447269117078955e-11
+6.987482181375049e-11
+-1.554766043648638e-11
+8.6096564883533e-16
+1.111207325469738e-15
+8.037338119885683e-16
+1.242181248047383e-15
+1.320435393166988e-11
+-2.979004092958732e-11
+-3.980902636182589e-11
+-1.756726527249195e-11
+9.901502206016112e-07
+1.394207682283204e-07
+-1.73723181372887e-06
+-8.069744044933917e-08
+5.327242558174921e-11
+3.522565445587435e-11
+-8.248054047142344e-11
+7.837912061419877e-12
+8.678943845302826e-16
+9.627017740070944e-16
+7.935279868809206e-16
+1.308723900207096e-15
+7.750427683458017e-11
+-8.03677329713271e-12
+-8.223122598614398e-11
+-2.539428956613301e-11
+9.767212499534165e-07
+-1.066702945594338e-07
+-1.728440488806439e-06
+9.476333387337298e-08
+8.528641030527325e-11
+6.845439577166637e-11
+-1.039398431739981e-10
+-4.118099122132879e-12
+8.609656488379992e-16
+1.111207325403263e-15
+8.037338119601445e-16
+1.242181248022971e-15
+2.086394271916618e-11
+1.000700874867231e-12
+1.750878794774916e-11
+3.044567962398002e-11
+-9.901502188606294e-07
+-1.394207659863844e-07
+1.737231815350115e-06
+8.069744295889653e-08
+-1.233125622679112e-12
+-7.920323713117024e-11
+4.841553948754621e-11
+1.183291724297861e-11
+8.678943845328129e-16
+9.627017739517825e-16
+7.935279869156956e-16
+1.308723900181898e-15
+-4.343596647037334e-11
+3.683020384630537e-11
+5.993096737218257e-11
+1.252090629542824e-11
+-9.76721248198721e-07
+1.066702965051642e-07
+1.728440490407172e-06
+-9.476333123133148e-08
+-3.32470965116818e-11
+-2.447269117192007e-11
+6.987482181277835e-11
+-1.554766043589672e-11
+8.6096564883533e-16
+1.111207325469738e-15
+8.037338119885683e-16
+1.242181248047383e-15
+1.320435393232633e-11
+-2.979004092905437e-11
+-3.980902636184282e-11
+-1.756726527276728e-11
+9.901502206015983e-07
+1.3942076822791e-07
+-1.737231813728803e-06
+-8.069744044928122e-08
+5.327242558302169e-11
+3.522565445692838e-11
+-8.248054047257947e-11
+7.837912060968789e-12
+8.678943845302827e-16
+9.627017740070944e-16
+7.935279868809206e-16
+1.308723900207096e-15
+7.750427706754264e-11
+-8.036773092326939e-12
+-8.223122613371264e-11
+-2.539428964603051e-11
+9.76721249955371e-07
+-1.066702945574096e-07
+-1.728440488807562e-06
+9.476333387263566e-08
+8.528641068120764e-11
+6.845439610050337e-11
+-1.039398434115333e-10
+-4.118099251093622e-12
+4.732649241359873e-10
+4.496001034475364e-11
+-9.164895366162038e-10
+-1.993495659458079e-11
+6.321660875982806e-08
+3.043192382560867e-10
+-1.144217381805156e-07
+2.721915953460111e-10
+-3.098231155197678e-10
+-2.5852048369678e-11
+5.999846660276493e-10
+1.625390528185928e-11
+-4.569525389331143e-08
+-2.200193571757146e-10
+8.27081848033818e-08
+-1.967910882351482e-10
+-4.732630481795784e-10
+-4.495793401894632e-11
+9.16491321683686e-10
+1.993719959168832e-11
+-6.321660684749566e-08
+-3.043171201622605e-10
+1.144217399950133e-07
+-2.721893117008687e-10
+3.098248959552147e-10
+2.585401993752321e-11
+-5.999829811864985e-10
+-1.625178163747265e-11
+4.569525592653032e-08
+2.200216085862702e-10
+-8.270818287465362e-08
+1.96793516089817e-10
+1.238269595991421e-07
+1.74358038615134e-08
+-2.172560501892515e-07
+-1.009191405289039e-08
+-1.516621841173517e-12
+1.776570756464086e-11
+-1.241749702852768e-11
+-5.285545423391288e-12
+-2.556556865671562e-07
+-3.5998286212696e-08
+4.485513265138188e-07
+2.083599106272164e-08
+-1.497124053280456e-11
+6.908330640241072e-11
+-5.617462563504126e-11
+-3.386942033810468e-11
+1.221475373529215e-07
+-1.334003937693261e-08
+-2.161566102541733e-07
+1.185099190650927e-08
+1.123263014479954e-11
+2.347010925786607e-12
+-2.090503870131824e-11
+2.428112989046206e-12
+-2.521883411921838e-07
+2.754215287189122e-08
+4.462814161337117e-07
+-2.446778601060357e-08
+6.276059771370168e-11
+-6.766378971014958e-12
+-1.07756605200232e-10
+4.076622636903026e-12
+-5.773382022990767e-10
+-4.495796765881057e-11
+9.846245026619738e-10
+1.993721562967802e-11
+-6.321660681404439e-08
+-3.043171536243382e-10
+1.144217399739204e-07
+-2.721892940686634e-10
+3.779581259611374e-10
+2.585398907791054e-11
+-6.445866509151696e-10
+-1.625176677651748e-11
+4.569525595760539e-08
+2.200215721499331e-10
+-8.270818289638845e-08
+1.967935328128198e-10
+5.773401356395593e-10
+4.495997672182753e-11
+-9.846227565239138e-10
+-1.993494053806968e-11
+6.321660878695609e-08
+3.043192029613287e-10
+-1.144217382004589e-07
+2.72191610600573e-10
+-3.779562864849918e-10
+-2.585207925491444e-11
+6.445882958471466e-10
+1.625392011557734e-11
+-4.569525385941504e-08
+-2.200193927909656e-10
+8.270818478113677e-08
+-1.967910704496262e-10
+-1.238269577876378e-07
+-1.743580171328802e-08
+2.172560517324081e-07
+1.009191657398022e-08
+-1.314148674486736e-11
+-5.373647446702944e-12
+2.201622633954006e-11
+-2.528503822292778e-13
+2.556556883284929e-07
+3.599828828845133e-08
+-4.485513250232099e-07
+-2.083598861799258e-08
+-5.71441998769293e-11
+-8.130817364450962e-12
+1.033880956990307e-10
+6.614252656340141e-12
+-1.221475355343469e-07
+1.334004137690326e-08
+2.161566117872057e-07
+-1.185098931897043e-08
+-2.589073291678801e-11
+-1.473489986814098e-11
+3.050375883824084e-11
+3.115421401039735e-12
+2.521883429590399e-07
+-2.754215093003899e-08
+-4.462814146518242e-07
+2.446778851526683e-08
+-1.348760316141944e-10
+-5.418180508857372e-11
+1.549700654808639e-10
+2.318384809540965e-11
+4.732649525260133e-10
+4.495998707505222e-11
+-9.164895556940649e-10
+-1.993494518274868e-11
+6.321660878991716e-08
+3.043192135983412e-10
+-1.144217382007333e-07
+2.7219160744084e-10
+-3.098230861011512e-10
+-2.585207248342714e-11
+5.999846462609185e-10
+1.625391710509801e-11
+-4.569525386103497e-08
+-2.200193836297925e-10
+8.270818478169704e-08
+-1.967910752631599e-10
+-4.73263019789506e-10
+-4.49579572887149e-11
+9.16491302605766e-10
+1.993721100355123e-11
+-6.32166068174168e-08
+-3.043171448147498e-10
+1.144217399748008e-07
+-2.721892996087722e-10
+3.098249253736639e-10
+2.585399582393356e-11
+-5.999830009530853e-10
+-1.625176981430924e-11
+4.569525595881422e-08
+2.200215821283756e-10
+-8.270818289634216e-08
+1.967935290637852e-10
+1.238269595994815e-07
+1.743580386127512e-08
+-2.172560501894675e-07
+-1.009191405275302e-08
+-1.516622604141333e-12
+1.776570818686264e-11
+-1.241749651286814e-11
+-5.285545737222321e-12
+-2.556556865678457e-07
+-3.599828621220876e-08
+4.485513265142561e-07
+2.083599106244158e-08
+-1.497124077721711e-11
+6.908330660183864e-11
+-5.617462546984689e-11
+-3.386942043860308e-11
+1.221475373529044e-07
+-1.334003937702092e-08
+-2.161566102541883e-07
+1.185099190651926e-08
+1.123263014710781e-11
+2.347010923821371e-12
+-2.090503870279957e-11
+2.428112989865677e-12
+-2.521883411921483e-07
+2.754215287207348e-08
+4.462814161337424e-07
+-2.446778601062411e-08
+6.276059771444214e-11
+-6.766378971685733e-12
+-1.077566052007546e-10
+4.076622637230428e-12
+-5.773382295754619e-10
+-4.495799147744984e-11
+9.846245200995573e-10
+1.993722528778526e-11
+-6.321660684327367e-08
+-3.043171791451918e-10
+1.144217399926042e-07
+-2.721892837198997e-10
+3.779580976994952e-10
+2.585396440128151e-11
+-6.445866328480664e-10
+-1.625175676862881e-11
+4.569525592649438e-08
+2.200215449864056e-10
+-8.270818287650367e-08
+1.967935438281176e-10
+5.773401083629715e-10
+4.495995290300916e-11
+-9.846227390862072e-10
+-1.99349308798742e-11
+6.32166087577434e-08
+3.043191774530282e-10
+-1.144217381817856e-07
+2.72191620944185e-10
+-3.779563147461379e-10
+-2.58521039311281e-11
+6.44588313913947e-10
+1.625393012326577e-11
+-4.569525389053807e-08
+-2.200194199635698e-10
+8.270818480102915e-08
+-1.967910594305887e-10
+-1.238269577876124e-07
+-1.74358017133635e-08
+2.172560517324175e-07
+1.009191657397568e-08
+-1.314148674252951e-11
+-5.373647444759417e-12
+2.201622633802508e-11
+-2.528503831010393e-13
+2.556556883284409e-07
+3.599828828860723e-08
+-4.485513250232294e-07
+-2.083598861798315e-08
+-5.714419987618652e-11
+-8.130817363855722e-12
+1.033880956985481e-10
+6.614252656055096e-12
+-1.221475355348867e-07
+1.334004137649106e-08
+2.161566117875562e-07
+-1.185098931881092e-08
+-2.589073250491369e-11
+-1.473489950983441e-11
+3.050375857715238e-11
+3.115421259715627e-12
+2.521883429601424e-07
+-2.754215092919097e-08
+-4.462814146525437e-07
+2.446778851493878e-08
+-1.348760314808405e-10
+-5.418180497259753e-11
+1.549700653963471e-10
+2.318384804955492e-11
+4.732649241360639e-10
+4.496001034470889e-11
+-9.164895366162487e-10
+-1.993495659456125e-11
+6.321660875949775e-08
+3.043192385314391e-10
+-1.144217381802947e-07
+2.721915952145896e-10
+-3.098231155141358e-10
+-2.585204837445005e-11
+5.99984666023961e-10
+1.625390528399563e-11
+-4.569525389341555e-08
+-2.20019357091427e-10
+8.270818480345054e-08
+-1.967910882755215e-10
+-4.732630481796542e-10
+-4.49579340189016e-11
+9.164913216837316e-10
+1.993719959166876e-11
+-6.321660684782326e-08
+-3.043171198939666e-10
+1.144217399952307e-07
+-2.721893118292225e-10
+3.098248959611285e-10
+2.585401993253713e-11
+-5.999829811903697e-10
+-1.625178163524507e-11
+4.569525592642425e-08
+2.200216086756421e-10
+-8.270818287458235e-08
+1.967935160472156e-10
+1.23826959598899e-07
+1.743580386175114e-08
+-2.172560501890745e-07
+-1.009191405305088e-08
+-1.516622175776567e-12
+1.776570783501809e-11
+-1.241749680186184e-11
+-5.285545560931144e-12
+-2.556556865666533e-07
+-3.599828621318987e-08
+4.485513265134479e-07
+2.083599106305488e-08
+-1.497124063869123e-11
+6.908330648795018e-11
+-5.617462556333417e-11
+-3.386942038171752e-11
+1.221475373529273e-07
+-1.334003937698454e-08
+-2.161566102542059e-07
+1.185099190656293e-08
+1.123263014480026e-11
+2.347010925781382e-12
+-2.090503870132184e-11
+2.428112989038606e-12
+-2.521883411921956e-07
+2.754215287199858e-08
+4.462814161337787e-07
+-2.446778601071433e-08
+6.276059771370434e-11
+-6.766378971040556e-12
+-1.077566052002496e-10
+4.076622636939023e-12
+-5.773382022990955e-10
+-4.49579676588118e-11
+9.846245026619876e-10
+1.993721562968173e-11
+-6.32166068140456e-08
+-3.043171536235127e-10
+1.144217399739209e-07
+-2.721892940691515e-10
+3.779581259611484e-10
+2.58539890779112e-11
+-6.44586650915183e-10
+-1.625176677652503e-11
+4.569525595760748e-08
+2.200215721503604e-10
+-8.270818289638964e-08
+1.967935328127137e-10
+5.77340135639578e-10
+4.495997672182866e-11
+-9.846227565239279e-10
+-1.993494053807335e-11
+6.321660878695962e-08
+3.043192029624723e-10
+-1.144217382004609e-07
+2.721916106001784e-10
+-3.779562864850033e-10
+-2.585207925491496e-11
+6.445882958471598e-10
+1.625392011558481e-11
+-4.569525385941637e-08
+-2.200193927907679e-10
+8.270818478113748e-08
+-1.967910704498005e-10
+-1.238269577876415e-07
+-1.743580171334591e-08
+2.17256051732432e-07
+1.009191657404017e-08
+-1.314148674485196e-11
+-5.373647446711127e-12
+2.201622633951162e-11
+-2.52850382218053e-13
+2.556556883285008e-07
+3.599828828857063e-08
+-4.485513250232593e-07
+-2.083598861811627e-08
+-5.714419987694345e-11
+-8.130817364477278e-12
+1.033880956990641e-10
+6.614252656365533e-12
+-1.221475355343258e-07
+1.334004137694836e-08
+2.161566117872317e-07
+-1.18509893190729e-08
+-2.5890732915625e-11
+-1.473489986716879e-11
+3.050375883750374e-11
+3.115421400599709e-12
+2.521883429589935e-07
+-2.754215093013524e-08
+-4.462814146518758e-07
+2.446778851548009e-08
+-1.34876031613829e-10
+-5.418180508824813e-11
+1.549700654806325e-10
+2.318384809522137e-11
+4.73264952526024e-10
+4.495998707505173e-11
+-9.164895556940649e-10
+-1.993494518274829e-11
+6.321660878991959e-08
+3.04319213597451e-10
+-1.144217382007345e-07
+2.721916074413037e-10
+-3.098230861011583e-10
+-2.585207248342529e-11
+5.999846462609126e-10
+1.62539171050976e-11
+-4.569525386103551e-08
+-2.20019383630174e-10
+8.270818478169713e-08
+-1.967910752630381e-10
+-4.732630197895165e-10
+-4.495795728871431e-11
+9.164913026057665e-10
+1.99372110035508e-11
+-6.321660681741691e-08
+-3.043171448158273e-10
+1.144217399748005e-07
+-2.721892996083609e-10
+3.098249253736713e-10
+2.585399582393156e-11
+-5.999830009530805e-10
+-1.62517698143088e-11
+4.569525595881549e-08
+2.20021582128131e-10
+-8.270818289634276e-08
+1.96793529063943e-10
+1.238269595994806e-07
+1.743580386127523e-08
+-2.172560501894717e-07
+-1.009191405284458e-08
+-1.516622602981306e-12
+1.776570818589599e-11
+-1.241749651361227e-11
+-5.285545736791676e-12
+-2.556556865678477e-07
+-3.599828621220624e-08
+4.485513265142669e-07
+2.083599106262877e-08
+-1.497124077686145e-11
+6.908330660152776e-11
+-5.617462547009059e-11
+-3.386942043851833e-11
+1.221475373529339e-07
+-1.334003937695548e-08
+-2.161566102542042e-07
+1.185099190657388e-08
+1.123263014711241e-11
+2.347010923839971e-12
+-2.090503870281632e-11
+2.428112989898391e-12
+-2.521883411922096e-07
+2.754215287193811e-08
+4.462814161337756e-07
+-2.446778601073679e-08
+6.276059771445214e-11
+-6.766378971663898e-12
+-1.077566052007502e-10
+4.076622637237672e-12
+-5.773382295755284e-10
+-4.495799147750039e-11
+9.846245200995983e-10
+1.993722528780741e-11
+-6.32166068429505e-08
+-3.043171788653299e-10
+1.144217399923963e-07
+-2.721892838366537e-10
+3.77958097693867e-10
+2.58539643965189e-11
+-6.44586632844379e-10
+-1.62517567664988e-11
+4.5695255926594e-08
+2.200215450721941e-10
+-8.27081828765676e-08
+1.967935437923661e-10
+5.773401083630376e-10
+4.495995290305963e-11
+-9.846227390862486e-10
+-1.993493087989648e-11
+6.321660875805961e-08
+3.043191777259473e-10
+-1.144217381819887e-07
+2.721916208303721e-10
+-3.779563147520565e-10
+-2.585210393612367e-11
+6.44588313917818e-10
+1.625393012549964e-11
+-4.569525389043342e-08
+-2.200194198727737e-10
+8.270818480096179e-08
+-1.967910594684775e-10
+-1.2382695778764e-07
+-1.743580171329437e-08
+2.172560517324237e-07
+1.009191657403285e-08
+-1.314148674254389e-11
+-5.373647444756046e-12
+2.201622633803814e-11
+-2.528503830938292e-13
+2.556556883284975e-07
+3.599828828846478e-08
+-4.485513250232421e-07
+-2.083598861810138e-08
+-5.714419987619483e-11
+-8.1308173638184e-12
+1.033880956985428e-10
+6.614252656080993e-12
+-1.221475355345715e-07
+1.334004137669686e-08
+2.161566117873731e-07
+-1.185098931898095e-08
+-2.589073218878781e-11
+-1.473489923027203e-11
+3.050375837783167e-11
+3.115421151296194e-12
+2.521883429594908e-07
+-2.754215092961691e-08
+-4.462814146521604e-07
+2.446778851529128e-08
+-1.34876031380883e-10
+-5.418180488417404e-11
+1.549700653333357e-10
+2.318384801531644e-11
diff --git a/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t1.dat b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t1.dat
new file mode 100644
index 00000000..240cf7bd
--- /dev/null
+++ b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t1.dat
@@ -0,0 +1,1797 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 1792
+# columns: 1
+-7.401428302151684e-26
+7.922697553420489e-07
+-1.875057667512554e-11
+1.095255657257064e-06
+-7.254531215578791e-25
+-8.654134075852725e-08
+4.005552832834323e-11
+-1.19637225697687e-07
+4.550392969141362e-25
+-1.402018357707416e-06
+9.941341056329304e-12
+-1.938189040410401e-06
+-2.346484995263977e-25
+7.685162585050643e-08
+1.847606325015861e-11
+1.062417915349865e-07
+-1.60109267909424e-25
+-8.031493557512801e-07
+-1.635229619347723e-11
+-1.11029592637384e-06
+8.296206055629447e-25
+-1.13073045763497e-07
+-4.555410883692178e-11
+-1.563151900895929e-07
+4.04690839196107e-25
+1.409145066409681e-06
+1.305679230067453e-11
+1.948041205441239e-06
+2.28434740063358e-25
+6.547241641855312e-08
+-1.82250438683724e-11
+9.0510893838539e-08
+7.401401809818956e-26
+-7.92269755361671e-07
+1.875057657144385e-11
+-1.095255657287035e-06
+7.25453152422545e-25
+8.654134073877896e-08
+-4.005552842402494e-11
+1.196372256675192e-07
+-4.550392129572717e-25
+1.402018357694834e-06
+-9.941341116089154e-12
+1.938189040391179e-06
+2.346485450216417e-25
+-7.685162587408275e-08
+-1.847606336756966e-11
+-1.06241791571022e-07
+1.601090067613589e-25
+8.031493557316999e-07
+1.635229608918131e-11
+1.110295926343921e-06
+-8.296206262181059e-25
+1.130730457445303e-07
+4.555410874281551e-11
+1.5631519006062e-07
+-4.046907608136894e-25
+-1.409145066422226e-06
+-1.305679235811395e-11
+-1.9480412054604e-06
+-2.284346714315189e-25
+-6.547241644253983e-08
+1.82250437503814e-11
+-9.051089387519316e-08
+-4.349921114001833e-22
+-1.433054180677397e-08
+9.593917810677065e-11
+-8.36948894767197e-09
+-4.816073364698791e-17
+-1.103922201779918e-05
+7.744228978602245e-12
+-6.443500158372017e-06
+1.350223302217053e-18
+9.378504177375053e-09
+-6.284231711262935e-11
+5.479382418471033e-09
+-1.537112726193304e-17
+7.980608260009367e-06
+4.929175018979717e-13
+4.6582130697684e-06
+4.108965939255254e-22
+1.433054166784061e-08
+-9.593917721728812e-11
+8.369488903300028e-09
+-4.81836850867616e-17
+1.103922201755777e-05
+-7.744326081821614e-12
+6.443500158223918e-06
+1.348629997830966e-18
+-9.378504302920864e-09
+6.284232067293469e-11
+-5.479382456585654e-09
+-1.535455946489658e-17
+-7.980608260201286e-06
+-4.929477288759537e-13
+-4.658213069852277e-06
+-1.090333367534645e-18
+0.0007338027022587515
+-1.105334220239245e-11
+-0.0006908053714329563
+-6.892649295994197e-17
+3.412366010671785e-09
+5.412140871590153e-11
+-3.183134893604697e-09
+3.156725740666201e-18
+-0.001515014450690414
+1.709482376257189e-12
+0.001426241836820502
+-2.200249926745886e-17
+1.678241455579879e-08
+2.656084257643514e-10
+-1.566020415740688e-08
+-1.250051752953488e-18
+0.0007338027022587522
+-1.105334208602142e-11
+-0.0006908053714329569
+-6.910784816401891e-17
+3.412366011925845e-09
+5.41214088480966e-11
+-3.18313489416776e-09
+3.485986681970459e-18
+-0.001515014450690416
+1.709482148213329e-12
+0.001426241836820503
+-2.205942216521851e-17
+1.678241455619168e-08
+2.656084258051502e-10
+-1.566020415758494e-08
+-2.372424723089062e-23
+-1.207561833360388e-16
+3.415014694155698e-18
+-3.851071166893201e-17
+1.254476531671783e-10
+8.412315143050255e-09
+1.244738576166408e-10
+-6.300240848780494e-09
+-5.203971086844248e-11
+0.0004922536616057272
+-3.922939125599011e-13
+-0.0003684514884371244
+1.906934518617575e-10
+1.285405742085095e-08
+1.906695468794141e-10
+-9.605924188518898e-09
+-2.372424735955161e-23
+-1.207561833360386e-16
+3.415014694155777e-18
+-3.851071166893212e-17
+1.254476527784425e-10
+8.412315143984476e-09
+1.24473857891127e-10
+-6.300240849213114e-09
+-5.203970801301537e-11
+0.0004922536616057378
+-3.922956545113893e-13
+-0.0003684514884371287
+1.906934513171399e-10
+1.285405742248173e-08
+1.906695472608289e-10
+-9.605924189239779e-09
+-2.372424731503578e-23
+-1.207561833360388e-16
+3.415014694155752e-18
+-3.851071166893203e-17
+1.254476528871126e-10
+8.41231514329298e-09
+1.244738578004121e-10
+-6.300240848890518e-09
+-5.203970494237411e-11
+0.0004922536616057224
+-3.922978753188416e-13
+-0.0003684514884371227
+1.90693451550852e-10
+1.285405742111234e-08
+1.906695470886266e-10
+-9.605924188635765e-09
+-2.372424730515311e-23
+-1.207561833360385e-16
+3.415014694155748e-18
+-3.851071166893214e-17
+1.254476529758373e-10
+8.412315144148597e-09
+1.244738577640736e-10
+-6.300240849279567e-09
+-5.203971234042763e-11
+0.0004922536616057342
+-3.922929158167011e-13
+-0.0003684514884371268
+1.906934515323882e-10
+1.285405742266216e-08
+1.906695471228178e-10
+-9.605924189324639e-09
+-8.709320333474468e-24
+-7.676212257231224e-09
+-2.477138927046194e-11
+-1.06109336869296e-08
+2.433599607549905e-26
+-5.910313690791361e-06
+-1.999563974235144e-12
+-8.17059178582526e-06
+1.606499653573916e-23
+5.025203673210876e-09
+1.622581686217751e-11
+6.946036459893616e-09
+1.803209228521971e-26
+4.272755490459126e-06
+-1.272747859437132e-13
+5.906783119209073e-06
+8.709320289992703e-24
+7.676212211113698e-09
+2.47713890407953e-11
+1.061093361648194e-08
+-2.433599626495959e-26
+5.910313690744684e-06
+1.999563746311283e-12
+8.170591785753954e-06
+-1.606499641252235e-23
+-5.025203715827012e-09
+-1.622581707246695e-11
+-6.946036524990331e-09
+-1.803218790572335e-26
+-4.272755490512114e-06
+1.272745219750714e-13
+-5.906783119290034e-06
+6.434004881600746e-19
+-0.0006189229900380946
+-3.907946611713536e-12
+-0.0003612632713840983
+-3.402852249234058e-17
+-2.842135326675864e-09
+1.913479755242624e-11
+-1.663284638820627e-09
+-8.506314546473059e-19
+0.001277832942033004
+6.043934545910681e-13
+0.000745866799507741
+-1.086972143413932e-17
+-1.398431793015915e-08
+9.390675630533888e-11
+-8.183175906410864e-09
+2.489842308755846e-31
+-8.530950225936628e-17
+1.207113112009986e-18
+-2.723990912836004e-17
+-2.294522199215493e-17
+-7.919905886652515e-09
+-1.24302772070694e-10
+7.399826854797602e-09
+8.524281941979125e-18
+-0.005867625736786841
+6.620795507614662e-12
+0.005523810881669892
+-3.488442023911802e-17
+-1.211640920191324e-08
+-1.926713678428027e-10
+1.129790383231802e-08
+2.221958139022539e-31
+-8.530950225936621e-17
+1.20711311201e-18
+-2.723990912836007e-17
+-2.301564874241729e-17
+-7.919905886184139e-09
+-1.243027720113897e-10
+7.399826854581482e-09
+9.748567129142339e-18
+-0.005867625736786846
+6.620794614232047e-12
+0.005523810881669896
+-3.496711270897082e-17
+-1.211640920133066e-08
+-1.926713677893034e-10
+1.129790383205131e-08
+-6.91392387286408e-25
+-0.0003313690055981914
+1.009027471923592e-12
+-0.0004580936975359871
+7.798063023161571e-23
+-1.525009142747228e-09
+-4.940592420032813e-12
+-2.107423867950677e-09
+1.397863211476269e-24
+0.000684146878938961
+-1.560535848131627e-13
+0.0009457836069701103
+-5.806938746166803e-23
+-7.502990194495035e-09
+-2.424662307163659e-11
+-1.036859099460237e-08
+6.764644347772394e-32
+-6.030913961607648e-17
+4.267789335807497e-19
+-1.926306600113697e-17
+-1.125211559094375e-17
+6.611133178704764e-09
+-4.394766984298293e-11
+3.867197056883881e-09
+-5.257525779617175e-18
+0.004949025703729048
+2.340804650807773e-12
+0.002888729692982431
+-1.728710728341991e-17
+1.008605567826773e-08
+-6.811962044378265e-11
+5.903282865626109e-09
+0
+-2.001929941839142e-17
+-1.101938468180251e-19
+-3.058056762802239e-17
+8.388134308895947e-22
+3.545965442703148e-09
+1.134723659818901e-11
+4.900527866640633e-09
+5.413900777085319e-24
+0.002649689468490321
+-6.043931577003746e-13
+0.003663004158911153
+-6.663318924763131e-22
+5.412418743002534e-09
+1.758840583495575e-11
+7.479345577041984e-09
+7.130077220695386e-16
+1.479782143376849e-06
+7.262139629364063e-11
+8.637439297880935e-07
+1.003670076094842e-15
+-1.616404284195186e-07
+-1.551333734421409e-10
+-9.434854887544121e-08
+8.579816821131953e-16
+-2.618655911716249e-06
+-3.85017758174363e-11
+-1.528500639086075e-06
+1.22969743295462e-15
+1.435413982028254e-07
+-7.15562347070399e-11
+8.378477572674451e-08
+7.130108135920254e-16
+-1.500102858493186e-06
+6.333289592860819e-11
+-8.756050185812296e-07
+1.003670167065136e-15
+-2.111941261134251e-07
+1.764313255738082e-10
+-1.232739728564671e-07
+8.579762271601054e-16
+2.631967049717809e-06
+-5.056786660256837e-11
+1.536270276827085e-06
+1.229697479485309e-15
+1.222878772137774e-07
+7.05865419504164e-11
+7.137896494679699e-08
+8.224232222027736e-16
+1.703768880302446e-08
+2.713578253340604e-10
+-1.600697286583897e-08
+8.907979604854924e-16
+1.308767972760177e-05
+2.190505099639346e-11
+-1.232118664747126e-05
+8.895941368404379e-16
+-1.117024067593181e-08
+-1.77743997044676e-10
+1.04807606405725e-08
+1.047135601679523e-15
+-9.461502095594568e-06
+1.395310613100961e-12
+8.907381154552629e-06
+8.224210506343881e-16
+1.703768880302379e-08
+2.713578253353912e-10
+-1.600697286583874e-08
+8.907006450708379e-16
+1.308767972760355e-05
+2.19050510780305e-11
+-1.232118664747207e-05
+8.895983673589631e-16
+-1.117024067598128e-08
+-1.777439970477198e-10
+1.048076064059484e-08
+1.047105556747012e-15
+-9.46150209559401e-06
+1.395310638418776e-12
+8.907381154552383e-06
+7.130108121934597e-16
+-1.479782141942899e-06
+-7.261994569396837e-11
+-8.637439282784905e-07
+1.003669791121967e-15
+1.616404304617536e-07
+1.551354152068888e-10
+9.43485510080994e-08
+8.579761987422608e-16
+2.618655913474968e-06
+3.85035211144035e-11
+1.528500640913279e-06
+1.229697749992119e-15
+-1.435413956989444e-07
+7.155873629037085e-11
+-8.378477311316143e-08
+7.130077171329783e-16
+1.500102859927167e-06
+-6.333144532655172e-11
+8.756050200908834e-07
+1.003669674146578e-15
+2.111941281580266e-07
+-1.764292838151748e-10
+1.232739749898792e-07
+8.579816573031675e-16
+-2.63196704795895e-06
+5.056961189054256e-11
+-1.536270274999847e-06
+1.229697715032252e-15
+-1.222878747110693e-07
+-7.058404036483241e-11
+-7.137896233361733e-08
+8.224216938783595e-16
+-1.703768720140052e-08
+-2.713561195162643e-10
+1.600697468597429e-08
+8.908388618969964e-16
+-1.308767972585354e-05
+-2.190319826080929e-11
+1.23211866494506e-05
+8.895970088768982e-16
+1.117024243947692e-08
+1.777458416320546e-10
+-1.048075866197008e-08
+1.047106022408427e-15
+9.461502097657237e-06
+-1.393137346128895e-12
+-8.907381152226214e-06
+8.224194769657417e-16
+-1.703768720140007e-08
+-2.713561195147199e-10
+1.600697468597394e-08
+8.907434568012273e-16
+-1.308767972585178e-05
+-2.190319818072515e-11
+1.232118664944982e-05
+8.896013538868798e-16
+1.117024243942516e-08
+1.777458416285994e-10
+-1.048075866194688e-08
+1.047074496837039e-15
+9.461502097657813e-06
+-1.393137319715584e-12
+-8.907381152226474e-06
+1.668873988465593e-11
+-6.156054775991807e-05
+1.018907873416919e-11
+4.6078022305988e-05
+-5.377340618929225e-11
+-3.62099238374895e-09
+-5.368412970410223e-11
+2.707169472939791e-09
+-1.343574266953324e-11
+0.0001270993489014422
+-1.003662572454915e-13
+-9.513376523910647e-05
+-2.647445729133706e-10
+-1.7812015642647e-08
+-2.639737766844113e-10
+1.332155753521105e-08
+1.668873952933125e-11
+-6.156054775991939e-05
+1.018907895137102e-11
+4.607802230598854e-05
+-5.377340729834314e-11
+-3.620992380678864e-09
+-5.368412892482386e-11
+2.707169471559909e-09
+-1.343574191542545e-11
+0.0001270993489014449
+-1.003667241752269e-13
+-9.513376523910755e-05
+-2.647445732653027e-10
+-1.781201564165826e-08
+-2.63973776437279e-10
+1.332155753476807e-08
+1.668873914371668e-11
+-6.156054775991748e-05
+1.018907922675837e-11
+4.607802230598777e-05
+-5.377340688629471e-11
+-3.620992383156153e-09
+-5.368412924028266e-11
+2.707169472671869e-09
+-1.343574112178946e-11
+0.0001270993489014409
+-1.003672896770105e-13
+-9.513376523910598e-05
+-2.647445731310792e-10
+-1.781201564246218e-08
+-2.639737765392846e-10
+1.332155753512792e-08
+1.668874007028038e-11
+-6.156054775991895e-05
+1.018907860889866e-11
+4.60780223059883e-05
+-5.377340681207586e-11
+-3.620992380273393e-09
+-5.368412923717985e-11
+2.70716947138127e-09
+-1.343574303888478e-11
+0.000127099348901444
+-1.00366007336891e-13
+-9.513376523910708e-05
+-2.647445731136692e-10
+-1.781201564153208e-08
+-2.639737765345982e-10
+1.33215575347114e-08
+7.371988806601847e-16
+8.994498454165632e-16
+8.910053974432096e-16
+1.204944691608484e-15
+-1.924454128416482e-09
+-1.489288597051768e-10
+3.679571342265053e-09
+3.231060794856045e-10
+-5.668261251598945e-05
+-4.237482753573077e-08
+0.0001025782061584379
+-3.79230727368465e-08
+-2.882013539014847e-09
+-6.440991333584034e-10
+5.625756010002738e-09
+1.206319979814405e-10
+7.371988806003818e-16
+8.994498463672992e-16
+8.910053974931843e-16
+1.204944691157557e-15
+2.307979127305344e-09
+1.219414796136808e-10
+-3.931007458001754e-09
+-3.091182144946964e-10
+5.668261577254581e-05
+4.237460464271309e-08
+-0.0001025782082898959
+3.79231915611545e-08
+3.46787761618454e-09
+6.028732259952426e-10
+-6.009845457933956e-09
+-9.926580683050131e-11
+7.371988806601844e-16
+8.994498454165634e-16
+8.910053974432098e-16
+1.204944691608484e-15
+-1.924454129290614e-09
+-1.489288589751808e-10
+3.679571342856688e-09
+3.231060791416435e-10
+-5.668261251599768e-05
+-4.237482753025815e-08
+0.0001025782061584428
+-3.792307273937041e-08
+-2.882013540472493e-09
+-6.440991321402535e-10
+5.625756010995925e-09
+1.206319974082045e-10
+7.371988806003819e-16
+8.994498463672992e-16
+8.910053974931843e-16
+1.204944691157557e-15
+2.307979127704274e-09
+1.219414799588994e-10
+-3.931007458254339e-09
+-3.091182146329196e-10
+5.66826157725581e-05
+4.237460465237372e-08
+-0.0001025782082899036
+3.792319155692998e-08
+3.467877617024305e-09
+6.028732267150407e-10
+-6.009845458460241e-09
+-9.926580712929586e-11
+7.371988806601845e-16
+8.994498454165632e-16
+8.910053974432096e-16
+1.204944691608484e-15
+-1.924454128797189e-09
+-1.48928859385082e-10
+3.67957134252351e-09
+3.23106079340363e-10
+-5.668261251598384e-05
+-4.237482754259731e-08
+0.0001025782061584333
+-3.792307273374852e-08
+-2.882013539439779e-09
+-6.440991330016846e-10
+5.625756010290103e-09
+1.206319978188417e-10
+7.371988806003818e-16
+8.994498463672992e-16
+8.910053974931843e-16
+1.204944691157557e-15
+2.307979127306795e-09
+1.219414796147328e-10
+-3.931007458004103e-09
+-3.091182144965544e-10
+5.668261577254797e-05
+4.237460464288295e-08
+-0.0001025782082898971
+3.79231915610972e-08
+3.467877616187244e-09
+6.028732259973846e-10
+-6.00984545793446e-09
+-9.926580683031789e-11
+7.371988806601844e-16
+8.994498454165634e-16
+8.910053974432098e-16
+1.204944691608484e-15
+-1.924454129289174e-09
+-1.489288589760541e-10
+3.679571342853875e-09
+3.231060791422066e-10
+-5.668261251599875e-05
+-4.237482753038333e-08
+0.0001025782061584432
+-3.792307273938729e-08
+-2.882013540469635e-09
+-6.440991321431352e-10
+5.625756010995399e-09
+1.206319974093718e-10
+7.37198880600382e-16
+8.994498463672994e-16
+8.910053974931843e-16
+1.204944691157557e-15
+2.307979127995043e-09
+1.219414802058882e-10
+-3.931007458437298e-09
+-3.091182147404885e-10
+5.668261577255222e-05
+4.237460464698699e-08
+-0.0001025782082898998
+3.79231915593482e-08
+3.467877617339147e-09
+6.028732269844075e-10
+-6.009845458658886e-09
+-9.926580724630723e-11
+8.326566785774088e-16
+-1.754448485256226e-06
+2.054030986076573e-10
+1.651645784253984e-06
+1.077210386801264e-15
+1.916386889480022e-07
+-4.387852690070627e-10
+-1.804124503362731e-07
+7.8352603504264e-16
+3.104710386524777e-06
+-1.089011715846914e-10
+-2.922789362571909e-06
+1.207818227842169e-15
+-1.701858489379636e-07
+-2.023939503675983e-10
+1.602128097668827e-07
+8.391344035100688e-16
+1.778540548072231e-06
+1.791312589392356e-10
+-1.6743264588995e-06
+9.377286933016584e-16
+2.504009542241148e-07
+4.990211748464676e-10
+-2.357241259480903e-07
+7.739766251602469e-16
+-3.120491940137435e-06
+-1.430292399477997e-10
+2.937646395717845e-06
+1.270321963231084e-15
+-1.449854265690084e-07
+1.996465994473784e-10
+1.364903743839341e-07
+-2.711056663284695e-10
+-1.821462033193514e-08
+-2.69052841562527e-10
+1.363233395215066e-08
+-2.674705068226353e-11
+-1.098788362423038e-06
+-1.862408585733736e-11
+8.227922135202846e-07
+1.775454756391755e-10
+1.192952262657025e-08
+1.761975105068476e-10
+-8.915891602765393e-09
+6.073468474045443e-12
+7.937228239929203e-07
+-2.442626055237103e-13
+-5.943536929359161e-07
+-2.711056618784492e-10
+-1.821462039489475e-08
+-2.690528456882711e-10
+1.363233398040727e-08
+-2.674704642532088e-11
+-1.098788362494895e-06
+-1.862409003646028e-11
+8.227922135525245e-07
+1.775454804791393e-10
+1.192952255852659e-08
+1.761975060296282e-10
+-8.915891572227363e-09
+6.073473991395361e-12
+7.937228239113585e-07
+-2.442677912196438e-13
+-5.94353692899312e-07
+8.329614453236483e-16
+-1.754448485282306e-06
+2.054030981556883e-10
+1.651645784265649e-06
+1.077643803140812e-15
+1.916386889112748e-07
+-4.387852696446234e-10
+-1.80412450319846e-07
+7.838983893192793e-16
+3.104710386493388e-06
+-1.089011721312119e-10
+-2.922789362557871e-06
+1.208348707011871e-15
+-1.701858489829738e-07
+-2.023939511494931e-10
+1.602128097870145e-07
+8.394391604734307e-16
+1.778540548046155e-06
+1.791312584873124e-10
+-1.674326458887838e-06
+9.381598813516965e-16
+2.504009541873875e-07
+4.990211742103809e-10
+-2.357241259316634e-07
+7.743489961038946e-16
+-3.120491940168831e-06
+-1.430292404943901e-10
+2.937646395731889e-06
+1.270853437574295e-15
+-1.449854266140185e-07
+1.996465986648378e-10
+1.364903744040658e-07
+-2.711056663296514e-10
+-1.821462033193404e-08
+-2.690528415617183e-10
+1.36323339521504e-08
+-2.674705156435765e-11
+-1.098788362422292e-06
+-1.862408526946473e-11
+8.227922135199411e-07
+1.77545475670117e-10
+1.192952262654421e-08
+1.761975104861959e-10
+-8.915891602753493e-09
+6.073468205262125e-12
+7.937228239931477e-07
+-2.442624264242405e-13
+-5.943536929360217e-07
+-2.711056618803622e-10
+-1.821462039489648e-08
+-2.69052845687029e-10
+1.36323339804078e-08
+-2.674704561581925e-11
+-1.098788362494212e-06
+-1.862409055702556e-11
+8.227922135522286e-07
+1.775454804524113e-10
+1.192952255850398e-08
+1.761975060468196e-10
+-8.915891572217391e-09
+6.073474238017828e-12
+7.937228239115665e-07
+-2.442679498964433e-13
+-5.943536928994015e-07
+8.326510582675512e-16
+1.754448487001295e-06
+-2.054014527044029e-10
+-1.651645782424156e-06
+1.077210901407882e-15
+-1.916386866662039e-07
+4.387873887699697e-10
+1.804124527050787e-07
+7.835360081517713e-16
+-3.104710384857072e-06
+1.089026990060433e-10
+2.922789364287494e-06
+1.207817650570745e-15
+1.701858514898757e-07
+2.023963155587621e-10
+-1.602128071206612e-07
+8.391400441666853e-16
+-1.778540546313301e-06
+-1.791295996051642e-10
+1.674326460744328e-06
+9.377295981284287e-16
+-2.504009522448157e-07
+-4.990193440038262e-10
+2.35724127997774e-07
+7.739667294929202e-16
+3.120491941784482e-06
+1.43030747550939e-10
+-2.93764639402417e-06
+1.270321531412757e-15
+1.449854292566048e-07
+-1.996441047892681e-10
+-1.364903715948394e-07
+2.711074201486333e-10
+1.821462216174995e-08
+2.690545513075494e-10
+-1.363233188147546e-08
+2.674895641648488e-11
+1.098788364426808e-06
+1.862593696893252e-11
+-8.227922112697455e-07
+-1.775437783098689e-10
+-1.192952084211091e-08
+-1.761958778162138e-10
+8.915893595895374e-09
+-6.071326447589524e-12
+-7.937228217396307e-07
+2.46337575934685e-13
+5.943536954618771e-07
+2.711074245981429e-10
+1.821462209878896e-08
+2.690545471821969e-10
+-1.363233185321851e-08
+2.674896069370162e-11
+1.098788364355001e-06
+1.862593277714011e-11
+-8.227922112375258e-07
+-1.775437734686849e-10
+-1.192952091015139e-08
+-1.761958822943297e-10
+8.915893626432515e-09
+-6.071320944905626e-12
+-7.937228218212279e-07
+2.463323994283532e-13
+5.943536954984959e-07
+8.329558043305167e-16
+1.754448486975219e-06
+-2.054014531563169e-10
+-1.651645782412494e-06
+1.077644328605474e-15
+-1.916386867029316e-07
+4.387873881324094e-10
+1.804124527215061e-07
+7.839084227867545e-16
+-3.104710384888469e-06
+1.08902698459429e-10
+2.922789364301537e-06
+1.208348125939809e-15
+1.70185851444866e-07
+2.023963147768849e-10
+-1.602128071005298e-07
+8.394448560314259e-16
+-1.77854054633938e-06
+-1.791296000571706e-10
+1.674326460755993e-06
+9.381607891755943e-16
+-2.504009522815437e-07
+-4.990193446399373e-10
+2.357241280142014e-07
+7.743390406037728e-16
+3.120491941753092e-06
+1.430307470044305e-10
+-2.937646394010132e-06
+1.270853006275307e-15
+1.44985429211595e-07
+-1.996441055718101e-10
+-1.364903715747078e-07
+2.71107420146791e-10
+1.821462216175167e-08
+2.690545513087416e-10
+-1.363233188147607e-08
+2.674895555833498e-11
+1.098788364427534e-06
+1.862593754084846e-11
+-8.227922112700817e-07
+-1.775437782773828e-10
+-1.19295208421384e-08
+-1.761958778377898e-10
+8.915893595908023e-09
+-6.071326733641725e-12
+-7.93722821739389e-07
+2.463377665770964e-13
+5.943536954617662e-07
+2.711074245968575e-10
+1.821462209878774e-08
+2.69054547183026e-10
+-1.363233185321804e-08
+2.674896148129262e-11
+1.098788364355665e-06
+1.862593227050147e-11
+-8.227922112378124e-07
+-1.775437734968764e-10
+-1.192952091017518e-08
+-1.761958822761828e-10
+8.915893626442725e-09
+-6.071320682388588e-12
+-7.937228218210069e-07
+2.463322306422154e-13
+5.943536954983996e-07
+7.088610973481149e-06
+5.27830246418712e-09
+-1.282820029147282e-05
+4.753359843483649e-09
+8.151639530881285e-10
+1.579824505990436e-10
+-1.584587778314053e-09
+-5.499440035464946e-11
+-1.463538761899323e-05
+-1.094113276616759e-08
+2.648557894289611e-05
+-9.791694487133691e-09
+4.023144581588376e-09
+6.826899726736069e-10
+-7.793983492254868e-09
+-3.551114199659488e-10
+-7.088580160327331e-06
+-5.280427837117498e-09
+1.282818010010509e-05
+-4.752255937459671e-09
+-9.802092116969665e-10
+-1.463662357030254e-10
+1.692794017437214e-09
+4.897821954387288e-11
+1.463538846107495e-05
+1.094107638602522e-08
+-2.648557949220232e-05
+9.791726809763163e-09
+-4.83506164046598e-09
+-6.255525181398665e-10
+8.326278718074637e-09
+3.255067724874712e-10
+7.088610973482176e-06
+5.278302463504329e-09
+-1.282820029147342e-05
+4.753359843798373e-09
+8.151639503011748e-10
+1.579824529274392e-10
+-1.584587776419716e-09
+-5.49944014509547e-11
+-1.46353876189953e-05
+-1.094113276479056e-08
+2.648557894289733e-05
+-9.791694487765439e-09
+4.023144580693796e-09
+6.82689973421223e-10
+-7.793983491646409e-09
+-3.551114203179225e-10
+-7.088580160328867e-06
+-5.280427838324998e-09
+1.282818010010606e-05
+-4.752255936931607e-09
+-9.802092102060011e-10
+-1.463662344213866e-10
+1.692794016499933e-09
+4.897821901741717e-11
+1.463538846107809e-05
+1.094107638850609e-08
+-2.648557949220431e-05
+9.791726808682013e-09
+-4.835061639980515e-09
+-6.25552517722676e-10
+8.326278717769541e-09
+3.255067723158013e-10
+7.088610973480446e-06
+5.278302465049198e-09
+-1.282820029147224e-05
+4.75335984309548e-09
+8.1516395213767e-10
+1.579824513976911e-10
+-1.584587777670297e-09
+-5.499440071794611e-11
+-1.463538761899176e-05
+-1.094113276795946e-08
+2.648557894289491e-05
+-9.791694486325605e-09
+4.023144581291444e-09
+6.826899729233022e-10
+-7.793983492053765e-09
+-3.551114200795572e-10
+-7.0885801603276e-06
+-5.280427837139366e-09
+1.282818010010524e-05
+-4.752255937453056e-09
+-9.802092116924248e-10
+-1.463662356991367e-10
+1.692794017434167e-09
+4.897821954203331e-11
+1.46353884610755e-05
+1.094107638606899e-08
+-2.648557949220263e-05
+9.791726809749758e-09
+-4.835061640464666e-09
+-6.255525181386187e-10
+8.326278718073824e-09
+3.255067724870297e-10
+7.088610973482311e-06
+5.27830246351844e-09
+-1.282820029147347e-05
+4.753359843800349e-09
+8.151639503067487e-10
+1.579824529228005e-10
+-1.584587776423606e-09
+-5.499440144884057e-11
+-1.463538761899559e-05
+-1.094113276482146e-08
+2.648557894289743e-05
+-9.791694487770561e-09
+4.023144580695573e-09
+6.826899734196793e-10
+-7.793983491647449e-09
+-3.551114203172528e-10
+-7.088580160328127e-06
+-5.280427837650764e-09
+1.282818010010557e-05
+-4.752255937235378e-09
+-9.802092094922199e-10
+-1.463662338126787e-10
+1.692794016050101e-09
+4.897821875266753e-11
+1.463538846107656e-05
+1.094107638709904e-08
+-2.64855794922033e-05
+9.791726809311297e-09
+-4.835061639757943e-09
+-6.255525175327795e-10
+8.326278717629291e-09
+3.255067722331782e-10
+6.600169332806697e-16
+1.221965449574297e-15
+5.955837201569006e-16
+1.427284797950182e-15
+3.348013044981921e-10
+1.055997730510509e-11
+-1.357753751602975e-10
+2.711526303468778e-10
+-1.99149061772118e-06
+-3.160753568761673e-07
+3.485877961354542e-06
+1.478355166010281e-07
+2.842527752333764e-10
+-7.086256902808313e-10
+1.229245111249463e-11
+1.442557678814477e-10
+6.885097778310125e-16
+9.129182197456515e-16
+5.534523999064691e-16
+1.566579853719241e-15
+-3.088312085392218e-10
+1.905406346761554e-10
+2.974953822843103e-10
+1.307014519530206e-10
+-1.93802745896382e-06
+1.856764509472645e-07
+3.450792696097165e-06
+-2.03519611841418e-07
+-1.724366800793455e-10
+-2.682411861835341e-10
+3.283824352999995e-10
+-7.784741232115641e-11
+6.60016933285056e-16
+1.221965449842453e-15
+5.955837202341462e-16
+1.427284798056586e-15
+-5.532029202856351e-11
+-2.344416451229396e-10
+-5.59995427174612e-11
+-1.53822952057919e-10
+1.991492991371441e-06
+3.160734577606921e-07
+-3.485879584582258e-06
+-1.478345201105841e-07
+1.426758922486727e-10
+3.666274004295404e-10
+-3.052442261766053e-10
+3.49730021564709e-11
+6.885097777864114e-16
+9.129182199120061e-16
+5.534523997650785e-16
+1.566579853823931e-15
+5.693011992094541e-10
+4.271526156704369e-11
+-4.612491858227112e-10
+-2.181292288749948e-10
+1.938029674334731e-06
+-1.856744694314324e-07
+-3.450794086192044e-06
+2.035188708005663e-07
+5.703247229708325e-10
+6.245571063388423e-10
+-5.785300593421351e-10
+-5.570719911922091e-11
+6.600169332806693e-16
+1.221965449574298e-15
+5.955837201569009e-16
+1.427284797950182e-15
+3.348013035583732e-10
+1.055997804183401e-11
+-1.357753744980755e-10
+2.711526299281866e-10
+-1.991490617730766e-06
+-3.16075356869192e-07
+3.485877961361132e-06
+1.478355165967872e-07
+2.842527736357686e-10
+-7.086256890246807e-10
+1.229245224068411e-11
+1.442557671712565e-10
+6.885097778310125e-16
+9.129182197456515e-16
+5.534523999064691e-16
+1.566579853719241e-15
+-3.088312085343744e-10
+1.905406346753592e-10
+2.974953822827003e-10
+1.307014519511307e-10
+-1.938027458963631e-06
+1.856764509487274e-07
+3.450792696097454e-06
+-2.035196118415453e-07
+-1.724366800719655e-10
+-2.682411861841969e-10
+3.283824352938077e-10
+-7.784741231824735e-11
+6.60016933285056e-16
+1.221965449842453e-15
+5.955837202341462e-16
+1.427284798056586e-15
+-5.532029202165102e-11
+-2.344416451209447e-10
+-5.599954272132579e-11
+-1.538229520579997e-10
+1.991492991370961e-06
+3.160734577618745e-07
+-3.48587958458238e-06
+-1.478345201105642e-07
+1.426758922572299e-10
+3.666274004328726e-10
+-3.052442261826142e-10
+3.497300215531431e-11
+6.885097777864116e-16
+9.129182199120063e-16
+5.534523997650783e-16
+1.566579853823931e-15
+5.693011996139835e-10
+4.27152619353035e-11
+-4.612491860757662e-10
+-2.181292289994589e-10
+1.938029674351534e-06
+-1.856744694169184e-07
+-3.450794086202621e-06
+2.035188707957313e-07
+5.703247239308621e-10
+6.245571072122005e-10
+-5.785300599341617e-10
+-5.570719941772135e-11
+6.600169332806696e-16
+1.221965449574297e-15
+5.955837201569007e-16
+1.427284797950182e-15
+3.348013040043791e-10
+1.055997768930249e-11
+-1.357753748093809e-10
+2.711526301287514e-10
+-1.991490617712029e-06
+-3.160753568840588e-07
+3.485877961347745e-06
+1.478355166060564e-07
+2.842527746861035e-10
+-7.086256898560357e-10
+1.229245149973957e-11
+1.442557676354021e-10
+6.885097778310125e-16
+9.129182197456515e-16
+5.534523999064691e-16
+1.566579853719241e-15
+-3.088312085391554e-10
+1.905406346765578e-10
+2.974953822840114e-10
+1.307014519522049e-10
+-1.938027458963963e-06
+1.856764509480575e-07
+3.450792696097801e-06
+-2.035196118422476e-07
+-1.724366800797937e-10
+-2.682411861834103e-10
+3.283824353005868e-10
+-7.784741232078377e-11
+6.60016933285056e-16
+1.221965449842453e-15
+5.955837202341462e-16
+1.427284798056586e-15
+-5.532029202764835e-11
+-2.344416451231598e-10
+-5.599954271934126e-11
+-1.538229520576104e-10
+1.991492991371453e-06
+3.160734577616518e-07
+-3.485879584582519e-06
+-1.478345201115738e-07
+1.426758922479743e-10
+3.666274004298263e-10
+-3.052442261751423e-10
+3.497300215610011e-11
+6.885097777864114e-16
+9.129182199120061e-16
+5.534523997650785e-16
+1.566579853823931e-15
+5.69301199211725e-10
+4.271526156837343e-11
+-4.612491858226158e-10
+-2.181292288748995e-10
+1.938029674334409e-06
+-1.856744694321122e-07
+-3.450794086192652e-06
+2.035188708021288e-07
+5.703247229741024e-10
+6.245571063423196e-10
+-5.785300593455302e-10
+-5.570719912076283e-11
+6.600169332806693e-16
+1.221965449574298e-15
+5.955837201569009e-16
+1.427284797950182e-15
+3.348013035610684e-10
+1.055997804067207e-11
+-1.357753744986254e-10
+2.711526299294507e-10
+-1.991490617730807e-06
+-3.160753568692511e-07
+3.485877961361071e-06
+1.478355165982591e-07
+2.842527736392242e-10
+-7.086256890282585e-10
+1.229245223724039e-11
+1.442557671728769e-10
+6.885097778310125e-16
+9.129182197456515e-16
+5.534523999064691e-16
+1.566579853719241e-15
+-3.088312085346625e-10
+1.905406346761509e-10
+2.97495382281687e-10
+1.307014519522297e-10
+-1.938027458964024e-06
+1.856764509476164e-07
+3.450792696097776e-06
+-2.035196118424346e-07
+-1.724366800717634e-10
+-2.682411861849596e-10
+3.283824352946432e-10
+-7.784741231924962e-11
+6.60016933285056e-16
+1.221965449842453e-15
+5.955837202341462e-16
+1.427284798056586e-15
+-5.5320292022101e-11
+-2.344416451213566e-10
+-5.599954272127283e-11
+-1.538229520581979e-10
+1.991492991371487e-06
+3.160734577608436e-07
+-3.48587958458242e-06
+-1.478345201114496e-07
+1.42675892258232e-10
+3.666274004335214e-10
+-3.05244226183027e-10
+3.497300215517831e-11
+6.885097777864118e-16
+9.129182199120063e-16
+5.534523997650783e-16
+1.566579853823931e-15
+5.693012000583407e-10
+4.27152623474029e-11
+-4.612491863469882e-10
+-2.181292291380322e-10
+1.93802967434178e-06
+-1.856744694246618e-07
+-3.450794086196962e-06
+2.035188707997093e-07
+5.703247244150204e-10
+6.245571076651847e-10
+-5.785300602336595e-10
+-5.570719956621012e-11
+2.49075393962054e-07
+3.950513090399016e-08
+-4.359489700006549e-07
+-1.847652878086873e-08
+-9.287753330808366e-11
+1.587988627504524e-10
+8.916044197647215e-12
+-5.584677629234047e-11
+-5.142006659631238e-07
+-8.161030542281589e-08
+9.000498197938846e-07
+3.817096722548461e-08
+-5.08415744805703e-10
+6.168233061791998e-10
+9.368059291795258e-11
+-3.359511623262923e-10
+2.423577057817657e-07
+-2.322390599877909e-08
+-4.3153963071824e-07
+2.545303165715682e-08
+6.5443818240576e-11
+4.405692306954284e-11
+-9.96126913248265e-11
+6.297851320277984e-12
+-5.003965376083174e-07
+4.794145422956942e-08
+8.909908431720228e-07
+-5.254853680333037e-08
+3.89815222950728e-10
+8.989083961566902e-11
+-5.186167301336389e-10
+-3.195488341678339e-11
+-2.490529369291279e-07
+-3.952312865070744e-08
+4.359335945757641e-07
+1.848593664866899e-08
+-2.739326903475204e-11
+-6.244944539195714e-11
+7.361459893150215e-11
+5.358904380843667e-12
+5.142012799112876e-07
+8.160981657643629e-08
+-9.000502382457079e-07
+-3.817070792546996e-08
+-8.324078992296268e-11
+-1.428585507298486e-10
+3.12310055821275e-10
+8.757359791136456e-11
+-2.423367473989774e-07
+2.324264687718225e-08
+4.315264627619825e-07
+-2.546007331176246e-08
+-1.775333545437585e-10
+-1.444343441835216e-10
+1.700846326502032e-10
+3.133060929132203e-11
+5.003971106991546e-07
+-4.794094122282749e-08
+-8.909912014442777e-07
+5.254834752943774e-08
+-9.412255229349199e-10
+-5.836873341757037e-10
+8.652868225414232e-10
+2.17049300604797e-10
+2.490753939632522e-07
+3.950513090311834e-08
+-4.359489700014757e-07
+-1.847652878033959e-08
+-9.287753634200427e-11
+1.587988651336675e-10
+8.916046338651503e-12
+-5.584677764196837e-11
+-5.142006659655397e-07
+-8.161030542105952e-08
+9.000498197955408e-07
+3.817096722441254e-08
+-5.084157457804699e-10
+6.168233069451661e-10
+9.368059360593827e-11
+-3.359511627598724e-10
+2.423577057817425e-07
+-2.322390599896171e-08
+-4.315396307182768e-07
+2.545303165717249e-08
+6.544381825513823e-11
+4.405692306755186e-11
+-9.961269133445358e-11
+6.297851321888738e-12
+-5.003965376082685e-07
+4.794145422994641e-08
+8.909908431720978e-07
+-5.254853680336263e-08
+3.898152229553734e-10
+8.989083961488587e-11
+-5.186167301369213e-10
+-3.195488341600603e-11
+-2.490529369290675e-07
+-3.952312865085547e-08
+4.359335945757786e-07
+1.848593664866664e-08
+-2.739326901631253e-11
+-6.244944538580615e-11
+7.361459891970172e-11
+5.35890437930413e-12
+5.142012799111637e-07
+8.160981657674179e-08
+-9.000502382457384e-07
+-3.817070792546506e-08
+-8.324078991708142e-11
+-1.428585507279963e-10
+3.12310055817502e-10
+8.757359791082676e-11
+-2.423367474010794e-07
+2.32426468753707e-08
+4.315264627633023e-07
+-2.546007331116052e-08
+-1.775333528967399e-10
+-1.444343426847539e-10
+1.700846316305039e-10
+3.133060878042085e-11
+5.003971107034647e-07
+-4.794094121910385e-08
+-8.909912014469914e-07
+5.254834752819825e-08
+-9.41225522395759e-10
+-5.836873336849433e-10
+8.652868222078353e-10
+2.170493004373236e-10
+2.490753939609034e-07
+3.950513090497619e-08
+-4.359489699998051e-07
+-1.847652878149753e-08
+-9.287753453678991e-11
+1.587988637049938e-10
+8.916045068617601e-12
+-5.584677684060254e-11
+-5.142006659607251e-07
+-8.161030542487721e-08
+9.000498197921054e-07
+3.817096722679448e-08
+-5.084157451898318e-10
+6.168233064775746e-10
+9.368059319013745e-11
+-3.359511624980313e-10
+2.423577057817837e-07
+-2.322390599887793e-08
+-4.315396307183196e-07
+2.545303165726037e-08
+6.544381824008013e-11
+4.405692306996353e-11
+-9.961269132453292e-11
+6.297851320021854e-12
+-5.003965376083532e-07
+4.794145422977422e-08
+8.909908431721861e-07
+-5.254853680354446e-08
+3.898152229505714e-10
+8.989083961570091e-11
+-5.186167301335871e-10
+-3.195488341670615e-11
+-2.490529369291295e-07
+-3.952312865082768e-08
+4.359335945757966e-07
+1.848593664879285e-08
+-2.739326903466928e-11
+-6.244944539200229e-11
+7.361459893133285e-11
+5.358904380900563e-12
+5.142012799112918e-07
+8.16098165766837e-08
+-9.000502382457757e-07
+-3.817070792572519e-08
+-8.324078992301876e-11
+-1.42858550729954e-10
+3.12310055821421e-10
+8.757359791146471e-11
+-2.423367473989341e-07
+2.324264687726972e-08
+4.315264627620557e-07
+-2.546007331195933e-08
+-1.775333545368505e-10
+-1.444343441773531e-10
+1.700846326460434e-10
+3.133060928906584e-11
+5.003971106990641e-07
+-4.794094122300919e-08
+-8.909912014444333e-07
+5.254834752984387e-08
+-9.412255229327165e-10
+-5.836873341736421e-10
+8.652868225400056e-10
+2.170493006038444e-10
+2.490753939632582e-07
+3.950513090312705e-08
+-4.359489700014703e-07
+-1.847652878052419e-08
+-9.28775363345355e-11
+1.587988651278143e-10
+8.916046333626699e-12
+-5.584677763884193e-11
+-5.142006659655535e-07
+-8.161030542107112e-08
+9.000498197955286e-07
+3.817096722479265e-08
+-5.084157457781521e-10
+6.168233069432922e-10
+9.368059360426684e-11
+-3.359511627590912e-10
+2.42357705781791e-07
+-2.322390599882326e-08
+-4.315396307183166e-07
+2.545303165728397e-08
+6.54438182551184e-11
+4.405692306765404e-11
+-9.961269133455629e-11
+6.297851322020187e-12
+-5.003965376083706e-07
+4.794145422965871e-08
+8.909908431721812e-07
+-5.254853680359226e-08
+3.898152229554013e-10
+8.989083961493705e-11
+-5.186167301368734e-10
+-3.195488341596805e-11
+-2.490529369291337e-07
+-3.952312865072597e-08
+4.359335945757842e-07
+1.848593664877711e-08
+-2.739326901570227e-11
+-6.244944538521796e-11
+7.361459891928111e-11
+5.358904379072159e-12
+5.142012799112982e-07
+8.160981657647651e-08
+-9.000502382457486e-07
+-3.8170707925694e-08
+-8.324078991691686e-11
+-1.428585507276143e-10
+3.123100558173723e-10
+8.757359791084785e-11
+-2.423367473998588e-07
+2.324264687633892e-08
+4.315264627625972e-07
+-2.546007331165917e-08
+-1.775333518014113e-10
+-1.444343416642662e-10
+1.700846309571929e-10
+3.133060844186632e-11
+5.003971107009136e-07
+-4.794094122112472e-08
+-8.909912014455143e-07
+5.254834752923318e-08
+-9.412255220536543e-10
+-5.836873333660818e-10
+8.65286821997435e-10
+2.170493003316283e-10
+2.085402405653838e-09
+3.690109834393648e-10
+-4.196111631819937e-09
+-1.632941967907588e-10
+6.352515443424052e-08
+-8.462533628401714e-09
+-1.149463737917504e-07
+4.265020030395227e-09
+-3.587374228044681e-09
+-5.595622849846968e-10
+6.771398732967959e-09
+2.4198971336893e-10
+-4.58949836279292e-08
+6.129939910889973e-09
+8.302436525886246e-08
+-3.089007104085278e-09
+-2.085400549396771e-09
+-3.690089079833989e-10
+4.196113413396607e-09
+1.632964461195579e-10
+-6.352515252425935e-08
+8.46253575359956e-09
+1.149463756078484e-07
+-4.265017749974494e-09
+3.587376006998014e-09
+5.595642616651018e-10
+-6.771397036312982e-09
+-2.419875964184518e-10
+4.589498566760339e-08
+-6.129937648423333e-09
+-8.302436333441613e-08
+3.089009527343122e-09
+-2.812349300011168e-09
+-3.741384099754217e-10
+4.67240484554081e-09
+1.469172067350655e-10
+-6.357581402188779e-08
+8.462643071751274e-09
+1.149795612920432e-07
+-4.266247775710179e-09
+4.063389607572099e-09
+5.629238229807349e-10
+-7.083277558216249e-09
+-2.312648942291906e-10
+4.589562303637491e-08
+-6.130130906960333e-09
+-8.3024784963058e-08
+3.089095813770487e-09
+2.812351212802809e-09
+3.741404037588653e-10
+-4.672403102799564e-09
+-1.469149189255772e-10
+6.357581599324532e-08
+-8.462641029235154e-09
+-1.149795595177769e-07
+4.266250095267564e-09
+-4.063387770173725e-09
+-5.629219091790038e-10
+7.08327921544652e-09
+2.312670413737721e-10
+-4.589562092592893e-08
+6.130133079773479e-09
+8.302478683937553e-08
+-3.089093347932449e-09
+2.08540243235275e-09
+3.690109606971194e-10
+-4.196111649777679e-09
+-1.632941856751158e-10
+6.352515446398649e-08
+-8.462533653767848e-09
+-1.149463738117576e-07
+4.265020042795394e-09
+-3.587374199115107e-09
+-5.595623096236599e-10
+6.771398713510824e-09
+2.419897254100358e-10
+-4.589498359357892e-08
+6.12993988162034e-09
+8.302436523576174e-08
+-3.089007089780104e-09
+-2.085400522697506e-09
+-3.690089307260745e-10
+4.196113395438522e-09
+1.632964572354049e-10
+-6.352515249453659e-08
+8.46253572824951e-09
+1.149463755878553e-07
+-4.265017737582449e-09
+3.58737603592671e-09
+5.595642370270922e-10
+-6.771397055769349e-09
+-2.419875843778036e-10
+4.589498570197039e-08
+-6.129937677704572e-09
+-8.302436335752691e-08
+3.08900954165416e-09
+-2.812349326691963e-09
+-3.741384323804058e-10
+4.672404862615602e-09
+1.469172157831442e-10
+-6.357581405248395e-08
+8.462643046065837e-09
+1.149795613116198e-07
+-4.266247765339644e-09
+4.063389578716341e-09
+5.629237987488294e-10
+-7.083277539751176e-09
+-2.312648844422966e-10
+4.589562300179285e-08
+-6.130130935993896e-09
+-8.302478494093267e-08
+3.089095825494326e-09
+2.812351186120849e-09
+3.741403813528393e-10
+-4.672403085724053e-09
+-1.469149098770393e-10
+6.357581596269449e-08
+-8.462641054883284e-09
+-1.149795594982293e-07
+4.266250105622972e-09
+-4.063387799026883e-09
+-5.629219334086244e-10
+7.083279233909986e-09
+2.312670511596737e-10
+-4.589562096054376e-08
+6.130133050712959e-09
+8.302478686152176e-08
+-3.089093336197677e-09
+2.08540240564416e-09
+3.690109834473276e-10
+-4.19611163181316e-09
+-1.632941967945577e-10
+6.352515443336388e-08
+-8.46253362767398e-09
+-1.149463737911616e-07
+4.265020030040955e-09
+-3.58737422801059e-09
+-5.59562285013063e-10
+6.771398732944937e-09
+2.419897133825977e-10
+-4.589498362819897e-08
+6.129939911111307e-09
+8.302436525904276e-08
+-3.089007104193233e-09
+-2.085400549407325e-09
+-3.690089079748944e-10
+4.196113413403912e-09
+1.632964461154933e-10
+-6.352515252511697e-08
+8.46253575430655e-09
+1.149463756084227e-07
+-4.265017750319061e-09
+3.587376007033903e-09
+5.595642616355325e-10
+-6.771397036337115e-09
+-2.419875964041989e-10
+4.589498566731981e-08
+-6.12993764818699e-09
+-8.302436333422537e-08
+3.089009527228134e-09
+-2.81234930001132e-09
+-3.741384099753392e-10
+4.672404845540913e-09
+1.469172067350333e-10
+-6.357581402188097e-08
+8.462643071753491e-09
+1.149795612920385e-07
+-4.266247775711071e-09
+4.063389607572e-09
+5.629238229806748e-10
+-7.083277558216194e-09
+-2.312648942291859e-10
+4.589562303637959e-08
+-6.130130906959327e-09
+-8.302478496306086e-08
+3.089095813770254e-09
+2.812351212802837e-09
+3.741404037589578e-10
+-4.672403102799583e-09
+-1.469149189256284e-10
+6.357581599325699e-08
+-8.462641029232249e-09
+-1.149795595177843e-07
+4.266250095266729e-09
+-4.063387770174109e-09
+-5.629219091790799e-10
+7.083279215446778e-09
+2.312670413738143e-10
+-4.589562092592769e-08
+6.130133079774113e-09
+8.302478683937451e-08
+-3.089093347932762e-09
+2.08540243235275e-09
+3.69010960697021e-10
+-4.196111649777655e-09
+-1.63294185675072e-10
+6.35251544639971e-08
+-8.462533653769947e-09
+-1.149463738117642e-07
+4.265020042796708e-09
+-3.587374199115434e-09
+-5.595623096235915e-10
+6.771398713510993e-09
+2.419897254099954e-10
+-4.589498359357681e-08
+6.129939881619469e-09
+8.302436523576011e-08
+-3.08900708977969e-09
+-2.085400522697604e-09
+-3.690089307261694e-10
+4.196113395438556e-09
+1.63296457235443e-10
+-6.352515249452834e-08
+8.462535728246966e-09
+1.149463755878495e-07
+-4.26501773758112e-09
+3.587376035926529e-09
+5.595642370271537e-10
+-6.771397055769183e-09
+-2.419875843778352e-10
+4.589498570197432e-08
+-6.129937677705201e-09
+-8.302436335752922e-08
+3.089009541654595e-09
+-2.812349326686353e-09
+-3.741384323753637e-10
+4.672404862612228e-09
+1.469172157810605e-10
+-6.357581405163077e-08
+8.462643046803818e-09
+1.149795613110735e-07
+-4.266247765640717e-09
+4.063389578685518e-09
+5.629237987221705e-10
+-7.08327753973155e-09
+-2.312648844313187e-10
+4.58956230020531e-08
+-6.130130935769306e-09
+-8.302478494109913e-08
+3.08909582540276e-09
+2.812351186127198e-09
+3.741403813584698e-10
+-4.672403085727883e-09
+-1.469149098793638e-10
+6.357581596352481e-08
+-8.462641054166093e-09
+-1.149795594987607e-07
+4.266250105330446e-09
+-4.063387799059292e-09
+-5.629219334365691e-10
+7.083279233930596e-09
+2.312670511711782e-10
+-4.589562096026699e-08
+6.13013305095254e-09
+8.30247868613445e-08
+-3.08909333629543e-09
diff --git a/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t2.dat b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t2.dat
new file mode 100644
index 00000000..4fe6ec21
--- /dev/null
+++ b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t2.dat
@@ -0,0 +1,1797 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 1792
+# columns: 1
+-1.189695449116745e-25
+1.183791144408888e-06
+-6.57246333347894e-11
+1.636505384110013e-06
+-1.565577873328866e-24
+-1.211275233056209e-07
+1.287120823813292e-10
+-1.674503136222198e-07
+1.052119039321183e-24
+-2.101003093112649e-06
+3.010512291312686e-11
+-2.904484689959262e-06
+-5.223000615329143e-25
+1.195466336998392e-07
+6.219131300534848e-11
+1.652643562484072e-07
+-4.117480177626687e-25
+-1.208226108432512e-06
+-5.237497936983384e-11
+-1.670285039282219e-06
+1.917181998946404e-24
+-1.807107760523776e-07
+-1.5927765342998e-10
+-2.498187112919433e-07
+8.831244097791592e-25
+2.117023726580814e-06
+4.739805751247152e-11
+2.926632120164689e-06
+5.020347343031304e-25
+9.404421093561686e-08
+-6.080191975755433e-11
+1.300093038809154e-07
+1.189691456685629e-25
+-1.183791144437612e-06
+6.572463309728868e-11
+-1.636505384153888e-06
+1.565577905624063e-24
+1.211275232751492e-07
+-1.287120826035641e-10
+1.674503135756746e-07
+-1.052118919111398e-24
+2.101003093098413e-06
+-3.010512300798634e-11
+2.904484689937514e-06
+5.223001096042332e-25
+-1.195466337378685e-07
+-6.219131329216113e-11
+-1.65264356306535e-07
+4.117476261657619e-25
+1.208226108403787e-06
+5.237497913055193e-11
+1.670285039238319e-06
+-1.917182025992496e-24
+1.807107760245215e-07
+1.592776532203885e-10
+2.498187112493874e-07
+-8.831243008896808e-25
+-2.117023726594831e-06
+-4.739805760121005e-11
+-2.926632120186097e-06
+-5.020346593907407e-25
+-9.404421097489358e-08
+6.080191946548109e-11
+-1.300093039409356e-07
+-1.562159136000625e-21
+-3.208240388106013e-08
+3.213538501904102e-10
+-1.874667247870091e-08
+-5.687477597872834e-17
+-1.656035626848395e-05
+4.322670053071366e-11
+-9.666056159259275e-06
+2.648477955966613e-18
+2.099812031701805e-08
+-2.106737846742015e-10
+1.22779409315218e-08
+-1.811862893857839e-17
+1.197072444698829e-05
+2.58132843983242e-12
+6.987148150889063e-06
+1.32096940834828e-21
+3.208240368207353e-08
+-3.213538482548384e-10
+1.874667241517464e-08
+-5.692637144887119e-17
+1.656035626815834e-05
+-4.322681538130052e-11
+9.666056159068165e-06
+2.643047940355334e-18
+-2.099812049183742e-08
+2.106737918139178e-10
+-1.227794098332295e-08
+-1.808135844719301e-17
+-1.197072444727175e-05
+-2.581363212799525e-12
+-6.987148151007209e-06
+-2.351459899808287e-18
+0.001100680510719987
+-6.116614160407591e-11
+-0.001036185530339255
+-9.256473355534191e-17
+7.735380755685729e-09
+1.806545912922699e-10
+-7.107445061376266e-09
+6.73325883297644e-18
+-0.002272475028878135
+9.483732552167015e-12
+0.002139317993029119
+-2.952011770955958e-17
+3.802982469821839e-08
+8.872002509788205e-10
+-3.497091250209243e-08
+-2.901616004681631e-18
+0.001100680510719989
+-6.116614121484733e-11
+-0.001036185530339256
+-9.311627554048286e-17
+7.735380757954332e-09
+1.80654591689038e-10
+-7.107445062399482e-09
+7.879780219299798e-18
+-0.002272475028878139
+9.483731766120432e-12
+0.002139317993029121
+-2.969050690616713e-17
+3.802982469892651e-08
+8.872002510999764e-10
+-3.497091250241002e-08
+-5.338664167567125e-23
+-1.393203520562533e-16
+6.719192563486947e-18
+-4.430938608784753e-17
+4.173349040506707e-10
+1.882086265049957e-08
+4.203323287997256e-10
+-1.407943248155189e-08
+-2.88558878762405e-10
+0.0007383657353008502
+-2.133040527700062e-12
+-0.0005526632070486448
+6.298299313531659e-10
+2.877159058933347e-08
+6.433754130814144e-10
+-2.140820468417367e-08
+-5.338664198791231e-23
+-1.393203520562527e-16
+6.719192563487156e-18
+-4.430938608784776e-17
+4.173349030849941e-10
+1.882086265245873e-08
+4.203323294915215e-10
+-1.407943248246757e-08
+-2.885588749850446e-10
+0.000738365735300873
+-2.133042606477022e-12
+-0.0005526632070486544
+6.29829929953444e-10
+2.877159059298049e-08
+6.433754140827409e-10
+-2.140820468579367e-08
+-5.338664184897291e-23
+-1.393203520562532e-16
+6.71919256348706e-18
+-4.430938608784758e-17
+4.173349033709223e-10
+1.882086265108454e-08
+4.203323292506269e-10
+-1.407943248181808e-08
+-2.885588645913404e-10
+0.0007383657353008385
+-2.133050106626247e-12
+-0.0005526632070486401
+6.298299307427676e-10
+2.877159058984656e-08
+6.433754134962703e-10
+-2.140820468440293e-08
+-5.338664189234392e-23
+-1.393203520562527e-16
+6.719192563487102e-18
+-4.430938608784779e-17
+4.173349034735906e-10
+1.882086265278231e-08
+4.203323292441615e-10
+-1.407943248259374e-08
+-2.885588836246903e-10
+0.0007383657353008657
+-2.133037189802968e-12
+-0.0005526632070486507
+6.298299302988699e-10
+2.877159059326844e-08
+6.433754138638504e-10
+-2.140820468593057e-08
+-1.960225950949708e-23
+-1.719240889018559e-08
+-8.297320733523363e-11
+-2.376356580081764e-08
+8.136447827699152e-26
+-8.866222034793532e-06
+-1.116110116014332e-11
+-1.225694173469335e-05
+3.614731401706528e-23
+1.125879378430585e-08
+5.439573800305301e-11
+1.556056629642098e-08
+6.140139815377176e-26
+6.408985074955799e-06
+-6.665009326381306e-13
+8.859981113242453e-06
+1.96022594586575e-23
+1.719240882414333e-08
+8.297320683544275e-11
+2.376356569992852e-08
+-8.136445351069342e-26
+8.866222034725837e-06
+1.116110066342203e-11
+1.225694173458993e-05
+-3.614731383668892e-23
+-1.125879384422002e-08
+-5.439573844413475e-11
+-1.556056638793957e-08
+-6.140153442505277e-26
+-6.408985075036966e-06
+6.665003199361423e-13
+-8.859981113366472e-06
+1.444066634037349e-18
+-0.0009283641809039305
+-2.162549672863646e-11
+-0.0005418831095005887
+-4.013065633942932e-17
+-6.309559967667576e-09
+6.387103556665889e-11
+-3.708756769255272e-09
+-2.046509731558933e-18
+0.001916709025416132
+3.353006035618972e-12
+0.001118776750861578
+-1.281996496923319e-17
+-3.105472063002071e-08
+3.136726544096547e-10
+-1.82496244181034e-08
+4.903255130001565e-31
+-9.827471635015906e-17
+2.374970352341227e-18
+-3.135826618164259e-17
+-3.0933204868139e-17
+-1.792178106162357e-08
+-4.163319584222241e-10
+1.65321593318978e-08
+1.834588872216322e-17
+-0.008801257941516243
+3.673033678857489e-11
+0.008285542959243341
+-4.672234710730971e-17
+-2.747835544334413e-08
+-6.425863009748886e-10
+2.522283558031428e-08
+4.274648463566907e-31
+-9.827471635015891e-17
+2.374970352341269e-18
+-3.135826618164266e-17
+-3.117511220021469e-17
+-1.792178106068682e-08
+-4.163319582310594e-10
+1.653215933146629e-08
+2.26577134694652e-17
+-0.008801257941516255
+3.673033378461206e-11
+0.008285542959243351
+-4.694897813788863e-17
+-2.747835544235895e-08
+-6.425863008261479e-10
+2.522283557985602e-08
+-2.331500948934257e-24
+-0.0004970426791161155
+5.583679235416623e-12
+-0.0006871255657825868
+1.754488804838326e-22
+-3.398042713701965e-09
+-1.64914411051012e-11
+-4.692829699615788e-09
+4.717734463627709e-24
+0.001026198791807648
+-8.65742167579992e-13
+0.001418645628568739
+-1.306568036271254e-22
+-1.672133221137634e-08
+-8.098993450698561e-11
+-2.309359703381163e-08
+1.338150462827697e-31
+-6.944836439210023e-17
+8.39678820628777e-19
+-2.217837797978395e-17
+-1.317271369397337e-17
+1.469855800744416e-08
+-1.471955780613934e-10
+8.629812037602237e-09
+-1.177269308324002e-17
+0.007423382134962071
+1.298613485264017e-11
+0.004333003724210804
+-2.045861998928299e-17
+2.238278977202939e-08
+-2.271885693709939e-10
+1.316041139088529e-08
+0
+-2.305008685602263e-17
+-2.168041392305544e-19
+-3.521137904574545e-17
+1.887263677771074e-21
+7.908282871683328e-09
+3.800573131097933e-11
+1.092345855061965e-08
+1.827170677799554e-23
+0.003974450830569089
+-3.353005583687368e-12
+0.005494390893616558
+-1.499187902533833e-21
+1.205729325226964e-08
+5.865983097861012e-11
+1.665090125211805e-08
+5.558200068819614e-16
+2.211053986489995e-06
+2.545509806371306e-10
+1.290586455647071e-06
+1.00031888920041e-15
+-2.262411644837437e-07
+-4.98498725134721e-10
+-1.320547360361859e-07
+7.813399535979086e-16
+-3.924200895387164e-06
+-1.165958379879227e-10
+-2.290544079165079e-06
+1.313715870508753e-15
+2.232845405975263e-07
+-2.408645715939068e-10
+1.303316636409234e-07
+5.558269479872952e-16
+-2.256693678324688e-06
+2.028479931530636e-10
+-1.317225730987799e-06
+1.000319109262077e-15
+-3.375203077082027e-07
+6.16880725541144e-10
+-1.970142653779906e-07
+7.813276614281144e-16
+3.954124340400728e-06
+-1.835710856979222e-10
+2.308009951579119e-06
+1.31371606603587e-15
+1.756533407050611e-07
+2.35486170593072e-10
+1.025283747235887e-07
+7.333697185819573e-16
+3.823682200618606e-08
+9.089267209054438e-10
+-3.585947759477812e-08
+8.362951045805501e-16
+1.963250713128514e-05
+1.222646253109513e-10
+-1.848327097318151e-05
+8.347144418560679e-16
+-2.510625052039013e-08
+-5.958745735201014e-10
+2.349069018643809e-08
+1.055218701626795e-15
+-1.419142278747122e-05
+7.302267647695432e-12
+1.336070670600326e-05
+7.333582861586827e-16
+3.823682200618348e-08
+9.089267209127179e-10
+-3.585947759477719e-08
+8.360432135622263e-16
+1.963250713128838e-05
+1.222646255237542e-10
+-1.848327097318296e-05
+8.347347017217997e-16
+-2.510625052053723e-08
+-5.958745735351238e-10
+2.349069018650417e-08
+1.055141336607178e-15
+-1.419142278747022e-05
+7.302267713326368e-12
+1.336070670600282e-05
+5.558269224073553e-16
+-2.211053985385614e-06
+-2.54549839125649e-10
+-1.290586454441786e-06
+1.000318351684539e-15
+2.262411665352854e-07
+4.985007787631855e-10
+1.320547382258947e-07
+7.813275703144335e-16
+3.924200897018365e-06
+1.165974417358751e-10
+2.290544080884596e-06
+1.31371662730584e-15
+-2.23284537897512e-07
+2.40867268613889e-10
+-1.303316607631808e-07
+5.558199818345879e-16
+2.256693679428874e-06
+-2.028468516346676e-10
+1.317225732193103e-06
+1.00031786500331e-15
+3.375203097675933e-07
+-6.168786719617673e-10
+1.970142675702379e-07
+7.813398546023287e-16
+-3.954124338768837e-06
+1.835726894221693e-10
+-2.308009949859394e-06
+1.313716551045407e-15
+-1.756533380087077e-07
+-2.3548347355266e-10
+-1.025283718470654e-07
+7.333645718036679e-16
+-3.823682061138398e-08
+-9.089251666604159e-10
+3.585947929831694e-08
+8.363860647455127e-16
+-1.963250712966301e-05
+-1.222628441264877e-10
+1.848327097514063e-05
+8.347240953804525e-16
+2.510625217339799e-08
+5.958763407652359e-10
+-2.349068822708074e-08
+1.055152832208911e-15
+1.419142278953569e-05
+-7.300029457844597e-12
+-1.336070670353134e-05
+7.333528985374719e-16
+-3.823682061138289e-08
+-9.089251666525391e-10
+3.585947929831579e-08
+8.361401400200737e-16
+-1.963250712965983e-05
+-1.222628439183208e-10
+1.848327097513922e-05
+8.347449514255554e-16
+2.510625217324366e-08
+5.958763407490208e-10
+-2.349068822701139e-08
+1.055071056275578e-15
+1.419142278953673e-05
+-7.30002938889894e-12
+-1.336070670353182e-05
+9.178604848057638e-11
+-9.233801466066358e-05
+5.690385769272186e-11
+6.911456402797065e-05
+-1.778652916331681e-10
+-8.10422318008864e-09
+-1.811759516664152e-10
+6.036628371148596e-09
+-7.450480422507353e-11
+0.0001906452130828263
+-5.498620428902593e-13
+-0.0001426970264630144
+-8.767215173489313e-10
+-3.986246409658897e-08
+-8.909747880643925e-10
+2.971861509758778e-08
+9.178604800178819e-11
+-9.233801466066642e-05
+5.690385794931638e-11
+6.911456402797185e-05
+-1.778652944475028e-10
+-8.104223173359898e-09
+-1.811759496518109e-10
+6.036628368109597e-09
+-7.450480316892509e-11
+0.000190645213082832
+-5.498626404663543e-13
+-0.0001426970264630168
+-8.767215182429907e-10
+-3.986246409441445e-08
+-8.909747874245921e-10
+2.971861509660912e-08
+9.178604670431443e-11
+-9.233801466066213e-05
+5.69038588829048e-11
+6.911456402797004e-05
+-1.778652931444942e-10
+-8.104223178804727e-09
+-1.811759506515956e-10
+6.036628370565126e-09
+-7.450480051461746e-11
+0.0001906452130828232
+-5.49864545499922e-13
+-0.0001426970264630131
+-8.767215178135058e-10
+-3.986246409619558e-08
+-8.909747877519984e-10
+2.97186150974095e-08
+9.178604909030459e-11
+-9.233801466066553e-05
+5.6903857274265e-11
+6.911456402797138e-05
+-1.778652935881798e-10
+-8.104223172649405e-09
+-1.811759501976144e-10
+6.03662836779912e-09
+-7.450480543115809e-11
+0.0001906452130828301
+-5.498612156439998e-13
+-0.0001426970264630159
+-8.767215179793109e-10
+-3.986246409419692e-08
+-8.90974787591734e-10
+2.971861509651168e-08
+5.901174898673553e-16
+8.556864341785132e-16
+8.328279240081576e-16
+1.270492308048953e-15
+-4.954398946730181e-09
+-6.540149658354167e-10
+9.592562174773028e-09
+1.118582045301265e-09
+-8.50139382920961e-05
+-9.39390717513516e-08
+0.0001538648605975349
+-8.4140063418572e-08
+-7.250158335750463e-09
+-2.366749352646676e-09
+1.46810421796675e-08
+4.822469052777276e-10
+5.90117489688548e-16
+8.556864362198814e-16
+8.328279241524182e-16
+1.270492307051245e-15
+6.236115728918189e-09
+5.053969045127775e-10
+-1.043542590403473e-08
+-1.041323599692722e-09
+8.501395622667333e-05
+9.393674329292286e-08
+-0.0001538648723954512
+8.414127740962006e-08
+9.20822710122361e-09
+2.139702691213201e-09
+-1.596867974031847e-08
+-3.642193664704384e-10
+5.901174898673547e-16
+8.556864341785137e-16
+8.32827924008158e-16
+1.270492308048952e-15
+-4.954398948546102e-09
+-6.540149643164882e-10
+9.592562176021782e-09
+1.11858204458109e-09
+-8.5013938292114e-05
+-9.393907173851843e-08
+0.0001538648605975462
+-8.414006342452462e-08
+-7.250158338966531e-09
+-2.36674934995444e-09
+1.468104218189576e-08
+4.822469040048943e-10
+5.901174896885483e-16
+8.556864362198815e-16
+8.328279241524181e-16
+1.270492307051245e-15
+6.236115729590022e-09
+5.053969050900592e-10
+-1.043542590445602e-08
+-1.041323599917302e-09
+8.501395622669797e-05
+9.393674331285495e-08
+-0.0001538648723954664
+8.414127740106152e-08
+9.208227102932097e-09
+2.139702692672122e-09
+-1.5968679741371e-08
+-3.64219367066747e-10
+5.90117489867355e-16
+8.556864341785133e-16
+8.328279240081577e-16
+1.270492308048953e-15
+-4.954398947634253e-09
+-6.540149650771222e-10
+9.592562175397924e-09
+1.118582044954868e-09
+-8.501393829208079e-05
+-9.393907176745219e-08
+0.0001538648605975232
+-8.414006341125297e-08
+-7.250158336567214e-09
+-2.366749351962805e-09
+1.468104218022986e-08
+4.822469049635831e-10
+5.90117489688548e-16
+8.556864362198814e-16
+8.328279241524182e-16
+1.270492307051245e-15
+6.236115728921933e-09
+5.053969045143696e-10
+-1.04354259040401e-08
+-1.041323599696767e-09
+8.501395622667657e-05
+9.393674329330632e-08
+-0.0001538648723954529
+8.414127740948893e-08
+9.208227101229692e-09
+2.139702691219014e-09
+-1.596867974031972e-08
+-3.642193664702008e-10
+5.901174898673547e-16
+8.556864341785137e-16
+8.32827924008158e-16
+1.270492308048952e-15
+-4.954398948542516e-09
+-6.5401496431836e-10
+9.592562176015129e-09
+1.118582044582563e-09
+-8.501393829211552e-05
+-9.393907173881148e-08
+0.0001538648605975467
+-8.414006342454541e-08
+-7.250158338958258e-09
+-2.366749349962639e-09
+1.468104218189342e-08
+4.822469040081327e-10
+5.901174896885484e-16
+8.556864362198817e-16
+8.328279241524181e-16
+1.270492307051245e-15
+6.236115730177637e-09
+5.053969055923805e-10
+-1.043542590481715e-08
+-1.041323600131042e-09
+8.50139562266856e-05
+9.393674330173297e-08
+-0.0001538648723954586
+8.414127740597263e-08
+9.208227103446145e-09
+2.139702693116115e-09
+-1.596867974168851e-08
+-3.642193672548817e-10
+7.249571748239441e-16
+-2.621469170445278e-06
+7.199780029113104e-10
+2.467852363621741e-06
+1.109750856918446e-15
+2.68219828976625e-07
+-1.40996913313791e-09
+-2.525133565100399e-07
+6.754249711942176e-16
+4.652592526447839e-06
+-3.297844523620888e-10
+-4.379964801769932e-06
+1.284946383294201e-15
+-2.647409563524239e-07
+-6.812704565528155e-10
+2.492201301788909e-07
+7.392691164341266e-16
+2.675575637069019e-06
+5.73739885806718e-10
+-2.518791543878591e-06
+9.029690237671346e-16
+4.002154046849337e-07
+1.74480014115014e-09
+-3.767323356248356e-07
+6.542959743113711e-16
+-4.688066755143519e-06
+-5.192190820058721e-10
+4.413362725834123e-06
+1.377835493354581e-15
+-2.082578266558255e-07
+6.660530016440642e-10
+1.96054182192915e-07
+-9.104871934247913e-10
+-4.089968051202843e-08
+-9.058742243742751e-10
+3.059802578643907e-08
+-1.528950113043943e-10
+-1.649810154654101e-06
+-1.038652317921883e-10
+1.235933121382275e-06
+5.944550168786321e-10
+2.680089527514393e-08
+5.936220828228026e-10
+-2.000053671950838e-08
+3.695451526740282e-11
+1.190462236063524e-06
+-1.243506906503754e-12
+-8.918206638174615e-07
+-9.104871861932931e-10
+-4.089968060021922e-08
+-9.05874231653126e-10
+3.059802582617987e-08
+-1.528950039989588e-10
+-1.649810154762712e-06
+-1.038652397446637e-10
+1.235933121431179e-06
+5.944550252307446e-10
+2.680089517493576e-08
+5.936220744668506e-10
+-2.000053667435263e-08
+3.695452550647438e-11
+1.190462235933245e-06
+-1.243517385509039e-12
+-8.918206637587638e-07
+7.2549075298584e-16
+-2.621469170476513e-06
+7.199780021104161e-10
+2.467852363635715e-06
+1.110746996732639e-15
+2.682198289203774e-07
+-1.409969134600712e-09
+-2.525133564848778e-07
+6.76210921792688e-16
+4.652592526403918e-06
+-3.297844535101072e-10
+-4.379964801750285e-06
+1.286246095341338e-15
+-2.647409564263107e-07
+-6.812704584702669e-10
+2.492201302119434e-07
+7.398028380684348e-16
+2.675575637037792e-06
+5.7373988500583e-10
+-2.518791543864623e-06
+9.039531615435963e-16
+4.00215404628686e-07
+1.744800139695241e-09
+-3.767323355996738e-07
+6.550816736796752e-16
+-4.688066755187455e-06
+-5.192190831539166e-10
+4.41336272585378e-06
+1.379140569157754e-15
+-2.082578267297117e-07
+6.660529997231101e-10
+1.960541822259675e-07
+-9.104871934314442e-10
+-4.089968051202224e-08
+-9.058742243697778e-10
+3.059802578643741e-08
+-1.528950130920845e-10
+-1.649810154652602e-06
+-1.03865230588342e-10
+1.23593312138156e-06
+5.944550169776963e-10
+2.6800895275061e-08
+5.936220827559441e-10
+-2.000053671946936e-08
+3.695451472726614e-11
+1.190462236063977e-06
+-1.243506542865451e-12
+-8.918206638176791e-07
+-9.104871862029598e-10
+-4.089968060022819e-08
+-9.058742316469091e-10
+3.059802582618268e-08
+-1.528950023844646e-10
+-1.649810154761342e-06
+-1.038652407736831e-10
+1.235933121430606e-06
+5.944550251515094e-10
+2.680089517486849e-08
+5.936220745172467e-10
+-2.000053667432395e-08
+3.695452599412853e-11
+1.190462235933659e-06
+-1.243517696441423e-12
+-8.91820663758936e-07
+7.249446046267276e-16
+2.621469171991027e-06
+-7.199765649358009e-10
+-2.467852361948124e-06
+1.109751802548495e-15
+-2.682198265523065e-07
+1.40997130704539e-09
+2.525133590722218e-07
+6.754474712122644e-16
+-4.6525925249534e-06
+3.297857453163227e-10
+4.379964803314092e-06
+1.284945014632489e-15
+2.64740959146797e-07
+6.812729471448467e-10
+-2.492201272346469e-07
+7.392817471047202e-16
+-2.675575635491381e-06
+-5.737384175610222e-10
+2.518791545587544e-06
+9.029713023821216e-16
+-4.002154027249004e-07
+-1.744798404157681e-09
+3.767323376826885e-07
+6.542738041185516e-16
+4.688066756590393e-06
+5.1922033022634e-10
+-4.413362724341686e-06
+1.377834605038619e-15
+2.082578296589225e-07
+-6.660503147897541e-10
+-1.960541790222765e-07
+9.104888024945162e-10
+4.089968223394788e-08
+9.058757919393879e-10
+-3.059802371505276e-08
+1.528968507998055e-10
+1.649810156657799e-06
+1.038670069432621e-10
+-1.235933119013509e-06
+-5.944534727754059e-10
+-2.680089359782833e-08
+-5.936206274821807e-10
+2.000053868052287e-08
+-3.695234071148371e-11
+-1.19046223369042e-06
+1.245592627109612e-12
+8.918206666093377e-07
+9.104888097243042e-10
+4.089968214575247e-08
+9.058757846617442e-10
+-3.059802367531053e-08
+1.528968581495411e-10
+1.649810156549298e-06
+1.038669989638094e-10
+-1.23593311896465e-06
+-5.944534644192516e-10
+-2.680089369802575e-08
+-5.936206358408962e-10
+2.000053872567507e-08
+-3.695233050441482e-11
+-1.190462233820779e-06
+1.245582167701139e-12
+8.918206666680689e-07
+7.254780640719827e-16
+2.6214691719598e-06
+-7.199765657365174e-10
+-2.467852361934157e-06
+1.1107480246139e-15
+-2.682198266085547e-07
+1.409971305582549e-09
+2.525133590973843e-07
+6.762336191118734e-16
+-4.652592524997336e-06
+3.29785744167993e-10
+4.379964803333747e-06
+1.286244690263763e-15
+2.647409590729112e-07
+6.812729452274563e-10
+-2.492201272015951e-07
+7.398156905925545e-16
+-2.675575635522616e-06
+-5.737384183621742e-10
+2.518791545601518e-06
+9.039554825508506e-16
+-4.002154027811501e-07
+-1.744798405612658e-09
+3.767323377078511e-07
+6.550592777238475e-16
+4.688066756546471e-06
+5.192203290786273e-10
+-4.413362724322039e-06
+1.379139669446498e-15
+2.08257829585037e-07
+-6.660503167107049e-10
+-1.960541789892242e-07
+9.104888024856095e-10
+4.08996822339561e-08
+9.058757919452759e-10
+-3.059802371505554e-08
+1.528968490663586e-10
+1.649810156659254e-06
+1.038670081105786e-10
+-1.235933119014205e-06
+-5.944534726710714e-10
+-2.680089359791597e-08
+-5.936206275523595e-10
+2.00005386805643e-08
+-3.695234129073707e-11
+-1.190462233689935e-06
+1.245593017191577e-12
+8.918206666091068e-07
+9.104888097166984e-10
+4.089968214574524e-08
+9.058757846666219e-10
+-3.059802367530808e-08
+1.528968597153916e-10
+1.649810156550628e-06
+1.03866997965437e-10
+-1.235933118965204e-06
+-5.944534645032953e-10
+-2.680089369809706e-08
+-5.936206357873979e-10
+2.000053872570483e-08
+-3.695232998152903e-11
+-1.190462233820336e-06
+1.245581834493201e-12
+8.918206666678826e-07
+1.0631450756113e-05
+1.160693043939485e-08
+-1.92415108491812e-05
+1.059105553837933e-08
+2.060408224384209e-09
+5.896946561856278e-10
+-4.134327416136071e-09
+-2.04956779149614e-10
+-2.195050447953211e-05
+-2.425496342043306e-08
+3.972773617782806e-05
+-2.172487017138975e-08
+1.020793844521341e-08
+2.590740027350206e-09
+-2.033181789011715e-08
+-1.286383303165545e-09
+-1.063128099804851e-05
+-1.162898641008626e-08
+1.924139915576542e-05
+-1.057958618577146e-08
+-2.612017719470552e-09
+-5.257310842388266e-10
+4.497072055810348e-09
+1.717102849094935e-10
+2.195050911133798e-05
+2.425436322081903e-08
+-3.972773922321633e-05
+2.172518529025696e-08
+-1.292145530610777e-08
+-2.276093020912248e-09
+2.211624844073073e-08
+1.122826026501517e-09
+1.063145075611523e-05
+1.160693043778899e-08
+-1.92415108491826e-05
+1.059105553912241e-08
+2.060408218357058e-09
+5.89694661229509e-10
+-4.134327411970459e-09
+-2.049567815368411e-10
+-2.195050447953656e-05
+-2.425496341724947e-08
+3.972773617783083e-05
+-2.172487017286106e-08
+1.020793844327332e-08
+2.590740028974304e-09
+-2.033181788877534e-08
+-1.28638330393409e-09
+-1.063128099805159e-05
+-1.162898641257885e-08
+1.924139915576733e-05
+-1.05795861847025e-08
+-2.612017716589334e-09
+-5.257310817747316e-10
+4.497072054027174e-09
+1.717102839147511e-10
+2.195050911134427e-05
+2.425436322591743e-08
+-3.972773922322023e-05
+2.17251852880745e-08
+-1.292145530516071e-08
+-2.276093020102259e-09
+2.21162484401449e-08
+1.122826026173846e-09
+1.063145075611108e-05
+1.16069304414105e-08
+-1.924151084917973e-05
+1.059105553746376e-08
+2.060408222366441e-09
+5.896946578767071e-10
+-4.134327414744423e-09
+-2.049567799242119e-10
+-2.195050447952808e-05
+-2.425496342464993e-08
+3.972773617782498e-05
+-2.172487016947737e-08
+1.020793844459266e-08
+2.590740027870869e-09
+-2.033181788968903e-08
+-1.286383303404112e-09
+-1.063128099804891e-05
+-1.162898641013265e-08
+1.924139915576564e-05
+-1.057958618575775e-08
+-2.612017719459495e-09
+-5.257310842293985e-10
+4.497072055803121e-09
+1.717102849051055e-10
+2.195050911133881e-05
+2.425436322091286e-08
+-3.972773922321678e-05
+2.1725185290228e-08
+-1.29214553061046e-08
+-2.276093020909129e-09
+2.211624844072882e-08
+1.122826026500419e-09
+1.063145075611543e-05
+1.160693043782055e-08
+-1.924151084918266e-05
+1.05910555391269e-08
+2.06040821837273e-09
+5.896946612165027e-10
+-4.134327411981451e-09
+-2.049567815308532e-10
+-2.195050447953697e-05
+-2.425496341731611e-08
+3.972773617783098e-05
+-2.172487017287175e-08
+1.020793844327842e-08
+2.590740028969929e-09
+-2.033181788877844e-08
+-1.286383303932171e-09
+-1.063128099805003e-05
+-1.162898641118912e-08
+1.924139915576634e-05
+-1.057958618531509e-08
+-2.612017715299844e-09
+-5.257310806664529e-10
+4.497072053232492e-09
+1.717102834441901e-10
+2.195050911134103e-05
+2.425436322300051e-08
+-3.972773922321817e-05
+2.172518528935208e-08
+-1.292145530476494e-08
+-2.276093019761937e-09
+2.211624843990101e-08
+1.122826026029266e-09
+4.097595687325875e-16
+1.325760833090458e-15
+3.817796547318252e-16
+1.545481654713702e-15
+1.323465157225287e-09
+5.995790492744802e-11
+-8.26005771480116e-10
+9.687693718029186e-10
+-3.00163109458038e-06
+-5.338735885645693e-07
+5.248389712821208e-06
+2.023633565692393e-07
+1.344023287469483e-09
+-2.505902613582557e-09
+-4.242249458259866e-10
+6.028290151361264e-10
+4.749810399971e-16
+8.533445079577458e-16
+2.84789934768679e-16
+1.760461788231751e-15
+-1.029200941031068e-09
+4.554990971824463e-10
+7.864781208105014e-10
+4.654614400290326e-10
+-2.882176317600595e-06
+2.424654116681139e-07
+5.169714156117427e-06
+-3.257429380067379e-07
+-4.953946363042423e-10
+-9.8628773697545e-10
+8.790614454720676e-10
+-2.07759005644384e-10
+4.097595687745408e-16
+1.325760833698015e-15
+3.817796548148119e-16
+1.545481654974606e-15
+-3.779802011804461e-10
+-7.931925193481937e-10
+1.533729408892583e-10
+-5.458624599463776e-10
+3.00164437889775e-06
+5.338633967879531e-07
+-5.248399249928694e-06
+-2.023573039825177e-07
+1.003876587612541e-10
+1.385744872763305e-09
+-6.033531967650308e-10
+4.32429774738605e-11
+4.749810398265444e-16
+8.533445081970819e-16
+2.847899344385748e-16
+1.760461788463244e-15
+1.870079629516396e-09
+3.292481785815518e-10
+-1.304562150107491e-09
+-7.24724393241572e-10
+2.882187961859095e-06
+-2.424544077140614e-07
+-5.169721270811833e-06
+3.257394595056263e-07
+1.77999709507913e-09
+2.185139973995689e-09
+-1.67053320756469e-09
+-1.883149995000591e-10
+4.097595687325867e-16
+1.325760833090458e-15
+3.817796547318259e-16
+1.545481654713702e-15
+1.323465155238988e-09
+5.995790643077825e-11
+-8.260057700154123e-10
+9.687693708529248e-10
+-3.001631094600845e-06
+-5.338735885497735e-07
+5.248389712836147e-06
+2.023633565594657e-07
+1.3440232838895e-09
+-2.505902610869201e-09
+-4.242249431739795e-10
+6.028290134218847e-10
+4.749810399971e-16
+8.533445079577458e-16
+2.84789934768679e-16
+1.760461788231751e-15
+-1.029200941016293e-09
+4.55499097185066e-10
+7.864781208048737e-10
+4.654614400234125e-10
+-2.882176317600454e-06
+2.424654116703779e-07
+5.169714156117941e-06
+-3.257429380068912e-07
+-4.953946362841518e-10
+-9.862877369682437e-10
+8.790614454554582e-10
+-2.077590056402293e-10
+4.097595687745409e-16
+1.325760833698015e-15
+3.81779654814812e-16
+1.545481654974606e-15
+-3.779802011590189e-10
+-7.931925193455234e-10
+1.533729408765387e-10
+-5.458624599437093e-10
+3.001644378896956e-06
+5.338633967897058e-07
+-5.248399249928839e-06
+-2.023573039825869e-07
+1.003876587900486e-10
+1.385744872767636e-09
+-6.033531967850125e-10
+4.324297747390069e-11
+4.749810398265448e-16
+8.533445081970823e-16
+2.847899344385744e-16
+1.760461788463244e-15
+1.870079630280332e-09
+3.292481793028216e-10
+-1.304562150579733e-09
+-7.247243934569583e-10
+2.882187961894943e-06
+-2.424544076807125e-07
+-5.169721270833918e-06
+3.257394594962123e-07
+1.779997097310689e-09
+2.185139976136542e-09
+-1.670533208913517e-09
+-1.883150001197113e-10
+4.097595687325872e-16
+1.325760833090458e-15
+3.817796547318253e-16
+1.545481654713702e-15
+1.323465156117769e-09
+5.995790575478373e-11
+-8.260057706496872e-10
+9.687693712714114e-10
+-3.001631094558854e-06
+-5.338735885819741e-07
+5.248389712804664e-06
+2.023633565808891e-07
+1.344023286475454e-09
+-2.505902612841656e-09
+-4.242249450846971e-10
+6.028290146499371e-10
+4.749810399971e-16
+8.533445079577458e-16
+2.84789934768679e-16
+1.760461788231751e-15
+-1.029200941030901e-09
+4.554990971842214e-10
+7.864781208092491e-10
+4.654614400266605e-10
+-2.882176317600878e-06
+2.424654116692362e-07
+5.169714156118543e-06
+-3.257429380079335e-07
+-4.953946363059928e-10
+-9.862877369751599e-10
+8.790614454744166e-10
+-2.07759005643512e-10
+4.097595687745408e-16
+1.325760833698015e-15
+3.817796548148119e-16
+1.545481654974606e-15
+-3.779802011778555e-10
+-7.93192519348991e-10
+1.533729408837163e-10
+-5.458624599454037e-10
+3.001644378897692e-06
+5.338633967894371e-07
+-5.248399249928895e-06
+-2.023573039840457e-07
+1.003876587593772e-10
+1.385744872764138e-09
+-6.033531967607482e-10
+4.324297747284576e-11
+4.749810398265444e-16
+8.533445081970819e-16
+2.847899344385748e-16
+1.760461788463244e-15
+1.870079629521769e-09
+3.292481785847088e-10
+-1.304562150105964e-09
+-7.247243932403179e-10
+2.882187961858634e-06
+-2.424544077150036e-07
+-5.169721270813008e-06
+3.257394595078397e-07
+1.779997095087375e-09
+2.185139974004895e-09
+-1.67053320757395e-09
+-1.883149995042907e-10
+4.097595687325867e-16
+1.325760833090458e-15
+3.817796547318259e-16
+1.545481654713702e-15
+1.323465155246145e-09
+5.995790642849389e-11
+-8.26005770016099e-10
+9.687693708564289e-10
+-3.001631094600965e-06
+-5.338735885499923e-07
+5.248389712835847e-06
+2.023633565616848e-07
+1.344023283898314e-09
+-2.50590261087862e-09
+-4.242249431839839e-10
+6.028290134263448e-10
+4.749810399971e-16
+8.533445079577458e-16
+2.84789934768679e-16
+1.760461788231751e-15
+-1.029200941017742e-09
+4.554990971874772e-10
+7.864781208017731e-10
+4.654614400256739e-10
+-2.882176317600918e-06
+2.424654116686282e-07
+5.169714156118525e-06
+-3.257429380082303e-07
+-4.953946362829767e-10
+-9.862877369704466e-10
+8.790614454579804e-10
+-2.077590056423336e-10
+4.097595687745408e-16
+1.325760833698015e-15
+3.81779654814812e-16
+1.545481654974606e-15
+-3.779802011593853e-10
+-7.931925193463901e-10
+1.53372940875295e-10
+-5.458624599449565e-10
+3.001644378897845e-06
+5.338633967882673e-07
+-5.248399249928807e-06
+-2.023573039838459e-07
+1.003876587937496e-10
+1.385744872770795e-09
+-6.033531967860453e-10
+4.324297747367437e-11
+4.749810398265451e-16
+8.533445081970824e-16
+2.847899344385744e-16
+1.760461788463244e-15
+1.870079631214754e-09
+3.292481802240512e-10
+-1.304562151135027e-09
+-7.247243937112679e-10
+2.88218796187413e-06
+-2.424544076988639e-07
+-5.16972127082202e-06
+3.257394595033306e-07
+1.779997098131754e-09
+2.185139976954974e-09
+-1.670533209412378e-09
+-1.883150003412255e-10
+3.755257709944684e-07
+6.663256380274902e-08
+-6.564393170757561e-07
+-2.52309321481292e-08
+-4.168137080732558e-10
+5.59607825357939e-10
+1.667012065178858e-10
+-2.192386002704689e-10
+-7.750178157470605e-07
+-1.378455670168706e-07
+1.355128397020261e-06
+5.224999499845615e-08
+-2.204119932366695e-09
+2.163846315850862e-09
+1.009991780443994e-09
+-1.277400013701047e-09
+3.603852972620978e-07
+-3.035394332408666e-08
+-6.464584703413027e-07
+4.074594598648628e-08
+2.002296121739742e-10
+1.830822790519924e-10
+-2.658069878791284e-10
+6.765306957263583e-12
+-7.441747247776125e-07
+6.260430082833101e-08
+1.334814455495524e-06
+-8.410646385588359e-08
+1.229177730546654e-09
+5.191831851976009e-10
+-1.380689799657823e-09
+-1.750814390781708e-10
+-3.754000291346327e-07
+-6.672906209659283e-08
+6.56349032387533e-07
+2.528819874886452e-08
+9.907305024419628e-12
+-2.440427992276784e-10
+1.227804889202129e-10
+3.723665949446894e-11
+7.750212465390522e-07
+1.378429370072459e-07
+-1.355130859219957e-06
+-5.224843011551772e-08
+2.024370562218891e-10
+-6.115088124711252e-10
+4.140417993967278e-10
+3.820727213363667e-10
+-3.602750811138262e-07
+3.045809173056357e-08
+6.463911177262904e-07
+-4.077890423255769e-08
+-5.62116088212439e-10
+-5.208107721967554e-10
+4.887747358879088e-10
+1.048180485768973e-10
+7.441777321304229e-07
+-6.260145830793682e-08
+-1.334816292263684e-06
+8.410556790604914e-08
+-3.00939654810637e-09
+-2.180565332956248e-09
+2.477524983260542e-09
+7.239760808161558e-10
+3.755257709970284e-07
+6.663256380090949e-08
+-6.56439317077619e-07
+-2.523093214691011e-08
+-4.168137147427271e-10
+5.59607830411079e-10
+1.667012114514439e-10
+-2.192386034626478e-10
+-7.750178157521552e-07
+-1.378455670131918e-07
+1.355128397023973e-06
+5.22499949960231e-08
+-2.204119934515349e-09
+2.163846317479398e-09
+1.009991782033797e-09
+-1.277400014729488e-09
+3.6038529726208e-07
+-3.035394332436975e-08
+-6.464584703413676e-07
+4.074594598650516e-08
+2.00229612215359e-10
+1.830822790632642e-10
+-2.658069879063675e-10
+6.765306956358006e-12
+-7.441747247775754e-07
+6.260430082891485e-08
+1.334814455495657e-06
+-8.410646385592228e-08
+1.229177730559815e-09
+5.19183185200951e-10
+-1.38068979966701e-09
+-1.750814390778891e-10
+-3.754000291345326e-07
+-6.672906209681172e-08
+6.5634903238755e-07
+2.528819874887322e-08
+9.907305084386261e-12
+-2.440427992197619e-10
+1.227804888810931e-10
+3.723665949745847e-11
+7.75021246538846e-07
+1.378429370076984e-07
+-1.355130859219993e-06
+-5.22484301155359e-08
+2.024370562411045e-10
+-6.115088124688555e-10
+4.140417993841748e-10
+3.820727213371663e-10
+-3.602750811183109e-07
+3.04580917263961e-08
+6.463911177290483e-07
+-4.077890423138536e-08
+-5.621160845767572e-10
+-5.208107687213552e-10
+4.887747336785083e-10
+1.048180475629815e-10
+7.441777321395864e-07
+-6.260145829941584e-08
+-1.334816292269323e-06
+8.410556790364429e-08
+-3.009396546904761e-09
+-2.180565331806636e-09
+2.47752498253103e-09
+7.239760804808555e-10
+3.755257709917688e-07
+6.663256380493693e-08
+-6.564393170736848e-07
+-2.523093214959064e-08
+-4.168137105382035e-10
+5.596078271968705e-10
+1.667012083608356e-10
+-2.192386014652705e-10
+-7.750178157414026e-07
+-1.378455670214324e-07
+1.355128397015928e-06
+5.22499950015069e-08
+-2.204119933125584e-09
+2.163846316417077e-09
+1.009991781011256e-09
+-1.277400014069777e-09
+3.603852972621321e-07
+-3.035394332422756e-08
+-6.464584703414415e-07
+4.074594598663575e-08
+2.002296121717727e-10
+1.83082279053812e-10
+-2.658069878777377e-10
+6.765306956139412e-12
+-7.441747247776834e-07
+6.260430082862204e-08
+1.33481445549581e-06
+-8.410646385619191e-08
+1.229177730545919e-09
+5.191831851979132e-10
+-1.380689799657417e-09
+-1.750814390781467e-10
+-3.754000291346269e-07
+-6.672906209677799e-08
+6.563490323875588e-07
+2.528819874905526e-08
+9.907305024646786e-12
+-2.440427992277802e-10
+1.227804889197084e-10
+3.723665949460891e-11
+7.750212465390388e-07
+1.37842937007629e-07
+-1.35513085922001e-06
+-5.224843011591167e-08
+2.024370562217321e-10
+-6.115088124713334e-10
+4.140417993971048e-10
+3.820727213365736e-10
+-3.602750811137608e-07
+3.045809173069219e-08
+6.463911177264319e-07
+-4.077890423283782e-08
+-5.621160881950292e-10
+-5.208107721803362e-10
+4.887747358778039e-10
+1.048180485719053e-10
+7.44177732130289e-07
+-6.26014583081973e-08
+-1.334816292263982e-06
+8.410556790662912e-08
+-3.009396548100728e-09
+-2.180565332950684e-09
+2.477524983256954e-09
+7.239760808139399e-10
+3.755257709970516e-07
+6.663256380093008e-08
+-6.564393170775888e-07
+-2.52309321471858e-08
+-4.168137147226828e-10
+5.596078303960524e-10
+1.667012114374079e-10
+-2.192386034535348e-10
+-7.750178157522003e-07
+-1.378455670132308e-07
+1.355128397023912e-06
+5.224999499659129e-08
+-2.204119934509044e-09
+2.163846317474491e-09
+1.009991782029074e-09
+-1.277400014727055e-09
+3.603852972621366e-07
+-3.035394332415218e-08
+-6.464584703414394e-07
+4.074594598667322e-08
+2.002296122152293e-10
+1.830822790635393e-10
+-2.658069879066795e-10
+6.765306956640876e-12
+-7.441747247776964e-07
+6.260430082846146e-08
+1.334814455495808e-06
+-8.410646385626837e-08
+1.229177730559873e-09
+5.191831852009949e-10
+-1.38068979966685e-09
+-1.750814390777865e-10
+-3.754000291346449e-07
+-6.672906209663018e-08
+6.563490323875476e-07
+2.528819874902987e-08
+9.907305088163094e-12
+-2.440427992162374e-10
+1.227804888785701e-10
+3.723665949611144e-11
+7.750212465390744e-07
+1.378429370073276e-07
+-1.355130859219984e-06
+-5.224843011586121e-08
+2.024370562421962e-10
+-6.115088124672171e-10
+4.140417993834849e-10
+3.820727213369654e-10
+-3.60275081115711e-07
+3.045809172867552e-08
+6.463911177275653e-07
+-4.077890423227746e-08
+-5.621160825194119e-10
+-5.208107666821134e-10
+4.887747324429736e-10
+1.048180470054195e-10
+7.441777321341496e-07
+-6.260145830416968e-08
+-1.334816292266223e-06
+8.41055679055005e-08
+-3.009396546272151e-09
+-2.180565331179094e-09
+2.477524982150715e-09
+7.239760803093723e-10
+3.38520463044604e-09
+8.091504733828069e-10
+-7.267269126230314e-09
+-3.697199815895165e-10
+6.386121624220371e-08
+-1.716592909954773e-08
+-1.15588303326353e-07
+8.227810275773592e-09
+-6.659316551629066e-09
+-1.167976547497512e-09
+1.280456290171904e-08
+5.084438391898842e-10
+-4.612845769852288e-08
+1.245511598144609e-08
+8.34066275704532e-08
+-5.97017989275817e-09
+-3.385202796402896e-09
+-8.091484000369357e-10
+7.267270905168567e-09
+3.69722235227447e-10
+-6.386121433443851e-08
+1.716593123148e-08
+1.155883051439516e-07
+-8.227807998420399e-09
+6.659318330307419e-09
+1.167978528618796e-09
+-1.280456119354859e-08
+-5.084417269616889e-10
+4.612845974410866e-08
+-1.24551137076519e-08
+-8.340662564993857e-08
+5.970182311237261e-09
+-5.351846641243189e-09
+-8.255401384863074e-10
+8.55630334278906e-09
+3.17475079700704e-10
+-6.407317771130481e-08
+1.716824300218669e-08
+1.157273157811823e-07
+-8.23523498958965e-09
+7.947555166822859e-09
+1.178738083412393e-09
+-1.364893200029166e-08
+-4.742396275807275e-10
+4.613565952823936e-08
+-1.245686956407392e-08
+-8.341141364173329e-08
+5.971198008983289e-09
+5.35184853142689e-09
+8.255421170879742e-10
+-8.556301603056074e-09
+-3.174727818048758e-10
+6.407317968078192e-08
+-1.716824096651687e-08
+-1.157273140059028e-07
+8.235237312158526e-09
+-7.947553331374373e-09
+-1.178736164841927e-09
+1.364893367038334e-08
+4.742417698289269e-10
+-4.613565740653437e-08
+1.245687172962277e-08
+8.341141551024448e-08
+-5.971195539426568e-09
+3.385204655167241e-09
+8.091504515174215e-10
+-7.267269142870487e-09
+-3.697199709375985e-10
+6.38612162713616e-08
+-1.716592912543904e-08
+-1.155883033459851e-07
+8.227810288388224e-09
+-6.659316523304183e-09
+-1.167976572529537e-09
+1.280456288264828e-08
+5.084438513863727e-10
+-4.612845766243682e-08
+1.245511594949364e-08
+8.340662754616089e-08
+-5.970179877191204e-09
+-3.385202771680714e-09
+-8.091484219034283e-10
+7.267270888527543e-09
+3.697222458798938e-10
+-6.386121430531619e-08
+1.716593120561589e-08
+1.15588305124342e-07
+-8.227807985819434e-09
+6.6593183586301e-09
+1.167978503589132e-09
+-1.280456121261755e-08
+-5.084417147663365e-10
+4.612845978022048e-08
+-1.245511373962402e-08
+-8.340662567424711e-08
+5.970182326814103e-09
+-5.3518466669465e-09
+-8.255401592635259e-10
+8.556303359255659e-09
+3.174750880578645e-10
+-6.407317774286034e-08
+1.716824297671062e-08
+1.157273158013916e-07
+-8.235234979349654e-09
+7.947555137555231e-09
+1.178738059745612e-09
+-1.364893198154651e-08
+-4.742396180625982e-10
+4.613565949040234e-08
+-1.245686959463876e-08
+-8.341141361750259e-08
+5.971198021272043e-09
+5.351848505720648e-09
+8.255420963081963e-10
+-8.556301586587646e-09
+-3.174727734466221e-10
+6.407317964930092e-08
+-1.716824099193141e-08
+-1.157273139857412e-07
+8.235237322373672e-09
+-7.947553360635748e-09
+-1.17873618850332e-09
+1.364893368912459e-08
+4.742417793447771e-10
+-4.613565744442525e-08
+1.245687169901345e-08
+8.341141553450955e-08
+-5.971195527119889e-09
+3.385204630409843e-09
+8.091504734121492e-10
+-7.267269126204585e-09
+-3.697199816039497e-10
+6.386121624098639e-08
+-1.716592909852778e-08
+-1.155883033255343e-07
+8.227810275275219e-09
+-6.659316551547503e-09
+-1.16797654756549e-09
+1.280456290166332e-08
+5.084438392230901e-10
+-4.61284576988922e-08
+1.24551159817529e-08
+8.340662757070073e-08
+-5.970179892908382e-09
+-3.385202796441143e-09
+-8.091484000062215e-10
+7.267270905195561e-09
+3.697222352123374e-10
+-6.386121433562046e-08
+1.716593123246535e-08
+1.155883051447449e-07
+-8.227807998902393e-09
+6.659318330393131e-09
+1.167978528547903e-09
+-1.280456119360692e-08
+-5.084417269270517e-10
+4.612845974371383e-08
+-1.245511370732008e-08
+-8.340662564967273e-08
+5.970182311075246e-09
+-5.351846641243505e-09
+-8.255401384859855e-10
+8.55630334278928e-09
+3.174750797005672e-10
+-6.407317771128354e-08
+1.716824300218696e-08
+1.157273157811681e-07
+-8.23523498958917e-09
+7.947555166822087e-09
+1.178738083412367e-09
+-1.364893200029117e-08
+-4.742396275807761e-10
+4.613565952824857e-08
+-1.245686956407329e-08
+-8.341141364173911e-08
+5.971198008983433e-09
+5.351848531426906e-09
+8.255421170883104e-10
+-8.556301603056074e-09
+-3.17472781805041e-10
+6.407317968080791e-08
+-1.716824096651558e-08
+-1.157273140059196e-07
+8.235237312159016e-09
+-7.947553331375718e-09
+-1.178736164841967e-09
+1.364893367038422e-08
+4.742417698289297e-10
+-4.613565740652854e-08
+1.245687172962272e-08
+8.341141551024041e-08
+-5.971195539426445e-09
+3.385204655167203e-09
+8.091504515169606e-10
+-7.267269142870431e-09
+-3.697199709373938e-10
+6.386121627138696e-08
+-1.716592912543857e-08
+-1.155883033460014e-07
+8.227810288388955e-09
+-6.659316523305414e-09
+-1.167976572529459e-09
+1.2804562882649e-08
+5.084438513862953e-10
+-4.612845766243005e-08
+1.245511594949339e-08
+8.340662754615621e-08
+-5.970179877190901e-09
+-3.385202771680909e-09
+-8.091484219038767e-10
+7.267270888527609e-09
+3.697222458800854e-10
+-6.386121430529335e-08
+1.716593120561562e-08
+1.155883051243266e-07
+-8.22780798581861e-09
+6.659318358629121e-09
+1.167978503589179e-09
+-1.280456121261682e-08
+-5.084417147663885e-10
+4.612845978022908e-08
+-1.245511373962378e-08
+-8.340662567425246e-08
+5.97018232681434e-09
+-5.351846666927621e-09
+-8.255401592461736e-10
+8.556303359244584e-09
+3.174750880511117e-10
+-6.407317774166452e-08
+1.716824297773366e-08
+1.157273158006265e-07
+-8.2352349797643e-09
+7.947555137485709e-09
+1.178738059685615e-09
+-1.364893198150266e-08
+-4.742396180384124e-10
+4.613565949076266e-08
+-1.245686959433093e-08
+-8.341141361773296e-08
+5.97119802114735e-09
+5.351848505741319e-09
+8.255420963269948e-10
+-8.556301586599837e-09
+-3.174727734539609e-10
+6.407317965045769e-08
+-1.716824099094283e-08
+-1.15727313986481e-07
+8.235237321973042e-09
+-7.947553360709006e-09
+-1.178736188566353e-09
+1.364893368917076e-08
+4.742417793701918e-10
+-4.613565744403676e-08
+1.245687169934608e-08
+8.341141553426104e-08
+-5.971195527254673e-09
diff --git a/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t3.dat b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t3.dat
new file mode 100644
index 00000000..676601d6
--- /dev/null
+++ b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t3.dat
@@ -0,0 +1,1797 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 1792
+# columns: 1
+-1.283772062562857e-25
+1.571975203107537e-06
+-1.609030427099372e-10
+2.173140680566767e-06
+-2.658875975763827e-24
+-1.506435232092608e-07
+2.905828977745949e-10
+-2.082541560720372e-07
+1.920292280689639e-24
+-2.798980918497438e-06
+6.388227167301052e-11
+-3.86938770590121e-06
+-9.124714373646318e-25
+1.650358596985945e-07
+1.46580482974991e-10
+2.281491920052583e-07
+-8.2452889646604e-25
+-1.615307120598847e-06
+-1.178280519234309e-10
+-2.233044129560946e-06
+3.492646380433375e-24
+-2.562951330611824e-07
+-3.890137751707177e-10
+-3.543062644596265e-07
+1.521979388904775e-24
+2.827426598593282e-06
+1.194546768741617e-10
+3.908711993300975e-06
+8.654699585338616e-25
+1.199436067267161e-07
+-1.421342162590319e-10
+1.658131562109419e-07
+1.283766777234196e-25
+-1.57197520314387e-06
+1.609030422901594e-10
+-2.173140680622268e-06
+2.658875999159352e-24
+1.506435231671666e-07
+-2.905828981858315e-10
+2.082541560077443e-07
+-1.920292128938723e-24
+2.798980918484275e-06
+-6.388227177421747e-11
+3.869387705881109e-06
+9.124714745815529e-25
+-1.65035859752037e-07
+-1.465804835185608e-10
+-2.281491920869496e-07
+8.24528379909872e-25
+1.615307120562328e-06
+1.178280514987573e-10
+2.233044129505119e-06
+-3.492646410270309e-24
+2.562951330253371e-07
+3.890137748065279e-10
+3.543062644048581e-07
+-1.521979254958374e-24
+-2.827426598605791e-06
+-1.194546769614211e-10
+-3.908711993320074e-06
+-8.654698968453837e-25
+-1.199436067830401e-07
+1.421342156953114e-10
+-1.658131562970152e-07
+-3.963829413514123e-21
+-5.666711417185629e-08
+7.539695358598561e-10
+-3.312926982297794e-08
+-5.488203970278449e-17
+-2.208310757504069e-05
+1.38378754101914e-10
+-1.288950804701957e-05
+4.005932337356187e-18
+3.710475508919823e-08
+-4.949527577793556e-10
+2.171275023709691e-08
+-1.741808870519709e-17
+1.596048324985387e-05
+8.777591584572285e-12
+9.315835664443675e-06
+2.8997032532273e-21
+5.666711392179412e-08
+-7.539695325660345e-10
+3.312926974319941e-08
+-5.497373531715694e-17
+2.208310757465899e-05
+-1.383788645769658e-10
+1.288950804681043e-05
+3.993007248781682e-18
+-3.710475530640503e-08
+4.94952768899444e-10
+-2.171275030015727e-08
+-1.735187796709805e-17
+-1.596048325022279e-05
+-8.77762326916409e-12
+-9.315835664588963e-06
+-3.992442592442855e-18
+0.001467529990103153
+-1.95598109986739e-10
+-0.001381538694974072
+-1.080175235906354e-16
+1.389416441997623e-08
+4.21827827646383e-10
+-1.250202390769144e-08
+1.129295436093738e-17
+-0.003029879611324494
+3.043743386672847e-11
+0.002852340442425018
+-3.439653195628254e-17
+6.827623553372124e-08
+2.072821129814603e-09
+-6.152382012020905e-08
+-5.295852215350042e-18
+0.001467529990103156
+-1.955981090684198e-10
+-0.001381538694974074
+-1.09176778634066e-16
+1.389416442295119e-08
+4.218278284678975e-10
+-1.250202390904479e-08
+1.403187615934474e-17
+-0.0030298796113245
+3.043743199214291e-11
+0.002852340442425022
+-3.474793231429983e-17
+6.827623553463482e-08
+2.072821130061465e-09
+-6.152382012062838e-08
+-9.491479542639779e-23
+-1.240424371589593e-16
+1.005653326518801e-17
+-3.920936356953276e-17
+9.686649313646504e-10
+3.32067673848628e-08
+9.966928221009709e-10
+-2.478354780878684e-08
+-9.26053077791635e-10
+0.0009844600798233571
+-6.640243392395817e-12
+-0.0007368581778478169
+1.44674971158661e-09
+5.07950365061285e-08
+1.524648095058171e-09
+-3.754378037969148e-08
+-9.491479600572152e-23
+-1.240424371589585e-16
+1.005653326518841e-17
+-3.920936356953313e-17
+9.686649295555605e-10
+3.320676738806165e-08
+9.966928234119814e-10
+-2.478354781029712e-08
+-9.260530755426382e-10
+0.0009844600798233957
+-6.640243930160095e-12
+-0.0007368581778478334
+1.446749708803741e-09
+5.079503651248386e-08
+1.524648097078781e-09
+-3.754378038252877e-08
+-9.49147956975643e-23
+-1.240424371589591e-16
+1.005653326518819e-17
+-3.920936356953284e-17
+9.686649300779908e-10
+3.320676738596457e-08
+9.966928229635308e-10
+-2.478354780929246e-08
+-9.260530511092387e-10
+0.0009844600798233349
+-6.640261509052715e-12
+-0.0007368581778478075
+1.4467497107013e-09
+5.079503650687001e-08
+1.524648095666984e-09
+-3.754378038002212e-08
+-9.491479588114286e-23
+-1.240424371589584e-16
+1.005653326518834e-17
+-3.920936356953316e-17
+9.686649301356226e-10
+3.320676738854488e-08
+9.966928230475682e-10
+-2.478354781047895e-08
+-9.260530889878294e-10
+0.0009844600798233842
+-6.640235597705003e-12
+-0.0007368581778478276
+1.44674970919248e-09
+5.079503651280362e-08
+1.524648096836614e-09
+-3.754378038268564e-08
+-3.486416680890436e-23
+-3.03800524553179e-08
+-1.946740970623956e-10
+-4.198859039520995e-08
+1.916861420988122e-25
+-1.18229592068523e-05
+-3.572925536175556e-11
+-1.634444622463728e-05
+6.426504542891624e-23
+1.990795177796892e-08
+1.277962536059119e-10
+2.751131023324411e-08
+1.466483300342599e-25
+8.544993323120977e-06
+-2.266369050335682e-12
+1.18128802279465e-05
+3.486416676173507e-23
+3.038005237234076e-08
+1.946740962118117e-10
+4.198859026844036e-08
+-1.91686075771028e-25
+1.182295920676541e-05
+3.572925451081073e-11
+1.634444622450454e-05
+-6.42650451958677e-23
+-1.99079518529746e-08
+-1.277962543376419e-10
+-2.751131034781267e-08
+-1.466485009998558e-25
+-8.544993323230718e-06
+2.266367933725323e-12
+-1.181288022811418e-05
+2.560474766612876e-18
+-0.001237781077869436
+-6.915437489633195e-11
+-0.0007224888155355579
+-3.861915727667967e-17
+-1.100815724264784e-08
+1.491386585676259e-10
+-6.511086287427687e-09
+-3.87146770914759e-18
+0.002555536659286431
+1.076125813549855e-11
+0.001491658569436203
+-1.234158773984223e-17
+-5.42032833026752e-08
+7.328529385009592e-10
+-3.204608873015406e-08
+7.411974487825876e-31
+-8.720144456431803e-17
+3.554414158238326e-18
+-2.778221695198388e-17
+-3.631927473503039e-17
+-3.211618594935173e-08
+-9.749327938841191e-10
+2.910287359580213e-08
+3.117125926883789e-17
+-0.01173467327567194
+1.178836745652338e-10
+0.01104706703122554
+-5.428927463634212e-17
+-4.938466931345523e-08
+-1.499367246377387e-09
+4.435838377857015e-08
+6.269831836574523e-31
+-8.720144456431781e-17
+3.554414158238402e-18
+-2.778221695198397e-17
+-3.689405863554732e-17
+-3.211618594795817e-08
+-9.749327934469781e-10
+2.910287359516823e-08
+4.145938850296363e-17
+-0.01173467327567196
+1.17883667415282e-10
+0.01104706703122556
+-5.47064042866572e-17
+-4.938466931232404e-08
+-1.499367246106575e-09
+4.435838377805263e-08
+-5.522476976734282e-24
+-0.0006627033828665817
+1.785558280046367e-11
+-0.0009161394954799218
+3.118905582613346e-22
+-5.959667849570003e-09
+-3.850744639317439e-11
+-8.223195893009137e-09
+1.118254232181925e-23
+0.001368224878182659
+-2.778544485557708e-12
+0.001891471920105033
+-2.322807931214453e-22
+-2.933416645136793e-08
+-1.892218183632286e-10
+-4.047802987728789e-08
+2.000036169958529e-31
+-6.157063613144482e-17
+1.256675177217944e-18
+-1.965506711475684e-17
+-1.246832236208054e-17
+2.569683260339393e-08
+-3.446907948990949e-10
+1.51668386225236e-08
+-2.08045890312496e-17
+0.009897550922038739
+4.167817214903909e-11
+0.005777168797653796
+-1.9844650636058e-17
+3.90307115407178e-08
+-5.301063737836382e-10
+2.309814688512467e-08
+0
+-2.04296343495823e-17
+-3.244721355304901e-19
+-3.121058922073234e-17
+3.35497236839284e-21
+1.388706904790823e-08
+8.899877713741914e-11
+1.916730439316056e-08
+4.330979988823043e-23
+0.005299112167067953
+-1.076125772151402e-11
+0.007325639246385559
+-2.665078305398153e-21
+2.114019057327384e-08
+1.368728719149017e-10
+2.916717666268035e-08
+3.936682603372212e-16
+2.93608603660622e-06
+6.231752124376902e-10
+1.713791292233415e-06
+9.933787733261399e-16
+-2.813712701486065e-07
+-1.125421695045754e-09
+-1.642334114122988e-07
+7.01899085512985e-16
+-5.227860043755722e-06
+-2.474142474465672e-10
+-3.051490347564039e-06
+1.376302108520715e-15
+3.082424469865618e-07
+-5.677023441539332e-10
+1.799253190488018e-07
+3.936805888637709e-16
+-3.017021959245833e-06
+4.563464904832036e-10
+-1.76103219200465e-06
+9.933790144027013e-16
+-4.786763450313688e-07
+1.506644901409227e-09
+-2.794195005488309e-07
+7.018771843443004e-16
+5.280991701862045e-06
+-4.62645247298762e-10
+3.082502071768904e-06
+1.376302692311933e-15
+2.240261033652101e-07
+5.50484877784867e-10
+1.307644376251959e-07
+6.455024105490481e-16
+6.770532914721267e-08
+2.132548582519765e-09
+-6.338140514782505e-08
+7.838333638771461e-16
+2.617877966805643e-05
+3.913952340040087e-10
+-2.464703952405324e-05
+7.803257318964749e-16
+-4.453127371357527e-08
+-1.399936976214198e-09
+4.155199163978733e-08
+1.053947261810278e-15
+-1.892053642818033e-05
+2.482796750922774e-11
+1.781353540557762e-05
+6.454682067768881e-16
+6.770532914720621e-08
+2.132548582541769e-09
+-6.338140514782302e-08
+7.833648697417922e-16
+2.617877966806071e-05
+3.913952343945982e-10
+-2.464703952405517e-05
+7.803829096518125e-16
+-4.453127371387591e-08
+-1.399936976256873e-09
+4.155199163992286e-08
+1.053804224183049e-15
+-1.892053642817904e-05
+2.482796762856056e-11
+1.781353540557704e-05
+3.936804996220226e-16
+-2.93608603585262e-06
+-6.231743954762074e-10
+-1.713791291365045e-06
+9.933779887620044e-16
+2.81371272199685e-07
+1.125423754094459e-09
+1.642334136513472e-07
+7.018769941148158e-16
+5.227860045254835e-06
+2.474157015608047e-10
+3.051490349161964e-06
+1.376303528022763e-15
+-3.0824244413059e-07
+5.67705196833662e-10
+-1.799253159418078e-07
+3.936682197361591e-16
+3.017021959998559e-06
+-4.563456735027206e-10
+1.761032192872872e-06
+9.933765570658187e-16
+4.786763471011599e-07
+-1.506642842543262e-09
+2.794195027939618e-07
+7.018988268136285e-16
+-5.280991700360937e-06
+4.62646701358938e-10
+-3.08250207017035e-06
+1.376303478503708e-15
+-2.24026100517788e-07
+-5.504820250268552e-10
+-1.307644345210148e-07
+6.454902546842511e-16
+-6.770532795843377e-08
+-2.132547181080712e-09
+6.33814067199253e-08
+7.839936648708946e-16
+-2.617877966655506e-05
+-3.913935216504813e-10
+2.464703952598877e-05
+7.803484732150758e-16
+4.45312752595291e-08
+1.399938666380735e-09
+-4.155198970580575e-08
+1.05383123828858e-15
+1.892053643022897e-05
+-2.482567836199902e-11
+-1.781353540297376e-05
+6.454553012579246e-16
+-6.770532795843163e-08
+-2.13254718105736e-09
+6.338140671992302e-08
+7.835384560830578e-16
+-2.61787796665509e-05
+-3.913935212701635e-10
+2.464703952598692e-05
+7.804074568711417e-16
+4.453127525921223e-08
+1.399938666335338e-09
+-4.15519897056628e-08
+1.053678533448548e-15
+1.892053643023035e-05
+-2.48256782351502e-11
+-1.781353540297438e-05
+2.903753972910169e-10
+-0.0001231121438463138
+1.844443579262073e-10
+9.21481962343001e-05
+-4.094291652735059e-10
+-1.430588719478282e-08
+-4.293975604675905e-10
+1.059443871445833e-08
+-2.391051730441299e-10
+0.0002541864996115266
+-1.71365289874812e-12
+-0.0001902559634203801
+-2.021591161395303e-09
+-7.035959239075197e-08
+-2.111866761800943e-09
+5.218888713081138e-08
+2.903753970033645e-10
+-0.0001231121438463187
+1.844443579948735e-10
+9.214819623430215e-05
+-4.09429170749567e-10
+-1.430588718328685e-08
+-4.293975564939721e-10
+1.059443870923509e-08
+-2.391051722577671e-10
+0.0002541864996115362
+-1.713653190940602e-12
+-0.0001902559634203842
+-2.021591163138908e-09
+-7.0359592387025e-08
+-2.111866760535727e-09
+5.218888712912421e-08
+2.90375393959467e-10
+-0.0001231121438463111
+1.844443601890276e-10
+9.214819623429891e-05
+-4.094291677967574e-10
+-1.43058871926459e-08
+-4.29397558756775e-10
+1.059443871348141e-08
+-2.39105166076369e-10
+0.0002541864996115208
+-1.713657639512466e-12
+-0.0001902559634203776
+-2.021591162155279e-09
+-7.035959239011032e-08
+-2.111866761284927e-09
+5.218888713051868e-08
+2.903753986939745e-10
+-0.0001231121438463172
+1.8444435694776e-10
+9.214819623430144e-05
+-4.094291696255287e-10
+-1.430588718236609e-08
+-4.29397557197421e-10
+1.059443870883724e-08
+-2.391051757892394e-10
+0.0002541864996115332
+-1.713650998503109e-12
+-0.0001902559634203828
+-2.021591162802085e-09
+-7.03595923867501e-08
+-2.111866760745878e-09
+5.21888871290013e-08
+4.384736612891003e-16
+8.231788702432526e-16
+7.719395460322538e-16
+1.312405977665948e-15
+-9.132662912846502e-09
+-1.731542826364489e-09
+1.793877866444274e-08
+2.64649168947099e-09
+-0.0001133335692058163
+-1.636237543874654e-07
+0.0002051485370870302
+-1.467249594149401e-07
+-1.29385620507435e-08
+-5.764527673429483e-09
+2.749092964804065e-08
+1.238420416997761e-09
+4.384736609202324e-16
+8.231788736868977e-16
+7.719395463210123e-16
+1.312405975902682e-15
+1.213091841110982e-08
+1.25927536809063e-09
+-1.991875257063277e-08
+-2.399870702322949e-09
+0.0001133336262338969
+1.636132953414054e-07
+-0.00020514857482133
+1.467304312570891e-07
+1.751943591111602e-08
+5.042939102329329e-09
+-3.051602833361637e-08
+-8.616039454004278e-10
+4.384736612890993e-16
+8.231788702432533e-16
+7.719395460322544e-16
+1.312405977665947e-15
+-9.132662915860533e-09
+-1.731542823842657e-09
+1.793877866654966e-08
+2.646491688267891e-09
+-0.000113333569205848
+-1.636237543638124e-07
+0.0002051485370870508
+-1.467249594259514e-07
+-1.293856205644633e-08
+-5.764527668654979e-09
+2.749092965205957e-08
+1.238420414730581e-09
+4.384736609202327e-16
+8.231788736868979e-16
+7.719395463210122e-16
+1.312405975902682e-15
+1.213091841202568e-08
+1.259275368868246e-09
+-1.991875257120406e-08
+-2.399870702616217e-09
+0.0001133336262339359
+1.636132953735829e-07
+-0.0002051485748213537
+1.467304312436343e-07
+1.751943591392762e-08
+5.042939104727849e-09
+-3.051602833531655e-08
+-8.61603946359116e-10
+4.384736612890998e-16
+8.231788702432528e-16
+7.71939546032254e-16
+1.312405977665948e-15
+-9.132662914518426e-09
+-1.73154282496618e-09
+1.793877866562026e-08
+2.646491688827903e-09
+-0.0001133335692057862
+-1.636237544170141e-07
+0.0002051485370870074
+-1.467249594014145e-07
+-1.293856205189902e-08
+-5.764527672465022e-09
+2.74909296488526e-08
+1.238420416550882e-09
+4.384736609202324e-16
+8.231788736868977e-16
+7.719395463210124e-16
+1.312405975902682e-15
+1.213091841111591e-08
+1.259275368090956e-09
+-1.991875257064248e-08
+-2.399870702329548e-09
+0.0001133336262339012
+1.636132953421258e-07
+-0.0002051485748213324
+1.467304312568636e-07
+1.751943591112472e-08
+5.042939102339723e-09
+-3.051602833361712e-08
+-8.616039453995316e-10
+4.384736612890993e-16
+8.231788702432533e-16
+7.719395460322544e-16
+1.312405977665947e-15
+-9.132662915855467e-09
+-1.731542823844298e-09
+1.793877866653878e-08
+2.646491688270167e-09
+-0.0001133335692058498
+-1.636237543643986e-07
+0.0002051485370870514
+-1.467249594259618e-07
+-1.293856205643028e-08
+-5.764527668670851e-09
+2.749092965205399e-08
+1.238420414736574e-09
+4.384736609202329e-16
+8.231788736868981e-16
+7.719395463210122e-16
+1.312405975902681e-15
+1.21309184129334e-08
+1.259275369651639e-09
+-1.991875257174623e-08
+-2.399870702937902e-09
+0.0001133336262339158
+1.636132953556448e-07
+-0.0002051485748213414
+1.467304312513656e-07
+1.751943591451846e-08
+5.042939105246922e-09
+-3.051602833567119e-08
+-8.616039465699719e-10
+6.046713023578663e-16
+-3.481135728878501e-06
+1.762605126949022e-09
+3.277105659216673e-06
+1.136871040474284e-15
+3.335770320738118e-07
+-3.183175049804889e-09
+-3.140448680999842e-07
+5.688466387491386e-16
+6.198274057439505e-06
+-6.997946936850794e-10
+-5.835044393596217e-06
+1.342712675646316e-15
+-3.655075510691127e-07
+-1.605707454615888e-09
+3.440552224923455e-07
+6.295275217374494e-16
+3.577083276529346e-06
+1.290742271420394e-09
+-3.367438735010579e-06
+8.664449071980776e-16
+5.676989460124061e-07
+4.261433214030085e-09
+-5.343148952017531e-07
+5.320789850481769e-16
+-6.261257300756133e-06
+-1.308559931453506e-09
+5.894344186960106e-06
+1.464602893107377e-15
+-2.656194360466863e-07
+1.557003745946752e-09
+2.50047633551984e-07
+-2.144944526955843e-09
+-7.253134559812775e-08
+-2.139733084200267e-09
+5.422008750297821e-08
+-4.794078042756924e-10
+-2.202819357238586e-06
+-3.350641715170006e-10
+1.650896069205604e-06
+1.396196577126689e-09
+4.755961383863651e-08
+1.4034624821054e-09
+-3.542865329266018e-08
+1.103518817023925e-10
+1.58708999583203e-06
+-4.092287795914595e-12
+-1.189452208093547e-06
+-2.144944516884615e-09
+-7.253134570653927e-08
+-2.139733094963989e-09
+5.422008755203819e-08
+-4.794077931177632e-10
+-2.202819357383942e-06
+-3.350641845125182e-10
+1.650896069271292e-06
+1.396196589641029e-09
+4.755961370790049e-08
+1.403462468888705e-09
+-3.542865323349511e-08
+1.103518982030746e-10
+1.587089995648587e-06
+-4.092305707913513e-12
+-1.189452208010555e-06
+6.053284326247304e-16
+-3.481135728908716e-06
+1.762605125938265e-09
+3.277105659230192e-06
+1.138675247527842e-15
+3.33577031997506e-07
+-3.183175052448956e-09
+-3.140448680658412e-07
+5.701441307839935e-16
+6.198274057385612e-06
+-6.997946955682998e-10
+-5.835044393572103e-06
+1.345180925174273e-15
+-3.655075511748548e-07
+-1.605707458261432e-09
+3.440552225396585e-07
+6.301855419307677e-16
+3.577083276499146e-06
+1.29074227040931e-09
+-3.367438734997069e-06
+8.682123666360743e-16
+5.676989459360989e-07
+4.261433211410186e-09
+-5.343148951676109e-07
+5.33375053948309e-16
+-6.261257300810053e-06
+-1.308559933336213e-09
+5.894344186984235e-06
+1.467087572753922e-15
+-2.656194361524266e-07
+1.557003742290457e-09
+2.500476335992968e-07
+-2.144944526975899e-09
+-7.253134559810923e-08
+-2.139733084186684e-09
+5.422008750297304e-08
+-4.794078070695829e-10
+-2.20281935723627e-06
+-3.350641696129094e-10
+1.650896069204456e-06
+1.396196577346068e-09
+4.755961383845435e-08
+1.403462481955618e-09
+-3.542865329257184e-08
+1.103518808686502e-10
+1.587089995832722e-06
+-4.092287227626074e-12
+-1.189452208093892e-06
+-2.144944516913496e-09
+-7.253134570656645e-08
+-2.139733094945572e-09
+5.422008755204665e-08
+-4.794077906395072e-10
+-2.202819357381815e-06
+-3.350641860766733e-10
+1.650896069270439e-06
+1.396196589477309e-09
+4.755961370776054e-08
+1.403462468991743e-09
+-3.542865323343759e-08
+1.103518989417329e-10
+1.587089995649221e-06
+-4.092306174314559e-12
+-1.189452208010807e-06
+6.046491189609696e-16
+3.481135730181785e-06
+-1.762603910990694e-09
+-3.277105657745492e-06
+1.136872345403131e-15
+-3.335770295107245e-07
+3.183177272154804e-09
+3.140448708578041e-07
+5.688866895776894e-16
+-6.19827405612295e-06
+6.997957562227167e-10
+5.835044394951228e-06
+1.342710140322793e-15
+3.655075540782834e-07
+1.605710031954837e-09
+-3.440552192749366e-07
+6.295498515850249e-16
+-3.577083275168505e-06
+-1.290741001741327e-09
+3.367438736547197e-06
+8.664493725366135e-16
+-5.676989440752237e-07
+-4.261431575630511e-09
+5.343148972576012e-07
+5.320398120759176e-16
+6.261257301986697e-06
+1.308560914440616e-09
+-5.894344185701117e-06
+1.46460146679987e-15
+2.65619439338154e-07
+-1.557000905413686e-09
+-2.500476300183125e-07
+2.144945980418211e-09
+7.253134719925152e-08
+2.13973451359318e-09
+-5.422008545471762e-08
+4.794095652076895e-10
+2.202819359240236e-06
+3.350658697622545e-10
+-1.650896066724306e-06
+-1.396195185006699e-09
+-4.755961226971958e-08
+-1.403461198946895e-09
+3.542865520296838e-08
+-1.103497020135264e-10
+-1.587089993345301e-06
+4.094367418515684e-12
+1.189452211148996e-06
+2.144945990485454e-09
+7.253134709082911e-08
+2.139734502832121e-09
+-5.422008540565393e-08
+4.794095764420622e-10
+2.202819359095078e-06
+3.350658567215061e-10
+-1.650896066658699e-06
+-1.39619517248299e-09
+-4.755961240043019e-08
+-1.40346121216967e-09
+3.542865526212448e-08
+-1.103496855682258e-10
+-1.587089993528885e-06
+4.094349539443054e-12
+1.189452211232048e-06
+6.053058887642481e-16
+3.481135730151584e-06
+-1.76260391200095e-09
+-3.277105657731981e-06
+1.138676861077925e-15
+-3.335770295870313e-07
+3.183177269510563e-09
+3.140448708919476e-07
+5.701847181310495e-16
+-6.19827405617687e-06
+6.997957543386936e-10
+5.835044394975356e-06
+1.34517823749317e-15
+3.655075539725433e-07
+1.605710028309459e-09
+-3.44055219227625e-07
+6.302084884181831e-16
+-3.577083275198721e-06
+-1.290741002753125e-09
+3.367438736560717e-06
+8.682170221369734e-16
+-5.676989441515345e-07
+-4.261431578250636e-09
+5.34314897291745e-07
+5.333352018121151e-16
+6.261257301932803e-06
+1.308560912558729e-09
+-5.894344185677004e-06
+1.467086087093901e-15
+2.656194392324147e-07
+-1.55700090906996e-09
+-2.500476299709999e-07
+2.144945980392788e-09
+7.253134719927475e-08
+2.139734513610189e-09
+-5.422008545472531e-08
+4.794095625107665e-10
+2.202819359242475e-06
+3.350658716004014e-10
+-1.650896066725419e-06
+-1.396195184774756e-09
+-4.755961226991263e-08
+-1.403461199104831e-09
+3.542865520306238e-08
+-1.103497029173656e-10
+-1.587089993344552e-06
+4.094368034437809e-12
+1.189452211148626e-06
+2.144945990461366e-09
+7.253134709080603e-08
+2.139734502847451e-09
+-5.422008540564648e-08
+4.794095788348513e-10
+2.202819359097132e-06
+3.350658552107465e-10
+-1.65089606665952e-06
+-1.396195172657891e-09
+-4.755961240057971e-08
+-1.403461212059491e-09
+3.542865526218478e-08
+-1.103496847675682e-10
+-1.587089993528198e-06
+4.094349034250722e-12
+1.189452211231771e-06
+1.417260996323618e-05
+1.996551355800236e-08
+-2.565385791580552e-05
+1.858645118552937e-08
+3.702036706743485e-09
+1.448205915871938e-09
+-7.739677038803697e-09
+-5.068804739253506e-10
+-2.926260173959267e-05
+-4.224747115565772e-08
+5.296912450949e-05
+-3.788422084911579e-08
+1.844106769433097e-08
+6.416780094498141e-09
+-3.805399737581599e-08
+-3.129450934618783e-09
+-1.417207012794317e-05
+-2.006453642855677e-08
+2.565350069921093e-05
+-1.853467631760825e-08
+-4.992495946742544e-09
+-1.244930099969068e-09
+8.591867657156666e-09
+4.007332515937779e-10
+2.926261646517604e-05
+4.224477148804728e-08
+-5.296913425182687e-05
+3.788563533627548e-08
+-2.478907404470765e-08
+-5.416842948132566e-09
+4.224607201513518e-08
+2.607288192433128e-09
+1.417260996324014e-05
+1.996551355505263e-08
+-2.565385791580809e-05
+1.858645118689886e-08
+3.702036696276425e-09
+1.44820592463276e-09
+-7.739677031445997e-09
+-5.068804780924476e-10
+-2.926260173960043e-05
+-4.22474711498784e-08
+5.296912450949504e-05
+-3.788422085178909e-08
+1.844106769095266e-08
+6.416780097326764e-09
+-3.805399737343969e-08
+-3.129450935963886e-09
+-1.417207012794805e-05
+-2.006453643257979e-08
+2.565350069921389e-05
+-1.853467631592636e-08
+-4.992495942206866e-09
+-1.24493009610423e-09
+8.591867654395343e-09
+4.007332500680964e-10
+2.926261646518596e-05
+4.224477149623069e-08
+-5.29691342518329e-05
+3.788563533285515e-08
+-2.478907404320438e-08
+-5.416842946850887e-09
+4.224607201422054e-08
+2.607288191926024e-09
+1.417260996323241e-05
+1.996551356170604e-08
+-2.565385791580267e-05
+1.858645118383196e-08
+3.702036703453657e-09
+1.448205918621093e-09
+-7.739677036489483e-09
+-5.068804751938122e-10
+-2.926260173958473e-05
+-4.224747116341311e-08
+5.296912450948403e-05
+-3.788422084556204e-08
+1.844106769333893e-08
+6.416780095327932e-09
+-3.805399737511776e-08
+-3.12945093500188e-09
+-1.41720701279437e-05
+-2.006453642864186e-08
+2.565350069921121e-05
+-1.853467631758285e-08
+-4.992495946725651e-09
+-1.24493009995463e-09
+8.591867657145828e-09
+4.007332515871196e-10
+2.926261646517713e-05
+4.224477148821302e-08
+-5.296913425182746e-05
+3.788563533622566e-08
+-2.47890740447032e-08
+-5.416842948127727e-09
+4.224607201513247e-08
+2.607288192431553e-09
+1.417260996324037e-05
+1.996551355511503e-08
+-2.565385791580816e-05
+1.858645118690598e-08
+3.702036696305137e-09
+1.448205924608997e-09
+-7.739677031466534e-09
+-5.068804780813763e-10
+-2.926260173960095e-05
+-4.224747114999551e-08
+5.296912450949522e-05
+-3.788422085181117e-08
+1.844106769096208e-08
+6.416780097318734e-09
+-3.805399737344542e-08
+-3.129450935960349e-09
+-1.417207012794553e-05
+-2.006453643033166e-08
+2.565350069921234e-05
+-1.85346763168944e-08
+-4.992495940469269e-09
+-1.244930094592124e-09
+8.591867653354661e-09
+4.007332494502635e-10
+2.92626164651807e-05
+4.224477149153145e-08
+-5.296913425182965e-05
+3.788563533487297e-08
+-2.478907404268298e-08
+-5.416842946396646e-09
+4.224607201390849e-08
+2.607288191740394e-09
+1.261053264930712e-16
+1.416504427634413e-15
+1.684261016974967e-16
+1.590432926557973e-15
+3.315409094709063e-09
+2.56056108514588e-10
+-2.469052617322711e-09
+2.373333150047752e-09
+-4.018058808848493e-06
+-7.960363736259283e-07
+7.026955545087135e-06
+2.456864209002622e-07
+3.659559554488848e-09
+-6.058133291210901e-09
+-1.590776484516602e-09
+1.646501538605057e-09
+2.427444951203197e-16
+7.873843447613663e-16
+-6.372279058633671e-18
+1.880568094483673e-15
+-2.429467380860453e-09
+7.565178922179613e-10
+1.551240594234908e-09
+1.094616725602191e-09
+-3.807719587180269e-06
+2.827826858738014e-07
+6.887732617675326e-06
+-4.604317244196661e-07
+-1.029775164610447e-09
+-2.365597809602442e-09
+1.823767554080327e-09
+-4.401151232345631e-10
+1.261053266064015e-16
+1.416504428727704e-15
+1.684261016772129e-16
+1.590432927054819e-15
+-1.089201960787437e-09
+-1.93392092652083e-09
+8.265200340829143e-10
+-1.321301915918991e-09
+4.018101348851718e-06
+7.960049078867377e-07
+-7.026987559444071e-06
+-2.45665659373729e-07
+-2.582514162179701e-10
+3.494622327248162e-09
+-9.187800401809305e-10
+-3.914247665792672e-11
+2.427444947205681e-16
+7.873843449360986e-16
+-6.372279684270578e-18
+1.880568094860565e-15
+4.32365714190952e-09
+1.08461893638963e-09
+-2.701583732571499e-09
+-1.63115667125888e-09
+3.807754775068755e-06
+-2.827476007045175e-07
+-6.887753728930756e-06
+4.604223752541051e-07
+3.923786591044014e-09
+5.178573582403762e-09
+-3.581296886633409e-09
+-3.79616816264527e-10
+1.2610532649307e-16
+1.416504427634414e-15
+1.684261016974977e-16
+1.590432926557972e-15
+3.315409091473575e-09
+2.560561108813837e-10
+-2.46905261481258e-09
+2.373333148390021e-09
+-4.018058808883491e-06
+-7.960363736011192e-07
+7.02695554511412e-06
+2.456864208823605e-07
+3.659559548279528e-09
+-6.058133286668026e-09
+-1.59077647966251e-09
+1.646501535409238e-09
+2.427444951203197e-16
+7.873843447613663e-16
+-6.372279058633671e-18
+1.880568094483673e-15
+-2.429467380829647e-09
+7.56517892229509e-10
+1.551240594223015e-09
+1.094616725590644e-09
+-3.807719587180274e-06
+2.827826858769104e-07
+6.887732617676114e-06
+-4.604317244198386e-07
+-1.029775164572298e-09
+-2.365597809575704e-09
+1.823767554048754e-09
+-4.401151232307794e-10
+1.261053266064017e-16
+1.416504428727704e-15
+1.68426101677213e-16
+1.590432927054819e-15
+-1.089201960741607e-09
+-1.93392092651858e-09
+8.265200340541144e-10
+-1.321301915909023e-09
+4.018101348850641e-06
+7.960049078890972e-07
+-7.026987559444242e-06
+-2.456656593739771e-07
+-2.582514161500726e-10
+3.494622327254179e-09
+-9.187800402281958e-10
+-3.91424766538858e-11
+2.427444947205687e-16
+7.873843449360991e-16
+-6.372279684271021e-18
+1.880568094860565e-15
+4.32365714301467e-09
+1.084618937466121e-09
+-2.701583733251103e-09
+-1.631156671546798e-09
+3.807754775128133e-06
+-2.827476006454405e-07
+-6.887753728966731e-06
+4.604223752402626e-07
+3.923786595026578e-09
+5.178573586454783e-09
+-3.581296889006473e-09
+-3.796168172363543e-10
+1.261053264930708e-16
+1.416504427634413e-15
+1.684261016974969e-16
+1.590432926557972e-15
+3.315409092791652e-09
+2.560561098892139e-10
+-2.469052615791667e-09
+2.373333149047641e-09
+-4.018058808809936e-06
+-7.960363736557368e-07
+7.026955545056163e-06
+2.456864209217052e-07
+3.659559553181095e-09
+-6.058133290280083e-09
+-1.590776483472588e-09
+1.646501537901255e-09
+2.427444951203197e-16
+7.873843447613663e-16
+-6.372279058633671e-18
+1.880568094483673e-15
+-2.42946738086048e-09
+7.565178922226001e-10
+1.551240594232025e-09
+1.09461672559696e-09
+-3.807719587180712e-06
+2.827826858752052e-07
+6.887732617677001e-06
+-4.604317244211899e-07
+-1.029775164614433e-09
+-2.365597809602131e-09
+1.82376755408599e-09
+-4.401151232328541e-10
+1.261053266064015e-16
+1.416504428727704e-15
+1.684261016772129e-16
+1.590432927054819e-15
+-1.089201960782052e-09
+-1.933920926522575e-09
+8.265200340707695e-10
+-1.321301915916918e-09
+4.018101348851549e-06
+7.960049078887684e-07
+-7.026987559444083e-06
+-2.456656593758145e-07
+-2.582514162217635e-10
+3.494622327249877e-09
+-9.187800401715622e-10
+-3.914247665993902e-11
+2.427444947205681e-16
+7.873843449360986e-16
+-6.372279684270578e-18
+1.880568094860565e-15
+4.323657141917272e-09
+1.084618936393781e-09
+-2.70158373256551e-09
+-1.631156671253898e-09
+3.807754775068239e-06
+-2.827476007056373e-07
+-6.887753728932658e-06
+4.604223752568434e-07
+3.923786591057293e-09
+5.178573582420044e-09
+-3.581296886650601e-09
+-3.79616816272563e-10
+1.2610532649307e-16
+1.416504427634414e-15
+1.684261016974977e-16
+1.590432926557972e-15
+3.315409091485876e-09
+2.560561108798208e-10
+-2.46905261481146e-09
+2.373333148396821e-09
+-4.018058808883669e-06
+-7.960363736015973e-07
+7.026955545113433e-06
+2.456864208853305e-07
+3.659559548293972e-09
+-6.058133286684744e-09
+-1.590776479682253e-09
+1.646501535417095e-09
+2.427444951203197e-16
+7.873843447613663e-16
+-6.372279058633671e-18
+1.880568094483673e-15
+-2.429467380833523e-09
+7.565178922348155e-10
+1.551240594216038e-09
+1.094616725593929e-09
+-3.807719587180728e-06
+2.827826858744787e-07
+6.887732617677022e-06
+-4.604317244216055e-07
+-1.02977516456891e-09
+-2.365597809580302e-09
+1.823767554054324e-09
+-4.401151232339767e-10
+1.261053266064016e-16
+1.416504428727704e-15
+1.684261016772131e-16
+1.590432927054819e-15
+-1.089201960739511e-09
+-1.933920926518948e-09
+8.265200340488246e-10
+-1.321301915913164e-09
+4.018101348851909e-06
+7.960049078873003e-07
+-7.026987559444066e-06
+-2.456656593755306e-07
+-2.582514161409566e-10
+3.4946223272631e-09
+-9.187800402303828e-10
+-3.914247665388042e-11
+2.427444947205691e-16
+7.873843449360994e-16
+-6.372279684271071e-18
+1.880568094860565e-15
+4.3236571445173e-09
+1.084618939060199e-09
+-2.701583734124429e-09
+-1.631156671888664e-09
+3.807754775093649e-06
+-2.827476006779242e-07
+-6.887753728947368e-06
+4.604223752503622e-07
+3.923786596014205e-09
+5.178573587527261e-09
+-3.581296889599361e-09
+-3.796168174569116e-10
+5.030012084842795e-07
+9.911950873847108e-08
+-8.791098262143994e-07
+-3.045051938635738e-08
+-1.11011607266976e-09
+1.343312591885228e-09
+5.710228092785238e-10
+-5.753412728004868e-10
+-1.03745832325495e-06
+-2.055357070475311e-07
+1.8143521201005e-06
+6.343596208863721e-08
+-5.779630891380127e-09
+5.145663101368694e-09
+3.303611002312175e-09
+-3.279066204330331e-09
+4.760065239385265e-07
+-3.548939690088998e-08
+-8.61197498678885e-07
+5.761146214636385e-08
+4.411808012975492e-10
+4.680359561469134e-10
+-5.445402908708261e-10
+4.983540441081192e-12
+-9.831489695231089e-07
+7.301417624940549e-08
+1.7784049146337e-06
+-1.188829589541341e-07
+2.778382071044365e-09
+1.503895860621639e-09
+-2.802557505254474e-09
+-4.544862099663774e-10
+-5.025985157070809e-07
+-9.94173966656823e-08
+8.788067666830397e-07
+3.064702558584661e-08
+1.519473053771971e-10
+-6.211515865168533e-10
+1.35934018227235e-10
+1.22543554184314e-10
+1.037469307536796e-06
+2.055275841009993e-07
+-1.814360386266524e-06
+-6.343059937312059e-08
+1.066225064216595e-09
+-1.593230553439744e-09
+1.740325953691056e-10
+1.051663645060632e-09
+-4.756734302834221e-07
+3.582150879391133e-08
+8.609976541137213e-07
+-5.76999968806537e-08
+-1.256442152456277e-09
+-1.260466321288815e-09
+1.039648182500607e-09
+2.259460234132581e-10
+9.831580555343318e-07
+-7.30051160657085e-08
+-1.778410365686364e-06
+1.188805472324841e-07
+-6.788806655454112e-09
+-5.402010467798012e-09
+5.238087086230976e-09
+1.590460675960466e-09
+5.030012084886419e-07
+9.911950873537863e-08
+-8.791098262177611e-07
+-3.04505193841222e-08
+-1.110116084013967e-09
+1.343312600185483e-09
+5.710228181259723e-10
+-5.753412786302697e-10
+-1.037458323263542e-06
+-2.055357070414492e-07
+1.814352120107113e-06
+6.343596208424504e-08
+-5.779630895044302e-09
+5.145663104050589e-09
+3.30361100517088e-09
+-3.27906620621346e-09
+4.760065239385267e-07
+-3.548939690127853e-08
+-8.611974986789838e-07
+5.761146214638504e-08
+4.411808013792791e-10
+4.680359561920339e-10
+-5.445402909239606e-10
+4.98354043317782e-12
+-9.831489695231102e-07
+7.301417625020667e-08
+1.778404914633904e-06
+-1.18882958954177e-07
+2.778382071070273e-09
+1.503895860635741e-09
+-2.802557505272331e-09
+-4.544862099679366e-10
+-5.025985157069446e-07
+-9.941739666597722e-08
+8.788067666830601e-07
+3.064702558587783e-08
+1.51947305513423e-10
+-6.211515865076521e-10
+1.35934018136078e-10
+1.225435542004395e-10
+1.037469307536514e-06
+2.05527584101609e-07
+-1.814360386266566e-06
+-6.34305993731857e-08
+1.06622506426048e-09
+-1.593230553437167e-09
+1.740325953397499e-10
+1.051663645065388e-09
+-4.756734302908498e-07
+3.582150878652147e-08
+8.609976541182226e-07
+-5.769999687893027e-08
+-1.256442146248204e-09
+-1.26046631502675e-09
+1.039648178777609e-09
+2.259460218764569e-10
+9.831580555494573e-07
+-7.300511605068563e-08
+-1.778410365695504e-06
+1.188805472289696e-07
+-6.788806653385039e-09
+-5.40201046570794e-09
+5.238087084991889e-09
+1.590460675448684e-09
+5.030012084794311e-07
+9.911950874221031e-08
+-8.791098262105148e-07
+-3.04505193890432e-08
+-1.1101160764229e-09
+1.343312594566912e-09
+5.710228122748855e-10
+-5.75341274786192e-10
+-1.037458323244798e-06
+-2.055357070553583e-07
+1.814352120092376e-06
+6.343596209426546e-08
+-5.779630892512313e-09
+5.145663102177531e-09
+3.303611003216644e-09
+-3.279066204931458e-09
+4.76006523938579e-07
+-3.548939690106736e-08
+-8.611974986790927e-07
+5.76114621465546e-08
+4.411808012919931e-10
+4.680359561513279e-10
+-5.445402908671399e-10
+4.983540438150629e-12
+-9.831489695232212e-07
+7.301417624977e-08
+1.778404914634131e-06
+-1.188829589545264e-07
+2.778382071042481e-09
+1.503895860622449e-09
+-2.802557505253278e-09
+-4.544862099665626e-10
+-5.025985157070625e-07
+-9.941739666593487e-08
+8.788067666830432e-07
+3.064702558610615e-08
+1.519473053776569e-10
+-6.211515865169782e-10
+1.359340182261274e-10
+1.225435541845512e-10
+1.037469307536754e-06
+2.055275841015242e-07
+-1.814360386266528e-06
+-6.343059937365795e-08
+1.06622506421623e-09
+-1.593230553440027e-09
+1.740325953698954e-10
+1.051663645060951e-09
+-4.756734302833444e-07
+3.582150879406372e-08
+8.609976541139527e-07
+-5.769999688100285e-08
+-1.256442152428441e-09
+-1.260466321260645e-09
+1.039648182485187e-09
+2.259460234067096e-10
+9.831580555341485e-07
+-7.300511606604153e-08
+-1.778410365686828e-06
+1.188805472332089e-07
+-6.788806655445194e-09
+-5.40201046778848e-09
+5.23808708622539e-09
+1.590460675957165e-09
+5.030012084886802e-07
+9.911950873542835e-08
+-8.791098262176883e-07
+-3.045051938448845e-08
+-1.110116083979281e-09
+1.343312600160841e-09
+5.710228181004156e-10
+-5.753412786129897e-10
+-1.037458323263641e-06
+-2.055357070415316e-07
+1.814352120106974e-06
+6.343596208499083e-08
+-5.779630895033476e-09
+5.145663104042501e-09
+3.303611005162214e-09
+-3.279066206208854e-09
+4.76006523938581e-07
+-3.548939690097671e-08
+-8.611974986790961e-07
+5.761146214660677e-08
+4.411808013788991e-10
+4.680359561925788e-10
+-5.445402909246553e-10
+4.983540433626778e-12
+-9.831489695232286e-07
+7.301417624957691e-08
+1.778404914634139e-06
+-1.188829589546336e-07
+2.77838207107038e-09
+1.503895860635708e-09
+-2.802557505271971e-09
+-4.544862099677137e-10
+-5.025985157071055e-07
+-9.941739666574932e-08
+8.788067666830401e-07
+3.064702558607047e-08
+1.519473055260376e-10
+-6.211515864956977e-10
+1.359340181278805e-10
+1.225435541962221e-10
+1.037469307536839e-06
+2.055275841011442e-07
+-1.814360386266517e-06
+-6.343059937358671e-08
+1.066225064264118e-09
+-1.593230553432393e-09
+1.740325953375684e-10
+1.051663645064523e-09
+-4.756734302865312e-07
+3.582150879060278e-08
+8.609976541157912e-07
+-5.769999688019282e-08
+-1.256442143354917e-09
+-1.260466311925858e-09
+1.039648177073666e-09
+2.25946021223567e-10
+9.831580555404231e-07
+-7.300511605921263e-08
+-1.778410365690433e-06
+1.188805472315996e-07
+-6.78880665251437e-09
+-5.402010464772945e-09
+5.238087084478164e-09
+1.590460675252272e-09
+4.376051021910575e-09
+1.363021495582137e-09
+-1.013218444285678e-08
+-6.380339183099961e-10
+6.41875402979233e-08
+-2.578091523408412e-08
+-1.163210958697622e-07
+1.214812992503226e-08
+-9.527537717906426e-09
+-1.848977756893312e-09
+1.870068027384422e-08
+8.145980367194528e-10
+-4.638966637461089e-08
+1.874808418483992e-08
+8.385021253941574e-08
+-8.836800552964185e-09
+-4.376049212071424e-09
+-1.363019425022155e-09
+1.013218621992167e-08
+6.380361744097329e-10
+-6.418753839220574e-08
+2.578091737230384e-08
+1.1632109768874e-07
+-1.214812765055192e-08
+9.527539497195183e-09
+1.848979741391236e-09
+-1.870067855441423e-08
+-8.145959273456992e-10
+4.63896684255481e-08
+-1.874808189960643e-08
+-8.385021062247115e-08
+8.836802966560081e-09
+-8.192607970174686e-09
+-1.396792055174296e-09
+1.263421058009104e-08
+5.306746606408001e-10
+-6.473180905371642e-08
+2.579175742864585e-08
+1.16678528515894e-07
+-1.217116883504149e-08
+1.202870297622406e-08
+1.87122007356916e-09
+-2.034036142233624e-08
+-7.44319100850144e-10
+4.641523351756342e-08
+-1.875486924356786e-08
+-8.386732662136755e-08
+8.840913787091357e-09
+8.192609836262917e-09
+1.396794019665161e-09
+-1.263420884308837e-08
+-5.306723553069452e-10
+6.473181102107928e-08
+-2.579175539970707e-08
+-1.166785267394495e-07
+1.217117116055046e-08
+-1.202870114289936e-08
+-1.871218150008763e-09
+2.034036310587861e-08
+7.443212394830024e-10
+-4.6415231385688e-08
+1.875487140125886e-08
+8.386732848276342e-08
+-8.840911313624716e-09
+4.376051044407628e-09
+1.363021474927406e-09
+-1.013218445800695e-08
+-6.380339082811711e-10
+6.418754032628849e-08
+-2.578091526033796e-08
+-1.163210958888817e-07
+1.214812993778115e-08
+-9.527537690289375e-09
+-1.848977782187895e-09
+1.870068025522729e-08
+8.14598049010184e-10
+-4.638966633715135e-08
+1.874808415037557e-08
+8.385021251417285e-08
+-8.836800536224808e-09
+-4.376049189572436e-09
+-1.363019445679002e-09
+1.013218620476992e-08
+6.380361844395703e-10
+-6.418753836388832e-08
+2.578091734608881e-08
+1.163210976696511e-07
+-1.214812763782242e-08
+9.527539524808144e-09
+1.848979716101058e-09
+-1.870067857302794e-08
+-8.145959150570882e-10
+4.638966846304207e-08
+-1.874808193409873e-08
+-8.385021064773608e-08
+8.836802983313454e-09
+-8.192607994540706e-09
+-1.396792074147185e-09
+1.263421059571815e-08
+5.306746682424335e-10
+-6.473180908581784e-08
+2.579175740374531e-08
+1.166785285364717e-07
+-1.217116882508064e-08
+1.202870294672189e-08
+1.871220050574816e-09
+-2.034036140342614e-08
+-7.443190916430723e-10
+4.641523347674207e-08
+-1.875486927529651e-08
+-8.386732659520184e-08
+8.840913799790545e-09
+8.192609811891389e-09
+1.396794000687563e-09
+-1.263420882745781e-08
+-5.306723477033332e-10
+6.473181098908181e-08
+-2.579175542452213e-08
+-1.16678526718938e-07
+1.217117117047692e-08
+-1.202870117239009e-08
+-1.871218172993451e-09
+2.034036312478153e-08
+7.443212486860429e-10
+-4.641523142658433e-08
+1.875487136946857e-08
+8.386732850897694e-08
+-8.840911300900708e-09
+4.376051021836207e-09
+1.363021495642148e-09
+-1.013218444280297e-08
+-6.380339183399492e-10
+6.418754029659988e-08
+-2.578091523295956e-08
+-1.16321095868871e-07
+1.214812992448193e-08
+-9.527537717767748e-09
+-1.848977757009504e-09
+1.870068027374845e-08
+8.145980367766063e-10
+-4.63896663750042e-08
+1.874808418517148e-08
+8.385021253967984e-08
+-8.836800553126849e-09
+-4.376049212149434e-09
+-1.363019424959564e-09
+1.013218621997777e-08
+6.380361743785075e-10
+-6.41875383934776e-08
+2.578091737337958e-08
+1.163210976895949e-07
+-1.214812765107907e-08
+9.527539497341162e-09
+1.848979741269703e-09
+-1.870067855451465e-08
+-8.145959272859206e-10
+4.638966842511766e-08
+-1.874808189923986e-08
+-8.385021062218098e-08
+8.836802966380761e-09
+-8.192607970175088e-09
+-1.396792055173676e-09
+1.263421058009133e-08
+5.306746606405402e-10
+-6.473180905368141e-08
+2.579175742863873e-08
+1.166785285158706e-07
+-1.217116883503721e-08
+1.202870297622195e-08
+1.871220073569503e-09
+-2.034036142233487e-08
+-7.443191008504241e-10
+4.641523351757669e-08
+-1.875486924356938e-08
+-8.386732662137606e-08
+8.840913787092667e-09
+8.192609836263021e-09
+1.396794019665791e-09
+-1.263420884308842e-08
+-5.306723553072379e-10
+6.473181102111867e-08
+-2.579175539971267e-08
+-1.166785267394751e-07
+1.21711711605546e-08
+-1.202870114290237e-08
+-1.871218150008405e-09
+2.034036310588059e-08
+7.443212394827736e-10
+-4.64152313856778e-08
+1.87548714012563e-08
+8.386732848275648e-08
+-8.840911313623333e-09
+4.376051044407541e-09
+1.363021474926249e-09
+-1.013218445800688e-08
+-6.380339082806545e-10
+6.418754032632879e-08
+-2.578091526032856e-08
+-1.163210958889076e-07
+1.214812993777852e-08
+-9.527537690292199e-09
+-1.848977782188066e-09
+1.870068025522904e-08
+8.145980490101578e-10
+-4.63896663371402e-08
+1.874808415037797e-08
+8.385021251416531e-08
+-8.836800536225534e-09
+-4.376049189572716e-09
+-1.363019445680123e-09
+1.013218620477e-08
+6.380361844400617e-10
+-6.418753836385093e-08
+2.578091734609699e-08
+1.163210976696264e-07
+-1.214812763782484e-08
+9.527539524805626e-09
+1.848979716100796e-09
+-1.870067857302616e-08
+-8.145959150570589e-10
+4.638966846305534e-08
+-1.874808193409556e-08
+-8.385021064774447e-08
+8.836802983312587e-09
+-8.192607994508507e-09
+-1.396792074116675e-09
+1.263421059569995e-08
+5.306746682312037e-10
+-6.473180908449851e-08
+2.579175740485563e-08
+1.166785285356279e-07
+-1.217116882552823e-08
+1.202870294661057e-08
+1.871220050479332e-09
+-2.034036140335648e-08
+-7.443190916052121e-10
+4.641523347713163e-08
+-1.875486927496936e-08
+-8.386732659545083e-08
+8.840913799658792e-09
+8.192609811926876e-09
+1.396794000720728e-09
+-1.263420882747806e-08
+-5.306723477156358e-10
+6.473181099034587e-08
+-2.579175542345986e-08
+-1.166785267197465e-07
+1.217117117004877e-08
+-1.202870117250814e-08
+-1.871218173094384e-09
+2.03403631248554e-08
+7.443212487260994e-10
+-4.641523142615501e-08
+1.875487136983027e-08
+8.386732850870244e-08
+-8.840911301046459e-09
diff --git a/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t4.dat b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t4.dat
new file mode 100644
index 00000000..78e85f1f
--- /dev/null
+++ b/gold/generated-inputs/time_advance/continuity2_ad_sg_l3_d4_t4.dat
@@ -0,0 +1,1797 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 1792
+# columns: 1
+-7.361090859038852e-26
+1.956640737332649e-06
+-3.236028848545287e-10
+2.704910093026946e-06
+-3.951074639779369e-24
+-1.756500559624573e-07
+5.393264257922849e-10
+-2.428233203410333e-07
+3.077188156337534e-24
+-3.496201144166483e-06
+1.106771147977032e-10
+-4.8332419243527e-06
+-1.391087299362687e-24
+2.132462110414122e-07
+2.83865590176138e-10
+2.947945955564867e-07
+-1.433807768628289e-24
+-2.024131004382675e-06
+-2.178009728726156e-10
+-2.798210806481798e-06
+5.579638136994969e-24
+-3.40186373139772e-07
+-7.805047880575966e-10
+-4.702742890807377e-07
+2.304703036740104e-24
+3.540576827638679e-06
+2.464783589929795e-10
+4.894588528696899e-06
+1.300812648382483e-24
+1.43278290783554e-07
+-2.730562348041079e-10
+1.980711007842853e-07
+7.361026033290506e-26
+-1.95664073737434e-06
+3.236028842186516e-10
+-2.704910093090641e-06
+3.951074643630167e-24
+1.756500559075956e-07
+-5.393264264660653e-10
+2.428233202572472e-07
+-3.077187978339238e-24
+3.496201144156721e-06
+-1.106771148566876e-10
+4.833241924337802e-06
+1.391087312826619e-24
+-2.132462111105284e-07
+-2.83865591066444e-10
+-2.947945956621447e-07
+1.433807136400057e-24
+2.024131004340361e-06
+2.178009722242505e-10
+2.798210806417093e-06
+-5.579638165465862e-24
+3.401863730972511e-07
+7.805047875094787e-10
+4.702742890157576e-07
+-2.304702882717382e-24
+-3.540576827646941e-06
+-2.464783590222715e-10
+-4.894588528709502e-06
+-1.300812619272416e-24
+-1.432782908582821e-07
+2.730562338592167e-10
+-1.980711008984883e-07
+-8.305937876766507e-21
+-8.783686307707778e-08
+1.45370964833922e-09
+-5.137913170221411e-08
+-4.21854527468979e-17
+-2.760788858755709e-05
+3.364208035519141e-10
+-1.611410778926748e-05
+5.154530119510576e-18
+5.755695275288647e-08
+-9.561076115441655e-10
+3.370730767448138e-08
+-1.327306508920566e-17
+1.994970536574982e-05
+2.302322926354098e-11
+1.16441743548755e-05
+5.130380791641052e-21
+8.783686278694914e-08
+-1.453709643473492e-09
+5.137913160974626e-08
+-4.232851312028389e-17
+2.760788858714929e-05
+-3.364208869789846e-10
+1.61141077890678e-05
+5.129238939000058e-18
+-5.755695300753074e-08
+9.561076264394551e-10
+-3.370730774743025e-08
+-1.316973794613038e-17
+-1.994970536619589e-05
+-2.302325002669889e-11
+-1.164417435503948e-05
+-5.946157260742e-18
+0.001834341573394641
+-4.748780436495253e-10
+-0.001726855927914204
+-1.149198850793329e-16
+2.19871483663171e-08
+8.083399744959847e-10
+-1.92710406346648e-08
+1.658486257912677e-17
+-0.003787209501680502
+7.424979014004211e-11
+0.003565291295223281
+-3.65112652993217e-17
+1.079834396285234e-07
+3.974223366813112e-09
+-9.485410534186395e-08
+-8.466577116586667e-18
+0.001834341573394646
+-4.748780418891424e-10
+-0.001726855927914207
+-1.168792795958717e-16
+2.198714836921978e-08
+8.0833997585736e-10
+-1.927104063600243e-08
+2.190741415530025e-17
+-0.003787209501680512
+7.424978651049464e-11
+0.003565291295223286
+-3.70907639703421e-17
+1.079834396293798e-07
+3.974223367212655e-09
+-9.485410534226937e-08
+-1.482991556852453e-22
+-7.39135430644839e-17
+1.256061697222983e-17
+-2.289878141746982e-17
+1.841024589598184e-09
+5.139556604074041e-08
+1.946908290906189e-09
+-3.8228875661999e-08
+-2.259130564666254e-09
+0.001230530752365702
+-1.55589222173748e-11
+-0.0009210309517953747
+2.71172389268835e-09
+7.867922862079955e-08
+2.976690137961327e-09
+-5.763755927052727e-08
+-1.482991565525406e-22
+-7.391354306448287e-17
+1.256061697223044e-17
+-2.289878141747028e-17
+1.841024586737907e-09
+5.139556604524537e-08
+1.946908292999234e-09
+-3.822887566415339e-08
+-2.259130567871517e-09
+0.001230530752365759
+-1.555891829111734e-11
+-0.0009210309517953994
+2.711723887916835e-09
+7.867922863038258e-08
+2.976690141461849e-09
+-5.763755927483084e-08
+-1.482991560488504e-22
+-7.391354306448363e-17
+1.256061697223007e-17
+-2.289878141746994e-17
+1.841024587485444e-09
+5.139556604253517e-08
+1.94690829233763e-09
+-3.822887566283106e-08
+-2.259130521073195e-09
+0.001230530752365666
+-1.555895203474155e-11
+-0.0009210309517953588
+2.711723891680393e-09
+7.867922862163555e-08
+2.976690138665957e-09
+-5.763755927089765e-08
+-1.482991564367073e-22
+-7.391354306448276e-17
+1.256061697223037e-17
+-2.289878141747031e-17
+1.841024587457136e-09
+5.139556604584425e-08
+1.946908292555724e-09
+-3.822887566437117e-08
+-2.259130586006244e-09
+0.001230530752365744
+-1.555890726694965e-11
+-0.0009210309517953915
+2.711723888210406e-09
+7.867922863062084e-08
+2.976690141285622e-09
+-5.763755927495835e-08
+-5.450735255355582e-23
+-4.711146753391176e-08
+-3.753462172163098e-10
+-6.510832130150951e-08
+3.721658074264536e-25
+-1.478075468699363e-05
+-8.686348937333447e-11
+-2.043342047100113e-05
+1.004213572422484e-22
+3.090161130703085e-08
+2.468659251683145e-10
+4.269891875337608e-08
+2.882121674512856e-25
+1.068068685645761e-05
+-5.944575803213147e-12
+1.476535075402764e-05
+5.450735252176146e-23
+4.711146743766575e-08
+3.7534621595962e-10
+6.510832115445126e-08
+-3.721656836038504e-25
+1.478075468688948e-05
+8.686348809832966e-11
+2.0433420470842e-05
+-1.004213569619742e-22
+-3.090161139536565e-08
+-2.468659262374165e-10
+-4.26989188883002e-08
+-2.882123663831776e-25
+-1.068068685659576e-05
+5.944574025629098e-12
+-1.476535075423873e-05
+3.986436002507411e-18
+-0.001547165696540466
+-1.678947422721983e-10
+-0.0009030757187976896
+-2.94982577208342e-17
+-1.678914287540699e-08
+2.857913516016708e-10
+-1.00113634921068e-08
+-6.41322076864718e-18
+0.003194299718935613
+2.625126499370463e-11
+0.001864502886116746
+-9.439460129183746e-18
+-8.271325264223811e-08
+1.4051001504318e-09
+-4.928751783577772e-08
+9.389014405708175e-31
+-5.138909942325603e-17
+4.439119004449971e-18
+-1.628981018988278e-17
+-3.900371987964743e-17
+-5.068006441804688e-08
+-1.873137837740552e-09
+4.490452916212432e-08
+4.640574257171271e-17
+-0.01466779932860567
+2.875682049386859e-10
+0.01380831381077744
+-5.737986145816854e-17
+-7.820452508738087e-08
+-2.871337100338508e-09
+6.835855909749389e-08
+7.491787233964959e-31
+-5.138909942325574e-17
+4.439119004450101e-18
+-1.62898101898829e-17
+-4.01153116659784e-17
+-5.06800644163006e-08
+-1.873137836919401e-09
+4.490452916131405e-08
+6.642999884442883e-17
+-0.0146677993286057
+2.875681912083496e-10
+0.01380831381077746
+-5.795954404609558e-17
+-7.820452508660095e-08
+-2.871337099976884e-09
+6.835855909711225e-08
+-1.077867988552454e-23
+-0.0008283468341625038
+4.335023601762766e-11
+-0.001145129567986852
+4.872917077530857e-22
+-9.151730530259135e-09
+-7.379101765799034e-11
+-1.261303679882925e-08
+2.184024762733037e-23
+0.001710216537922081
+-6.77804692251163e-12
+0.002364250584698789
+-3.629435456005526e-22
+-4.506037224476079e-08
+-3.627953013613089e-10
+-6.21089602720566e-08
+2.482079620684269e-31
+-3.618283141183279e-17
+1.569465575270388e-18
+-1.153593674380281e-17
+-9.111011027466765e-18
+3.929524382476144e-08
+-6.622542292553733e-10
+2.335234438261493e-08
+-3.228237905986069e-17
+0.01237146961423239
+1.01670712482696e-10
+0.007221188626885545
+-1.547355493816493e-17
+5.948831179639288e-08
+-1.015170960864346e-09
+3.550319472546636e-08
+0
+-1.199449054533377e-17
+-4.052342690312063e-19
+-1.832842629898119e-17
+5.241818441434299e-21
+2.135863921265314e-08
+1.709933041053099e-10
+2.945097662184918e-08
+8.458691499491558e-23
+0.006623640169780499
+-2.625126495557685e-11
+0.009156703140799267
+-4.163894947250226e-21
+3.245031073806983e-08
+2.621160109501061e-10
+4.471802128717311e-08
+2.297035448802912e-16
+3.654532245068658e-06
+1.253308823988176e-09
+2.133161750918823e-06
+9.828360844161009e-16
+-3.280734505035432e-07
+-2.08880123763547e-09
+-1.914963878230411e-07
+6.20388182085359e-16
+-6.530092565148768e-06
+-4.286499737795386e-10
+-3.811611966816766e-06
+1.417270343428019e-15
+3.982734081625472e-07
+-1.099405221441202e-09
+2.324866351794071e-07
+2.297227940916264e-16
+-3.780591276641676e-06
+8.435397808848652e-10
+-2.20674035078758e-06
+9.828359269094058e-16
+-6.353225829407112e-07
+3.022883073409164e-09
+-3.708838362961534e-07
+6.203538420202731e-16
+6.612979780353349e-06
+-9.546059309412748e-10
+3.859990599857156e-06
+1.41727175273077e-15
+2.67605568696445e-07
+1.057543731847122e-09
+1.562047491654318e-07
+5.597778768466046e-16
+1.052133165340135e-07
+4.111712418284223e-09
+-9.831249790647136e-08
+7.346685716235578e-16
+3.272709583553415e-05
+9.51542667483965e-10
+-3.081298079588048e-05
+7.265844057678873e-16
+-6.933726313021311e-08
+-2.704279917034601e-09
+6.452202774851826e-08
+1.044141173998504e-15
+-2.364866391263309e-05
+6.51207187902283e-11
+2.226567568146407e-05
+5.597012850832191e-16
+1.052133165339995e-07
+4.111712418333731e-09
+-9.831249790646712e-08
+7.339618080326316e-16
+3.272709583553838e-05
+9.515426680505792e-10
+-3.081298079588239e-05
+7.26707416323877e-16
+-6.933726313070262e-08
+-2.704279917126209e-09
+6.452202774873927e-08
+1.043927001946104e-15
+-2.364866391263186e-05
+6.512071896119625e-11
+2.226567568146352e-05
+2.297225563042131e-16
+-3.654532244678966e-06
+-1.253308341202105e-09
+-2.13316175041378e-06
+9.828351040672385e-16
+3.280734525431162e-07
+2.088803295500384e-09
+1.91496390102699e-07
+6.20353557403911e-16
+6.530092566510999e-06
+4.286512712852743e-10
+3.811611968279503e-06
+1.417272671921594e-15
+-3.982734051920044e-07
+1.099408188633975e-09
+-2.324866318822183e-07
+2.297035070411362e-16
+3.780591277029034e-06
+-8.435392980503123e-10
+2.206740351292066e-06
+9.828316875850058e-16
+6.353225850172281e-07
+-3.022881016032517e-09
+3.708838385878437e-07
+6.203876003771995e-16
+-6.612979778986584e-06
+9.54607228331861e-10
+-3.859990598392967e-06
+1.417272868013754e-15
+-2.676055657426468e-07
+-1.05754076444223e-09
+-1.562047458737199e-07
+5.597542667863005e-16
+-1.052133155457684e-07
+-4.111711169689471e-09
+9.831249933488719e-08
+7.349170340326909e-16
+-3.272709583414452e-05
+-9.515410206771675e-10
+3.081298079779142e-05
+7.266284880186016e-16
+6.933726457089837e-08
+2.704281530431995e-09
+-6.452202584650944e-08
+1.043961702038785e-15
+2.364866391465021e-05
+-6.511839223176788e-11
+-2.226567567874282e-05
+5.596758736668061e-16
+-1.052133155457654e-07
+-4.111711169637328e-09
+9.831249933488308e-08
+7.342347369248934e-16
+-3.272709583414047e-05
+-9.515410201298146e-10
+3.081298079778961e-05
+7.267557400266162e-16
+6.933726457037757e-08
+2.70428153033499e-09
+-6.452202584627452e-08
+1.043729572617766e-15
+2.364866391465157e-05
+-6.511839204662059e-11
+-2.226567567874344e-05
+6.945598457507422e-10
+-0.0001538818696748561
+4.555765349751742e-10
+0.0001151780371631512
+-7.696028895405766e-10
+-2.215571473103835e-08
+-8.384323230477157e-10
+1.628025300488945e-08
+-5.833043729841968e-10
+0.0003177216740612336
+-4.016481054054347e-12
+-0.0002378091691753134
+-3.808736370966317e-09
+-1.089528820288372e-07
+-4.123923693764119e-09
+8.026015265976995e-08
+6.94559846129061e-10
+-0.0001538818696748632
+4.555765344966797e-10
+0.0001151780371631543
+-7.696028986704751e-10
+-2.21557147140373e-08
+-8.384323163546897e-10
+1.628025299711029e-08
+-5.833043733375112e-10
+0.0003177216740612477
+-4.016480397931331e-12
+-0.0002378091691753194
+-3.80873637388219e-09
+-1.089528820233098e-07
+-4.123923691626174e-09
+8.026015265725048e-08
+6.94559840291355e-10
+-0.0001538818696748516
+4.555765387103411e-10
+0.0001151780371631492
+-7.696028931277322e-10
+-2.215571472801729e-08
+-8.384323205889488e-10
+1.628025300349907e-08
+-5.833043615471739e-10
+0.000317721674061224
+-4.016488900696518e-12
+-0.0002378091691753092
+-3.80873637201733e-09
+-1.089528820279556e-07
+-4.123923693042567e-09
+8.026015265936551e-08
+6.945598484111032e-10
+-0.0001538818696748613
+4.555765331049707e-10
+0.0001151780371631533
+-7.696028975128945e-10
+-2.215571471309728e-08
+-8.384323170624806e-10
+1.628025299671162e-08
+-5.833043781221406e-10
+0.0003177216740612436
+-4.016477469320563e-12
+-0.0002378091691753175
+-3.808736373549695e-09
+-1.089528820230411e-07
+-4.12392369182836e-09
+8.026015265713095e-08
+2.867425903520543e-16
+8.044224651591628e-16
+7.079129549555836e-16
+1.331793663163956e-15
+-1.427466168279527e-08
+-3.63402887501724e-09
+2.845165102125487e-08
+5.099830594100195e-09
+-0.0001416380569882874
+-2.490248189375952e-07
+0.000256428171926186
+-2.236450873955025e-07
+-1.936165379897667e-08
+-1.134640799193675e-08
+4.36730142688795e-08
+2.563178759713102e-09
+2.867425897369549e-16
+8.044224702371823e-16
+7.079129554250495e-16
+1.331793660388754e-15
+2.003457668035026e-08
+2.496228324609632e-09
+-3.227578676789794e-08
+-4.502203274670446e-09
+0.0001416381945042749
+2.489926695874716e-07
+-0.0002564282635887585
+2.236620219522682e-07
+2.816302957225994e-08
+9.607637862663308e-09
+-4.951645637881714e-08
+-1.649893692671197e-09
+2.86742590352053e-16
+8.044224651591638e-16
+7.079129549555845e-16
+1.331793663163956e-15
+-1.42746616871533e-08
+-3.634028871375994e-09
+2.845165102435298e-08
+5.099830592351094e-09
+-0.000141638056988337
+-2.490248188997235e-07
+0.0002564281719262194
+-2.236450874132199e-07
+-1.936165380785068e-08
+-1.134640798451648e-08
+4.367301427524372e-08
+2.563178756172803e-09
+2.867425897369551e-16
+8.044224702371825e-16
+7.079129554250494e-16
+1.331793660388754e-15
+2.003457668144199e-08
+2.496228325519223e-09
+-3.22757867685786e-08
+-4.502203275003206e-09
+0.0001416381945043287
+2.489926696326382e-07
+-0.0002564282635887905
+2.236620219340767e-07
+2.816302957630332e-08
+9.607637866121651e-09
+-4.951645638121229e-08
+-1.649893694008954e-09
+2.867425903520537e-16
+8.044224651591631e-16
+7.079129549555839e-16
+1.331793663163956e-15
+-1.427466168547324e-08
+-3.634028872785754e-09
+2.845165102317846e-08
+5.099830593066232e-09
+-0.0001416380569882372
+-2.49024818984916e-07
+0.0002564281719261482
+-2.236450873736883e-07
+-1.936165380024758e-08
+-1.134640799088035e-08
+4.367301426979674e-08
+2.563178759217509e-09
+2.867425897369549e-16
+8.044224702371823e-16
+7.079129554250497e-16
+1.331793660388754e-15
+2.003457668035803e-08
+2.496228324604628e-09
+-3.227578676791185e-08
+-4.502203274679311e-09
+0.0001416381945042802
+2.489926695885603e-07
+-0.0002564282635887613
+2.236620219519591e-07
+2.816302957226704e-08
+9.60763786267697e-09
+-4.95164563788139e-08
+-1.649893692667843e-09
+2.86742590352053e-16
+8.044224651591638e-16
+7.079129549555845e-16
+1.331793663163956e-15
+-1.427466168715063e-08
+-3.634028871373493e-09
+2.845165102433949e-08
+5.099830592353051e-09
+-0.0001416380569883392
+-2.490248189006243e-07
+0.00025642817192622
+-2.236450874132403e-07
+-1.936165380782754e-08
+-1.13464079845398e-08
+4.367301427523602e-08
+2.563178756180919e-09
+2.867425897369553e-16
+8.044224702371827e-16
+7.079129554250495e-16
+1.331793660388753e-15
+2.00345766826223e-08
+2.496228326553821e-09
+-3.227578676925815e-08
+-4.502203275404192e-09
+0.0001416381945043006
+2.48992669607491e-07
+-0.0002564282635887738
+2.23662021944554e-07
+2.816302957676646e-08
+9.607637866545588e-09
+-4.951645638147548e-08
+-1.649893694164871e-09
+4.747390850132199e-16
+-4.333090011748171e-06
+3.544892483074465e-09
+4.079032753958687e-06
+1.157693107202958e-15
+3.889779197470574e-07
+-5.908023857037114e-09
+-3.66178809637221e-07
+4.64786298905733e-16
+7.74234353873569e-06
+-1.212406628718962e-09
+-7.288551953248288e-06
+1.380460568904206e-15
+-4.723531212538105e-07
+-3.109590432727643e-09
+4.445689913723362e-07
+5.124772903216452e-16
+4.482531080732356e-06
+2.385890648367859e-09
+-4.219728309585712e-06
+8.286498529630124e-16
+7.537202492770412e-07
+8.55000233829251e-09
+-7.092307582320719e-07
+4.088248768777217e-16
+-7.840592449601716e-06
+-2.700034786206848e-09
+7.381059852746871e-06
+1.529410652683652e-15
+-3.173185187255482e-07
+2.991182657844369e-09
+2.986963188502317e-07
+-4.158884876484606e-09
+-1.129987041810868e-07
+-4.159782890819406e-09
+8.437300903362744e-08
+-1.132583985737635e-09
+-2.758476710346381e-06
+-8.225748122421406e-10
+2.06814642252149e-06
+2.699654039817026e-09
+7.415335665013304e-08
+2.731688864233164e-09
+-5.512166903955622e-08
+2.421428383403463e-10
+1.983581419531867e-06
+-1.031601345034682e-11
+-1.487221511246239e-06
+-4.158884863779279e-09
+-1.129987043041879e-07
+-4.159782905059411e-09
+8.437300908958017e-08
+-1.132583969770875e-09
+-2.758476710528075e-06
+-8.225748316553896e-10
+2.068146422603914e-06
+2.699654057069342e-09
+7.415335649077524e-08
+2.731688845277996e-09
+-5.512166896711038e-08
+2.421428627816941e-10
+1.983581419291547e-06
+-1.031604114260037e-11
+-1.48722151113704e-06
+4.752857791335112e-16
+-4.333090011770746e-06
+3.544892482176005e-09
+4.079032753968789e-06
+1.160556119426556e-15
+3.889779196503541e-07
+-5.908023861224082e-09
+-3.661788095939379e-07
+4.666452757815828e-16
+7.742343538674685e-06
+-1.212406631395649e-09
+-7.288551953220984e-06
+1.384511107345279e-15
+-4.723531213932878e-07
+-3.109590438718038e-09
+4.445689914347606e-07
+5.130268808056464e-16
+4.482531080709805e-06
+2.385890647467954e-09
+-4.219728309575625e-06
+8.31429013716072e-16
+7.537202491803331e-07
+8.550002334160676e-09
+-7.092307581887904e-07
+4.10679178429551e-16
+-7.840592449662763e-06
+-2.700034788881148e-09
+7.381059852774198e-06
+1.533498705723826e-15
+-3.173185188650213e-07
+2.99118265182941e-09
+2.986963189126559e-07
+-4.158884876529083e-09
+-1.12998704181046e-07
+-4.15978289078913e-09
+8.437300903361586e-08
+-1.132583989456855e-09
+-2.758476710343348e-06
+-8.225748096704802e-10
+2.068146422519917e-06
+2.699654040210654e-09
+7.415335664980959e-08
+2.731688863960995e-09
+-5.512166903939422e-08
+2.421428372501535e-10
+1.983581419532757e-06
+-1.031601269625879e-11
+-1.487221511246703e-06
+-4.158884863844775e-09
+-1.129987043042503e-07
+-4.159782905017979e-09
+8.437300908959923e-08
+-1.132583966549811e-09
+-2.75847671052526e-06
+-8.225748336657477e-10
+2.068146422602842e-06
+2.699654056796001e-09
+7.415335649053924e-08
+2.731688845448158e-09
+-5.512166896701736e-08
+2.421428637224446e-10
+1.983581419292369e-06
+-1.031604172987301e-11
+-1.487221511137351e-06
+4.747047823138889e-16
+4.333090012770951e-06
+-3.544891498303255e-09
+-4.079032752733766e-06
+1.157694523770883e-15
+-3.889779170527285e-07
+5.908026120947082e-09
+3.661788125898532e-07
+4.648488671761078e-16
+-7.742343537601869e-06
+1.212407466898985e-09
+7.2885519543979e-06
+1.380456495374784e-15
+4.723531244466688e-07
+3.109593058584654e-09
+-4.445689879123551e-07
+5.125118021882635e-16
+-4.482531079618878e-06
+-2.385889580085024e-09
+4.219728310916568e-06
+8.286574328981956e-16
+-7.537202473641873e-07
+-8.55000080210091e-09
+7.092307602768162e-07
+4.087640525977678e-16
+7.840592450599733e-06
+2.70003550040573e-09
+-7.38105985175317e-06
+1.529408669879014e-15
+3.173185222723868e-07
+-2.991179702590546e-09
+-2.986963149793262e-07
+4.158886166595141e-09
+1.129987056510464e-07
+4.159784187305292e-09
+-8.437300703223125e-08
+1.132585656333602e-09
+2.758476712343582e-06
+8.225764326253251e-10
+-2.0681464199341e-06
+-2.699652796692895e-09
+-7.415335519247539e-08
+-2.731687747307701e-09
+5.512167088103055e-08
+-2.421406816796012e-10
+-1.9835814169389e-06
+1.031807101059978e-11
+1.487221514559682e-06
+4.158886179292846e-09
+1.129987055279241e-07
+4.159784173070154e-09
+-8.437300697627102e-08
+1.132585672416008e-09
+2.758476712162196e-06
+8.225764131457372e-10
+-2.068146419851803e-06
+-2.699652779422746e-09
+-7.415335535178375e-08
+-2.731687766273927e-09
+5.512167095345834e-08
+-2.421406573220543e-10
+-1.983581417179441e-06
+1.031804336670263e-11
+1.487221514668974e-06
+4.752505127768284e-16
+4.3330900127484e-06
+-3.544891499200592e-09
+-4.079032752723679e-06
+1.160558390869582e-15
+-3.889779171494335e-07
+5.908026116759584e-09
+3.661788126331371e-07
+4.667091493791276e-16
+-7.742343537662916e-06
+1.212407464220631e-09
+7.288551954425227e-06
+1.384506599978391e-15
+4.723531243071948e-07
+3.109593052594669e-09
+-4.445689878499329e-07
+5.130628997290442e-16
+-4.482531079641454e-06
+-2.385889580986425e-09
+4.21972831092667e-06
+8.314371793627437e-16
+-7.537202474609019e-07
+-8.550000806233334e-09
+7.092307603201003e-07
+4.10616848476848e-16
+7.840592450538728e-06
+2.700035497733036e-09
+-7.381059851725865e-06
+1.533496545831731e-15
+3.173185221329153e-07
+-2.991179708605417e-09
+-2.986963149169024e-07
+4.158886166540155e-09
+1.129987056510962e-07
+4.159784187342445e-09
+-8.437300703224772e-08
+1.132585652766874e-09
+2.758476712346494e-06
+8.225764350923177e-10
+-2.068146419935615e-06
+-2.699652796274643e-09
+-7.415335519281978e-08
+-2.7316877475962e-09
+5.512167088120364e-08
+-2.421406828796535e-10
+-1.983581416937921e-06
+1.031807184014643e-11
+1.487221514559176e-06
+4.158886179236573e-09
+1.129987055278697e-07
+4.159784173105692e-09
+-8.437300697625408e-08
+1.13258567550523e-09
+2.758476712164896e-06
+8.225764112170261e-10
+-2.068146419852826e-06
+-2.699652779717562e-09
+-7.415335535203847e-08
+-2.731687766090174e-09
+5.512167095355696e-08
+-2.421406562857169e-10
+-1.983581417178536e-06
+1.031804272011792e-11
+1.487221514668627e-06
+1.771168085193032e-05
+2.985900724004651e-08
+-3.20649705119899e-05
+2.857557521584182e-08
+5.592190188305734e-09
+2.869959109644402e-09
+-1.229150984162094e-08
+-1.016596965836752e-09
+-3.657078905998015e-05
+-6.429793124978859e-08
+6.620946929153218e-05
+-5.774491252042727e-08
+2.806401426690987e-08
+1.280407020803354e-08
+-6.041806767303954e-08
+-6.18635908571745e-09
+-1.771037904434506e-05
+-3.016337081496672e-08
+3.206410276365733e-05
+-2.841528405578642e-08
+-8.071528926491797e-09
+-2.380156723452589e-09
+1.393760302882872e-08
+7.593336494320677e-10
+3.657082456733624e-05
+6.428963102031975e-08
+-6.62094929582809e-05
+5.774928663870726e-08
+-4.026008062608952e-08
+-1.039473582506751e-08
+6.851532359358815e-08
+4.920870866304118e-09
+1.77116808519365e-05
+2.985900723532533e-08
+-3.206497051199405e-05
+2.857557521804523e-08
+5.592190172371555e-09
+2.869959122964711e-09
+-1.229150983022267e-08
+-1.016596972206639e-09
+-3.657078905999216e-05
+-6.429793124065073e-08
+6.620946929154021e-05
+-5.774491252467525e-08
+2.806401426175337e-08
+1.280407021234592e-08
+-6.041806766934842e-08
+-6.186359087778863e-09
+-1.771037904435178e-05
+-3.016337082061103e-08
+3.206410276366133e-05
+-2.841528405350754e-08
+-8.071528920211362e-09
+-2.380156718108237e-09
+1.393760302507161e-08
+7.593336473856984e-10
+3.657082456734986e-05
+6.428963103176104e-08
+-6.620949295828902e-05
+5.77492866340909e-08
+-4.026008062399266e-08
+-1.039473582328086e-08
+6.851532359233523e-08
+4.92087086561859e-09
+1.771168085192402e-05
+2.985900724597572e-08
+-3.206497051198516e-05
+2.85755752131052e-08
+5.592190183757203e-09
+2.86995911343152e-09
+-1.229150983834797e-08
+-1.01659696759928e-09
+-3.65707890599669e-05
+-6.429793126223708e-08
+6.620946929152223e-05
+-5.774491251468453e-08
+2.80640142655755e-08
+1.280407020914581e-08
+-6.041806767207793e-08
+-6.186359086235511e-09
+-1.771037904434573e-05
+-3.016337081509829e-08
+3.206410276365769e-05
+-2.841528405574914e-08
+-8.071528926475849e-09
+-2.380156723438764e-09
+1.393760302881864e-08
+7.593336494256859e-10
+3.657082456733758e-05
+6.428963102057826e-08
+-6.620949295828161e-05
+5.774928663863592e-08
+-4.026008062608646e-08
+-1.039473582506261e-08
+6.851532359358646e-08
+4.920870866302941e-09
+1.771168085193677e-05
+2.985900723542818e-08
+-3.206497051199412e-05
+2.857557521805219e-08
+5.592190172409264e-09
+2.869959122933705e-09
+-1.229150983025059e-08
+-1.016596972191916e-09
+-3.657078905999276e-05
+-6.429793124083663e-08
+6.620946929154042e-05
+-5.774491252470808e-08
+2.806401426176569e-08
+1.280407021233539e-08
+-6.041806766935598e-08
+-6.186359087774267e-09
+-1.771037904434826e-05
+-3.016337081745876e-08
+3.206410276365922e-05
+-2.841528405482335e-08
+-8.071528918334327e-09
+-2.380156716438071e-09
+1.393760302399379e-08
+7.593336467491215e-10
+3.657082456734251e-05
+6.428963102517346e-08
+-6.62094929582846e-05
+5.774928663683513e-08
+-4.026008062345031e-08
+-1.03947358227966e-08
+6.851532359202449e-08
+4.92087086543449e-09
+-1.727946575216029e-16
+1.488859100129683e-15
+-3.867422057109536e-17
+1.559710620270049e-15
+6.560714485118296e-09
+7.76974836823633e-10
+-5.512319863668411e-09
+4.716838310553321e-09
+-5.03819142372228e-06
+-1.105028700375677e-06
+8.823415612578476e-06
+2.796252926388629e-07
+7.669705272590752e-09
+-1.189406969616876e-08
+-3.819540708483094e-09
+3.572539101841835e-09
+8.481366707371635e-18
+7.190026567877113e-16
+-3.130323704030367e-16
+1.92094797566514e-15
+-4.714067818366376e-09
+9.523151200706899e-10
+2.571267239937575e-09
+2.055980946746879e-09
+-4.713532559630529e-06
+3.125547742082941e-07
+8.607152322801895e-06
+-6.061406915763124e-07
+-1.748850865465476e-09
+-4.51355564649893e-09
+3.258318084036182e-09
+-8.15085799223244e-10
+-1.727946573254612e-16
+1.488859101866885e-15
+-3.867422086333174e-17
+1.559710621080076e-15
+-2.274382979956644e-09
+-3.92171331010978e-09
+2.226579977294944e-09
+-2.586045542647364e-09
+5.038294065061022e-06
+1.10495531486821e-06
+-8.823496727610136e-06
+-2.795720094614828e-07
+-1.120011407119696e-09
+7.088840027983294e-09
+-1.201287836771584e-09
+-3.165251035928405e-10
+8.481365987291808e-18
+7.190026566630291e-16
+-3.130323714658907e-16
+1.92094797615694e-15
+8.201757901566047e-09
+2.584504251392514e-09
+-4.667992716462162e-09
+-2.958743234178591e-09
+4.713612648444618e-06
+-3.124703179528102e-07
+-8.607199818598643e-06
+6.061219923633579e-07
+7.078073369894028e-09
+9.917954970100881e-09
+-6.462112054285208e-09
+-5.642776506799564e-10
+-1.727946575216043e-16
+1.488859100129684e-15
+-3.867422057109403e-17
+1.559710620270048e-15
+6.560714480618487e-09
+7.769748400062056e-10
+-5.512319859971208e-09
+4.716838308084729e-09
+-5.038191423774508e-06
+-1.105028700339395e-06
+8.823415612621257e-06
+2.796252926102697e-07
+7.669705263333748e-09
+-1.189406968962566e-08
+-3.819540700789947e-09
+3.572539096723005e-09
+8.481366707371635e-18
+7.190026567877113e-16
+-3.130323704030367e-16
+1.92094797566514e-15
+-4.714067818314593e-09
+9.523151200968373e-10
+2.571267239918307e-09
+2.055980946728028e-09
+-4.713532559630773e-06
+3.125547742122832e-07
+8.607152322803001e-06
+-6.061406915765107e-07
+-1.748850865407501e-09
+-4.51355564643998e-09
+3.25831808398741e-09
+-8.150857992213898e-10
+-1.727946573254609e-16
+1.488859101866885e-15
+-3.867422086333157e-17
+1.559710621080075e-15
+-2.274382979878211e-09
+-3.921713310108885e-09
+2.226579977242564e-09
+-2.58604554262398e-09
+5.038294065059798e-06
+1.104955314871299e-06
+-8.823496727610389e-06
+-2.79572009462028e-07
+-1.120011406987484e-09
+7.08884002799924e-09
+-1.201287836864174e-09
+-3.165251035827108e-10
+8.4813659872924e-18
+7.190026566630297e-16
+-3.130323714658911e-16
+1.92094797615694e-15
+8.201757902923483e-09
+2.584504252738681e-09
+-4.66799271729769e-09
+-2.958743234512216e-09
+4.713612648529357e-06
+-3.124703178624027e-07
+-8.607199818649593e-06
+6.06121992346295e-07
+7.078073375962256e-09
+9.917954976691846e-09
+-6.462112057872897e-09
+-5.642776519477172e-10
+-1.727946575216034e-16
+1.488859100129683e-15
+-3.867422057109501e-17
+1.559710620270049e-15
+6.560714482276383e-09
+7.769748387768574e-10
+-5.512319861223307e-09
+4.716838308938527e-09
+-5.038191423662903e-06
+-1.105028700419894e-06
+8.823415612528312e-06
+2.796252926732407e-07
+7.669705271303203e-09
+-1.189406969531056e-08
+-3.8195407073416e-09
+3.572539101051393e-09
+8.481366707371635e-18
+7.190026567877113e-16
+-3.130323704030366e-16
+1.92094797566514e-15
+-4.714067818367101e-09
+9.52315120079872e-10
+2.571267239932432e-09
+2.055980946737146e-09
+-4.713532559631135e-06
+3.12554774209931e-07
+8.607152322804198e-06
+-6.061406915781236e-07
+-1.74885086547215e-09
+-4.513555646499256e-09
+3.25831808404662e-09
+-8.150857992200273e-10
+-1.727946573254612e-16
+1.488859101866885e-15
+-3.867422086333174e-17
+1.559710621080076e-15
+-2.274382979947279e-09
+-3.921713310112797e-09
+2.226579977272476e-09
+-2.586045542643839e-09
+5.038294065060701e-06
+1.104955314870801e-06
+-8.82349672760983e-06
+-2.795720094641349e-07
+-1.120011407126193e-09
+7.088840027986178e-09
+-1.201287836754244e-09
+-3.165251035961096e-10
+8.481365987291808e-18
+7.190026566630291e-16
+-3.130323714658907e-16
+1.92094797615694e-15
+8.201757901571976e-09
+2.58450425139371e-09
+-4.667992716446606e-09
+-2.958743234165567e-09
+4.713612648443967e-06
+-3.124703179541255e-07
+-8.607199818601343e-06
+6.061219923665453e-07
+7.078073369907875e-09
+9.917954970121725e-09
+-6.462112054309866e-09
+-5.642776506921607e-10
+-1.727946575216043e-16
+1.488859100129684e-15
+-3.867422057109403e-17
+1.559710620270048e-15
+6.560714480633088e-09
+7.769748400103856e-10
+-5.512319859963305e-09
+4.716838308094796e-09
+-5.038191423774866e-06
+-1.105028700340165e-06
+8.823415612620105e-06
+2.796252926139303e-07
+7.669705263348949e-09
+-1.189406968964772e-08
+-3.819540700819802e-09
+3.572539096732219e-09
+8.481366707371684e-18
+7.190026567877113e-16
+-3.130323704030367e-16
+1.92094797566514e-15
+-4.714067818322863e-09
+9.523151201062522e-10
+2.571267239905475e-09
+2.055980946731618e-09
+-4.713532559631133e-06
+3.125547742091418e-07
+8.607152322804297e-06
+-6.061406915786665e-07
+-1.748850865400263e-09
+-4.513555646447936e-09
+3.258318083997691e-09
+-8.150857992251179e-10
+-1.72794657325461e-16
+1.488859101866885e-15
+-3.867422086333154e-17
+1.559710621080075e-15
+-2.274382979868046e-09
+-3.921713310104919e-09
+2.226579977228406e-09
+-2.58604554263437e-09
+5.038294065061399e-06
+1.104955314869142e-06
+-8.823496727609972e-06
+-2.795720094637687e-07
+-1.120011406970036e-09
+7.088840028018253e-09
+-1.201287836868032e-09
+-3.165251035815355e-10
+8.481365987292794e-18
+7.1900265666303e-16
+-3.130323714658911e-16
+1.92094797615694e-15
+8.20175790496154e-09
+2.584504255107916e-09
+-4.667992718463822e-09
+-2.958743234868337e-09
+4.713612648480009e-06
+-3.124703179124397e-07
+-8.607199818622134e-06
+6.061219923586086e-07
+7.078073376797188e-09
+9.917954977744225e-09
+-6.462112058374187e-09
+-5.642776520688651e-10
+6.313601823057395e-07
+1.371500060364087e-07
+-1.104357770761031e-06
+-3.424169198219337e-08
+-2.29321234442324e-09
+2.613750199803871e-09
+1.335251823741582e-09
+-1.211117805845356e-09
+-1.300855431977628e-06
+-2.853171827624386e-07
+2.278196114868193e-06
+7.21989410225204e-08
+-1.1814485061348e-08
+9.891472024848844e-09
+7.611903936199251e-09
+-6.781702837586737e-09
+5.890313560534518e-07
+-3.942834949215869e-08
+-1.076009296725886e-06
+7.58728028185253e-08
+7.998688924721774e-10
+9.352792322085724e-10
+-9.556416707043844e-10
+6.751362095975628e-12
+-1.217028873459477e-06
+8.070129637893769e-08
+2.222357173326791e-06
+-1.565048525319804e-07
+5.171232834776031e-09
+3.247491729113646e-09
+-4.852929875667418e-09
+-8.638515298281285e-10
+-6.303885116704822e-07
+-1.378447446682779e-07
+1.103589883832985e-06
+3.474607783729863e-08
+4.481697963926534e-10
+-1.260114495416295e-09
+7.910574404234063e-11
+2.939103300140995e-10
+1.30088193406749e-06
+2.852982361374854e-07
+-2.278217059102091e-06
+-7.218518134759255e-08
+2.738577956476156e-09
+-3.232829147578363e-09
+-6.545862479145279e-10
+2.269892230959871e-09
+-5.882731870817478e-07
+4.02278529936726e-08
+1.075559678911089e-06
+-7.604985362397964e-08
+-2.301111954319274e-09
+-2.457691538651684e-09
+1.85815151498868e-09
+3.818243738512706e-10
+1.217049552566143e-06
+-8.067948872277787e-08
+-2.222369437191717e-06
+1.565000265663837e-07
+-1.255599012723063e-08
+-1.073636439682338e-08
+9.292468766158392e-09
+2.77529297772226e-09
+6.313601823122485e-07
+1.371500060318854e-07
+-1.104357770766366e-06
+-3.424169197863341e-08
+-2.293212360992762e-09
+2.613750211519047e-09
+1.335251837465403e-09
+-1.211117814984994e-09
+-1.300855431990295e-06
+-2.853171827536637e-07
+2.278196114878536e-06
+7.219894101559901e-08
+-1.181448506671379e-08
+9.891472028643783e-09
+7.611903940645049e-09
+-6.781702840546639e-09
+5.890313560534801e-07
+-3.942834949265911e-08
+-1.076009296726024e-06
+7.587280281854999e-08
+7.998688926020537e-10
+9.352792323096977e-10
+-9.55641670787545e-10
+6.751362077538939e-12
+-1.217028873459542e-06
+8.07012963799629e-08
+2.222357173327078e-06
+-1.565048525320288e-07
+5.171232834817017e-09
+3.247491729145655e-09
+-4.852929875695364e-09
+-8.638515298326254e-10
+-6.303885116703288e-07
+-1.378447446686615e-07
+1.103589883833016e-06
+3.474607783736602e-08
+4.481697966461572e-10
+-1.260114495396581e-09
+7.910574386804981e-11
+2.939103300528322e-10
+1.300881934067163e-06
+2.852982361382816e-07
+-2.278217059102149e-06
+-7.218518134773465e-08
+2.738577956558351e-09
+-3.23282914757226e-09
+-6.545862479708953e-10
+2.269892230971393e-09
+-5.882731870923473e-07
+4.022785298236402e-08
+1.075559678917465e-06
+-7.604985362185386e-08
+-2.301111945212234e-09
+-2.457691528903096e-09
+1.858151509567397e-09
+3.818243718897881e-10
+1.217049552587642e-06
+-8.06794886998767e-08
+-2.222369437204636e-06
+1.565000265620733e-07
+-1.255599012417298e-08
+-1.073636439354272e-08
+9.29246876434127e-09
+2.775292977065838e-09
+6.313601822982686e-07
+1.371500060419454e-07
+-1.104357770754745e-06
+-3.424169198650958e-08
+-2.293212349176576e-09
+2.61375020303529e-09
+1.335251827873337e-09
+-1.211117808621763e-09
+-1.300855431961966e-06
+-2.85317182774061e-07
+2.278196114854994e-06
+7.219894103156866e-08
+-1.181448506274018e-08
+9.891472025793328e-09
+7.611903937413035e-09
+-6.781702838405482e-09
+5.890313560535216e-07
+-3.942834949236783e-08
+-1.07600929672617e-06
+7.587280281875198e-08
+7.998688924618887e-10
+9.352792322163578e-10
+-9.556416706972194e-10
+6.751362090265866e-12
+-1.217028873459631e-06
+8.070129637936319e-08
+2.222357173327383e-06
+-1.565048525324463e-07
+5.171232834772496e-09
+3.247491729115014e-09
+-4.852929875664996e-09
+-8.638515298286862e-10
+-6.303885116704485e-07
+-1.37844744668598e-07
+1.103589883832952e-06
+3.474607783762741e-08
+4.481697963934108e-10
+-1.260114495416308e-09
+7.91057440403159e-11
+2.939103300143918e-10
+1.300881934067412e-06
+2.852982361381531e-07
+-2.278217059102015e-06
+-7.21851813482756e-08
+2.738577956475456e-09
+-3.232829147578678e-09
+-6.545862479130909e-10
+2.269892230960282e-09
+-5.882731870816584e-07
+4.022785299384817e-08
+1.075559678911425e-06
+-7.604985362438294e-08
+-2.301111954290505e-09
+-2.45769153861848e-09
+1.858151514974241e-09
+3.818243738474658e-10
+1.217049552565915e-06
+-8.067948872316538e-08
+-2.22236943719239e-06
+1.565000265672217e-07
+-1.255599012722163e-08
+-1.07363643968121e-08
+9.29246876615279e-09
+2.775292977718956e-09
+6.313601823123057e-07
+1.371500060319761e-07
+-1.104357770766234e-06
+-3.424169197908475e-08
+-2.293212360951337e-09
+2.613750211492288e-09
+1.335251837432236e-09
+-1.211117814961355e-09
+-1.300855431990453e-06
+-2.853171827538125e-07
+2.278196114878298e-06
+7.219894101651207e-08
+-1.181448506670133e-08
+9.891472028634982e-09
+7.611903940633752e-09
+-6.781702840540752e-09
+5.890313560535233e-07
+-3.942834949226845e-08
+-1.076009296726185e-06
+7.587280281881978e-08
+7.998688926012411e-10
+9.352792323106159e-10
+-9.556416707888404e-10
+6.751362078099672e-12
+-1.217028873459639e-06
+8.070129637914925e-08
+2.222357173327414e-06
+-1.565048525325857e-07
+5.171232834817228e-09
+3.247491729145487e-09
+-4.852929875694718e-09
+-8.638515298322112e-10
+-6.303885116705312e-07
+-1.378447446683891e-07
+1.103589883832967e-06
+3.47460778375821e-08
+4.48169796677199e-10
+-1.260114495366378e-09
+7.910574384831162e-11
+2.939103300431107e-10
+1.300881934067572e-06
+2.852982361377238e-07
+-2.278217059102037e-06
+-7.218518134818422e-08
+2.738577956567206e-09
+-3.232829147561242e-09
+-6.545862479760978e-10
+2.269892230969229e-09
+-5.882731870861565e-07
+4.022785298865218e-08
+1.075559678914028e-06
+-7.604985362339642e-08
+-2.301111941917344e-09
+-2.457691524968383e-09
+1.858151507654544e-09
+3.818243713463775e-10
+1.217049552574699e-06
+-8.06794887130483e-08
+-2.222369437197432e-06
+1.565000265652681e-07
+-1.255599012321441e-08
+-1.073636439239113e-08
+9.292468763783571e-09
+2.775292976909451e-09
+5.061878670287631e-09
+2.027593319631703e-09
+-1.27934684348262e-08
+-9.667347414599633e-10
+6.446518521621339e-08
+-3.428384494495849e-08
+-1.171164693316265e-07
+1.601396104913991e-08
+-1.219414169188178e-08
+-2.60009257843498e-09
+2.446111654114253e-08
+1.15926456783316e-09
+-4.6671674902759e-08
+2.500181573876406e-08
+8.434941779883211e-08
+-1.168545551916136e-08
+-5.061876886020808e-09
+-2.027591252129239e-09
+1.279347021061077e-08
+9.667369983652156e-10
+-6.446518331235403e-08
+3.428384708895316e-08
+1.17116471151848e-07
+-1.601395877730569e-08
+1.219414347228264e-08
+2.600094564979226e-09
+-2.446111481061175e-08
+-1.159262459569674e-09
+4.667167695847628e-08
+-2.50018134421451e-08
+-8.434941588508808e-08
+1.168545792784905e-08
+-1.13309635700855e-08
+-2.084863717761207e-09
+1.690374219028121e-08
+7.853024936234864e-10
+-6.557021074775205e-08
+3.431578380727331e-08
+1.178432914875368e-07
+-1.606749378091842e-08
+1.630499627538777e-08
+2.637969827756571e-09
+-2.715633626990166e-08
+-1.040506499429021e-09
+4.673231339644779e-08
+-2.502009986731721e-08
+-8.43903484613264e-08
+1.169661547353511e-08
+1.133096541120975e-08
+2.084865669990807e-09
+-1.69037404558859e-08
+-7.853001834819286e-10
+6.557021271285562e-08
+-3.431578178481631e-08
+-1.178432897098299e-07
+1.606749610924123e-08
+-1.63049944446838e-08
+-2.637967899441668e-09
+2.715633796753256e-08
+1.040508635694938e-09
+-4.673231125556713e-08
+2.502010201669135e-08
+8.439035031635466e-08
+-1.16966129960245e-08
+5.061878690362703e-09
+2.027593300496031e-09
+-1.279346844834472e-08
+-9.667347322007087e-10
+6.446518524362561e-08
+-3.428384497143647e-08
+-1.171164693501255e-07
+1.601396106195514e-08
+-1.219414166506653e-08
+-2.600092603861177e-09
+2.446111652303984e-08
+1.159264580157248e-09
+-4.667167486430521e-08
+2.500181570199356e-08
+8.434941777289156e-08
+-1.168545550135512e-08
+-5.061876865942587e-09
+-2.02759127126836e-09
+1.279347019708977e-08
+9.66737007626118e-10
+-6.44651832850015e-08
+3.428384706252625e-08
+1.171164711333879e-07
+-1.601395876451577e-08
+1.219414349909143e-08
+2.600094539560132e-09
+-2.446111482870946e-08
+-1.159262447248997e-09
+4.667167699697275e-08
+-2.500181347895204e-08
+-8.434941591105636e-08
+1.168545794567351e-08
+-1.133096359278515e-08
+-2.084863734795288e-09
+1.690374220485701e-08
+7.853025004230622e-10
+-6.557021077998926e-08
+3.4315783783299e-08
+1.178432915082208e-07
+-1.606749377137843e-08
+1.630499624582331e-08
+2.637969805529407e-09
+-2.715633625093876e-08
+-1.040506490570121e-09
+4.673231335296154e-08
+-2.502009989982133e-08
+-8.439034843342781e-08
+1.169661548648282e-08
+1.133096538850123e-08
+2.084865652949287e-09
+-1.69037404413045e-08
+-7.853001766792581e-10
+6.557021268075186e-08
+-3.431578180868177e-08
+-1.178432896892312e-07
+1.606749611873763e-08
+-1.630499447423009e-08
+-2.637967921653826e-09
+2.715633798648399e-08
+1.040508644547629e-09
+-4.673231129914948e-08
+2.502010198410887e-08
+8.439035034431467e-08
+-1.169661298304537e-08
+5.061878670170941e-09
+2.027593319725691e-09
+-1.279346843473996e-08
+-9.667347415074193e-10
+6.446518521504184e-08
+-3.428384494394041e-08
+-1.17116469330836e-07
+1.601396104864098e-08
+-1.219414169168789e-08
+-2.600092578598594e-09
+2.446111654100692e-08
+1.159264567914082e-09
+-4.667167490309316e-08
+2.500181573905221e-08
+8.434941779905692e-08
+-1.168545551930312e-08
+-5.061876886143154e-09
+-2.027591252031096e-09
+1.279347021070059e-08
+9.667369983157141e-10
+-6.446518331345781e-08
+3.428384708990819e-08
+1.171164711525913e-07
+-1.601395877777461e-08
+1.219414347248775e-08
+2.600094564807145e-09
+-2.446111481075454e-08
+-1.159262459484592e-09
+4.66716769580935e-08
+-2.500181344181172e-08
+-8.434941588482936e-08
+1.168545792768578e-08
+-1.13309635700859e-08
+-2.084863717760457e-09
+1.690374219028152e-08
+7.853024936231876e-10
+-6.55702107477118e-08
+3.431578380725101e-08
+1.178432914875097e-07
+-1.606749378090714e-08
+1.630499627538389e-08
+2.637969827757927e-09
+-2.715633626989911e-08
+-1.040506499429842e-09
+4.673231339646243e-08
+-2.502009986732318e-08
+-8.439034846133589e-08
+1.169661547353853e-08
+1.133096541121006e-08
+2.084865669991558e-09
+-1.690374045588606e-08
+-7.853001834822617e-10
+6.557021271289991e-08
+-3.431578178483643e-08
+-1.178432897098591e-07
+1.606749610925219e-08
+-1.630499444468896e-08
+-2.637967899440236e-09
+2.715633796753596e-08
+1.040508635694152e-09
+-4.673231125555526e-08
+2.502010201668396e-08
+8.439035031634649e-08
+-1.169661299602092e-08
+5.061878690362368e-09
+2.027593300493902e-09
+-1.279346844834452e-08
+-9.667347321997593e-10
+6.446518524367358e-08
+-3.428384497140917e-08
+-1.171164693501561e-07
+1.60139610619449e-08
+-1.21941416650714e-08
+-2.600092603862155e-09
+2.44611165230429e-08
+1.159264580157503e-09
+-4.667167486429202e-08
+2.500181570200119e-08
+8.434941777288278e-08
+-1.168545550135811e-08
+-5.061876865943116e-09
+-2.027591271270423e-09
+1.279347019708993e-08
+9.667370076270263e-10
+-6.446518328495691e-08
+3.428384706255174e-08
+1.171164711333587e-07
+-1.601395876452556e-08
+1.219414349908686e-08
+2.600094539558956e-09
+-2.446111482870628e-08
+-1.159262447248639e-09
+4.667167699698845e-08
+-2.500181347894317e-08
+-8.434941591106628e-08
+1.168545794567024e-08
+-1.133096359274661e-08
+-2.084863734756693e-09
+1.690374220483656e-08
+7.853025004100609e-10
+-6.557021077879244e-08
+3.431578378427863e-08
+1.178432915074554e-07
+-1.606749377177039e-08
+1.6304996245678e-08
+2.637969805405835e-09
+-2.715633625084851e-08
+-1.040506490522069e-09
+4.673231335330057e-08
+-2.502009989954514e-08
+-8.439034843364445e-08
+1.169661548637244e-08
+1.133096538854499e-08
+2.084865652992083e-09
+-1.690374044132824e-08
+-7.853001766939555e-10
+6.557021268187734e-08
+-3.431578180776334e-08
+-1.178432896899509e-07
+1.606749611837036e-08
+-1.630499447438595e-08
+-2.637967921785879e-09
+2.715633798658088e-08
+1.040508644599091e-09
+-4.673231129875898e-08
+2.502010198442926e-08
+8.4390350344065e-08
+-1.169661298317348e-08
diff --git a/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t0.dat b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t0.dat
new file mode 100644
index 00000000..2294ce30
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t0.dat
@@ -0,0 +1,11 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 6
+# columns: 1
+0.9999833021671835
+-1.44336599214678e-05
+-3.726726615492545e-06
+2.902378699466127e-14
+1.671127487369021e-14
+-2.813084358875386e-13
diff --git a/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t1.dat b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t1.dat
new file mode 100644
index 00000000..7dc0493c
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t1.dat
@@ -0,0 +1,11 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 6
+# columns: 1
+0.9999832709177028
+-1.443365933989967e-05
+-3.726726505870419e-06
+2.907763281135559e-14
+1.672899218279152e-14
+-2.79578060785075e-13
diff --git a/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t2.dat b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t2.dat
new file mode 100644
index 00000000..7a165b38
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t2.dat
@@ -0,0 +1,11 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 6
+# columns: 1
+0.9999832396682231
+-1.443365876026362e-05
+-3.726726396104889e-06
+2.913018336785451e-14
+1.674643193613667e-14
+-2.778731282935923e-13
diff --git a/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t3.dat b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t3.dat
new file mode 100644
index 00000000..68bf61d4
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t3.dat
@@ -0,0 +1,11 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 6
+# columns: 1
+0.9999832084187444
+-1.443365818253115e-05
+-3.726726286197991e-06
+2.918245636859728e-14
+1.676350161514029e-14
+-2.76194933673286e-13
diff --git a/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t4.dat b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t4.dat
new file mode 100644
index 00000000..1791de68
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion1_ad_sg_l3_d3_t4.dat
@@ -0,0 +1,11 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 6
+# columns: 1
+0.9999831771692669
+-1.44336576066739e-05
+-3.726726176152499e-06
+2.92331565533885e-14
+1.678043251626582e-14
+-2.745416265524483e-13
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t0.dat b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t0.dat
new file mode 100644
index 00000000..d23907c1
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t0.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-3.368955815645968e-11
+-1.156156176980755e-05
+-7.53325941444072e-11
+1.377076305457556e-06
+-1.539176584153012e-10
+7.769587230031008e-07
+-3.448425494853416e-10
+-8.756865090854785e-08
+4.376301323755741e-10
+2.097920488228633e-05
+9.810834314675814e-10
+-2.585830656101811e-06
+-2.662414951723239e-10
+1.914929730352847e-08
+-5.962852950511137e-10
+4.171429931283037e-08
+-7.255974686292758e-14
+-5.170701340832147e-06
+-1.620049924609503e-13
+6.291665752661925e-07
+5.707851962536625e-14
+1.137358071245246e-06
+1.274288991788065e-13
+-1.515652182703303e-07
+5.97907308637288e-14
+8.822506274253199e-06
+1.335284626103444e-13
+-1.060710234930365e-06
+-2.90521523706817e-14
+-5.0343416756016e-07
+-6.486442894663245e-14
+6.211038590161468e-08
+1.089462850678803e-15
+4.778668219733844e-06
+2.433359017681945e-15
+-5.673874833181528e-07
+5.8929981881797e-16
+3.305700524892394e-07
+1.316004295234068e-15
+-2.452233757836764e-08
+-1.873807567741948e-15
+-8.731089668470204e-06
+-4.185682191912429e-15
+1.050855776939644e-06
+-6.466689403883682e-16
+-6.425243075035173e-07
+-1.444175431177765e-15
+7.4481399280046e-08
+2.358414296909235e-10
+1.189421292996697e-05
+5.286258309453207e-10
+-1.458787800278195e-06
+1.274813399364063e-10
+-6.884985275683571e-07
+2.856709261193062e-10
+1.018677941048151e-07
+-4.055489833254011e-10
+-2.111076119101498e-05
+-9.091654940415051e-10
+2.592999939624247e-06
+-1.399230889482427e-10
+-3.84776177321163e-07
+-3.13569735158618e-10
+5.96079471983225e-08
+-3.36895581590963e-11
+-1.539176584311737e-10
+4.376301324241399e-10
+-2.662414951985715e-10
+-1.156156176980495e-05
+7.769587229987336e-07
+2.097920488229037e-05
+1.914929730626741e-08
+-7.533259414083066e-11
+-3.448425494672616e-10
+9.810834314146111e-10
+-5.9628529502039e-10
+1.377076305457233e-06
+-8.756865090760563e-08
+-2.585830656101417e-06
+4.171429931191668e-08
+-7.255974686723998e-14
+5.707851962873536e-14
+5.979073086739627e-14
+-2.905215237237681e-14
+-5.17070134083185e-06
+1.137358071244928e-06
+8.822506274252601e-06
+-5.034341675602359e-07
+-1.620049924541964e-13
+1.274288991735445e-13
+1.335284626043897e-13
+-6.486442894388134e-14
+6.291665752664142e-07
+-1.515652182706943e-07
+-1.060710234930385e-06
+6.211038590182212e-08
+1.089462850727704e-15
+5.892998189120147e-16
+-1.873807567903334e-15
+-6.466689404752977e-16
+4.778668219734504e-06
+3.305700524884933e-07
+-8.731089668470389e-06
+-6.425243075031161e-07
+2.433359017508614e-15
+1.316004295355693e-15
+-4.18568219158444e-15
+-1.444175431244405e-15
+-5.673874833181306e-07
+-2.452233757835591e-08
+1.050855776939604e-06
+7.448139928003446e-08
+2.358414297166852e-10
+1.274813399499209e-10
+-4.055489833705573e-10
+-1.399230889631811e-10
+1.189421292996581e-05
+-6.884985275667358e-07
+-2.111076119102383e-05
+-3.847761773220337e-07
+5.286258309168401e-10
+2.85670926104098e-10
+-9.0916549399214e-10
+-3.135697351418776e-10
+-1.458787800278419e-06
+1.018677941052872e-07
+2.592999939623691e-06
+5.960794719801352e-08
+-5.018318041926738e-10
+-0.000202533292284727
+-1.125283826294628e-09
+2.442358628866014e-05
+3.905158054686185e-10
+2.529719420977423e-05
+8.756146601174365e-10
+-3.097577995726489e-06
+4.538284364536283e-10
+0.000356841666669348
+1.01783252988064e-09
+-4.297319115569504e-05
+-2.143122821737975e-10
+-1.786009403771391e-05
+-4.805839467825452e-10
+2.177023864095632e-06
+5.300795544780731e-10
+0.0002024600701160928
+1.188606668824313e-09
+-2.441470366995635e-05
+4.147041828474602e-10
+2.478083959675293e-05
+9.298411000545545e-10
+-3.031093607793942e-06
+-4.703455237982768e-10
+-0.0003568260343049163
+-1.054849522464811e-09
+4.297255305698963e-05
+-2.246359264812361e-10
+-1.818052771351767e-05
+-5.037221093009031e-10
+2.214034846031123e-06
+-5.018318042499207e-10
+3.905158055128272e-10
+4.538284365064802e-10
+-2.14312282198361e-10
+-0.0002025332922847278
+2.529719420977506e-05
+0.00035684166666935
+-1.78600940377142e-05
+-1.125283826233176e-09
+8.756146600697696e-10
+1.017832529824573e-09
+-4.805839467562489e-10
+2.442358628866114e-05
+-3.097577995726535e-06
+-4.297319115569472e-05
+2.177023864096749e-06
+5.300795545386245e-10
+4.147041828945033e-10
+-4.703455238530684e-10
+-2.246359265069941e-10
+0.0002024600701160819
+2.47808395967589e-05
+-0.0003568260343049098
+-1.818052771352119e-05
+1.188606668759094e-09
+9.298411000036799e-10
+-1.054849522406456e-09
+-5.037221092732197e-10
+-2.44147036699559e-05
+-3.031093607794144e-06
+4.297255305698649e-05
+2.214034846031019e-06
+1.764987199887506e-11
+-4.884485703938073e-08
+3.955531519519214e-11
+5.577505014249374e-09
+8.791498530285967e-10
+0.001500821966793388
+1.971805342543506e-09
+-0.0001806032312213651
+-1.10681526134963e-11
+2.26767380080213e-08
+-2.480269658502843e-11
+-2.198276861735569e-09
+-4.282938660801802e-10
+-0.001085170906029766
+-9.60658294212631e-10
+0.0001305575926470914
+1.764987200096358e-11
+8.791498531315717e-10
+-1.106815261482005e-11
+-4.282938661306746e-10
+-4.884485703620887e-08
+0.001500821966793359
+2.267673800926482e-08
+-0.00108517090602975
+3.955531519271706e-11
+1.971805342434398e-09
+-2.480269658343522e-11
+-9.606582941593279e-10
+5.577505013180034e-09
+-0.0001806032312213606
+-2.198276862067631e-09
+0.0001305575926470891
+1.53102324672159e-11
+-1.528061857436858e-08
+3.430212397357617e-11
+1.027191376783898e-09
+-1.528061857253368e-08
+0.4912515546960547
+-3.422953746511426e-08
+-0.05948536525734725
+3.430212397103595e-11
+-3.422953746350985e-08
+7.685316480819488e-11
+2.304931241235474e-09
+1.027191376467936e-09
+-0.05948536525734727
+2.304931241247514e-09
+0.007202666590826511
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t1.dat b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t1.dat
new file mode 100644
index 00000000..bb70cd68
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t1.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-3.235758213795446e-11
+-1.13884896923694e-05
+-7.22467393732896e-11
+1.33355383129901e-06
+-2.669564155610608e-10
+9.20694788681087e-07
+-5.986787454687147e-10
+-1.016656076363772e-07
+8.704661130084802e-10
+2.084827767941866e-05
+1.953173245098188e-09
+-2.611023304041533e-06
+-4.318384253871715e-10
+1.839300149636939e-08
+-9.675761591570787e-10
+7.812923952399347e-08
+-1.961708596979098e-14
+-5.210283334921934e-06
+-4.311882826056857e-14
+6.363235578548074e-07
+1.2777864160283e-14
+1.242390522969706e-06
+2.797961401442543e-14
+-1.746203493979727e-07
+2.437139382364676e-14
+8.793494475455318e-06
+5.388856614224919e-14
+-1.047802326503192e-06
+-7.821692415401392e-15
+-5.154422353162137e-07
+-1.718594749353502e-14
+6.691214912367228e-08
+5.996620175502058e-16
+4.712317144237357e-06
+1.326474137586321e-15
+-5.510220664929089e-07
+2.722941536016379e-16
+2.182229083300282e-07
+6.00922864892721e-16
+6.44199627219476e-10
+-1.144048695198152e-15
+-8.712557984169661e-06
+-2.533471415872032e-15
+1.042751963276791e-06
+-3.150440080801686e-16
+-6.156227395211682e-07
+-6.956722150824623e-16
+6.257168866544059e-08
+4.542283831947556e-10
+1.178078852657352e-05
+1.019003292819909e-09
+-1.461064486452059e-06
+2.344530850360352e-10
+-9.825487221809917e-07
+5.257294689459344e-10
+1.510418699074747e-07
+-8.055266909388635e-10
+-2.094966220018369e-05
+-1.8075107829723e-09
+2.601142241311576e-06
+-2.607900441850618e-10
+-3.011153480316096e-07
+-5.848167985866418e-10
+4.863285176912211e-08
+-3.235758213726286e-11
+-2.669564155742145e-10
+8.704661130596322e-10
+-4.318384254033254e-10
+-1.138848969236735e-05
+9.206947886768879e-07
+2.084827767942126e-05
+1.83930014989446e-08
+-7.224673937855164e-11
+-5.986787454769554e-10
+1.953173245107519e-09
+-9.675761591764362e-10
+1.333553831298784e-06
+-1.016656076359308e-07
+-2.611023304040087e-06
+7.812923952255587e-08
+-1.961708596389265e-14
+1.277786415548129e-14
+2.437139381891022e-14
+-7.82169241289738e-15
+-5.21028333491929e-06
+1.242390522968314e-06
+8.79349447545133e-06
+-5.154422353151689e-07
+-4.311882827743498e-14
+2.797961402814429e-14
+5.388856615530857e-14
+-1.718594750030199e-14
+6.363235578544267e-07
+-1.746203493981564e-07
+-1.047802326502372e-06
+6.691214912388807e-08
+5.996620174877216e-16
+2.72294153257653e-16
+-1.144048695081842e-15
+-3.150440078790416e-16
+4.71231714423721e-06
+2.182229083287245e-07
+-8.712557984168302e-06
+-6.156227395202052e-07
+1.326474137869325e-15
+6.009228654011324e-16
+-2.533471416114759e-15
+-6.956722155398789e-16
+-5.510220664922347e-07
+6.441996269972536e-10
+1.04275196327599e-06
+6.257168866548e-08
+4.542283832202134e-10
+2.344530850477279e-10
+-8.055266909866705e-10
+-2.607900441983073e-10
+1.178078852657363e-05
+-9.825487221826072e-07
+-2.094966220018967e-05
+-3.01115348027195e-07
+1.019003292827033e-09
+5.257294689515111e-10
+-1.807510782980986e-09
+-5.848167985923307e-10
+-1.461064486450805e-06
+1.510418699084779e-07
+2.601142241310652e-06
+4.86328517673946e-08
+-1.036635489551631e-09
+-0.0002018630664403413
+-2.327112679391257e-09
+2.428180044927401e-05
+7.979324969259067e-10
+2.515403745149883e-05
+1.791046765071342e-09
+-3.109233354628475e-06
+9.654046808993256e-10
+0.0003557546940320401
+2.167867590776934e-09
+-4.268060656355321e-05
+-4.458942865868576e-10
+-1.776884180285275e-05
+-1.001033561442263e-09
+2.187794513968381e-06
+1.09205570723924e-09
+0.0002017545863276409
+2.45142624123207e-09
+-2.42700398039904e-05
+8.460157379751759e-10
+2.458623896356775e-05
+1.89891274899231e-09
+-3.046456829921882e-06
+-9.961697673205954e-10
+-0.0003557272925640967
+-2.236843587101648e-09
+4.268017694188008e-05
+-4.654095617257862e-10
+-1.80542686916686e-05
+-1.044795563488479e-09
+2.206567383993707e-06
+-1.036635489618852e-09
+7.979324969764109e-10
+9.654046809658421e-10
+-4.45894286616135e-10
+-0.0002018630664403386
+2.515403745150857e-05
+0.0003557546940320299
+-1.776884180285108e-05
+-2.327112679395352e-09
+1.791046765075967e-09
+2.16786759077607e-09
+-1.001033561443528e-09
+2.42818004492751e-05
+-3.109233354631637e-06
+-4.268060656354947e-05
+2.187794513970412e-06
+1.092055707309854e-09
+8.460157380286553e-10
+-9.961697673889286e-10
+-4.654095617562045e-10
+0.0002017545863276277
+2.458623896358529e-05
+-0.0003557272925640969
+-1.805426869167533e-05
+2.45142624123695e-09
+1.89891274899752e-09
+-2.236843587101469e-09
+-1.044795563490136e-09
+-2.427003980398604e-05
+-3.046456829923583e-06
+4.268017694187699e-05
+2.206567383994414e-06
+3.275536290291469e-11
+-6.838654668709223e-08
+7.343612870625509e-11
+6.269343594933277e-09
+1.880313992151141e-09
+0.001496514857813828
+4.222616879411667e-09
+-0.0001792839232967294
+-2.010249218714069e-11
+3.268449236074522e-08
+-4.505985512168785e-11
+-2.193680737338095e-09
+-9.243027546818068e-10
+-0.00108210489554953
+-2.075909987320739e-09
+0.0001295822802681733
+3.275536290487887e-11
+1.880313992282596e-09
+-2.010249218835568e-11
+-9.243027547476309e-10
+-6.838654668482952e-08
+0.001496514857813775
+3.268449236363908e-08
+-0.00108210489554951
+7.343612870699296e-11
+4.222616879408221e-09
+-4.505985512220071e-11
+-2.075909987317665e-09
+6.26934359354728e-09
+-0.0001792839232967116
+-2.19368073814101e-09
+0.0001295822802681677
+3.025373177276027e-11
+-2.189374223629608e-08
+6.782466155476721e-11
+1.262932102619831e-10
+-2.189374223438975e-08
+0.489740497185969
+-4.910229995440367e-08
+-0.05930295554984445
+6.782466155339179e-11
+-4.910229995551839e-08
+1.520544835089237e-10
+2.987072296890517e-10
+1.262932096123499e-10
+-0.05930295554984452
+2.987072296148864e-10
+0.00718018584339593
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t2.dat b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t2.dat
new file mode 100644
index 00000000..2a53f721
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t2.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-1.86865773575771e-11
+-1.129229545224815e-05
+-4.15302569817524e-11
+1.30247633171484e-06
+-3.323158336438184e-10
+9.835992607587345e-07
+-7.461034659676243e-10
+-1.09506777576822e-07
+1.160517166533798e-09
+2.071257775612863e-05
+2.606406168696487e-09
+-2.615933901098521e-06
+-4.85121919154681e-10
+-1.375720915058282e-08
+-1.087265043697055e-09
+1.048911862859204e-07
+3.878745239709479e-14
+-5.217820089684615e-06
+8.773997370605482e-14
+6.392243461376655e-07
+-3.32325240000876e-14
+1.28340847520544e-06
+-7.506881180012517e-14
+-1.876344999994086e-07
+-2.437055809095573e-14
+8.751574303133105e-06
+-5.544700500899417e-14
+-1.034409163193283e-06
+1.60482058592622e-14
+-5.297333440079592e-07
+3.629358466408298e-14
+7.254038900578219e-08
+-5.665967923151581e-16
+4.677111162676687e-06
+-1.294142138784198e-15
+-5.40441526956195e-07
+-3.698649662382089e-16
+1.717632073499967e-07
+-8.408187035046217e-16
+1.522186482172974e-08
+8.585761220427912e-16
+-8.68428204296134e-06
+1.968971444732115e-15
+1.033463038180415e-06
+3.98405073623129e-16
+-5.786517243906942e-07
+9.063289303761495e-16
+4.877122548926781e-08
+5.916196949446071e-10
+1.169325107550445e-05
+1.328402058599546e-09
+-1.458082100793944e-06
+2.909936221479917e-10
+-1.109165770089875e-06
+6.528920068804053e-10
+1.799663561172501e-07
+-1.075976831573142e-09
+-2.078102441187029e-05
+-2.416686793105574e-09
+2.591126761990255e-06
+-3.257363082865513e-10
+-2.118490707710265e-07
+-7.308800615176999e-10
+2.883052150769812e-08
+-1.868657735500649e-11
+-3.323158336501521e-10
+1.160517166563739e-09
+-4.851219191534592e-10
+-1.129229545224419e-05
+9.835992607497813e-07
+2.071257775612817e-05
+-1.375720914346176e-08
+-4.153025697767288e-11
+-7.46103465948931e-10
+2.606406168646616e-09
+-1.087265043670144e-09
+1.302476331713884e-06
+-1.095067775748731e-07
+-2.615933901095521e-06
+1.048911862825279e-07
+3.878745240411632e-14
+-3.323252400505057e-14
+-2.437055809766086e-14
+1.604820586193957e-14
+-5.217820089684795e-06
+1.283408475204908e-06
+8.751574303131106e-06
+-5.297333440068525e-07
+8.773997371931346e-14
+-7.506881181052267e-14
+-5.544700501827272e-14
+3.629358466923196e-14
+6.392243461371172e-07
+-1.876344999993945e-07
+-1.034409163192181e-06
+7.254038900587565e-08
+-5.665967930665096e-16
+-3.698649665290248e-16
+8.585761228370125e-16
+3.984050737985355e-16
+4.677111162678108e-06
+1.71763207347195e-07
+-8.684282042960883e-06
+-5.786517243889256e-07
+-1.294142139617426e-15
+-8.408187025199902e-16
+1.968971445752619e-15
+9.063289297482245e-16
+-5.404415269555555e-07
+1.522186482159659e-08
+1.03346303817953e-06
+4.877122548924963e-08
+5.916196949579538e-10
+2.909936221518105e-10
+-1.075976831601713e-09
+-3.257363082911044e-10
+1.169325107549806e-05
+-1.109165770093847e-06
+-2.078102441186891e-05
+-2.118490707675412e-07
+1.328402058573029e-09
+6.528920068672653e-10
+-2.416686793058535e-09
+-7.308800615034095e-10
+-1.458082100790946e-06
+1.799663561189101e-07
+2.591126761985726e-06
+2.883052150528193e-08
+-1.445357271220291e-09
+-0.0002011854360099714
+-3.248657271512533e-09
+2.414946251853074e-05
+1.100411963098353e-09
+2.49855958400766e-05
+2.472878325366282e-09
+-3.101741738357613e-06
+1.384583139872202e-09
+0.0003546316329282491
+3.113500179210625e-09
+-4.242155099427938e-05
+-6.253736908835293e-10
+-1.769695807312393e-05
+-1.405725964991505e-09
+2.1953554961322e-06
+1.516124767148372e-09
+0.0002010652641081788
+3.407486984928607e-09
+-2.413838902976e-05
+1.162525960110945e-09
+2.444704937620095e-05
+2.612306298023439e-09
+-3.056564934294907e-06
+-1.421512239221685e-09
+-0.0003546011653884271
+-3.196309211105782e-09
+4.242224791474865e-05
+-6.494158299624695e-10
+-1.791556446099143e-05
+-1.45966022543171e-09
+2.189613665233301e-06
+-1.445357271270943e-09
+1.100411963134453e-09
+1.384583139928423e-09
+-6.253736909060403e-10
+-0.000201185436009959
+2.4985595840077e-05
+0.0003546316329282238
+-1.769695807312406e-05
+-3.24865727144812e-09
+2.472878325317498e-09
+3.113500179148179e-09
+-1.405725964963709e-09
+2.414946251852788e-05
+-3.101741738359897e-06
+-4.2421550994272e-05
+2.195355496133337e-06
+1.516124767200496e-09
+1.162525960148423e-09
+-1.421512239278384e-09
+-6.494158299853552e-10
+0.0002010652641081712
+2.444704937620576e-05
+-0.0003546011653884355
+-1.7915564460994e-05
+3.407486984861084e-09
+2.612306297971986e-09
+-3.196309211041582e-09
+-1.459660225402809e-09
+-2.413838902975347e-05
+-3.056564934293236e-06
+4.242224791474373e-05
+2.18961366523345e-06
+3.91125741925997e-11
+-7.117314604217807e-08
+8.769881211707117e-11
+4.245431530871541e-09
+2.711043324094168e-09
+0.001492076474343912
+6.096950080481678e-09
+-0.0001781558603729112
+-2.331792120877341e-11
+3.372655195893035e-08
+-5.226108782026322e-11
+-8.598402745802063e-10
+-1.344405060211076e-09
+-0.001078938406282876
+-3.023934249985463e-09
+0.0001287537923139936
+3.911257419311781e-11
+2.711043324207834e-09
+-2.331792120902587e-11
+-1.344405060269866e-09
+-7.11731460410059e-08
+0.001492076474343873
+3.37265519647379e-08
+-0.001078938406282844
+8.769881211517507e-11
+6.096950080358489e-09
+-5.22610878190673e-11
+-3.023934249924008e-09
+4.245431529081541e-09
+-0.0001781558603728876
+-8.598402757800157e-10
+0.0001287537923139838
+3.906219153152849e-11
+-2.297516551663103e-08
+8.763047915922145e-11
+-1.807459444298145e-09
+-2.297516551515139e-08
+0.4882340065747066
+-5.160741438894613e-08
+-0.0591211311050263
+8.76304791581007e-11
+-5.160741438691153e-08
+1.96588881557564e-10
+-4.021936266175716e-09
+-1.807459445080454e-09
+-0.05912113110502641
+-4.021936265967127e-09
+0.007157808302177626
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t3.dat b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t3.dat
new file mode 100644
index 00000000..2f526e35
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t3.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-7.956465233110937e-12
+-1.122160791077397e-05
+-1.741656159728556e-11
+1.278161941518627e-06
+-3.706315375422231e-10
+1.018607696521499e-06
+-8.331469058715819e-10
+-1.15997999125026e-07
+1.32079990265301e-09
+2.058717054050719e-05
+2.969054012913094e-09
+-2.605234709968659e-06
+-4.806107897248257e-10
+-4.409058664053565e-08
+-1.077191687250118e-09
+1.218313726149489e-07
+5.623005195299233e-14
+-5.215515912176437e-06
+1.267891387580833e-13
+6.407314586023979e-07
+-4.490373607218857e-14
+1.305225259031682e-06
+-1.011422228345666e-13
+-1.968110284451076e-07
+-4.574187811697908e-14
+8.713428415637551e-06
+-1.034404048230664e-13
+-1.023432641993873e-06
+2.323679485657884e-14
+-5.408373194485848e-07
+5.237340609282102e-14
+7.754727907604019e-08
+-1.333040130957549e-15
+4.651061415556084e-06
+-3.016413198224924e-15
+-5.323636802592907e-07
+-7.387428039786536e-16
+1.450003787243701e-07
+-1.668187803279969e-15
+2.567247928732176e-08
+2.294971712168839e-15
+-8.651971563832703e-06
+5.199072078015759e-15
+1.023798529211921e-06
+8.215776832418426e-16
+-5.498361852160554e-07
+1.855537054143654e-15
+3.719502710171086e-08
+6.628068023383666e-10
+1.162330275990774e-05
+1.489533488685915e-09
+-1.45042081232379e-06
+3.10645754076246e-10
+-1.179461955919364e-06
+6.972750695168167e-10
+2.022933735839047e-07
+-1.228924027852853e-09
+-2.063448546126085e-05
+-2.762810639311317e-09
+2.570438925283173e-06
+-3.48676309074145e-10
+-1.477665610329407e-07
+-7.826889664784735e-10
+9.301674118656038e-09
+-7.956465228810945e-12
+-3.706315375311888e-10
+1.320799902620966e-09
+-4.806107896917277e-10
+-1.122160791076705e-05
+1.018607696510429e-06
+2.058717054050644e-05
+-4.409058663569544e-08
+-1.741656159863723e-11
+-8.331469058647944e-10
+2.969054012885546e-09
+-1.077191687246467e-09
+1.278161941516563e-06
+-1.159979991219408e-07
+-2.605234709964562e-06
+1.218313726110106e-07
+5.623005195862502e-14
+-4.49037360754385e-14
+-4.574187812346459e-14
+2.323679485844351e-14
+-5.215515912177117e-06
+1.305225259031301e-06
+8.713428415636086e-06
+-5.408373194478111e-07
+1.267891387519692e-13
+-1.011422228293978e-13
+-1.034404048190975e-13
+5.237340609026776e-14
+6.407314586021671e-07
+-1.968110284452068e-07
+-1.023432641992879e-06
+7.754727907607219e-08
+-1.333040131685699e-15
+-7.387428039240714e-16
+2.29497171289707e-15
+8.215776832211337e-16
+4.651061415555706e-06
+1.450003787235279e-07
+-8.65197156383112e-06
+-5.498361852153561e-07
+-3.016413199203351e-15
+-1.668187801697182e-15
+5.199072079064964e-15
+1.855537053277421e-15
+-5.323636802586387e-07
+2.567247928709047e-08
+1.02379852921102e-06
+3.719502710177996e-08
+6.628068023192275e-10
+3.106457540623476e-10
+-1.228924027824248e-09
+-3.48676309058957e-10
+1.162330275990035e-05
+-1.179461955924348e-06
+-2.063448546125792e-05
+-1.477665610264126e-07
+1.489533488672731e-09
+6.972750695120627e-10
+-2.762810639285082e-09
+-7.826889664729243e-10
+-1.450420812320222e-06
+2.022933735857204e-07
+2.570438925278545e-06
+9.301674116076232e-09
+-1.722613717752215e-09
+-0.0002005076566135604
+-3.876918924787978e-09
+2.401924079124354e-05
+1.297679152986723e-09
+2.482549063125911e-05
+2.919725529146778e-09
+-3.081282220352159e-06
+1.693604878469674e-09
+0.0003534938994667972
+3.814188254558732e-09
+-4.218248439100164e-05
+-7.487065898225426e-10
+-1.762484548781802e-05
+-1.685190293638674e-09
+2.194848534748974e-06
+1.798959738381313e-09
+0.0002003866218901741
+4.048345330147759e-09
+-2.40102277342064e-05
+1.36539343173735e-09
+2.432397418243595e-05
+3.071804801850263e-09
+-3.054017165366358e-06
+-1.730795331875783e-09
+-0.0003534644839617481
+-3.897563304982614e-09
+4.218440684615007e-05
+-7.737752073066419e-10
+-1.779125133808552e-05
+-1.7414358757595e-09
+2.168072236511832e-06
+-1.722613717735655e-09
+1.297679152969723e-09
+1.693604878467369e-09
+-7.487065898162778e-10
+-0.00020050765661355
+2.482549063125939e-05
+0.0003534938994667721
+-1.762484548781802e-05
+-3.87691892474473e-09
+2.919725529115614e-09
+3.814188254511905e-09
+-1.685190293619631e-09
+2.401924079123884e-05
+-3.081282220352515e-06
+-4.218248439099143e-05
+2.194848534749364e-06
+1.798959738361621e-09
+1.36539343171779e-09
+-1.730795331871149e-09
+-7.7377520729907e-10
+0.000200386621890175
+2.432397418244273e-05
+-0.0003534644839617519
+-1.77912513380935e-05
+4.048345330102726e-09
+3.071804801817517e-09
+-3.897563304934913e-09
+-1.741435875739897e-09
+-2.401022773420039e-05
+-3.054017165364224e-06
+4.218440684614449e-05
+2.168072236512314e-06
+3.910685618289447e-11
+-6.700814093952069e-08
+8.765679217978318e-11
+1.284869725083926e-09
+3.333960878100264e-09
+0.001487554048910769
+7.509725288044237e-09
+-0.0001771556828479155
+-2.245850692028867e-11
+3.101923101002032e-08
+-5.029439011107528e-11
+8.482574193217726e-10
+-1.66688527784222e-09
+-0.001075708318796606
+-3.755480173867524e-09
+0.0001280272027481225
+3.910685618038482e-11
+3.333960878102123e-09
+-2.245850691859516e-11
+-1.66688527784758e-09
+-6.700814094047257e-08
+0.0014875540489107
+3.101923101591674e-08
+-0.001075708318796553
+8.765679217882503e-11
+7.509725287949391e-09
+-5.029439011048669e-11
+-3.755480173818693e-09
+1.28486972379077e-09
+-0.000177155682847886
+8.482574172609554e-10
+0.0001280272027481065
+4.279515828389964e-11
+-2.174449482991672e-08
+9.607055419504757e-11
+-3.989530504587321e-09
+-2.174449483011924e-08
+0.4867320964421519
+-4.89349438516965e-08
+-0.05893986112405668
+9.607055419678581e-11
+-4.893494385080993e-08
+2.156723777017549e-10
+-8.904416455021753e-09
+-3.989530505202028e-09
+-0.0589398611240568
+-8.90441645465769e-09
+0.00713556046054811
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t4.dat b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t4.dat
new file mode 100644
index 00000000..31f0e9cb
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_implicit_sg_l3_d4_t4.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-2.689921254743015e-12
+-1.116230376575225e-05
+-5.559826437311054e-12
+1.258427086604418e-06
+-3.94919795650116e-10
+1.040012743801092e-06
+-8.888354165948377e-10
+-1.217259862092177e-07
+1.397164788025316e-09
+2.047539363431728e-05
+3.143300769033375e-09
+-2.585529414045621e-06
+-4.567708971254113e-10
+-6.884133032582593e-08
+-1.023491254269988e-09
+1.324235938112913e-07
+5.138274733822589e-14
+-5.208657204351568e-06
+1.160832547315869e-13
+6.414475817929062e-07
+-3.88981455581842e-14
+1.318351747096478e-06
+-8.775058010333014e-14
+-2.036546338873066e-07
+-4.826794050596091e-14
+8.679693201986643e-06
+-1.093554855615878e-13
+-1.014821550338763e-06
+2.099917841732504e-14
+-5.487426547604493e-07
+4.739841292782519e-14
+8.1657453201166e-08
+-1.596243605129497e-15
+4.629065889039366e-06
+-3.608492111252589e-15
+-5.258794863750014e-07
+-8.152555206409535e-16
+1.2711335509515e-07
+-1.838635475494857e-15
+3.359869622100758e-08
+2.88351098147713e-15
+-8.618346754662635e-06
+6.524677747215087e-15
+1.014325350170404e-06
+9.14826462866361e-16
+-5.291610999629499e-07
+2.063384291850357e-15
+2.825640874945693e-08
+6.944092027193078e-10
+1.156498713148504e-05
+1.561799088302676e-09
+-1.440017178227879e-06
+3.109634538112238e-10
+-1.222363509197502e-06
+6.981181540318808e-10
+2.202779570857275e-07
+-1.305140188051286e-09
+-2.050963196023019e-05
+-2.93671197974821e-09
+2.544375487179892e-06
+-3.495097913000314e-10
+-1.053641002724482e-07
+-7.847350388763214e-10
+-7.411016424504512e-09
+-2.68992125473433e-12
+-3.949197956414054e-10
+1.397164787982003e-09
+-4.567708971009636e-10
+-1.11623037657461e-05
+1.040012743790308e-06
+2.047539363431469e-05
+-6.884133031655963e-08
+-5.559826434632202e-12
+-8.888354165741087e-10
+3.143300768972277e-09
+-1.023491254243217e-09
+1.258427086601219e-06
+-1.217259862050676e-07
+-2.585529414040717e-06
+1.324235938071177e-07
+5.138274733078706e-14
+-3.889814555122744e-14
+-4.826794050190143e-14
+2.099917841394274e-14
+-5.208657204351145e-06
+1.318351747096538e-06
+8.679693201983375e-06
+-5.487426547600901e-07
+1.160832547361723e-13
+-8.775058010739759e-14
+-1.093554855650593e-13
+4.739841293010634e-14
+6.414475817929056e-07
+-2.036546338880483e-07
+-1.014821550337691e-06
+8.165745320157591e-08
+-1.596243605735111e-15
+-8.152555199990044e-16
+2.883510981763755e-15
+9.148264625789926e-16
+4.629065889037404e-06
+1.271133550940788e-07
+-8.618346754658655e-06
+-5.291610999618507e-07
+-3.608492111154989e-15
+-1.838635474889154e-15
+6.524677747721627e-15
+2.063384291421261e-15
+-5.258794863738669e-07
+3.359869622038128e-08
+1.014325350169047e-06
+2.825640874975233e-08
+6.94409202696613e-10
+3.109634537969057e-10
+-1.305140188012186e-09
+-3.495097912840144e-10
+1.156498713148167e-05
+-1.222363509198164e-06
+-2.050963196022906e-05
+-1.053641002705219e-07
+1.56179908827081e-09
+6.981181540171251e-10
+-2.936711979690419e-09
+-7.847350388599425e-10
+-1.440017178223843e-06
+2.202779570867352e-07
+2.544375487175813e-06
+-7.411016426803556e-09
+-1.902754454351948e-09
+-0.000199834411860768
+-4.288113952958222e-09
+2.389050705255162e-05
+1.41931183126724e-09
+2.467928109084046e-05
+3.197273230703879e-09
+-3.052963299639816e-06
+1.91413638367179e-09
+0.000352351122061273
+4.317787083579357e-09
+-4.19570280909622e-05
+-8.296499695971386e-10
+-1.755188697649378e-05
+-1.869911125009647e-09
+2.187363450961084e-06
+1.97943255899017e-09
+0.0001997166508806341
+4.46033266865004e-09
+-2.388379966111511e-05
+1.487963761259592e-09
+2.420943157911139e-05
+3.351519040674611e-09
+-3.040883039791797e-06
+-1.948932381686031e-09
+-0.0003523239368335088
+-4.395732602653313e-09
+4.195988319147301e-05
+-8.54048572490149e-10
+-1.768172968008322e-05
+-1.924644161424035e-09
+2.144160485753345e-06
+-1.902754454318671e-09
+1.419311831237782e-09
+1.91413638365219e-09
+-8.296499695831691e-10
+-0.0001998344118607629
+2.467928109084464e-05
+0.0003523511220612491
+-1.755188697649308e-05
+-4.288113952874437e-09
+3.197273230641637e-09
+4.317787083494582e-09
+-1.869911124973334e-09
+2.389050705254684e-05
+-3.052963299638401e-06
+-4.195702809094825e-05
+2.187363450961091e-06
+1.979432558952989e-09
+1.487963761226846e-09
+-1.94893238166381e-09
+-8.540485724746829e-10
+0.0001997166508806063
+2.420943157912684e-05
+-0.0003523239368335095
+-1.768172968008972e-05
+4.460332668562154e-09
+3.351519040608833e-09
+-4.395732602566226e-09
+-1.924644161386296e-09
+-2.388379966110552e-05
+-3.04088303978858e-06
+4.195988319146464e-05
+2.144160485753747e-06
+3.625734051344798e-11
+-6.080504281797457e-08
+8.119144754945212e-11
+-1.703982095763456e-09
+3.788385102625971e-09
+0.001482979295494466
+8.54778857299774e-09
+-0.0001762454435918454
+-1.989560696225149e-11
+2.732953315255238e-08
+-4.447209004203627e-11
+2.455175231683215e-09
+-1.908030240688218e-09
+-0.001072437165571607
+-4.306451733570686e-09
+0.0001273731325048431
+3.625734051061247e-11
+3.788385102594666e-09
+-1.989560696037448e-11
+-1.908030240677168e-09
+-6.080504282153596e-08
+0.001482979295494375
+2.732953315818484e-08
+-0.001072437165571566
+8.119144754692853e-11
+8.547788572828029e-09
+-4.447209004042536e-11
+-4.306451733484774e-09
+-1.703982096683508e-09
+-0.0001762454435918087
+2.455175228938098e-09
+0.0001273731325048269
+4.381016752803316e-11
+-1.985417585063567e-08
+9.841498062874339e-11
+-6.024861242433982e-09
+-1.985417585042197e-08
+0.485234766815651
+-4.477746409901322e-08
+-0.05875913264969584
+9.841498062994293e-11
+-4.477746409667906e-08
+2.210857192869468e-10
+-1.346514763283452e-08
+-6.024861243033278e-09
+-0.05875913264969597
+-1.346514763242836e-08
+0.007113445741983354
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t0.dat b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t0.dat
new file mode 100644
index 00000000..958fb49e
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t0.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-1.001503494092398e-09
+-8.195727180271953e-06
+-2.239773902139742e-09
+1.10096471435896e-06
+-1.710095046472242e-09
+4.56571010721055e-06
+-3.824446026312173e-09
+-4.130651647940475e-07
+1.829034523117926e-09
+2.086155370143534e-05
+4.090352244715035e-09
+-2.590612201300405e-06
+-2.7990114756082e-09
+3.967658608744216e-06
+-6.259668423810389e-09
+-3.431805402584887e-07
+-1.641027801297114e-12
+-6.858611762598973e-06
+-3.669449742877908e-12
+6.975206634812493e-07
+1.386921629205519e-12
+4.588160662013565e-06
+3.101251063935271e-12
+-2.918106294300757e-07
+1.074304872963752e-12
+1.072610979255553e-05
+2.402218741202736e-12
+-1.13748562730192e-06
+-6.202502074707234e-13
+1.341221066739668e-07
+-1.386921636186143e-12
+3.591917097012752e-08
+-1.490280651276479e-22
+3.071504867201818e-06
+2.879785340167365e-21
+-4.975751979947205e-07
+-8.981482085289538e-22
+-3.242232077389436e-06
+-5.480967430101077e-21
+1.204503437107143e-07
+6.293873030713911e-23
+-8.834998225563711e-06
+-1.428114669360695e-21
+1.054930617470237e-06
+-1.660120710157139e-22
+-2.82400880303404e-06
+7.297748286093047e-22
+1.636778101345455e-07
+1.200067854421884e-09
+1.203788103916668e-05
+2.683777310738732e-09
+-1.451707386695631e-06
+7.481417570468681e-10
+-8.57092244474774e-06
+1.673113882058668e-09
+4.318273973016455e-07
+-1.79787968237679e-09
+-2.423413286697549e-05
+-4.020687902842622e-09
+2.71027864307152e-06
+-6.989174178014713e-10
+-4.416084353740981e-06
+-1.56302189267661e-09
+2.226182749118796e-07
+-1.00150349409632e-09
+-1.710095046478577e-09
+1.829034523123633e-09
+-2.799011475618286e-09
+-8.195727180272324e-06
+4.565710107206109e-06
+2.08615537014309e-05
+3.967658608739775e-06
+-2.23977390214852e-09
+-3.824446026326319e-09
+4.090352244727677e-09
+-6.259668423832885e-09
+1.100964714356601e-06
+-4.130651647955279e-07
+-2.590612201300128e-06
+-3.431805402607091e-07
+-1.641027801296806e-12
+1.38692162920525e-12
+1.074304872963545e-12
+-6.202502074706071e-13
+-6.858611762595213e-06
+4.588160662007961e-06
+1.072610979255411e-05
+1.341221066765292e-07
+-3.669449742876578e-12
+3.10125106393413e-12
+2.402218741201872e-12
+-1.386921636185629e-12
+6.975206634816877e-07
+-2.918106294307922e-07
+-1.137485627301979e-06
+3.591917097050406e-08
+-1.489931712046887e-22
+-8.981722448656157e-22
+6.293621469113006e-23
+-1.660152640132557e-22
+3.071504867207115e-06
+-3.242232077394822e-06
+-8.834998225566385e-06
+-2.824008803031636e-06
+2.879804272894868e-21
+-5.48097403077435e-21
+-1.428115560131009e-21
+7.297537016909897e-22
+-4.975751979938202e-07
+1.204503437100316e-07
+1.054930617469661e-06
+1.636778101349178e-07
+1.200067854425767e-09
+7.481417570493317e-10
+-1.797879682382503e-09
+-6.989174178036688e-10
+1.203788103917187e-05
+-8.570922444744412e-06
+-2.423413286697623e-05
+-4.416084353733951e-06
+2.683777310747348e-09
+1.673113882064139e-09
+-4.020687902855289e-09
+-1.56302189268148e-09
+-1.451707386695307e-06
+4.318273973017844e-07
+2.710278643071798e-06
+2.226182749121571e-07
+-2.126444440827601e-09
+-0.0002015976067141164
+-4.75548245054908e-09
+2.432877441476386e-05
+1.706494572262324e-09
+2.738590189516656e-05
+3.816326132708164e-09
+-3.153498551873179e-06
+1.752580671911062e-09
+0.000357008499536146
+3.919387162023645e-09
+-4.291620061174771e-05
+-8.83993588032002e-10
+-1.524900468087593e-05
+-1.976922591375397e-09
+2.054444115049987e-06
+2.161255896832093e-09
+0.0002018816710393464
+4.833323232763065e-09
+-2.435740529965297e-05
+1.733300417916953e-09
+2.115311996220926e-05
+3.876265825909104e-09
+-2.871830477240099e-06
+-1.77537011937072e-09
+-0.0003574279614405895
+-3.970345915840424e-09
+4.294903867315659e-05
+-8.994901916659356e-10
+-2.114884720628901e-05
+-2.01157405062627e-09
+2.329402651360461e-06
+-2.126444440834464e-09
+1.706494572267834e-09
+1.752580671916675e-09
+-8.839935880348554e-10
+-0.0002015976067141179
+2.738590189516064e-05
+0.000357008499536146
+-1.524900468088185e-05
+-4.755482450564308e-09
+3.81632613272039e-09
+3.919387162036098e-09
+-1.976922591381728e-09
+2.432877441476256e-05
+-3.153498551874382e-06
+-4.291620061174761e-05
+2.054444115049339e-06
+2.161255896838949e-09
+1.733300417922458e-09
+-1.775370119376329e-09
+-8.994901916687863e-10
+0.0002018816710393478
+2.115311996220038e-05
+-0.0003574279614405925
+-2.114884720628864e-05
+4.833323232778264e-09
+3.876265825921311e-09
+-3.970345915852857e-09
+-2.01157405063259e-09
+-2.43574052996526e-05
+-2.871830477239821e-06
+4.294903867315668e-05
+2.329402651360138e-06
+2.461541661092437e-11
+2.019061563379085e-07
+5.504174497476692e-11
+-2.117428001712693e-08
+3.288315088509034e-09
+0.001500304059314727
+7.353822809522033e-09
+-0.0001803809628659141
+-1.611457284264314e-11
+-2.011771656538446e-07
+-3.603328039621505e-11
+1.789659031519536e-08
+-1.559585575404001e-09
+-0.001085484181701459
+-3.487778193608039e-09
+0.0001304319765813509
+2.461541661091953e-11
+3.288315088519484e-09
+-1.611457284263997e-11
+-1.559585575408949e-09
+2.019061563368273e-07
+0.001500304059314718
+-2.011771656536576e-07
+-0.001085484181701463
+5.504174497474709e-11
+7.353822809545199e-09
+-3.603328039620206e-11
+-3.487778193619008e-09
+-2.117428001740329e-08
+-0.0001803809628659143
+1.789659031529336e-08
+0.0001304319765813503
+1.860750592424976e-11
+1.008374973794662e-07
+4.160764819122189e-11
+-9.610810027842393e-09
+1.008374973792374e-07
+0.4912489369651092
+2.253364299248276e-07
+-0.05948528151214393
+4.160764819121847e-11
+2.253364299253444e-07
+9.303752985755397e-11
+-2.147174940627039e-08
+-9.610810027918236e-09
+-0.05948528151214393
+-2.147174940643984e-08
+0.007202773242686878
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t1.dat b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t1.dat
new file mode 100644
index 00000000..82f07bc7
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t1.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+6.395160591147193e-08
+-4.124470081427497e-05
+1.428698416055869e-07
+1.037724399789429e-07
+8.369373946810152e-08
+-3.313510141269013e-05
+1.869730720989719e-07
+-1.399043495173917e-06
+-1.429168359420141e-08
+2.232186346776476e-05
+-3.192346996411964e-08
+-2.226934785748435e-06
+1.143822026893386e-07
+-3.678667565719727e-05
+2.55530979572652e-07
+-1.047755635259999e-06
+-8.969872108020277e-10
+8.662248025998066e-06
+-2.004357438021239e-09
+1.849789129396108e-06
+7.745892002215503e-10
+-2.733655346063083e-05
+1.730868634480769e-09
+-2.741388007382987e-06
+5.67005771970847e-10
+-7.15399641437759e-06
+1.26698835212916e-09
+-2.465095042619976e-06
+-3.277855133282699e-10
+-5.962187296764323e-06
+-7.324409889222962e-10
+-4.492724964429612e-07
+-3.869308247615601e-12
+1.893342592521643e-05
+-8.648992350195915e-12
+7.512321021648142e-07
+-2.500915181281455e-12
+2.998964004203589e-05
+-5.590343387870329e-12
+2.724613223758719e-06
+5.560211058847083e-12
+-7.925646735747338e-06
+1.242834985204668e-11
+1.115855728176081e-06
+2.11816062709404e-12
+1.782660607675449e-05
+4.734513051520816e-12
+1.741810885756755e-06
+-1.790123936684201e-08
+9.471928335647349e-06
+-3.998912675453648e-08
+-1.624178798964571e-06
+-1.39157398979786e-08
+6.263957876195699e-05
+-3.108669924955319e-08
+6.03405199411031e-06
+2.107018032180396e-08
+4.523964905000048e-06
+4.706683261409518e-08
+4.913534974259528e-06
+5.542392821169881e-09
+3.179307286201389e-05
+1.23804376266321e-08
+2.996766574792096e-06
+6.395160591166425e-08
+8.369373946835255e-08
+-1.429168359424199e-08
+1.143822026896786e-07
+-4.124470081421835e-05
+-3.313510141263387e-05
+2.232186346775883e-05
+-3.678667565713657e-05
+1.428698416060172e-07
+1.869730720995337e-07
+-3.192346996421071e-08
+2.555309795734131e-07
+1.037724399986032e-07
+-1.399043495148937e-06
+-2.226934785748343e-06
+-1.047755635234094e-06
+-8.969872108052595e-10
+7.745892002243529e-10
+5.670057719728815e-10
+-3.27785513329443e-10
+8.662248025982855e-06
+-2.733655346059296e-05
+-7.153996414371666e-06
+-5.962187296772194e-06
+-2.004357438028482e-09
+1.730868634487057e-09
+1.266988352133717e-09
+-7.324409889249264e-10
+1.849789129386099e-06
+-2.741388007368217e-06
+-2.465095042615031e-06
+-4.49272496447523e-07
+-3.86930824763242e-12
+-2.50091518129141e-12
+5.560211058866536e-12
+2.118160627102601e-12
+1.893342592517738e-05
+2.998964004208325e-05
+-7.925646735725344e-06
+1.782660607674031e-05
+-8.648992350248828e-12
+-5.590343387883731e-12
+1.242834985211102e-11
+4.734513051533975e-12
+7.512321021537035e-07
+2.724613223769911e-06
+1.115855728182235e-06
+1.741810885752558e-06
+-1.790123936689431e-08
+-1.391573989801935e-08
+2.107018032186613e-08
+5.542392821185166e-09
+9.47192833559628e-06
+6.263957876192811e-05
+4.523964905001525e-06
+3.179307286195837e-05
+-3.998912675465366e-08
+-3.108669924964444e-08
+4.706683261423455e-08
+1.238043762666641e-08
+-1.624178798972342e-06
+6.034051994103835e-06
+4.91353497425925e-06
+2.996766574781965e-06
+3.432874668637262e-08
+-0.0002109484101590979
+7.668598311374204e-08
+2.370124842681965e-05
+-2.676055215755145e-08
+8.784799514969342e-06
+-5.977905741415961e-08
+-4.75563943522658e-06
+-2.601860876024993e-08
+0.0003555517410722495
+-5.812107988173346e-08
+-4.282721605610788e-05
+1.495618519768708e-08
+-4.005488324117744e-05
+3.3410632954066e-08
+3.205383437111621e-07
+-2.565951073675528e-08
+0.000207041407379133
+-5.73179073121969e-08
+-2.37390697264133e-05
+-2.080261481464383e-08
+5.529528633390416e-05
+-4.64688645467559e-08
+-2.237134489311083e-07
+2.035361677696914e-08
+-0.0003513220830369575
+4.546495036324773e-08
+4.302438802975888e-05
+1.055575872147127e-08
+6.759265705534778e-06
+2.357920998910449e-08
+4.462268912886735e-06
+3.432874668647492e-08
+-2.676055215763023e-08
+-2.601860876032799e-08
+1.49561851977323e-08
+-0.0002109484101590602
+8.784799515004866e-06
+0.0003555517410722406
+-4.005488324115412e-05
+7.668598311397131e-08
+-5.977905741433615e-08
+-5.812107988190843e-08
+3.341063295416735e-08
+2.370124842682937e-05
+-4.755639435212148e-06
+-4.282721605611195e-05
+3.205383437243921e-07
+-2.565951073683203e-08
+-2.080261481470587e-08
+2.035361677703075e-08
+1.055575872150293e-08
+0.0002070414073791034
+5.529528633395005e-05
+-0.000351322083036939
+6.759265705546619e-06
+-5.731790731236901e-08
+-4.646886454689499e-08
+4.546495036338592e-08
+2.357920998917545e-08
+-2.373906972641969e-05
+-2.237134489205611e-07
+4.302438802976378e-05
+4.462268912886598e-06
+6.177310702387095e-09
+-2.801280036227189e-06
+1.380075497324862e-08
+-3.526949988209302e-08
+-4.285655163205011e-08
+0.001503217315850679
+-9.573243141478637e-08
+-0.00017861457354936
+-4.068404579983116e-09
+2.313133265952288e-06
+-9.089243082486352e-09
+6.947771382401864e-08
+1.998483886804368e-08
+-0.00108082744712104
+4.464162829609872e-08
+0.0001296109890290432
+6.177310702405044e-09
+-4.285655163217957e-08
+-4.068404579994884e-09
+1.998483886810426e-08
+-2.801280036216199e-06
+0.001503217315850713
+2.313133265950277e-06
+-0.001080827447121004
+1.380075497328878e-08
+-9.573243141507663e-08
+-9.08924308251268e-09
+4.46416282962346e-08
+-3.526949987846081e-08
+-0.0001786145735493523
+6.947771382290188e-08
+0.0001296109890290526
+4.57561002178643e-09
+-1.239106068772834e-06
+1.022558063900994e-08
+-4.421305549264807e-08
+-1.239106068770443e-06
+0.4897412188434853
+-2.7697195962546e-06
+-0.05929832899863689
+1.022558063900996e-08
+-2.769719596259929e-06
+2.285214235683496e-08
+-9.878668729099434e-08
+-4.42130554916738e-08
+-0.05929832899863688
+-9.878668728881615e-08
+0.0071802691228771
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t2.dat b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t2.dat
new file mode 100644
index 00000000..f1105ad6
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t2.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+-1.311541967097307e-06
+0.000267832707734855
+-2.928259583627614e-06
+5.19398613146403e-05
+-1.663021670098077e-06
+0.0003205943874942185
+-3.713113713154097e-06
+5.72618013075807e-05
+9.383589239305046e-08
+1.216397131721624e-05
+2.099472507812573e-07
+-7.471435426593409e-06
+-2.182147345977873e-06
+0.0003488208152032288
+-4.872347471635009e-06
+6.087569640854002e-05
+4.017351437471536e-08
+-0.0001253577434688045
+8.968629644392067e-08
+-2.606161507535182e-05
+-3.586164064230433e-08
+0.0002493602553269679
+-8.006087021694961e-08
+5.614363674059415e-05
+-2.513526577249283e-08
+0.0001469361065125023
+-5.611397366255078e-08
+3.023717948142551e-05
+1.395148693557104e-08
+4.693067453074847e-05
+3.114591227346522e-08
+1.138321897709858e-05
+3.112345675634049e-10
+-0.0001190026090976735
+6.948615273333041e-10
+-2.91116713704829e-05
+2.09747427147819e-10
+-0.0002590401847120885
+4.682835653994445e-10
+-5.984262909414553e-05
+-4.058333280583149e-10
+-1.587053013052887e-05
+-9.060319833924957e-10
+-6.026235022807007e-07
+-1.324777113758331e-10
+-0.0001609906082652663
+-2.957366618358763e-10
+-3.699500949789804e-05
+2.332834516907656e-07
+3.984000575092437e-05
+5.211027205418028e-07
+3.897501546942076e-06
+2.03315647007013e-07
+-0.0005393005976640507
+4.540873242321359e-07
+-0.0001256482402571963
+-2.424357709199027e-07
+-0.000238595146529736
+-5.41676342267792e-07
+-4.72426218271632e-05
+-2.849319319299956e-08
+-0.0002641624203021297
+-6.379010594965886e-08
+-6.17576373362591e-05
+-1.311541967101107e-06
+-1.663021670102882e-06
+9.383589239327643e-08
+-2.182147345984157e-06
+0.0002678327077343631
+0.0003205943874936367
+1.216397131720735e-05
+0.0003488208152025981
+-2.928259583636105e-06
+-3.713113713164834e-06
+2.099472507817613e-07
+-4.872347471649049e-06
+5.193986131437213e-05
+5.726180130727631e-05
+-7.471435426589247e-06
+6.087569640820435e-05
+4.017351437483996e-08
+-3.58616406424161e-08
+-2.513526577257083e-08
+1.395148693561406e-08
+-0.000125357743468677
+0.0002493602553265827
+0.0001469361065124314
+4.69306745307887e-05
+8.968629644419915e-08
+-8.006087021719936e-08
+-5.61139736627251e-08
+3.114591227356127e-08
+-2.606161507525116e-05
+5.614363674039771e-05
+3.023717948136823e-05
+1.138321897713249e-05
+3.112345675644694e-10
+2.097474271484763e-10
+-4.058333280596261e-10
+-1.324777113762168e-10
+-0.0001190026090973563
+-0.000259040184712527
+-1.587053013073168e-05
+-0.0001609906082651798
+6.948615273356713e-10
+4.682835654008282e-10
+-9.060319833954994e-10
+-2.957366618367566e-10
+-2.911167137034579e-05
+-5.984262909430978e-05
+-6.026235023658067e-07
+-3.699500949785638e-05
+2.332834516914364e-07
+2.033156470076022e-07
+-2.424357709205935e-07
+-2.849319319307343e-08
+3.984000575130222e-05
+-0.0005393005976638294
+-0.0002385951465297427
+-0.0002641624203016959
+5.211027205433009e-07
+4.540873242334519e-07
+-5.416763422693352e-07
+-6.379010594982376e-08
+3.897501547061934e-06
+-0.000125648240257113
+-4.724262182715858e-05
+-6.175763733611394e-05
+-5.222041070139962e-07
+-0.0001201574738916782
+-1.166342086472729e-06
+4.099882898991799e-05
+3.720073461452947e-07
+0.0001645533708617383
+8.309268979135433e-07
+2.927252885061481e-05
+3.811729938427959e-07
+0.0003552721670314175
+8.513942128902123e-07
+-4.141588560661932e-05
+-2.522631904202144e-07
+0.0001763224239861512
+-5.633926748844418e-07
+4.529844379829046e-05
+3.098173147214811e-07
+0.0001564247274776887
+6.921883311885845e-07
+-3.541797997911667e-05
+2.517833938073707e-07
+-0.0002410509043681226
+5.625255928197703e-07
+-6.523484915070139e-05
+-2.466887975220766e-07
+-0.0003941228083352699
+-5.51156718308138e-07
+3.403680044531618e-05
+-1.262251422157483e-07
+-0.0002332416274667253
+-2.820138902199783e-07
+-4.721419312174043e-05
+-5.22204107015466e-07
+3.720073461463263e-07
+3.81172993843862e-07
+-2.52263190420935e-07
+-0.0001201574738919557
+0.0001645533708614134
+0.0003552721670315507
+0.0001763224239859061
+-1.166342086476011e-06
+8.309268979158478e-07
+8.513942128925938e-07
+-5.633926748860514e-07
+4.099882898977857e-05
+2.927252885043643e-05
+-4.141588560657083e-05
+4.5298443798141e-05
+3.09817314722367e-07
+2.517833938080911e-07
+-2.466887975227817e-07
+-1.262251422161088e-07
+0.0001564247274778818
+-0.0002410509043685118
+-0.0003941228083354445
+-0.000233241627466803
+6.921883311905629e-07
+5.625255928213793e-07
+-5.511567183097125e-07
+-2.820138902207833e-07
+-3.541797997903285e-05
+-6.523484915083657e-05
+3.403680044525336e-05
+-4.721419312175176e-05
+-1.49041370161877e-07
+2.614386830338791e-05
+-3.327370157443243e-07
+4.204231027549931e-06
+5.829984848584998e-07
+0.001435041696538163
+1.302334445810257e-06
+-0.0001910382982919611
+9.838689147438561e-08
+-2.142853856291576e-05
+2.19650768907103e-07
+-3.736073058652246e-06
+-2.71335254276286e-07
+-0.001091103760550743
+-6.061297184590133e-07
+0.0001257896690107192
+-1.490413701622777e-07
+5.829984848601454e-07
+9.838689147464834e-08
+-2.713352542770516e-07
+2.614386830329134e-05
+0.001435041696537899
+-2.142853856289543e-05
+-0.001091103760551039
+-3.327370157452194e-07
+1.302334445813932e-06
+2.196507689076902e-07
+-6.061297184607232e-07
+4.20423102750333e-06
+-0.0001910382982920601
+-3.736073058639108e-06
+0.0001257896690105972
+-1.095252551114809e-07
+1.157546139260756e-05
+-2.446651342623876e-07
+2.162485378705997e-06
+1.157546139258538e-05
+0.4881830434642984
+2.587213588156167e-05
+-0.05915823748458042
+-2.446651342623874e-07
+2.587213588161128e-05
+-5.465497838109032e-07
+4.832953630196864e-06
+2.162485378693697e-06
+-0.05915823748458046
+4.832953630169376e-06
+0.007144755683884473
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t3.dat b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t3.dat
new file mode 100644
index 00000000..15740110
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t3.dat
@@ -0,0 +1,245 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 240
+# columns: 1
+2.081461601046734e-05
+-0.002664445494716943
+4.645071900063354e-05
+-0.000876072749083666
+2.603175197080439e-05
+-0.003050431771960827
+5.809566528314908e-05
+-0.001004786123609149
+-2.815251007150334e-07
+6.952418823140322e-05
+-6.365445722764899e-07
+3.967964132103465e-05
+3.355453162899888e-05
+-0.00336517028583596
+7.488787238806476e-05
+-0.001094682860567686
+-9.446833919973427e-07
+0.00106076585761284
+-2.107509243524575e-06
+0.0003885032088627897
+8.694667141136113e-07
+-0.00219526333095102
+1.939709841085943e-06
+-0.0008148861894679881
+5.946031658579935e-07
+-0.001215871610146273
+1.326515907601701e-06
+-0.0004537808272466674
+-3.130192271682674e-07
+-0.000419122982824315
+-6.983189241972479e-07
+-0.000162057802225896
+-9.076533593636699e-09
+0.001097643143821689
+-2.024827573423617e-08
+0.0004118655504758043
+-6.038496657505023e-09
+0.00229467612276105
+-1.347062329871188e-08
+0.0008653083812156505
+1.083126879630568e-08
+5.80844007453592e-05
+2.416229041060767e-08
+2.576712315409956e-05
+2.753614980140441e-09
+0.001421587982478078
+6.142220508754974e-09
+0.00053604113816839
+-2.824405032314517e-06
+-0.0002958471133490419
+-6.30807427721189e-06
+-0.000104264065247941
+-2.67203654169594e-06
+0.004635183077839745
+-5.966003757281327e-06
+0.001769366849773828
+2.650295573312534e-06
+0.001869735425307288
+5.921953364462783e-06
+0.0007133982993016795
+-1.451621038663276e-08
+0.002218376946359517
+-2.911458867112056e-08
+0.0008497897917396528
+2.081461601052553e-05
+2.603175197087691e-05
+-2.815251007150619e-07
+3.355453162909204e-05
+-0.00266444549471208
+-0.003050431771955223
+6.952418823143727e-05
+-0.003365170285829682
+4.645071900076341e-05
+5.809566528331099e-05
+-6.365445722765665e-07
+7.488787238827264e-05
+-0.0008760727490804139
+-0.001004786123605404
+3.96796413210379e-05
+-0.001094682860563548
+-9.446833920001291e-07
+8.694667141161869e-07
+5.946031658597494e-07
+-3.130192271691846e-07
+0.001060765857611748
+-0.002195263330947231
+-0.001215871610145456
+-0.0004191229828243675
+-2.107509243530796e-06
+1.939709841091694e-06
+1.326515907605622e-06
+-6.983189241992951e-07
+0.0003885032088617665
+-0.0008148861894655227
+-0.0004537808272459637
+-0.0001620578022260708
+-9.076533593665238e-09
+-6.038496657523039e-09
+1.083126879633892e-08
+2.753614980148112e-09
+0.001097643143819147
+0.002294676122765021
+5.808440074718357e-05
+0.001421587982477656
+-2.024827573429909e-08
+-1.347062329875167e-08
+2.416229041068088e-08
+6.142220508772954e-09
+0.0004118655504743145
+0.0008653083812177205
+2.576712315512336e-05
+0.0005360411381680748
+-2.82440503232238e-06
+-2.67203654170348e-06
+2.650295573319772e-06
+-1.451621038684743e-08
+-0.0002958471133520372
+0.004635183077837926
+0.001869735425307309
+0.002218376946356075
+-6.308074277229459e-06
+-5.966003757298162e-06
+5.921953364478956e-06
+-2.911458867159512e-08
+-0.0001042640652493304
+0.001769366849772866
+0.0007133982993016244
+0.0008497897917379693
+7.144898804391792e-06
+-0.0009542593112456647
+1.595265663633865e-05
+-0.0002419660879913166
+-4.56296134423731e-06
+-0.001183460571217266
+-1.019009935773284e-05
+-0.0004546338648089335
+-5.009444501083262e-06
+0.0003733750048620652
+-1.118589473184984e-05
+-4.179759993047193e-05
+3.815819747907258e-06
+-0.001752458300133812
+8.518136762943197e-06
+-0.000631381922718944
+-3.519395937918754e-06
+0.0005950493209008001
+-7.862676832076152e-06
+0.0001333569024870844
+-2.879318263797409e-06
+0.002366455181396063
+-6.432557411782122e-06
+0.0008881240677102059
+2.790922639872436e-06
+-7.437283522945955e-06
+6.235299762325188e-06
+0.0001663881535453222
+1.408332822830875e-06
+0.001877891804435702
+3.146509222347621e-06
+0.0007149860517401737
+7.144898804411045e-06
+-4.562961344249282e-06
+-5.009444501096626e-06
+3.815819747917763e-06
+-0.0009542593112430882
+-0.001183460571214338
+0.0003733750048609786
+-0.001752458300131503
+1.595265663638163e-05
+-1.019009935775957e-05
+-1.118589473187967e-05
+8.518136762966649e-06
+-0.000241966087989708
+-0.0004546338648069253
+-4.179759993107486e-05
+-0.0006313819227172188
+-3.51939593792844e-06
+-2.879318263805341e-06
+2.790922639880111e-06
+1.408332822834738e-06
+0.0005950493208991008
+0.002366455181399212
+-7.4372835215456e-06
+0.00187789180443624
+-7.862676832097787e-06
+-6.432557411799838e-06
+6.23529976234233e-06
+3.14650922235625e-06
+0.0001333569024861262
+0.0008881240677117961
+0.0001663881535460657
+0.0007149860517403088
+2.495831646041866e-06
+-0.000256842756106969
+5.569354617596073e-06
+-8.042897717296519e-05
+-7.28201907731693e-06
+0.002019880560492644
+-1.626337547918014e-05
+2.170106816351907e-05
+-1.648475806531475e-06
+0.0002063464294224197
+-3.678526241987998e-06
+6.700628364530595e-05
+3.378448941237224e-06
+-0.0009805158332301324
+7.545392021178473e-06
+0.0001644547460263703
+2.49583164604829e-06
+-7.282019077336591e-06
+-1.648475806535688e-06
+3.378448941246342e-06
+-0.0002568427561060772
+0.002019880560494763
+0.0002063464294221995
+-0.0009805158332275813
+5.569354617610408e-06
+-1.626337547922404e-05
+-3.678526241997399e-06
+7.545392021198835e-06
+-8.042897717240583e-05
+2.170106816465814e-05
+6.700628364513959e-05
+0.000164454746027788
+1.830599686776326e-06
+-0.0001129895154893273
+4.088272995650337e-06
+-3.885321286536098e-05
+-0.0001129895154891091
+0.4871544780169837
+-0.0002525401117817388
+-0.0585383548622951
+4.088272995650327e-06
+-0.0002525401117822265
+9.130321736907809e-06
+-8.683147582129898e-05
+-3.885321286520884e-05
+-0.05853835486229477
+-8.683147582095896e-05
+0.007353946392033359
diff --git a/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t4.dat b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t4.dat
new file mode 100644
index 00000000..bae938c2
--- /dev/null
+++ b/gold/generated-inputs/time_advance/diffusion2_ad_sg_l3_d4_t4.dat
@@ -0,0 +1,4437 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 4432
+# columns: 1
+-80.57221182424685
+18675.28527150241
+-179.873545877178
+6858.655114821177
+-426.1022160076786
+57988.10681084723
+-950.9145703285454
+19917.14895845503
+38.73940650628712
+-10836.568159532
+86.49279982360362
+-4027.759030501034
+-364.7889079435712
+34038.10855063441
+-814.1678171054164
+11298.2345193869
+44.07530151793515
+-17299.70625018916
+98.35569311068133
+-6360.13653582678
+-41.2660664945654
+33470.52060830866
+-92.08275430597057
+12589.28606862498
+-28.59467879936354
+11812.15134379582
+-63.8100371411127
+4352.667999919374
+12.756947584886
+10037.21257715651
+28.46898687868718
+3951.906620167614
+0.05719100555864699
+-19440.31614039003
+0.1256860139067568
+-7528.026171237501
+0.430815730614985
+-42201.22306518508
+0.9613898021600273
+-16337.9874915473
+-0.0388407085281904
+12008.52305227414
+-0.08539444494088322
+4650.921639068933
+-0.1572016851712627
+-16262.3120044036
+-0.350822164805264
+-6282.219757278064
+2.545238437787971
+18551.45727914531
+5.688355098912579
+7168.258082498783
+22.05232123370505
+-65509.64489943311
+49.21935303539491
+-25614.68333491943
+-0.9813339564173276
+-13646.193228072
+-2.195399215786822
+-5281.698592157612
+16.90043023952459
+-35628.61461309845
+37.71445003090852
+-13992.99737282424
+-80.57221182446941
+-426.1022160088689
+38.7394065063939
+-364.7889079445834
+18675.28527147088
+57988.10681074195
+-10836.56815951396
+34038.10855057016
+-179.873545877675
+-950.914570331202
+86.49279982384211
+-814.1678171076754
+6858.655114798832
+19917.1489583831
+-4027.759030488149
+11298.23451934415
+44.0753015180612
+-41.26606649468232
+-28.59467879944535
+12.75694758492134
+-17299.70625016318
+33470.52060825395
+11812.15134377816
+10037.21257714449
+98.35569311096275
+-92.08275430623165
+-63.81003714129539
+28.46898687876607
+-6360.136535807715
+12589.28606858859
+4352.66799990651
+3951.906620161103
+0.0571910055581535
+0.4308157306173342
+-0.03884070852787532
+-0.1572016851722031
+-19440.31614039942
+-42201.22306522317
+12008.52305227952
+-16262.31200442113
+0.1256860139056247
+0.9613898021652494
+-0.0853944449401592
+-0.3508221648073659
+-7528.026171241277
+-16337.98749156616
+4650.921639071014
+-6282.21975728711
+2.545238437797048
+22.05232123377073
+-0.98133395642131
+16.90043023957251
+18551.45727915899
+-65509.64489940721
+-13646.19322807957
+-35628.61461306121
+5.688355098932892
+49.21935303554153
+-2.195399215795745
+37.7144500310155
+7168.258082504912
+-25614.68333490542
+-5281.698592160919
+-13992.99737280546
+-19.20721345368638
+847.6515991916893
+-42.90937645289161
+331.9855608709256
+-51.38260368573938
+26725.8238146901
+-114.6156465436662
+9802.496361925743
+11.46002241621259
+-78.34951747243925
+25.60505675597464
+-42.13136812973771
+-66.80791451131626
+24648.69862571483
+-149.0982564258373
+9077.415067670327
+1.237945643919698
+-434.389917112914
+2.766280072503324
+-176.0308219572851
+0.6637173595931811
+-31219.10436111391
+1.479068746067993
+-12112.40416693072
+-0.8853970647749809
+-257.5282074876521
+-1.978651484972288
+-94.70900222808673
+-1.10538661886128
+-27715.37929154406
+-2.474238655091796
+-10736.58547037023
+-19.2072134537383
+-51.38260368589182
+11.46002241624312
+-66.80791451150857
+847.6515991880285
+26725.82381464338
+-78.34951747083259
+24648.69862567438
+-42.90937645300758
+-114.6156465440065
+25.60505675604286
+-149.0982564262667
+331.9855608686636
+9802.496361892407
+-42.13136812882391
+9077.415067641276
+1.237945643925077
+0.663717359599047
+-0.8853970647785205
+-1.10538661886255
+-434.3899171110635
+-31219.10436113483
+-257.5282074891911
+-27715.37929156041
+2.766280072515348
+1.479068746081061
+-1.978651484980199
+-2.474238655094675
+-176.0308219561693
+-12112.40416694025
+-94.70900222896114
+-10736.58547037736
+-18.71437766837138
+343.909921141035
+-41.82357108075549
+150.2451266321198
+29.54153266551185
+-583.9680470590924
+66.0352431077259
+-285.0007626459389
+13.29527575936052
+-228.3176211583612
+29.71404499809507
+-101.8105953421459
+-2.941783051135439
+-20.48465232173613
+-6.568363928805726
+-10.3209432249961
+-18.7143776683712
+29.54153266562634
+13.29527575937199
+-2.941783051059683
+343.9099211403742
+-583.9680470620251
+-228.3176211579711
+-20.48465232512312
+-41.82357108075502
+66.03524310798183
+29.71404499812069
+-6.568363928636305
+150.2451266316555
+-285.0007626478001
+-101.810595341887
+-10.32094322714225
+-8.965792175482971
+134.7285770080652
+-20.03940084872355
+63.54446396220061
+134.7285770078201
+-544.7102447176105
+301.2450282540156
+-531.4552112712917
+-20.03940084872352
+301.2450282545634
+-44.78996427053576
+142.0640270474274
+63.54446396202548
+-531.4552112716875
+142.0640270470359
+-351.3307598371383
+-277.688619501942
+27053.63734491655
+-619.8377503905325
+9198.606928411404
+-170.527517870662
+20924.64389594974
+-380.5089654482414
+6981.395554615784
+187.2762893514632
+-18295.70512141715
+418.0239556129187
+-6219.212652150093
+78.11343315664222
+-9561.072436906772
+174.3002180521225
+-3190.497842477323
+222.3583617715773
+-7633.577983970149
+496.2776685916284
+-1880.923526914591
+-282.9112764092545
+44337.96300344467
+-631.390098230222
+15518.05589511211
+-139.501204458458
+3973.938670632855
+-311.3510819708985
+871.4758860961342
+125.3103158518716
+-19826.39201408496
+279.6623778356827
+-6944.645407888923
+-40.42933471035859
+302.4519389652159
+32.19739276112124
+-71.24770937471081
+20.77677744031007
+518.0452344007583
+-18.36408843929851
+-278.3572615637574
+26.11968287065906
+-184.0823183740953
+-20.85019631815332
+40.7016703121456
+-24.82212951956556
+389.7131411737037
+18.45935890532946
+-147.3579881654873
+11.16824161048844
+1406.968832709992
+24.92577137751307
+420.9183639361856
+10.10629389406009
+-48631.91672918783
+22.55301007462154
+-18948.27183120255
+-7.582879027741368
+219.8412025635556
+-16.92375565257729
+168.8553224189268
+-4.606857333406166
+21794.61083999698
+-10.28058778389595
+8492.685553192732
+-9.961905365926908
+32336.2433483523
+-22.22058512919044
+12650.994955069
+14.64547812251383
+-27692.60857864381
+32.69525073222012
+-10868.57633474239
+6.283621077058466
+-20606.33609885063
+14.0156623568671
+-8061.664798170846
+-5.980340954059669
+12175.11450386738
+-13.34959557430712
+4777.77364072202
+2.07427590708335
+187.0176605231246
+-1.55983437169312
+-90.86129870881166
+1.498521591308273
+-731.7393604034959
+-1.162705073249935
+320.4845809808913
+-1.356684554776451
+-138.5663760346639
+1.020780146294893
+66.69682646810568
+-0.07208973715067289
+-385.7739179759335
+0.1214134847087888
+176.2490835151906
+-40.42933471053792
+20.77677744042177
+26.11968287077554
+-24.82212951965887
+302.4519389642527
+518.0452343997199
+-184.082318373499
+389.7131411726233
+32.19739276117504
+-18.36408843931785
+-20.85019631818789
+18.45935890536654
+-71.24770937507986
+-278.3572615626352
+40.70167031240304
+-147.3579881653138
+-277.6886195027087
+-170.5275178711409
+187.2762893519805
+78.11343315686156
+27053.63734486657
+20924.6438959107
+-18295.70512138334
+-9561.072436888941
+-619.8377503922444
+-380.5089654493099
+418.0239556140734
+174.3002180526119
+9198.606928377876
+6981.395554589423
+-6219.212652127412
+-3190.497842465279
+222.3583617721926
+-282.9112764100441
+-139.5012044588438
+125.3103158522213
+-7633.577983951947
+44337.96300336576
+3973.938670622745
+-19826.3920140497
+496.2776685930014
+-631.3900982319846
+-311.3510819717595
+279.6623778364633
+-1880.923526903981
+15518.05589505763
+871.4758860904409
+-6944.645407864571
+2.074275907095698
+1.498521591319658
+-1.356684554784561
+-0.07208973715333902
+187.0176605233801
+-731.7393604030877
+-138.5663760348151
+-385.7739179755148
+-1.559834371698862
+-1.162705073255411
+1.020780146298658
+0.1214134847096613
+-90.8612987087883
+320.4845809808257
+66.69682646808212
+176.2490835149551
+11.16824161052015
+10.10629389408964
+-7.582879027762914
+-4.606857333419631
+1406.968832749338
+-48631.91672918553
+219.8412025376398
+21794.61083999566
+24.92577137758391
+22.55301007468748
+-16.92375565262541
+-10.280587783926
+420.9183639550898
+-18948.27183120028
+168.8553224064464
+8492.685553191588
+-9.961905365953868
+14.64547812255753
+6.283621077075389
+-5.980340954077599
+32336.24334832795
+-27692.60857862294
+-20606.33609883511
+12175.11450385821
+-22.22058512925059
+32.69525073231771
+14.01566235690484
+-13.34959557434716
+12650.99495505649
+-10868.57633473171
+-8061.664798162869
+4777.773640717322
+61.89183210446363
+-15095.54107427761
+138.1138556175587
+-5382.288000394416
+-56.65222075687698
+31074.21829343977
+-126.4191562833129
+11566.72337532439
+-39.34797465406081
+9191.210772437185
+-87.8064714665478
+3265.967676274568
+24.97322037985737
+-13828.17366418738
+55.72760027514923
+-5148.947979108279
+3.053243513853897
+-12716.83050068253
+6.813102426874466
+-4880.091744435558
+-2.134523331329802
+10408.8669240771
+-4.760854738220169
+3982.59866282085
+-1.9584329966006
+8112.62418378146
+-4.370167356412684
+3113.623286061403
+0.9352249586075708
+-4586.895027869735
+2.08590716628523
+-1754.928065673593
+0.6704206320879936
+-185.7542767024617
+-0.4048833971747184
+81.76765826896388
+-1.173008717358568
+359.9221390312389
+0.8271966163308498
+-157.188106247699
+-0.428284552224655
+126.7721108505675
+0.2580929979850449
+-55.7292100600862
+0.377739953147972
+110.2809302590745
+-0.2611372829447662
+-48.46772578557602
+-0.2826029861357994
+-14986.91576241229
+-0.6320356926334678
+-5789.562347679884
+0.2651882473214505
+-13019.23246811132
+0.5929426892498216
+-5041.456652417337
+0.1847274770559403
+10155.5626722606
+0.4131407131346856
+3923.308803629709
+-0.1189592256764055
+5933.259225585525
+-0.2659828412879094
+2297.523911880613
+0.3473598785335018
+-7899.459799388468
+0.7738677043788788
+-3075.759588835891
+0.3226332266505916
+-36388.74441972031
+0.7188784632498642
+-14089.8349783118
+-0.2347142617797633
+6048.982929253399
+-0.5229018975179286
+2353.090667928388
+-0.1466526837516164
+16369.50857395214
+-0.3267617363094905
+6338.456256789351
+-0.09571155163783393
+-211.1636709562586
+0.005925967067574141
+92.24271022233344
+-0.6114527598507304
+-460.495862075483
+0.4214998372707268
+202.2353365796324
+0.06799775551597467
+130.6380996257991
+-0.008295528885443094
+-57.16771481219839
+0.2596812906718393
+-176.3825621663665
+-0.1971539801182488
+76.88473676795651
+0.670420632090281
+-1.173008717364169
+-0.4282845522261106
+0.3777399531499901
+-185.7542767021299
+359.9221390304459
+126.7721108503426
+110.2809302589417
+-0.4048833971767394
+0.8271966163340441
+0.2580929979863465
+-0.261137282945894
+81.7676582688096
+-157.1881062473593
+-55.72921005998172
+-48.46772578551433
+61.89183210463894
+-56.65222075703804
+-39.34797465417228
+24.97322037992839
+-15095.54107424996
+31074.21829338964
+9191.210772420187
+-13828.1736641651
+138.1138556179502
+-126.4191562836725
+-87.80647146679668
+55.72760027530778
+-5382.288000373158
+11566.7233752897
+3265.967676261409
+-5148.947979092874
+3.05324351386421
+-2.134523331335137
+-1.958432996607267
+0.9352249586098874
+-12716.83050066824
+10408.86692405823
+8112.624183772487
+-4586.895027861508
+6.813102426897511
+-4.760854738232079
+-4.370167356427579
+2.085907166290401
+-4880.091744426488
+3982.598662809204
+3113.623286055702
+-1754.928065668509
+-0.09571155163622898
+-0.6114527598528335
+0.06799775551493327
+0.2596812906727668
+-211.163670956314
+-460.4958620759825
+130.6380996258269
+-176.3825621665625
+0.005925967067075091
+0.4214998372716111
+-0.008295528885121289
+-0.1971539801186548
+92.24271022236742
+202.2353365798427
+-57.16771481221683
+76.88473676804622
+-0.2826029861379972
+0.2651882473233907
+0.1847274770573783
+-0.1189592256772743
+-14986.91576242291
+-13019.23246812769
+10155.56267226794
+5933.259225592817
+-0.6320356926383902
+0.5929426892541577
+0.4131407131379066
+-0.2659828412898507
+-5789.562347684908
+-5041.456652425914
+3923.308803633194
+2297.523911884429
+0.3473598785349327
+0.3226332266518893
+-0.234714261780733
+-0.1466526837522078
+-7899.459799386888
+-36388.74441974822
+6048.98292925302
+16369.50857396465
+0.7738677043820478
+0.7188784632527296
+-0.5229018975200761
+-0.3267617363107962
+-3075.759588834108
+-14089.8349783251
+2353.090667927529
+6338.456256795297
+-26.89995298947422
+82.49378677306522
+21.68879693365982
+7.545950435604701
+22.90727757716296
+224.5350509558683
+-18.36655030272341
+-134.54280530741
+17.76031368647844
+-48.93581468692347
+-14.29677108638609
+-7.100777176622492
+-9.395371108404072
+293.6453560797455
+7.684891157689215
+-112.2190580642642
+0.9055349285148225
+-15.70182283124722
+-0.7663185521928502
+1.072855827917563
+-3.094013423354587
+-353.5182039792845
+1.922437003310241
+150.6820049214621
+-0.8221622382112007
+4.344204162773359
+0.6512148384478167
+1.81194762900171
+-3.221637138656196
+-299.9394829002409
+2.136021392272308
+133.4637849957206
+-26.89995298960114
+22.90727757725234
+17.76031368656115
+-9.395371108459564
+82.49378677261767
+224.5350509554732
+-48.9358146866413
+293.6453560790357
+21.68879693369751
+-18.36655030274424
+-14.29677108641052
+7.684891157708666
+7.545950435233216
+-134.5428053067691
+-7.100777176374244
+-112.2190580641631
+0.9055349285259513
+-3.094013423354577
+-0.822162238218624
+-3.221637138660005
+-15.70182283112609
+-353.5182039795095
+4.344204162690149
+-299.9394829004393
+-0.7663185521981172
+1.922437003311261
+0.6512148384513514
+2.136021392274325
+1.072855827958543
+150.6820049216275
+1.811947628976155
+133.4637849957767
+-51.81519313616052
+1480.210888313645
+-115.7666685268742
+612.904181669962
+43.68378241753663
+-1248.305306364734
+97.59925627128234
+-516.7318049967153
+34.38292629603276
+-980.7477875815785
+76.81922868720393
+-406.6873278115783
+-19.72607398932653
+563.1925148032794
+-44.07246511814245
+233.3502785116968
+-311.2708823389269
+33638.14002494111
+-694.6971285184002
+11335.52507977324
+-258.9796308804895
+27987.12686031602
+-577.9930506149171
+9431.305960551292
+219.7947573641238
+-23752.76250398632
+490.539886698937
+-8004.012665686458
+121.4849208601074
+-13128.55641743605
+271.1311270131134
+-4424.070804851228
+-61.89494259071602
+425.8691465553248
+48.61367556130988
+-101.0979646402188
+40.92903419541339
+94.32832386008795
+-33.57676288803385
+-113.8267031778637
+40.81361401093636
+-285.285456816085
+-32.0326905544031
+68.69570617907745
+-18.31114127514335
+-44.03047663341628
+15.0265335746889
+51.83309990514539
+417.1202062545534
+-45079.15119863434
+930.9324200900738
+-15186.22064378157
+-355.882821437624
+38461.17074895992
+-794.2622965171975
+12956.54427278884
+-260.2747651040373
+28128.15578132777
+-580.8834632691259
+9476.659285726879
+154.8554301761767
+-16735.50016190938
+345.6076726815151
+-5638.063577113274
+-72.0152148136369
+29001.04764012785
+-160.7030309006479
+10665.56584353319
+-59.91894496148389
+24129.2033407096
+-133.710026817149
+8873.951180204846
+50.84478391423774
+-20477.76969407108
+113.4608845034155
+-7530.726576027169
+28.10521936779638
+-11318.6243596963
+62.71721585182604
+-4162.548255456625
+6.511517937634753
+-69.65693417045789
+-4.28495274328458
+30.66598462644559
+-7.608622239559675
+464.7357685076105
+5.025154858452909
+-203.9918656334833
+-4.111606149181267
+35.32047532519819
+2.705386878519853
+-15.53085212229582
+3.368032152924215
+-207.9606767167867
+-2.224631669838852
+91.26071606037402
+-0.6688735035779879
+44249.86040474421
+-1.490537875854617
+17144.32932601932
+0.5732892807083613
+-37753.51723966015
+1.277555097191768
+-14627.13232518249
+0.4073890077969772
+-27611.12901109531
+0.9077619207471886
+-10698.6773781284
+-0.2461344135488514
+16427.7306046706
+-0.5484766793860609
+6365.054680311969
+15.0123197982811
+-36344.08062800331
+33.50311384126808
+-14244.14242532395
+12.49035830077421
+-30238.63799090582
+27.8748325801124
+-11851.36588472709
+-10.6005128406625
+25662.91857203822
+-23.65724828491396
+10057.58740912009
+-5.859114580928034
+14184.53013419798
+-13.07583254630572
+5559.212777913291
+0.885157552890161
+12.2604181665405
+-0.579004653924575
+-4.847587734390082
+-0.2657283251582325
+-530.5877420692977
+0.1559926587319556
+234.0475085967283
+-0.5857950361881483
+3.890325984640532
+0.3834758926840994
+-2.114786883846464
+0.1168220487505364
+237.882587772853
+-0.06834322573257311
+-104.9170981272114
+-19.92741469503548
+48693.478136854
+-44.47153279043508
+19078.10372200185
+17.32500008115072
+-41555.90607553157
+38.66486691567599
+-16281.96673674843
+12.41556971404459
+-30383.43816365495
+27.70746708359333
+-11905.22892309213
+-7.544483569716971
+18082.54753964617
+-16.83733276019122
+7085.286317433928
+5.026643694372248
+-184.4154552254668
+11.23448403129015
+-100.3452226045429
+10.57475456413182
+-412.1259916520867
+23.63348105475333
+-203.693649128084
+-2.5940540781155
+90.73823811072918
+-5.797846502291771
+51.971410108482
+4.181553254689738
+-178.8183087353773
+9.34472883052973
+-78.17561206761822
+3.023968088910965
+331.1128940258261
+-2.259507979543141
+-157.0639017167315
+6.086420888030644
+-329.2796530990129
+-4.712392095829191
+131.2514109759946
+-1.889132589444545
+-211.2787020111091
+1.399153368847694
+100.2454489425371
+1.455452488316517
+131.4735215816774
+-1.289181334541596
+-59.31651707930331
+-51.94893937015204
+166.5144810355561
+36.77793602296686
+93.33904473409095
+243.417254097073
+-106.5452458446112
+-158.1369141498179
+184.5481456077123
+39.38047135330891
+-115.5865827849732
+-27.63194625208461
+-60.82657899250595
+135.4876062352711
+-157.5272761621588
+-89.64265417122573
+11.34661662093073
+53.05832866542936
+-103.7141575738526
+-37.94281328529379
+-149.9091579870686
+-241.9349689263088
+-345.6237138896038
+156.3792145819884
+-31.48922943832816
+-40.11172799891475
+64.05724824734571
+28.37824724727009
+100.8564859900244
+-135.3269755974999
+-72.44502652010722
+89.3527926659649
+87.16110338089322
+-61.89494259098046
+40.92903419560508
+40.81361401111045
+-18.31114127522916
+425.8691465539114
+94.32832386015292
+-285.2854568151416
+-44.03047663344156
+48.61367556139332
+-33.57676288808354
+-32.03269055445821
+15.02653357471111
+-101.0979646407085
+-113.8267031769553
+68.69570617939506
+51.83309990473565
+-51.81519313629705
+43.68378241765173
+34.38292629612336
+-19.7260739893785
+1480.210888311215
+-1248.305306362682
+-980.7477875799688
+563.1925148023626
+-115.7666685271792
+97.59925627153942
+76.81922868740635
+-44.07246511825861
+612.9041816684822
+-516.7318049954679
+-406.6873278105985
+233.3502785111325
+-311.2708823397926
+-258.9796308812098
+219.7947573647351
+121.4849208604453
+33638.14002487867
+27987.12686026407
+-23752.76250394223
+-13128.55641741168
+-694.6971285203324
+-577.9930506165249
+490.5398867003013
+271.1311270138675
+11335.52507973122
+9431.305960516331
+-8004.012665656788
+-4424.07080483483
+6.511517937650944
+-7.608622239582549
+-4.111606149191391
+3.368032152934367
+-69.65693417022806
+464.7357685065032
+35.32047532507196
+-207.9606767162916
+-4.284952743295231
+5.025154858467908
+2.705386878526512
+-2.224631669845509
+30.66598462634449
+-203.9918656329972
+-15.53085212224039
+91.2607160601567
+417.1202062557134
+-355.8828214386139
+-260.2747651047612
+154.8554301766074
+-45079.15119855065
+38461.17074888852
+28128.15578127556
+-16735.50016187832
+930.9324200926635
+-794.2622965194067
+-580.8834632707415
+345.6076726824763
+-15186.22064372527
+12956.5442727408
+9476.659285691745
+-5638.063577092372
+-72.01521481384131
+-59.91894496165398
+50.84478391438208
+28.10521936787615
+29001.04764007923
+24129.20334066916
+-20477.76969403675
+-11318.62435967733
+-160.7030309011043
+-133.7100268175288
+113.4608845037378
+62.71721585200419
+10665.56584349836
+8873.951180175864
+-7530.726576002576
+-4162.548255443033
+-51.94893937013199
+243.4172540970223
+39.38047135328986
+135.4876062351099
+166.5144810359189
+-106.5452458442256
+-115.5865827852083
+-157.5272761621287
+36.7779360229591
+-158.1369141497785
+-27.63194625207566
+-89.64265417111976
+93.33904473431485
+184.5481456078842
+-60.82657899265642
+11.34661662080273
+53.05832866542457
+-241.9349689262419
+-40.11172799890574
+-135.3269755973405
+-103.7141575736644
+-345.6237138893679
+64.05724824722709
+-72.44502652001603
+-37.94281328528927
+156.3792145819459
+28.37824724726328
+89.35279266585974
+-149.9091579870158
+-31.48922943830793
+100.8564859899878
+87.1611033808195
+0.8851575528918078
+-0.2657283251579322
+-0.58579503618925
+0.1168220487503948
+12.26041816700842
+-530.5877420692573
+3.890325984331876
+237.8825877728318
+-0.5790046539256344
+0.1559926587317581
+0.3834758926848078
+-0.06834322573247996
+-4.847587734594871
+234.0475085967104
+-2.114786883711426
+-104.9170981272021
+3.023968088926617
+6.086420888060676
+-1.889132589454298
+1.45545248832396
+331.1128940256483
+-329.2796530986138
+-211.278702010997
+131.4735215815633
+-2.259507979550004
+-4.712392095840729
+1.399153368852091
+-1.289181334542742
+-157.0639017164851
+131.2514109760303
+100.2454489423784
+-59.31651707925113
+-0.6688735035806102
+0.5732892807106008
+0.4073890077986018
+-0.2461344135498225
+44249.86040477151
+-37753.51723968343
+-27611.12901111233
+16427.73060468073
+-1.490537875860416
+1.277555097196722
+0.9077619207507813
+-0.5484766793882087
+17144.32932603139
+-14627.1323251928
+-10698.67737813595
+6365.054680316454
+15.01231979832439
+12.49035830081021
+-10.60051284069306
+-5.859114580944926
+-36344.08062797595
+-30238.63799088304
+25662.91857201889
+14184.53013418729
+33.5031138413647
+27.87483258019279
+-23.65724828498219
+-13.07583254634343
+-14244.14242530991
+-11851.36588471541
+10057.58740911017
+5559.212777907806
+-19.92741469509294
+17.32500008120066
+12.4155697140804
+-7.544483569738724
+48693.47813681731
+-41555.90607550027
+-30383.43816363206
+18082.54753963253
+-44.47153279056335
+38.66486691578749
+27.70746708367326
+-16.83733276023978
+19078.10372198304
+-16281.96673673238
+-11905.22892308039
+7085.286317426943
+5.026643694388913
+10.57475456416375
+-2.594054078124535
+4.181553254700636
+-184.41545522533
+-412.1259916517531
+90.73823811066637
+-178.8183087352182
+11.23448403132742
+23.63348105482468
+-5.797846502311976
+9.344728830554081
+-100.3452226045018
+-203.6936491279739
+51.97141010846497
+-78.17561206755961
+96.47836961163753
+-38859.45446353834
+215.2929377567048
+-14286.68785298331
+-82.31473380993151
+33154.40974113566
+-183.6865754722179
+12189.02920957826
+-60.19939505130412
+24247.88411888684
+-134.3358405029427
+8915.531156468116
+35.81732121568766
+-14426.61132500376
+79.92688917649781
+-5304.148498448414
+-3.114672127809004
+13981.3572482057
+-6.948726122046961
+5358.681362451465
+-2.5914893462919
+11632.67769030181
+-5.781523315259043
+4458.537160268063
+2.199108658808874
+-9872.191019296655
+4.906135414600182
+-3783.598122730452
+1.21556779380151
+-5456.667424154771
+2.711889879580067
+-2091.370825336417
+1.357944160947982
+-158.2739125860412
+-0.9006195027055688
+69.55251545153698
+-1.261658828911365
+332.7742329915233
+0.8444866337827963
+-146.0911092673401
+-0.8586307233877478
+96.59621843107742
+0.5694857719175215
+-42.41752742443042
+0.5548149712516356
+-148.200885025962
+-0.3715196411067003
+65.04435689621317
+4.171806005641358
+-18736.00683262842
+9.307152574979174
+-7178.724298250799
+-3.559431852554383
+15980.52022701929
+-7.940967205634554
+6122.886464900918
+-2.603341294859389
+11691.43931578407
+-5.807963363952925
+4479.977355942943
+1.548898244505531
+-6953.61430014312
+3.455537687550285
+-2664.397484600087
+0.3489983761296223
+-317.5741853939971
+0.7804285054785212
+-131.1930657146107
+0.2848441612110617
+-413.0736862418228
+0.6369898338961051
+-167.5707046928113
+-0.2512657449946945
+199.7514856982106
+-0.5618750821823012
+82.91435866364185
+-0.1414246208188589
+-25.6427104186081
+-0.3162304304578849
+-7.735435061363651
+-0.3279288481028131
+-138.3811328548342
+0.2724003105324782
+61.37741499242061
+-0.4518002925405801
+111.059545225465
+0.3616635585241897
+-48.18567185500437
+0.2206296064022322
+88.44031593800102
+-0.1830437188569854
+-39.22377616324253
+0.1271697224775691
+-49.49484169439052
+-0.1018061977974016
+21.56718290367012
+-0.4270980414119783
+362.1416323036582
+-0.9550708231597264
+150.2757757748955
+0.3560018243387282
+-485.3688096915362
+0.7961117218176784
+-197.501101943787
+0.2795166943261309
+-240.4549233743735
+0.6250518787440607
+-99.50797284773432
+-0.1654502540756284
+-8.118044230817722
+-0.3699571461917076
+-0.4292266733611267
+0.02047716986091339
+-19722.72762060881
+0.04568383135044977
+-7628.672797722924
+0.01686727557945315
+-16415.74166439075
+0.03763037980991447
+-6349.535425321035
+-0.01445493032974992
+13926.81115856564
+-0.0322484168736347
+5386.652194532288
+-0.007914515574600468
+7700.398018380274
+-0.01765691397915165
+2978.427331966488
+0.4328422854214762
+-162.0567120158088
+-0.3590119893520787
+70.46169754540131
+-0.4342002393646831
+-143.3060141890642
+0.345220680724659
+63.51437956170704
+-0.2818840258466567
+109.7680289587124
+0.2340627104424408
+-47.7333532652486
+0.1159306198665183
+64.68041998626627
+-0.09156418760453938
+-28.55331850190167
+-0.0273118475259126
+26434.84804905164
+-0.0609317133079459
+10221.97151996615
+0.02330234820710638
+-22553.96902919924
+0.05198673579823641
+-8721.162010500575
+0.01704124550511835
+-16494.74548285599
+0.038018388552635
+-6378.79992279478
+-0.01013932137333043
+9813.888352348533
+-0.02262042446226591
+3795.021783867922
+0.4784614081438425
+-33021.83392786238
+1.066060694188001
+-12797.85293393473
+0.39889580599326
+-27474.45321673265
+0.8887870503280009
+-10648.01152299646
+-0.3348483590343272
+23317.20737939147
+-0.7460521778782604
+9036.447962642835
+-0.1861581645640785
+12887.94275885939
+-0.4147746213146227
+4994.767737596047
+-0.5349440276029734
+-88.00911503068714
+0.3480296336766511
+38.87353449657095
+-0.45919367374326
+-396.1359891008458
+0.2858449783398056
+174.1356051919636
+0.3655750121162248
+66.81468065570297
+-0.2376242003187894
+-29.50693166252272
+0.210686803698932
+178.2430259378445
+-0.1312261978127504
+-78.33919794931947
+1.357944160953928
+-1.261658828916767
+-0.8586307233915541
+0.5548149712540245
+-158.2739125856323
+332.7742329908194
+96.59621843082439
+-148.200885025649
+-0.900619502709459
+0.8444866337863161
+0.5694857719200115
+-0.3715196411082568
+69.55251545135737
+-146.091109267031
+-42.41752742431932
+65.04435689607584
+96.47836961191129
+-82.31473381016507
+-60.19939505147499
+35.8173212157893
+-38859.45446347321
+33154.40974108008
+24247.8841188462
+-14426.61132497958
+215.292937757316
+-183.6865754727395
+-134.3358405033241
+79.92688917672476
+-14286.68785293665
+12189.02920953844
+8915.531156438994
+-5304.148498431089
+-3.114672127818282
+-2.591489346299618
+2.199108658815424
+1.21556779380513
+13981.3572481853
+11632.67769028483
+-9872.191019282249
+-5456.667424146809
+-6.94872612206768
+-5.781523315276287
+4.906135414614809
+2.711889879588155
+5358.68136243873
+4458.537160257467
+-3783.598122721458
+-2091.370825331446
+-0.3279288481052265
+-0.4518002925432507
+0.2206296064038613
+0.1271697224784384
+-138.3811328547059
+111.0595452251496
+88.44031593792197
+-49.49484169426984
+0.2724003105333391
+0.3616635585252315
+-0.1830437188575714
+-0.1018061977977756
+61.37741499235204
+-48.18567185487683
+-39.2237761631996
+21.5671829036211
+4.171806005653782
+-3.559431852564985
+-2.603341294867143
+1.548898244510145
+-18736.00683260114
+15980.52022699592
+11691.43931576705
+-6953.614300132954
+9.307152575006929
+-7.940967205658232
+-5.807963363970245
+3.455537687560591
+-7178.724298233766
+6122.886464886341
+4479.977355932315
+-2664.397484593742
+0.3489983761322106
+0.2848441612131924
+-0.2512657449965547
+-0.1414246208198897
+-317.5741853993915
+-413.0736862488827
+199.751485701598
+-25.64271041908425
+0.7804285054843122
+0.6369898339008722
+-0.5618750821864629
+-0.3162304304601909
+-131.1930657177663
+-167.5707046968941
+82.91435866562909
+-7.735435061598818
+0.4328422854243659
+-0.4342002393673971
+-0.2818840258485427
+0.1159306198673822
+-162.0567120158659
+-143.3060141893381
+109.7680289587547
+64.68041998636978
+-0.3590119893531867
+0.3452206807256641
+0.2340627104431646
+-0.09156418760488794
+70.46169754543969
+63.51437956181518
+-47.73335326527586
+-28.55331850194272
+-0.4270980414151739
+0.3560018243414126
+0.279516694328223
+-0.1654502540768495
+362.1416323098082
+-485.3688096997342
+-240.4549233784537
+-8.118044230922004
+-0.9550708231668757
+0.7961117218236852
+0.6250518787487408
+-0.3699571461944393
+150.2757757785029
+-197.5011019485364
+-99.50797285012329
+-0.4292266733784074
+0.0204771698609774
+0.01686727557950596
+-0.01445493032979511
+-0.007914515574625249
+-19722.72762062813
+-16415.74166440693
+13926.81115857929
+7700.398018387867
+0.0456838313505858
+0.03763037981002704
+-0.03224841687373074
+-0.01765691397920447
+-7628.672797732696
+-6349.535425329223
+5386.652194539189
+2978.427331970328
+-0.5349440276035524
+-0.4591936737437552
+0.3655750121166204
+0.2106868036991595
+-88.00911503065983
+-396.1359891011758
+66.8146806556924
+178.2430259379923
+0.3480296336770295
+0.2858449783401151
+-0.2376242003190476
+-0.1312261978128926
+38.87353449655853
+174.1356051921083
+-29.50693166251784
+-78.33919794938423
+-0.02731184752599809
+0.02330234820717924
+0.0170412455051717
+-0.01013932137336212
+26434.84804907762
+-22553.96902922141
+-16494.74548287221
+9813.888352358177
+-0.06093171330812775
+0.05198673579839155
+0.03801838855274849
+-0.02262042446233341
+10221.97151997928
+-8721.16201051178
+-6378.799922802977
+3795.021783872798
+0.4784614081457741
+0.3988958059948682
+-0.3348483590356876
+-0.1861581645648314
+-33021.83392788274
+-27474.4532167496
+23317.20737940586
+12887.94275886734
+1.066060694192273
+0.888787050331557
+-0.746052177881269
+-0.4147746213162886
+-12797.85293394375
+-10648.01152300396
+9036.447962649205
+4994.767737599568
+-69.99516769463618
+2006.864972292542
+-156.3841443097972
+827.0457977732116
+52.15047544812136
+-1493.206021482457
+116.515520325696
+-618.4731562951166
+47.72951887345064
+-1364.309022359271
+106.6383013498804
+-564.8047923114899
+-32.51923706466513
+934.0509842385026
+-72.65473383884769
+382.5663503223009
+4.022554994705932e-10
+1.011744125212092e-06
+4.069850005425848e-10
+1.539832714392598e-06
+-7.96021158083992e-08
+-6.064194782554127e-06
+-8.053123560673842e-08
+-9.174742689565384e-06
+-9.313240238743622e-09
+-1.199763777774753e-06
+-9.427594077096727e-09
+-1.82008473107185e-06
+-3.105530265703167e-08
+-1.485690640232032e-06
+-3.141493185203018e-08
+-2.24073174809434e-06
+-76.89064035483646
+216.889889308069
+61.61001042621469
+23.90153698422741
+64.72342734840798
+-182.4804523412091
+-51.86516687741826
+-20.10552082492321
+51.04325659506232
+-144.5788828724345
+-40.87942054505049
+-15.89391821232121
+-29.36264646171613
+82.93082416718016
+23.52350630477793
+9.134433568487509
+-2.243946110479273e-08
+1.609213111961851e-06
+-2.257024747723397e-08
+2.460697861767822e-06
+-9.493115543402382e-08
+-3.693795716656018e-06
+-9.589337754757056e-08
+-5.559063594688621e-06
+7.982933170025227e-09
+-1.702694210695855e-06
+7.969962319052237e-09
+-2.594485114389542e-06
+-2.51659802612055e-08
+-2.013752412011886e-06
+-2.550116875288474e-08
+-3.048227444510325e-06
+-352.1116261995069
+38051.03379399719
+-785.8458954516932
+12823.35070286013
+-285.1491877695714
+30814.61888939669
+-636.3985249283116
+10384.67867115884
+279.91327928288
+-30249.26513789143
+624.7129613421552
+-10193.82360749072
+145.0950388579255
+-15679.77008365594
+323.8244168817782
+-5284.289244641401
+-8.731566745515554
+349.3701542077005
+5.758111258983576
+-153.3903275363677
+-7.267054147461613
+290.7594693908737
+4.792278784962924
+-127.6684805459515
+6.157304024110434
+-246.4127813282838
+-4.060660662952729
+108.1463071061496
+3.406507597203956
+-136.3107414644981
+-2.246484940603021
+59.83922129739756
+650.168735808278
+-70267.24992156551
+1451.051922754004
+-23666.31337855888
+-557.9648694717085
+60302.58467144561
+-1245.270547959952
+20309.35427713709
+-394.425599939749
+42626.65681706032
+-880.2823904231204
+14359.63250933113
+239.3370075856585
+-25866.13610917905
+534.1543281062725
+-8712.673476755635
+3.871188443689011e-10
+9.491789704831592e-07
+3.732086897851785e-10
+1.442826882670393e-06
+-7.958608578386818e-08
+-5.208862442918418e-06
+-8.049544535195162e-08
+-7.872629208502395e-06
+-9.303680775188475e-09
+-1.079830713763256e-06
+-9.406275489851842e-09
+-1.636655164127989e-06
+-3.106150623799783e-08
+-1.254560248280018e-06
+-3.142878851329625e-08
+-1.890502196393475e-06
+11.57251763407133
+-462.9150058586298
+-7.630610902130715
+203.480785313113
+-9.867793173231231
+394.697974862205
+6.506431233379652
+-173.5261251689231
+-7.244181306635382
+289.8747289563034
+4.777113689654503
+-127.3002417656224
+4.302248656717278
+-172.1165946220062
+-2.836895144463666
+75.63069052121749
+-2.245106310205767e-08
+1.334939151924124e-06
+-2.259616456743554e-08
+2.041865217890631e-06
+-9.493870389123323e-08
+-3.033065139287132e-06
+-9.591022473250877e-08
+-4.555134186590966e-06
+7.991596709803429e-09
+-1.400975191291141e-06
+7.989334905536115e-09
+-2.134606611989603e-06
+-2.516402333967764e-08
+-1.628908805145973e-06
+-2.549680684525173e-08
+-2.463735181331938e-06
+-81.49226494665571
+32808.3640418722
+-181.8512552476083
+12066.472473438
+-66.00033579261618
+26569.57208580685
+-147.2807814397239
+9771.958789326425
+64.76504992983442
+-26079.75690499918
+144.52418984583
+-9591.494783749107
+33.57617385158069
+-13518.92261084738
+74.92575116759259
+-4972.208071563089
+-1.605736584514545
+311.3236878773658
+1.070408264917295
+-136.6485721789801
+-1.338147112497169
+259.1086234810688
+0.8919666467928535
+-113.7400483796768
+1.125939201995298
+-219.5308396093033
+-0.7507979412714579
+96.32090132615978
+0.625241123159199
+-121.4574316374959
+-0.4168389551581663
+53.30393379594425
+-1.089578546388677
+68972.28589480797
+-2.428407698042812
+26717.42993671444
+0.9410549019063725
+-59190.92931811643
+2.097428247503109
+-22927.63800512367
+0.6389096769940755
+-41842.24999692162
+1.423814621876448
+-16211.08906044704
+-0.3965566022844725
+25389.75474985252
+-0.8837958641430224
+9835.955478069054
+3.989022860365144e-10
+-6.81977924474068e-07
+3.995221171696103e-10
+-1.037165275751784e-06
+-7.960675204724938e-08
+4.885504856501714e-06
+-8.054161708783805e-08
+7.462740494910391e-06
+-9.310751963744123e-09
+8.824500436914796e-07
+-9.422055893681241e-09
+1.346233200415136e-06
+-3.10548256862426e-08
+1.219894499653043e-06
+-3.141386354244258e-08
+1.869702771529155e-06
+0.8455069863724244
+478.440562273483
+-0.5380847984581599
+-210.8282856681421
+-0.7143752103442867
+-407.9211400870556
+0.4546273883610551
+179.7815015485465
+-0.5543078363274069
+-299.6518402940688
+0.3527812712513371
+131.9368364630736
+0.3197431983802605
+177.9010683754082
+-0.2034898450329397
+-78.37027103070734
+-2.244238782692536e-08
+-1.456684183595783e-06
+-2.257677868891362e-08
+-2.204373577105209e-06
+-9.495376957782215e-08
+3.165829599115096e-06
+-9.594387976981562e-08
+4.8534002762728e-06
+7.986428068839698e-09
+1.536329837856723e-06
+7.977788583141888e-09
+2.332496354107855e-06
+-2.515913533791397e-08
+1.810554564316845e-06
+-2.548589070352508e-08
+2.765714540737438e-06
+16.98190751025993
+-41114.50700585696
+37.89866044978447
+-16114.68101861571
+13.75234126853499
+-33296.03511787626
+30.69121169727854
+-13050.30101953677
+-13.49998374834605
+32682.98896554797
+-30.12802210780095
+12809.61195048933
+-6.997826105651813
+16941.69446456822
+-15.61710536480768
+6640.390895239298
+0.3721191478662035
+-399.2717573009374
+-0.2568759804158813
+176.5343036053741
+0.3098607362941104
+-332.3015678912896
+-0.2138529623020242
+146.9326596078693
+-0.2618362568958846
+281.5643045518341
+0.1809155248437427
+-124.4593448876246
+-0.1450682775278297
+155.7719831185566
+0.100173494896488
+-68.86710383463713
+-31.3640227472619
+75907.88800551809
+-69.99534278102202
+29735.19456992237
+26.91662027178778
+-65142.80508748252
+60.07003954244122
+-25517.28159811785
+19.02521879302764
+-46050.27781747804
+42.45873215243875
+-18042.36381805421
+-11.54517359943957
+27942.99418625273
+-25.76545691183185
+10946.98971647581
+0.1939335156513003
+-7.209026745797036
+0.4334296250894317
+-3.195081945832346
+0.1557084698415226
+-5.788092722190149
+0.3479990669932513
+-2.565305125522064
+-0.1586991184222094
+5.899272390985629
+-0.3546828774873295
+2.614594133144662
+-0.08063000692668197
+2.997237212321653
+-0.1802031301546314
+1.328398764514402
+1.278745919002505
+522.6958800254754
+-1.101573812085
+-234.5068205753044
+2.298819943280999
+-456.1282738575521
+-1.817546742340741
+198.6860822659092
+-0.856293771761232
+-327.0889745918298
+0.7338540654115829
+146.7975212567619
+-0.4331777728114525
+197.7501648202146
+0.3277880397661763
+-86.880733602749
+-76.89064035517917
+64.7234273486965
+51.04325659528967
+-29.36264646184696
+216.8898893070409
+-182.4804523403445
+-144.5788828717474
+82.93082416678669
+61.6100104263136
+-51.86516687750154
+-40.87942054511627
+23.52350630481573
+23.90153698314182
+-20.10552082401021
+-15.89391821159671
+9.134433568072195
+-69.99516769482051
+52.1504754482589
+47.72951887357642
+-32.5192370647506
+2006.864972289256
+-1493.206021479976
+-1364.309022357032
+934.0509842369906
+-156.3841443102091
+116.5155203260033
+106.6383013501614
+-72.65473383903866
+827.0457977712032
+-618.4731562936195
+-564.8047923101248
+382.566350321369
+4.022545038793801e-10
+-7.960211343260028e-08
+-9.31323917788509e-09
+-3.105530467518335e-08
+1.011737196419285e-06
+-6.06419329080899e-06
+-1.199759083624142e-06
+-1.485691391003415e-06
+4.070037340891413e-10
+-8.053125495767452e-08
+-9.427605478452438e-09
+-3.141492916153706e-08
+1.539833859874664e-06
+-9.174743238517461e-06
+-1.820085564226534e-06
+-2.240731582856591e-06
+-8.731566745539913
+-7.267054147481878
+6.157304024127611
+3.406507597213457
+349.3701542068322
+290.7594693901509
+-246.4127813276714
+-136.3107414641593
+5.758111258999569
+4.792278784976231
+-4.060660662964001
+-2.246484940609259
+-153.3903275359866
+-127.6684805456342
+108.1463071058809
+59.83922129724886
+-2.24394667254226e-08
+-9.493115440632644e-08
+7.982935795578359e-09
+-2.516597814448972e-08
+1.609217274970527e-06
+-3.693799669570733e-06
+-1.702696461111256e-06
+-2.013751118365868e-06
+-2.2570236867707e-08
+-9.589337156119152e-08
+7.969968256096788e-09
+-2.550117490661474e-08
+2.460697397513015e-06
+-5.559063025720248e-06
+-2.594484871548157e-06
+-3.048227597639651e-06
+-352.1116262004862
+-285.1491877703645
+279.9132792836585
+145.095038858329
+38051.03379392655
+30814.61888933947
+-30249.26513783528
+-15679.77008362683
+-785.8458954538789
+-636.3985249300815
+624.7129613438927
+323.8244168826789
+12823.3507028126
+10384.67867112034
+-10193.82360745292
+-5284.289244621816
+11.57251763410361
+-9.86779317325875
+-7.244181306655587
+4.302248656729276
+-462.9150058574793
+394.6979748612241
+289.874728955583
+-172.1165946215784
+-7.630610902151902
+6.506431233397721
+4.777113689667769
+-2.836895144471542
+203.4807853126073
+-173.5261251684919
+-127.3002417653061
+75.63069052102954
+650.1687358100861
+-557.9648694732603
+-394.425599940846
+239.3370075863243
+-70267.24992143508
+60302.58467133369
+42626.65681698119
+-25866.13610913104
+1451.051922758039
+-1245.270547963416
+-880.2823904255689
+534.1543281077584
+-23666.31337847113
+20309.35427706178
+14359.63250927789
+-8712.673476723332
+3.87118992795006e-10
+-7.958607268606145e-08
+-9.303681999490405e-09
+-3.106151020205073e-08
+9.491789653103269e-07
+-5.208865183998397e-06
+-1.07983131212486e-06
+-1.254559273508322e-06
+3.732061874666471e-10
+-8.049548057485115e-08
+-9.406274806405797e-09
+-3.142878528467434e-08
+1.442827347647682e-06
+-7.872629705381734e-06
+-1.636655132768389e-06
+-1.890502120169007e-06
+-1.605736584521524
+-1.338147112502975
+1.125939202000233
+0.6252411231619243
+311.3236878766657
+259.1086234804861
+-219.5308396088096
+-121.4574316372227
+1.070408264921851
+0.8919666467966439
+-0.7507979412746789
+-0.4168389551599457
+-136.6485721786728
+-113.740048379421
+96.32090132594318
+53.30393379582435
+-2.245106837473144e-08
+-9.493869908331315e-08
+7.991599820569144e-09
+-2.516402198465257e-08
+1.334941353871863e-06
+-3.033066837726046e-06
+-1.400976027032879e-06
+-1.628908155145096e-06
+-2.25961497946586e-08
+-9.591024584911021e-08
+7.989330609945786e-09
+-2.549680481950169e-08
+2.041865392147469e-06
+-4.555134504827187e-06
+-2.13460685360718e-06
+-2.463734883660164e-06
+-81.49226494688699
+-66.0003357928035
+64.76504993001825
+33.57617385167598
+32808.3640418172
+26569.57208576231
+-26079.75690495547
+-13518.92261082473
+-181.8512552481247
+-147.2807814401421
+144.5241898462404
+74.92575116780537
+12066.47247339859
+9771.958789294513
+-9591.494783717784
+-4972.20807154685
+0.845506986373329
+-0.7143752103450509
+-0.5543078363280012
+0.3197431983806027
+478.4405622737946
+-407.9211400873214
+-299.651840294264
+177.9010683755242
+-0.538084798458738
+0.4546273883615431
+0.352781271251717
+-0.2034898450331584
+-210.8282856682786
+179.7815015486628
+131.936836463159
+-78.37027103075808
+-1.089578546392818
+0.9410549019099306
+0.6389096769965622
+-0.3965566022859934
+68972.2858948505
+-59190.92931815295
+-41842.24999694743
+25389.75474986819
+-2.428407698051972
+2.097428247510984
+1.423814621881948
+-0.8837958641463826
+26717.42993673326
+-22927.63800513983
+-16211.08906045846
+9835.95547807599
+3.98902312214012e-10
+-7.960675239538608e-08
+-9.310751952107447e-09
+-3.105482567859118e-08
+-6.819816725020568e-07
+4.885507528710159e-06
+8.824512235550021e-07
+1.219893524307306e-06
+3.99522930816289e-10
+-8.054161706105462e-08
+-9.422056550780118e-09
+-3.141386359367458e-08
+-1.037165376206436e-06
+7.4627400833085e-06
+1.346233040350295e-06
+1.869702551141942e-06
+0.3721191478675038
+0.3098607362951922
+-0.2618362568968026
+-0.1450682775283372
+-399.2717573006015
+-332.3015678910099
+281.5643045515971
+155.7719831184255
+-0.2568759804167209
+-0.2138529623027229
+0.1809155248443354
+0.1001734948968159
+176.5343036052268
+146.9326596077467
+-124.4593448875207
+-68.86710383457971
+-2.244238774658709e-08
+-9.495377025394979e-08
+7.986428104176801e-09
+-2.515913500381469e-08
+-1.456683869586521e-06
+3.165826753729408e-06
+1.536329200211251e-06
+1.810555111142794e-06
+-2.257678141801426e-08
+-9.594388050132998e-08
+7.977790463186328e-09
+-2.548589095528933e-08
+-2.204374364061978e-06
+4.853399207645535e-06
+2.332496967054322e-06
+2.765714773244305e-06
+16.98190751030889
+13.75234126857465
+-13.49998374838497
+-6.997826105671987
+-41114.50700582598
+-33296.03511785118
+32682.98896552335
+16941.69446455545
+37.89866044989377
+30.69121169736703
+-30.12802210788783
+-15.61710536485272
+-16114.68101859983
+-13050.30101952391
+12809.6119504767
+6640.390895232753
+1.278745919009609
+2.298819943291713
+-0.8562937717659671
+-0.4331777728134278
+522.6958800250561
+-456.1282738571468
+-327.0889745915685
+197.7501648200434
+-1.101573812086539
+-1.817546742344421
+0.7338540654126451
+0.3277880397670421
+-234.5068205750801
+198.6860822657717
+146.7975212566205
+-86.88073360268203
+-31.36402274735231
+26.91662027186537
+19.02521879308249
+-11.54517359947286
+75907.88800546089
+-65142.80508743345
+-46050.27781744335
+27942.99418623167
+-69.99534278122387
+60.07003954261442
+42.4587321525612
+-25.76545691190615
+29735.19456989304
+-25517.28159809269
+-18042.36381803642
+10946.98971646502
+0.1939335156518442
+0.1557084698419589
+-0.1586991184226539
+-0.08063000692690757
+-7.20902674579016
+-5.788092722184663
+5.899272390980372
+2.997237212318577
+0.4334296250906449
+0.3479990669942237
+-0.3546828774883204
+-0.1802031301551329
+-3.195081945830315
+-2.56530512552066
+2.614594133143533
+1.328398764513752
+150.3841368733407
+-60568.7832933903
+335.5845462323584
+-22263.44114114768
+-129.0572761618832
+51978.9634750391
+-287.9933321417321
+19105.33382322338
+-91.2304346157743
+36744.98506635091
+-203.5821046485689
+13508.93615472172
+55.35939781170396
+-22296.49519939638
+123.535355144177
+-8196.32757448667
+3.96158440282254e-10
+7.449924093777128e-07
+3.93410551764019e-10
+1.132050912572065e-06
+-7.96018199632412e-08
+-3.574758095585565e-06
+-8.053062033572751e-08
+-5.389804883397564e-06
+-9.309084463352805e-09
+-7.987869421527472e-07
+-9.418337237291569e-09
+-1.209227123128931e-06
+-3.105628675266163e-08
+-8.369301861477947e-07
+-3.141712037664882e-08
+-1.255932619183004e-06
+2.152632034941389
+-411.8685406699449
+-1.433438554943006
+181.0610484767316
+-1.839253677687015
+351.1577108112905
+1.224599907226712
+-154.3994120959488
+-1.333351615098374
+257.9714301334088
+0.8884873397666754
+-113.3023747578808
+0.7972105139306558
+-153.1503287617532
+-0.5309942933420669
+67.30371672566294
+-2.244423590968693e-08
+8.52881731259696e-07
+-2.258090495773939e-08
+1.30841878136207e-06
+-9.495002653201083e-08
+-1.924069019741562e-06
+-9.593552703810163e-08
+-2.871980321267338e-06
+7.987550611265709e-09
+-8.8409115044132e-07
+7.980293805239511e-09
+-1.348362889647982e-06
+-2.516011991673776e-08
+-1.000520262919166e-06
+-2.54880882864744e-08
+-1.508265640952137e-06
+-3.524333763810355
+15817.33226494239
+-7.862667681132313
+6062.765673388831
+-2.854311629459104
+12809.63166324089
+-6.367871083885931
+4909.943172192815
+2.801050440155943
+-12573.08141055232
+6.249047189163383
+-4819.072290259019
+1.452098563298826
+-6517.563050328357
+3.239582223680554
+-2498.230622298895
+-0.08210807126949596
+152.2735905685788
+0.06029634597331192
+-66.82819254233256
+-0.06836914831187954
+126.7375256923918
+0.05018340344762113
+-55.62620582191116
+0.05778018968254989
+-107.3644376618992
+-0.04251830363081197
+47.10050255622927
+0.03201043396700857
+-59.40460996690609
+-0.02352360363386286
+26.06734442378195
+6.501556859305023
+-29198.11052383193
+14.50474238490269
+-11185.01616544216
+-5.579363828703281
+25057.17329756139
+-12.44736187882659
+9598.379466638798
+-3.94478600619169
+17713.77396960566
+-8.80067871090491
+6786.888606400533
+2.393482598257413
+-10748.44551115632
+5.339775151972199
+-4117.80475916309
+-9.426538167416696e-05
+-3.094041168540509
+-0.0002103166635150566
+-1.167607225205107
+-7.576459769204858e-05
+-2.484197215350983
+-0.0001689427041087125
+-0.9374711972412672
+7.713041847692301e-05
+2.531906370648189
+0.0001720970553450386
+0.9554723568510212
+3.916188103398318e-05
+1.286380589728961
+8.741111118019573e-05
+0.4854442325483983
+0.07922712065736624
+-201.5791707054398
+-0.0555172811110916
+88.65741874172718
+-0.1174624964242715
+171.4847128536356
+0.08729011015136356
+-75.36728057253195
+-0.04672953405612069
+126.2817512190008
+0.03269653630101408
+-55.49334438419435
+0.05208583861504703
+-74.78364170336214
+-0.03883766337435304
+32.84922768705999
+0.0001429706942809121
+5.302930036274168
+0.0003190077988036508
+2.000929156119226
+-0.0001209452127820116
+-4.48179380960947
+-0.0002697248185041881
+-1.691093624242568
+-9.360305017458591e-05
+-3.471582358721732
+-0.000208846484066527
+-1.309915225628281
+5.402198612876475e-05
+2.004319467963629
+0.0001205574843396563
+0.7562806161916301
+0.02304615721418025
+-22314.81881448144
+0.05141511186316308
+-8631.710175261458
+0.01866244858863505
+-18071.16357502275
+0.04163548007024536
+-6990.220745914177
+-0.01832288317115994
+17739.21005898804
+-0.04087762477897063
+6861.604708211087
+-0.009497337922602248
+9195.234729561604
+-0.02118809092562189
+3556.939894705587
+0.02904974082517471
+-214.9319626031999
+-0.03311244196476443
+94.30805583727005
+-0.03697748135971762
+-179.4039582102975
+0.02151405772286172
+78.80989369240675
+-0.01854329893723694
+151.5994312890079
+0.02191590189693221
+-66.49617903370735
+0.01670083726080369
+84.09759012345364
+-0.009538553898266853
+-36.93406428908638
+-0.04257558027764233
+41204.71040862314
+-0.09498448385002957
+15930.13767917809
+0.03653814604145898
+-35361.33211463995
+0.08151543358627326
+-13670.54613403433
+0.02582628761452165
+-24996.61589271845
+0.05761750509682676
+-9665.591220784301
+-0.0156722342766122
+15167.99482804995
+-0.03496403054051444
+5864.594791983422
+3.990596895331402e-10
+-3.450150735871428e-07
+3.998746288040248e-10
+-5.250998398032078e-07
+-7.96063511189122e-08
+3.170362442755535e-06
+-8.054072128923495e-08
+4.857103021374679e-06
+-9.310860497109657e-09
+5.12427085621022e-07
+-9.422299069829559e-09
+7.839154491157906e-07
+-3.105483480850323e-08
+8.163680084720215e-07
+-3.141388384617589e-08
+1.256500903721945e-06
+0.009210026012117995
+285.0948378961656
+0.0048495510062915
+-125.3196771730021
+-0.007778150305382955
+-243.0799033685
+-0.004102423433632405
+106.8702054488166
+-0.006051278770235927
+-178.5331353125358
+-0.003160371724836521
+78.4054531333805
+0.003485786828192129
+106.0030246486128
+0.00182983237728325
+-46.58023033441693
+-2.244225686004594e-08
+-1.012476532757377e-06
+-2.257648761768347e-08
+-1.528886426171114e-06
+-9.495249379741818e-08
+2.218265914527973e-06
+-9.594102968768564e-08
+3.41475277525846e-06
+7.986280983341272e-09
+1.078565958739189e-06
+7.977460804195846e-09
+1.636490991575041e-06
+-2.515941446724887e-08
+1.29752073025539e-06
+-2.548651447475794e-08
+1.985888197781544e-06
+0.5525690848097563
+-37355.48122292433
+1.231270742906528
+-14478.17823766827
+0.4494525062673927
+-30251.68581667526
+1.001515283931147
+-11724.935599634
+-0.4326292304631276
+29695.29775681677
+-0.9639608207337821
+11508.93436530192
+-0.2266539252528323
+15392.87221364306
+-0.5050368723610642
+5966.086206880593
+-0.68610734845671
+-361.4099225379777
+0.4366519605164121
+159.0511233631294
+-0.5686461168693254
+-300.7856952704598
+0.3618958317994959
+132.3815553694135
+0.4926062565852694
+254.8814050187374
+-0.3135096131559338
+-112.1317421651515
+0.26934669480377
+141.0038101966555
+-0.1714185080121581
+-62.04648830797515
+2.152632034950499
+-1.839253677694771
+-1.333351615104124
+0.7972105139340527
+-411.8685406690187
+351.1577108105007
+257.9714301328286
+-153.1503287614088
+-1.433438554948956
+1.224599907231778
+0.8884873397704297
+-0.5309942933442854
+181.0610484763244
+-154.3994120956016
+-113.3023747576259
+67.30371672551159
+150.3841368737673
+-129.0572761622492
+-91.23043461603315
+55.35939781186102
+-60568.78329328878
+51978.96347495198
+36744.98506628932
+-22296.495199359
+335.5845462333108
+-287.9933321425494
+-203.5821046491469
+123.5353551445276
+-22263.44114107496
+19105.33382316096
+13508.93615467759
+-8196.327574459901
+3.961583092585196e-10
+-7.960182137666398e-08
+-9.309083241327971e-09
+-3.105628717670155e-08
+7.449929643807946e-07
+-3.574759029221989e-06
+-7.987882300316794e-07
+-8.369294534693671e-07
+3.934101114266277e-10
+-8.053062800033831e-08
+-9.418336419541897e-09
+-3.141712049174267e-08
+1.132050648050556e-06
+-5.389805062392832e-06
+-1.209227282386647e-06
+-1.255932731689437e-06
+-0.08210807126976823
+-0.06836914831210611
+0.05778018968274186
+0.03201043396711478
+152.273590568305
+126.7375256921639
+-107.3644376617062
+-59.40460996679928
+0.06029634597347968
+0.05018340344776089
+-0.04251830363093014
+-0.02352360363392832
+-66.82819254221241
+-55.62620582181115
+47.10050255614458
+26.06734442373508
+-2.244423760956817e-08
+-9.495002749860496e-08
+7.987551271573172e-09
+-2.51601208030793e-08
+8.528824794703015e-07
+-1.92406988526847e-06
+-8.840915480969261e-07
+-1.00052014788582e-06
+-2.258089719727361e-08
+-9.593553216973846e-08
+7.980290965292671e-09
+-2.548808818993204e-08
+1.308419251826651e-06
+-2.871980524222039e-06
+-1.348363128269655e-06
+-1.508265578300176e-06
+-3.524333763820853
+-2.854311629467606
+2.801050440164286
+1.452098563303151
+15817.33226491931
+12809.6316632222
+-12573.08141053398
+-6517.563050318847
+-7.862667681155761
+-6.367871083904921
+6.249047189182019
+3.239582223690215
+6062.765673374422
+4909.943172181145
+-4819.072290247565
+-2498.230622292957
+0.07922712065759201
+-0.1174624964246864
+-0.04672953405625043
+0.0520858386152322
+-201.5791707050853
+171.4847128533207
+126.2817512187795
+-74.78364170322453
+-0.05551728111127524
+0.08729011015158444
+0.03269653630112549
+-0.03883766337445049
+88.65741874157095
+-75.36728057239382
+-55.49334438409684
+32.8492276869997
+6.501556859324388
+-5.579363828719902
+-3.94478600620344
+2.393482598264542
+-29198.11052378932
+25057.17329752483
+17713.77396957982
+-10748.44551114064
+14.50474238494595
+-12.44736187886371
+-8.800678710931154
+5.339775151988124
+-11185.01616541557
+9598.379466615981
+6786.8886063844
+-4117.804759153303
+-9.426538167450252e-05
+-7.576459769225088e-05
+7.713041847725308e-05
+3.916188103407375e-05
+-3.094041168594271
+-2.484197215394472
+2.53190637069222
+1.286380589751395
+-0.0002103166635162404
+-0.0001689427041088255
+0.0001720970553460397
+8.741111118040282e-05
+-1.167607225235021
+-0.9374711972650809
+0.9554723568753918
+0.4854442325608443
+0.0290497408253303
+-0.03697748135986131
+-0.01854329893733832
+0.01670083726086812
+-214.9319626034267
+-179.4039582105022
+151.5994312891683
+84.09759012354942
+-0.03311244196481652
+0.02151405772289725
+0.02191590189696662
+-0.009538553898282629
+94.30805583737006
+78.80989369249615
+-66.49617903377803
+-36.93406428912821
+0.0001429706942812885
+-0.0001209452127823103
+-9.36030501748351e-05
+5.402198612892716e-05
+5.302930036361586
+-4.481793809684238
+-3.471582358778992
+2.004319467997183
+0.0003190077988041148
+-0.0002697248185044834
+-0.0002088464840668452
+0.0001205574843399185
+2.000929156167342
+-1.69109362428313
+-1.309915225659752
+0.7562806162096398
+0.02304615721425236
+0.01866244858869344
+-0.01832288317121726
+-0.009497337922631964
+-22314.81881450337
+-18071.16357504052
+17739.21005900547
+9195.234729570642
+0.05141511186331654
+0.04163548007036962
+-0.04087762477909263
+-0.02118809092568513
+-8631.710175272552
+-6990.22074592316
+6861.604708219902
+3556.939894710158
+0.009210026012126614
+-0.007778150305390143
+-0.006051278770241642
+0.003485786828195359
+285.0948378964777
+-243.0799033687661
+-178.5331353127313
+106.0030246487289
+0.004849551006297755
+-0.004102423433637693
+-0.003160371724840581
+0.001829832377285599
+-125.3196771731393
+106.8702054489337
+78.40545313346641
+-46.58023033446795
+-0.04257558027777553
+0.03653814604157329
+0.02582628761460245
+-0.01567223427666123
+41204.71040866364
+-35361.3321146747
+-24996.61589274302
+15167.99482806485
+-0.09498448385031302
+0.08151543358651657
+0.05761750509699871
+-0.03496403054061879
+15930.13767919855
+-13670.54613405189
+-9665.591220796721
+5864.594791990957
+3.990596305249026e-10
+-7.960635116525254e-08
+-9.310860462273639e-09
+-3.105483480206712e-08
+-3.45014338224998e-07
+3.170362126652831e-06
+5.124272959961501e-07
+8.163682529096119e-07
+3.99874619293371e-10
+-8.054072129524007e-08
+-9.422299060921425e-09
+-3.141388383640297e-08
+-5.250997201608595e-07
+4.857102531636302e-06
+7.839152524234114e-07
+1.256500891981903e-06
+-0.6861073484574505
+-0.5686461168699387
+0.4926062565858017
+0.2693466948040608
+-361.4099225382132
+-300.7856952706558
+254.8814050189036
+141.0038101967474
+0.4366519605168853
+0.3618958317998882
+-0.313509613156274
+-0.171418508012344
+159.0511233632324
+132.3815553694992
+-112.131742165224
+-62.04648830801529
+-2.24422566493266e-08
+-9.495249374518327e-08
+7.986280839638427e-09
+-2.515941448888204e-08
+-1.012476087150409e-06
+2.218265675726822e-06
+1.078565428360059e-06
+1.297521286148156e-06
+-2.257648776055624e-08
+-9.594102986927765e-08
+7.977460892510626e-09
+-2.548651442255156e-08
+-1.528886044394071e-06
+3.41475336170848e-06
+1.63649092517611e-06
+1.985888083694733e-06
+0.5525690848119539
+0.4494525062691749
+-0.432629230464867
+-0.2266539252537371
+-37355.48122294737
+-30251.68581669393
+29695.29775683508
+15392.87221365255
+1.231270742911388
+1.001515283935087
+-0.9639608207376292
+-0.5050368723630655
+-14478.17823767847
+-11724.93559964226
+11508.93436531004
+5966.086206884797
+-280.606558214316
+8155.380677141427
+-626.9243223951007
+3258.642919049872
+-346.4372942528337
+10061.57627055114
+-774.0024477466281
+4027.533092282891
+-21.94802998680619
+666.3287667242626
+-49.03293192837223
+237.2693714658134
+-445.6379298529056
+12932.90008895994
+-995.6353610775748
+5190.977783835286
+4.290345563195964
+-125.1862605569474
+9.58532669593988
+-49.11145778901504
+-3.679602394784903
+107.3647898034854
+-8.220826946372686
+42.11333408425681
+-2.730846299040219
+79.68345858876866
+-6.101152807150546
+31.27001651854053
+1.585215212519612
+-46.25492204357381
+3.541627796362767
+-18.15063496213905
+-103.4657993806677
+287.7989339778234
+83.0081565243827
+32.19245735203392
+78.33636762260066
+-220.9850325999443
+-62.81002661922435
+-24.05724972366457
+71.00725515040898
+-200.1291394168739
+-56.90662882233612
+-22.02826568017789
+-47.20896691818903
+128.9338488323677
+37.90510913106259
+14.92157520937427
+-0.01977839179484077
+2.138736875652011
+-0.04414088748950661
+0.7001310010285997
+-0.01253715912754872
+1.355673231829782
+-0.02797971144787922
+0.4437911906886975
+0.02913278804581809
+-3.150299163259648
+0.06501803037779087
+-1.031275859447752
+0.01121303435475015
+-1.212552431247657
+0.02502526933631999
+-0.3969407809412919
+-240.857551180191
+26028.13056591296
+-537.547654410332
+8757.626206159523
+-182.2425316593755
+19694.29236925971
+-406.7298545213283
+6613.793415147319
+290.7455778344062
+-31418.89803487682
+648.8887950026021
+-10594.93499347829
+84.07183933720982
+-9084.019530688282
+187.6329487484668
+-3083.883737284024
+-9.89841832032057
+395.8933563876446
+6.526974169076275
+-173.9665070785962
+-8.016941300725229
+320.6149778690503
+5.286231330634677
+-140.9121944691926
+7.860145379554679
+-314.4665159543231
+-5.183307548549265
+138.0987268370739
+4.082653036874424
+-163.301223940258
+-2.692133266201945
+71.74727235166939
+1036.428677260177
+-112015.5465115347
+2313.109747608006
+-37719.34552020564
+-939.8473841541579
+101587.6688320586
+-2097.557816686579
+34177.48910740411
+-629.1708525890905
+67999.65553577957
+-1404.1885045474
+22897.64204057151
+348.6385470799378
+-37673.28352666329
+778.0949686118967
+-12706.21853691316
+0.08032824339183042
+-8.709631647955201
+0.1792744838589076
+-2.850963796784954
+-0.06789016324676278
+7.360979338015758
+-0.1515150022391612
+2.40949998794826
+-0.05258733060925465
+5.70179230082632
+-0.1173628511701055
+1.866393954281318
+0.03036102065164737
+-3.291931390650367
+0.06775918294819797
+-1.077563002117101
+17.8986412278916
+-715.512685248094
+-11.79961240110479
+315.0598861702445
+-15.33859182733221
+613.1151770935024
+10.11162204829792
+-270.0404150404159
+-10.9324839703566
+437.2480169186115
+7.208265267671795
+-192.2763468088069
+6.61136402886804
+-264.3363583467945
+-4.358725841337735
+116.3444417110196
+-0.004802888599655104
+1.871803369679235
+-0.01071752072028258
+0.6694102099683111
+-0.003044701505499511
+1.186472961195786
+-0.006793786106582361
+0.4243179052689597
+0.007074309766925646
+-2.757113521450241
+0.01578638852399014
+-0.9860244352329234
+0.002722722127710381
+-1.06121491539592
+0.006076001598849503
+-0.3795230563951519
+-55.96600899143904
+22467.95398483834
+-124.8890272775276
+8250.581586213228
+-42.51515590471743
+17020.67731302579
+-94.87320752269856
+6238.579288723683
+67.22642124749035
+-27082.0213695003
+150.0168473088536
+-9966.525642983117
+19.19345958441831
+-7800.275086027972
+42.83059650940127
+-2889.592445003443
+-1.843867134891284
+352.9557238299283
+1.228302650504076
+-155.0592982175573
+-1.497318298657619
+285.8711145826485
+0.9973073568701408
+-125.6108312328985
+1.450618830149937
+-280.2592875234398
+-0.9668196908843265
+123.0434949576946
+0.7586625761352651
+-145.5761989323426
+-0.505453313450286
+63.94325296684483
+-1.819620449875614
+109947.462766583
+-4.056098124404283
+42581.4231322876
+1.690416925112154
+-99703.53715437782
+3.768369398378342
+-38583.89375329509
+1.073682757467478
+-66744.8282953754
+2.393120152442333
+-25849.62202228006
+-0.5848761245635793
+36983.48310229577
+-1.303554567094616
+14343.48393758203
+-0.0001922163498181594
+8.526965477093393
+-0.0004287702607587758
+3.221625877285097
+0.0001620458855738678
+-7.206599367297431
+0.0003619675440495777
+-2.722767904197763
+0.0001256839312826179
+-5.582209538551339
+0.0002805437855012746
+-2.109049570759143
+-7.285247880315793e-05
+3.222889640675878
+-0.0001622627881010827
+1.217659660293438
+1.192061896727974
+739.2555392640044
+-0.7585553194578866
+-326.252094337849
+-1.006970468770024
+-633.4280500454682
+0.6407634359093439
+279.6101218145636
+-0.7822649862607293
+-451.8764677450688
+0.4978260571034665
+199.1929990537168
+0.4509245713424954
+273.131179479689
+-0.2869488172678764
+-120.4943499186408
+0.0009474863942244652
+-2.336022669056963
+0.002114560929438938
+-0.8926574112259109
+0.0006002638908286337
+-1.480726374550519
+0.001340030144654084
+-0.5658274299894264
+-0.001395824441732235
+3.440894779307855
+-0.003114892499464612
+1.314860949654637
+-0.0005374340415475736
+1.324402243628229
+-0.001199104841895565
+0.5060921725694025
+11.61130520200182
+-28147.26130692229
+25.91301172424884
+-11016.80729114274
+8.781395542129921
+-21316.0720245933
+19.59745818001528
+-8329.024187077584
+-14.02424361024733
+33941.21465704254
+-31.29803344136829
+13310.53276403107
+-4.061757042053465
+9786.257255978244
+-9.064708391410891
+3860.712014772968
+0.4239619579777251
+-452.603499880516
+-0.2920426209459579
+200.2312560427847
+0.3437286885959877
+-366.5690860453257
+-0.2366717232519542
+162.1892333936573
+-0.3354424662801949
+359.4183955940152
+0.2314223889363473
+-158.9389933049745
+-0.1746993033548125
+186.6806213541777
+0.1203884608353973
+-82.57810980301447
+-50.00360088958816
+121001.6955955965
+-111.5934515432559
+47390.31539006625
+45.35008043977356
+-109724.0478592631
+101.2081216973994
+-42940.21221437581
+30.35294344844243
+-73455.70913326219
+67.73890764765571
+-28769.10868911811
+-16.81630900615376
+40704.37774971248
+-37.52911639998793
+15964.10013998295
+-0.00388822293976114
+9.374642985072693
+-0.008677240513289979
+3.582801781463119
+0.003285741580669957
+-7.923017101064055
+0.007333197271423552
+-3.028016469914373
+0.002545288211439197
+-6.137144750205963
+0.005680435112999865
+-2.345494732586497
+-0.001469811663015265
+3.543281601467446
+-0.003279891501788004
+1.354171286377957
+-0.5928258502436065
+816.0363270820004
+0.3823492191232375
+-361.8211343437015
+0.8108800139623427
+-699.8691899622441
+-0.5745312089209519
+309.9405575741591
+0.3203495562257828
+-498.7385535430719
+-0.2010159447271066
+220.9944316853488
+-0.3609272634444239
+301.8111062522113
+0.2574489429410779
+-133.5803348595555
+-103.4657993811294
+78.33636762295041
+71.00725515072556
+-47.20896691839958
+287.7989339764679
+-220.9850325989021
+-200.1291394159264
+128.9338488317617
+83.00815652451509
+-62.81002661932511
+-56.90662882242744
+37.90510913112259
+32.19245735059435
+-24.05724972256512
+-22.02826567917726
+14.92157520872506
+-280.6065582150489
+-346.4372942537391
+-21.94802998686167
+-445.6379298540713
+8155.380677127942
+10061.57627053451
+666.3287667231297
+12932.90008893857
+-626.9243223967384
+-774.0024477486506
+-49.03293192849618
+-995.6353610801788
+3258.642919041721
+4027.533092272834
+237.2693714651521
+5190.977783822352
+4.290345563207098
+-3.679602394794445
+-2.730846299047306
+1.585215212523732
+-125.1862605567627
+107.3647898033314
+79.68345858864917
+-46.25492204350665
+9.585326695964746
+-8.220826946394027
+-6.101152807166368
+3.541627796371959
+-49.11145778889261
+42.11333408415118
+31.27001651846278
+-18.15063496209349
+-9.898418320348176
+-8.016941300747588
+7.8601453795766
+4.08265303688581
+395.8933563866607
+320.6149778682536
+-314.4665159535415
+-163.3012239398522
+6.526974169094396
+5.286231330649356
+-5.183307548563657
+-2.69213326620942
+-173.9665070781639
+-140.9121944688424
+138.0987268367308
+71.74727235149111
+-0.01977839179489955
+-0.01253715912758792
+0.02913278804590923
+0.01121303435478746
+2.13873687564891
+1.355673231826089
+-3.150299163255012
+-1.21255243124475
+-0.04414088748964259
+-0.02797971144793118
+0.0650180303779708
+0.02502526933636302
+0.7001310010260953
+0.4437911906870638
+-1.031275859443429
+-0.3969407809398543
+-240.8575511808608
+-182.2425316598823
+290.7455778352148
+84.07183933744368
+26028.13056586465
+19694.29236922315
+-31418.8980348185
+-9084.01953067141
+-537.5476544118274
+-406.7298545224597
+648.8887950044071
+187.6329487489886
+8757.626206127039
+6613.793415122765
+-10594.93499343902
+-3083.883737272627
+17.8986412279415
+-15.33859182737498
+-10.93248397038708
+6.611364028886475
+-715.5126852463159
+613.1151770919786
+437.2480169175248
+-264.3363583461376
+-11.79961240113757
+10.111622048326
+7.20826526769181
+-4.358725841349839
+315.0598861694615
+-270.0404150397447
+-192.276346808329
+116.3444417107305
+1036.42867726306
+-939.847384156772
+-629.1708525908402
+348.6385470809076
+-112015.5465113268
+101587.66883187
+67999.65553565336
+-37673.28352659334
+2313.10974761444
+-2097.557816692414
+-1404.188504551305
+778.0949686140609
+-37719.34552006577
+34177.48910727732
+22897.6420404866
+-12706.21853686608
+0.0803282433919561
+-0.06789016324689981
+-0.05258733060935305
+0.03036102065168219
+-8.709631647933163
+7.360979337995913
+5.701792300813075
+-3.291931390641384
+0.1792744838594369
+-0.1515150022396556
+-0.1173628511704588
+0.0677591829484131
+-2.850963796774308
+2.409499987938848
+1.86639395427457
+-1.077563002113402
+-1.843867134899152
+-1.497318298663983
+1.45061883015621
+0.7586625761385136
+352.9557238291345
+285.8711145820055
+-280.2592875228096
+-145.5761989320152
+1.228302650509213
+0.9973073568742975
+-0.9668196908884223
+-0.505453313452407
+-155.0592982172085
+-125.610831232616
+123.0434949574179
+63.943252966701
+-0.004802888599667123
+-0.003044701505515554
+0.007074309766946456
+0.002722722127717721
+1.871803369677107
+1.186472961192673
+-2.757113521446564
+-1.061214915393204
+-0.01071752072032017
+-0.006793786106596255
+0.01578638852403273
+0.006076001598863775
+0.6694102099662645
+0.4243179052671779
+-0.9860244352298486
+-0.3795230563939863
+-55.96600899159773
+-42.51515590483791
+67.22642124768115
+19.19345958447289
+22467.95398480068
+17020.67731299726
+-27082.02136945489
+-7800.27508601489
+-124.889027277882
+-94.8732075229676
+150.0168473092797
+42.83059650952305
+8250.581586186261
+6238.579288703276
+-9966.525642950579
+-2889.592444994039
+1.192061896729243
+-1.006970468771095
+-0.7822649862615653
+0.4509245713429757
+739.2555392644857
+-633.4280500458809
+-451.8764677453632
+273.1311794798669
+-0.7585553194586965
+0.6407634359100282
+0.4978260571040006
+-0.286948817268183
+-326.2520943380603
+279.6101218147447
+199.1929990538457
+-120.4943499187188
+-1.819620449882311
+1.69041692511827
+1.073682757471507
+-0.5848761245658
+109947.4627666508
+-99703.53715443931
+-66744.82829541656
+36983.48310231858
+-4.056098124419094
+3.768369398391873
+2.393120152451246
+-1.303554567099529
+42581.42313231761
+-38583.8937533223
+-25849.62202229828
+14343.48393759214
+-0.0001922163498172066
+0.0001620458855726605
+0.0001256839312820752
+-7.285247880270374e-05
+8.526965477094603
+-7.206599367295545
+-5.582209538553211
+3.222889640676384
+-0.0004287702607597735
+0.00036196754405026
+0.0002805437855021036
+-0.0001622627881012617
+3.221625877286166
+-2.722767904198582
+-2.109049570759424
+1.217659660293216
+0.4239619579791947
+0.343728688597177
+-0.3354424662813642
+-0.1746993033554191
+-452.6034998801354
+-366.5690860450173
+359.4183955937128
+186.6806213540207
+-0.2920426209469077
+-0.2366717232527228
+0.2314223889371028
+0.1203884608357895
+200.2312560426178
+162.1892333935221
+-158.938993304842
+-82.57810980294563
+0.0009474863942274612
+0.0006002638908300601
+-0.00139582444173749
+-0.000537434041549258
+-2.336022669053665
+-1.480726374551097
+3.440894779304378
+1.324402243628423
+0.00211456092944928
+0.001340030144652079
+-0.003114892499475659
+-0.001199104841897145
+-0.89265741122232
+-0.5658274299907834
+1.314860949652474
+0.5060921725701428
+11.61130520203529
+8.781395542155227
+-14.02424361028776
+-4.061757042065182
+-28147.26130690112
+-21316.07202457728
+33941.21465701696
+9786.257255970833
+25.91301172432356
+19.59745818007178
+-31.29803344145854
+-9.064708391437046
+-11016.8072911319
+-8329.024187069388
+13310.53276401794
+3860.712014769151
+-0.5928258502453887
+0.8108800139653071
+0.3203495562266984
+-0.3609272634457632
+816.0363270813141
+-699.8691899616532
+-498.7385535426529
+301.8111062519564
+0.3823492191247123
+-0.5745312089226127
+-0.2010159447279608
+0.2574489429418114
+-361.8211343433969
+309.9405575739016
+220.9944316851624
+-133.5803348594448
+-50.0036008897323
+45.35008043990425
+30.35294344852992
+-16.81630900620224
+121001.6955955054
+-109724.0478591804
+-73455.70913320682
+40704.37774968181
+-111.5934515435776
+101.2081216976911
+67.73890764785101
+-37.52911640009614
+47390.3153900195
+-42940.21221433346
+-28769.10868908975
+15964.10013996721
+-0.00388822293976906
+0.003285741580677359
+0.002545288211445005
+-0.001469811663017828
+9.374642985069231
+-7.923017101063691
+-6.137144750203991
+3.54328160146665
+-0.008677240513317088
+0.007333197271448457
+0.005680435113017303
+-0.003279891501798025
+3.582801781458151
+-3.028016469910185
+-2.345494732584462
+1.354171286376205
+239.7340520954333
+-96549.2082346083
+534.9704186300102
+-35481.69198298981
+-217.3239185671233
+87548.05950231609
+-484.9616862764749
+32147.76697228579
+-145.5206003241432
+58611.65195774922
+-324.731495737665
+21539.77103957227
+80.68967999364718
+-32480.37601770147
+180.0604314356952
+-11953.90344552635
+0.0183710653470918
+-7.473672970920894
+0.04099480602908721
+-2.676901365435863
+-0.01552679061891092
+6.316404306969187
+-0.03464734419584092
+2.262391449337519
+-0.01202683657250682
+4.892667369817231
+-0.02683755248765737
+1.752443273145654
+0.006943408504991707
+-2.824782978405631
+0.01549437739423649
+-1.01177367655508
+3.394756602790494
+-636.3268039267493
+-2.257761712668859
+280.2159231310322
+-2.917453162298594
+545.2256650672897
+1.939972378841735
+-240.1589473036074
+-2.042896106362282
+388.9912784014538
+1.359965163333642
+-171.0725554627333
+1.24795300070262
+-235.1083702366002
+-0.8302327021290486
+103.489295585413
+-0.0002081154994070281
+0.9070210603606005
+-0.0004641932682680321
+0.3387318017838034
+-0.0001322324958927014
+0.5749300731889594
+-0.0002945536531666015
+0.2147114647477891
+0.0003063433548606578
+-1.336016742182673
+0.0006835370244595908
+-0.4989438223512059
+0.0001177306476789318
+-0.5142340293734395
+0.0002629113609581491
+-0.1920449102891801
+-2.420205680763799
+10836.43114600231
+-5.399389962752402
+4147.704362779142
+-1.838561492357344
+8212.53883830318
+-4.101757255626796
+3137.972308679648
+2.90721350474429
+-13055.26981892484
+6.485896720057236
+-5006.963946414434
+0.8298139033816597
+-3755.271750518868
+1.851296532388168
+-1449.103111169738
+-0.09352497344598024
+172.6797842975813
+0.06835895876086598
+-75.851812727066
+-0.07582217941171271
+139.8665907164039
+0.05536607092698787
+-61.44953857928884
+0.07401048000626818
+-137.0889148981466
+-0.05427978263644443
+60.1789333664949
+0.03853982517315034
+-71.21818878886174
+-0.0281947405902408
+31.27816583693867
+10.3621185057689
+-46542.10473811602
+23.11751446937028
+-17825.50652427672
+-9.392103948998079
+42200.80537481733
+-20.95343368968455
+16150.13751611452
+-6.290725816038722
+28254.22270952434
+-14.03438357069736
+10821.34738479928
+3.488605763264085
+-15658.85575730413
+7.78296290102074
+-6005.776870667604
+0.0007918798539818005
+-3.596960215363374
+0.00176666437809268
+-1.343750223981993
+-0.0006696672054839143
+3.039985003840628
+-0.001493513377821065
+1.135674569422295
+-0.0005185582613624555
+2.354763075895939
+-0.001156705559749034
+0.8796908947207791
+0.0002991009237962401
+-1.359523356399776
+0.0006675335083077283
+-0.5078900191056084
+0.1690867584216175
+-311.0708247246203
+-0.1220760739222677
+136.9862540679277
+-0.14498866741975
+266.5338136021785
+0.1045442106236147
+-117.4031591821217
+-0.1029575494484972
+190.1668162710129
+0.07482830009140931
+-83.63364316515033
+0.06239411571346536
+-114.9349923624891
+-0.04514399802224387
+50.59236064094151
+1.183367236294755e-06
+-1.258533712513266
+2.736086621808463e-06
+-0.4745750020852509
+4.348906361611234e-07
+-0.7977420639176407
+1.416859553974206e-06
+-0.3008177578555079
+-1.947764789363869e-06
+1.853783763032537
+-4.236270863120733e-06
+0.6990358245934417
+-9.306667260375684e-07
+0.7135219762673728
+-1.812710916712524e-06
+0.2690595240394922
+0.0157335133743396
+-15268.17016212776
+0.03510089033206806
+-5897.717261051838
+0.0118803393286294
+-11555.8895281424
+0.02650499624913948
+-4456.2366494204
+-0.01903914974238582
+18424.22110807451
+-0.04247549926003823
+7130.714966893705
+-0.005540747504172263
+5322.282983908405
+-0.01236100019461694
+2072.102924229255
+-0.008050535081204733
+-243.9427757243305
+-0.004221084826236831
+107.1874223763997
+-0.006459447396842736
+-197.5631825232879
+-0.003392141622551984
+86.82399304217942
+0.006603148289300329
+193.7493477912103
+0.003444078149813222
+-85.07893319288493
+0.003349060461426603
+100.6207719318888
+0.001753467783114455
+-44.20501507592662
+-0.06787651455595974
+65684.81642964629
+-0.1514297580458726
+25389.62665956082
+0.06156734300901862
+-59567.23919045107
+0.1373547010860435
+-23007.00482696555
+0.04120362645171248
+-39874.47911029447
+0.09192379038178139
+-15412.93779297481
+-0.02282178045740183
+22093.09988011588
+-0.05091429413757506
+8551.81956118889
+-5.337268285051792e-06
+5.100079662488049
+-1.186481120749432e-05
+1.923148993322418
+4.10423534405351e-06
+-4.310353093974541
+9.618130989345808e-06
+-1.625355933778915
+3.342854778563623e-06
+-3.338786120647643
+7.615103061948867e-06
+-1.258996849769128
+-2.218824947714478e-06
+1.927648597189156
+-4.687338924496542e-06
+0.7268816033073193
+0.01292378686701235
+440.6231262664646
+0.006924832560401867
+-194.0213156775122
+-0.01090871003188113
+-377.5603657157928
+-0.005861803021651141
+166.2950373005405
+-0.008512413058713881
+-269.2818279449497
+-0.004499296368536188
+118.4165742167103
+0.004894833735676334
+162.7857272652679
+0.002610630050077271
+-71.64927110131926
+4.640298280994402e-05
+-2.115262840428604
+0.0001036154372619955
+-0.7991709147198424
+2.909803586393605e-05
+-1.340793853883601
+6.536080020251105e-05
+-0.5065688751619196
+-6.855492688664053e-05
+3.115721465156211
+-0.0001528285950868348
+1.177157250575551
+-2.65677681924773e-05
+1.199242577031898
+-5.900591598541639e-05
+0.4530893870401607
+0.4112355842257456
+-25567.08617142403
+0.9166030681352579
+-9895.346191210278
+0.3305636625953516
+-19356.86628960011
+0.7369338290654375
+-7479.096078070318
+-0.4542948311197256
+30840.09714826747
+-1.0122738679195
+11959.61528103906
+-0.1092193859716063
+8899.839032512453
+-0.2431911438405496
+3471.930715220113
+-0.7454473333834912
+-409.6214962389913
+0.4743968742625215
+180.4074904895281
+-0.5983538622491352
+-331.7469344760531
+0.3807840055928335
+146.1328340320717
+0.6105758521728653
+325.3220320409909
+-0.3885778984109415
+-143.1997411712628
+0.310004621516627
+168.9572220223481
+-0.1972863774471322
+-74.40202576966162
+3.394756602804369
+-2.917453162310458
+-2.042896106370857
+1.247953000707765
+-636.3268039253185
+545.2256650660637
+388.9912784005792
+-235.1083702360716
+-2.257761712677925
+1.939972378849488
+1.359965163339244
+-0.8302327021324101
+280.2159231304021
+-240.1589473030674
+-171.0725554623486
+103.4892955851803
+239.7340520961129
+-217.3239185677393
+-145.5206003245559
+80.68967999387607
+-96549.2082344465
+87548.05950216934
+58611.65195765097
+-32480.37601764703
+534.970418631528
+-484.9616862778503
+-324.7314957385863
+180.0604314362063
+-35481.6919828739
+32147.76697218074
+21539.77103950191
+-11953.90344548732
+0.01837106534713219
+-0.01552679061894094
+-0.01202683657252837
+0.006943408505003385
+-7.473672970908722
+6.31640430695948
+4.892667369809194
+-2.824782978399503
+0.04099480602923884
+-0.03464734419596578
+-0.02683755248774774
+0.01549437739429187
+-2.676901365427653
+2.262391449330413
+1.752443273140042
+-1.011773676551851
+-0.09352497344628892
+-0.07582217941196276
+0.07401048000651329
+0.03853982517327768
+172.6797842972707
+139.8665907161525
+-137.0889148979001
+-71.21818878873366
+0.06835895876105681
+0.05536607092714248
+-0.05427978263659561
+-0.02819474059031945
+-75.85181272692961
+-61.44953857917835
+60.1789333663867
+31.27816583688243
+-0.0002081154994073657
+-0.0001322324958932403
+0.0003063433548614625
+0.0001177306476793699
+0.9070210603586633
+0.5749300731889558
+-1.336016742180542
+-0.5142340293732446
+-0.0004641932682692201
+-0.0002945536531678013
+0.0006835370244616214
+0.0002629113609593463
+0.3387318017825491
+0.2147114647474261
+-0.498943822349751
+-0.1920449102888767
+-2.420205680771009
+-1.838561492362819
+2.90721350475295
+0.8298139033841315
+10836.4311459865
+8212.538838291202
+-13055.26981890579
+-3755.271750513389
+-5.399389962768503
+-4.101757255639029
+6.485896720076576
+1.851296532393689
+4147.704362769277
+3137.972308672177
+-5006.963946402537
+-1449.103111166305
+0.1690867584221691
+-0.1449886674202223
+-0.1029575494488352
+0.0623941157136693
+-311.0708247240611
+266.5338136016993
+190.166816270671
+-114.9349923622825
+-0.1220760739226111
+0.104544210623909
+0.07482830009161895
+-0.04514399802237067
+136.9862540676815
+-117.4031591819106
+-83.63364316499998
+50.59236064085056
+10.36211850579976
+-9.392103949026051
+-6.290725816057458
+3.488605763274477
+-46542.10473804812
+42200.80537475576
+28254.22270948312
+-15658.85575728128
+23.11751446943923
+-20.95343368974704
+-14.03438357073921
+7.782962901043948
+-17825.50652423435
+16150.13751607613
+10821.34738477356
+-6005.776870653328
+0.0007918798539843514
+-0.0006696672054860222
+-0.0005185582613641608
+0.0002991009237972423
+-3.596960215354759
+3.039985003834753
+2.354763075890905
+-1.359523356396246
+0.001766664378096691
+-0.001493513377824005
+-0.001156705559752066
+0.0006675335083089809
+-1.343750223978892
+1.135674569419703
+0.8796908947187477
+-0.5078900191043442
+-0.008050535081212588
+-0.006459447396849032
+0.006603148289306813
+0.003349060461429879
+-243.9427757245986
+-197.5631825235051
+193.7493477914231
+100.6207719319994
+-0.004221084826242403
+-0.003392141622556464
+0.003444078149817756
+0.001753467783116765
+107.1874223765174
+86.82399304227482
+-85.07893319297835
+-44.20501507597516
+1.183367236302674e-06
+4.348906361597653e-07
+-1.947764789371774e-06
+-9.306667260383135e-07
+-1.258533712513464
+-0.7977420639203028
+1.853783763034482
+0.7135219762692145
+2.73608662182163e-06
+1.416859553979202e-06
+-4.236270863132883e-06
+-1.812710916714223e-06
+-0.4745750020861962
+-0.3008177578558561
+0.6990358245943058
+0.2690595240395485
+0.01573351337438881
+0.01188033932866656
+-0.0190391497424454
+-0.005540747504189607
+-15268.17016214279
+-11555.88952815381
+18424.22110809261
+5322.282983913606
+0.03510089033217279
+0.02650499624921854
+-0.04247549926016501
+-0.01236100019465387
+-5897.717261059439
+-4456.236649426161
+7130.714966902866
+2072.102924231893
+0.01292378686702417
+-0.01090871003189108
+-0.00851241305872177
+0.004894833735680827
+440.6231262669464
+-377.5603657162059
+-269.2818279452445
+162.785727265446
+0.0069248325604109
+-0.005861803021658806
+-0.00449929636854201
+0.002610630050080671
+-194.0213156777246
+166.2950373007225
+118.41657421684
+-71.64927110139764
+-0.06787651455617208
+0.06156734300921118
+0.04120362645184136
+-0.02282178045747325
+65684.81642971083
+-59567.23919050958
+-39874.47911033365
+22093.0998801376
+-0.1514297580463245
+0.1373547010864535
+0.09192379038205574
+-0.05091429413772694
+25389.62665959344
+-23007.00482699511
+-15412.93779299461
+8551.819561199878
+-5.337268285067666e-06
+4.104235344068846e-06
+3.342854778571994e-06
+-2.218824947722469e-06
+5.100079662494585
+-4.310353093981699
+-3.338786120652207
+1.927648597190917
+-1.186481120753278e-05
+9.618130989376035e-06
+7.615103061972446e-06
+-4.687338924511283e-06
+1.923148993325781
+-1.625355933781898
+-1.258996849770973
+0.726881603308675
+-0.7454473333842939
+-0.5983538622497796
+0.6105758521735238
+0.310004621516961
+-409.6214962392582
+-331.7469344762693
+325.3220320412029
+168.9572220224582
+0.4743968742630345
+0.3807840055932453
+-0.3885778984113623
+-0.1972863774473455
+180.4074904896449
+146.1328340321663
+-143.1997411713555
+-74.40202576970981
+4.640298280964759e-05
+2.909803586433232e-05
+-6.855492688660063e-05
+-2.656776819266462e-05
+-2.115262840429191
+-1.34079385388379
+3.115721465157771
+1.19924257703374
+0.0001036154372626212
+6.536080020225305e-05
+-0.0001528285950873316
+-5.90059159853695e-05
+-0.799170914720804
+-0.5065688751612237
+1.177157250577184
+0.4530893870403571
+0.4112355842272865
+0.3305636625965386
+-0.4542948311215382
+-0.109219385972106
+-25567.0861714398
+-19356.86628961205
+30840.09714828649
+8899.839032517939
+0.9166030681386675
+0.736933829068064
+-1.012273867923509
+-0.2431911438416533
+-9895.346191217253
+-7479.096078075593
+11959.61528104749
+3471.930715222554
+-412.9622590308177
+1029.030964937963
+333.2749243079451
+137.1594467791102
+-510.1338336658537
+1279.806975086489
+411.5631752473325
+168.7424310781752
+-31.7680935524601
+44.36922153354973
+26.17207876438054
+13.33219819903033
+-656.7817342138131
+1664.869258232001
+529.6588108041353
+215.5499093366958
+-6.396630546977275
+255.5210245592222
+4.216708576112005
+-112.5707105659662
+-4.498480278786023
+179.5430481745753
+2.964846826171322
+-79.23872731941123
+8.35254997443961
+-334.0238514001679
+-5.507477528102521
+146.8171545507979
+2.970194411270086
+-118.8758255008661
+-1.95884178947612
+52.16358339929842
+28.32041290992168
+-1131.314764014718
+-18.66604150865532
+499.1298368218697
+-24.86557782957793
+993.0787451863279
+16.38782255378063
+-438.4122588981065
+-17.18869146213416
+686.9641216350318
+11.33074153350311
+-302.6906238207579
+10.07250761691285
+-402.5194659172678
+-6.639577199881235
+177.4051471181511
+-1.236623626494701
+228.1433241779592
+0.8221834815844657
+-100.4898570427111
+-0.8916293929434645
+160.4696891754239
+0.5920579394373199
+-70.80978992493309
+1.561828939917363
+-297.8405403640534
+-1.040211150232432
+130.8808225733354
+0.5417325241243229
+-105.8968430378586
+-0.3612888401845972
+46.45489412401398
+1.678636059666102
+1168.398194890955
+-1.068026559841641
+-516.5305773629639
+-1.416481473738407
+-1025.504492117023
+0.9011827638350439
+453.6050222321043
+-1.102157436171856
+-709.665794377185
+0.7013136672804412
+313.3755715809713
+0.6359751719532654
+415.7995017840161
+-0.4046700825875683
+-183.6518012105417
+0.2780225322315715
+-292.4364138716452
+-0.1903312912892558
+129.5971192621368
+0.1974933748214595
+-205.6345678427902
+-0.1346346719355545
+91.23870820005781
+-0.3582825978515007
+381.9125833922283
+0.2466442665011824
+-168.987072816047
+-0.1261801695952124
+135.824070845317
+0.08722081256285855
+-60.03109403017441
+-1.241075040834916
+1290.332707779364
+0.8464445814384597
+-572.4553652427164
+1.093935660537893
+-1132.515065634846
+-0.7450054334596941
+502.6450153454117
+0.7470649757071774
+-783.7434995383808
+-0.5110962658230127
+347.4090993667194
+-0.4385116016456381
+459.2003095023813
+0.2998135709152098
+-203.5845564073093
+-412.9622590326622
+-510.1338336681321
+-31.76809355260191
+-656.7817342167474
+1029.030964933228
+1279.806975080593
+44.36922153337733
+1664.869258224322
+333.2749243084533
+411.5631752479618
+26.1720787644138
+529.6588108049485
+137.1594467738169
+168.7424310716052
+13.33219819874884
+215.5499093281828
+-6.39663054699511
+-4.498480278798561
+8.352549974462903
+2.97019441127837
+255.5210245585871
+179.5430481741291
+-334.0238513993377
+-118.8758255005707
+4.216708576123717
+2.964846826179557
+-5.507477528117812
+-1.958841789481557
+-112.5707105656864
+-79.23872731921428
+146.817154550433
+52.16358339916876
+28.32041291000061
+-24.86557782964724
+-17.18869146218208
+10.07250761694094
+-1131.314764011906
+993.0787451838597
+686.9641216333247
+-402.5194659162674
+-18.66604150870716
+16.38782255382616
+11.33074153353458
+-6.639577199899676
+499.1298368206292
+-438.412258897017
+-302.6906238200057
+177.4051471177102
+-1.236623626499699
+-0.8916293929469373
+1.56182893992399
+0.5417325241267057
+228.143324177446
+160.4696891750629
+-297.8405403633835
+-105.8968430376204
+0.8221834815877315
+0.5920579394395908
+-1.04021115023676
+-0.3612888401861528
+-100.4898570424851
+-70.80978992477378
+130.8808225730411
+46.45489412390955
+1.678636059667874
+-1.416481473739898
+-1.102157436173026
+0.635975171953939
+1168.398194891715
+-1025.504492117691
+-709.6657943776472
+415.7995017842868
+-1.068026559842773
+0.9011827638359959
+0.701313667281188
+-0.4046700825879989
+-516.5305773632986
+453.6050222323979
+313.3755715811741
+-183.6518012106606
+0.2780225322325132
+0.1974933748221174
+-0.3582825978527396
+-0.1261801695956553
+-292.4364138713998
+-205.6345678426179
+381.9125833919072
+135.8240708452026
+-0.1903312912898658
+-0.1346346719359812
+0.2466442665019834
+0.0872208125631444
+129.5971192620289
+91.2387081999819
+-168.9870728159061
+-60.03109403012431
+-1.241075040839081
+1.093935660541544
+0.747064975709716
+-0.4385116016471243
+1290.332707778277
+-1132.515065633891
+-783.7434995377203
+459.2003095019941
+0.8464445814411596
+-0.7450054334620617
+-0.5110962658246566
+0.2998135709161725
+-572.4553652422372
+502.6450153449909
+347.4090993664288
+-203.5845564071389
+5.488747021828036
+-1005.600219310946
+-3.645476705800373
+443.6951078839548
+-4.851611881667132
+882.5837298770731
+3.220970955319798
+-389.6564846863031
+-3.284202854042382
+610.8326024644166
+2.183220227409718
+-269.1666597879131
+1.930119123852494
+-357.8866125381765
+-1.282840745320067
+157.7458322076002
+-0.06128876825537315
+111.6994845483333
+0.04418474872120991
+-49.19548013054357
+-0.04351658691330649
+78.60667615399028
+0.03107746655946659
+-34.68383071214801
+0.07903050779250112
+-145.7261649560971
+-0.05768449640521809
+64.02918579903418
+0.02784561214796167
+-51.78766046642986
+-0.02051014135284743
+22.71505858375386
+0.2687686582388428
+-491.5650395277201
+-0.1921441987790251
+216.8924576931157
+-0.2363213879382081
+431.423854017062
+0.1684239226196268
+-190.4732761766118
+-0.1626323210117935
+298.6024368957797
+0.1170258547873368
+-131.5822152365766
+0.09536014882486456
+-174.9498018241537
+-0.06852874933214703
+77.11352527263278
+-0.004503242113235689
+-157.5128187600302
+-0.002421276084256735
+69.38895442399405
+-0.002826497121437253
+-110.7088860559865
+-0.001553734313823309
+48.85752970554511
+0.006701171563407503
+205.8283898392415
+0.003521414374490542
+-90.46358828309961
+0.002594720051826498
+73.23257954520393
+0.001344961379796397
+-32.13233226568342
+0.01807836225962562
+696.6106053595699
+0.009923658098373381
+-307.3442815549326
+-0.01521801284486565
+-611.4721178789993
+-0.008427817761675947
+269.9480726411185
+-0.01192440222685915
+-423.028232946442
+-0.0064380378183178
+186.3975304235214
+0.006874459256499501
+247.8656719106761
+0.003723173588635919
+-109.2449605123043
+-0.4198157307781235
+-264.5445175331109
+0.2671271675455719
+116.7784036358635
+-0.2650643343372442
+-185.9629660932295
+0.1686363484773316
+82.21992252806143
+0.6208887212669411
+345.6279991082563
+-0.3951237013048499
+-152.2581890805629
+0.2395549008253094
+122.9562301032779
+-0.1524615604305236
+-54.08468717540456
+5.488747021849606
+-4.851611881685959
+-3.284202854055626
+1.930119123860238
+-1005.600219308685
+882.5837298750888
+610.8326024630431
+-357.8866125373718
+-3.645476705814475
+3.220970955332111
+2.183220227418376
+-1.282840745325128
+443.6951078829573
+-389.6564846854271
+-269.1666597873079
+157.7458322072455
+-0.06128876825557274
+-0.04351658691344694
+0.07903050779276163
+0.02784561214805427
+111.6994845481325
+78.60667615384891
+-145.726164955835
+-51.78766046633675
+0.04418474872133428
+0.03107746655955456
+-0.05768449640537924
+-0.02051014135290441
+-49.1954801304551
+-34.68383071208562
+64.02918579891906
+22.71505858371303
+0.2687686582397112
+-0.2363213879389694
+-0.1626323210123222
+0.09536014882517414
+-491.5650395268364
+431.4238540162864
+298.6024368952429
+-174.9498018238392
+-0.1921441987795688
+0.1684239226201044
+0.1170258547876666
+-0.06852874933234034
+216.8924576927257
+-190.4732761762694
+-131.58221523634
+77.11352527249413
+-0.004503242113239981
+-0.002826497121439884
+0.006701171563414037
+0.002594720051829058
+-157.5128187602039
+-110.7088860561088
+205.8283898394677
+73.2325795452843
+-0.002421276084259989
+-0.001553734313825427
+0.003521414374495202
+0.001344961379798158
+69.38895442407053
+48.85752970559906
+-90.46358828319903
+-32.13233226571866
+0.0180783622596417
+-0.01521801284487907
+-0.01192440222686996
+0.006874459256505724
+696.6106053603316
+-611.4721178796676
+-423.0282329469048
+247.8656719109472
+0.009923658098386568
+-0.008427817761687204
+-0.006438037818326253
+0.00372317358864081
+-307.3442815552687
+269.9480726414138
+186.3975304237253
+-109.2449605124237
+-0.4198157307785719
+-0.2650643343375254
+0.6208887212676091
+0.2395549008255683
+-264.5445175332832
+-185.9629660933506
+345.6279991084814
+122.956230103358
+0.2671271675458582
+0.1686363484775115
+-0.3951237013052768
+-0.152461560430689
+116.7784036359391
+82.21992252811469
+-152.2581890806615
+-54.08468717543956
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t0.dat
new file mode 100644
index 00000000..23a5a2c0
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t0.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+1.414213562373093
+0.002041241027060633
+1.976423537604412e-06
+1.670382759906186e-09
+9.855373231740114e-16
+9.733237937377714e-16
+9.953021833842214e-16
+9.865232301417002e-16
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t1.dat
new file mode 100644
index 00000000..d7357c09
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t1.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+1.414213562373093
+0.004082479502571349
+7.905683856550809e-06
+1.336304473054458e-08
+9.135883309072302e-12
+2.025137840638742e-14
+-1.594618623078514e-11
+-6.740860660434073e-15
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t2.dat
new file mode 100644
index 00000000..d3c12d40
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t2.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+1.414213562373093
+0.006123712874994571
+1.778775448695545e-05
+4.510018694011361e-08
+4.176044338208758e-11
+1.165954622226789e-13
+-7.290026413870292e-11
+-4.541890303734372e-14
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t3.dat
new file mode 100644
index 00000000..4643e88c
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t3.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+1.414213562373093
+0.008164938592815505
+3.162259131252932e-05
+1.069038912210505e-07
+1.135342546591953e-10
+3.477700642774887e-13
+-1.981988380174734e-10
+-1.382911972404805e-13
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t4.dat
new file mode 100644
index 00000000..2fd5ef4a
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_4p1a_ad_sg_l4_d4_t4.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5ce0b4d10cd8ad0d4f665011571398caa8b7d3d1
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+1.414213562373093
+0.01020615410455353
+4.941013257081277e-05
+2.08796075468906e-07
+2.401166848458696e-10
+7.715389004370626e-13
+-4.191791213094816e-10
+-3.086010257639334e-13
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t0.dat
new file mode 100644
index 00000000..bf88977d
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t0.dat
@@ -0,0 +1,149 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 144
+# columns: 1
+2.756208736642233e-05
+1.755852287101041e-05
+-3.497535876461787e-05
+-1.132549260027526e-05
+-0.006186338885590969
+-0.001911231228218668
+0.01224583023307797
+0.001571145014085031
+-0.006288954388483419
+0.001711925013855724
+0.0126245284164832
+-0.001429686957675133
+3.066097966410449e-05
+-1.942035248578319e-05
+-3.916504125308e-05
+1.259132128880833e-05
+-0.009086744308259617
+-0.01481024776543643
+-0.005153994173800401
+0.008272315218536221
+-0.01052043852270412
+0.01598772888707519
+-0.003419965117879465
+-0.00916886951954944
+0.03694177640129082
+0.02188052719519528
+-0.05513339623051867
+-0.01746492410334381
+0.03603012375373815
+-0.02081447679147049
+-0.05540379747397672
+0.01713561891833646
+-0.1530728179304367
+-0.001329853168802239
+-0.2357688248406901
+-0.003558183067463886
+0.1253314137315488
+0.000269993579573449
+-0.1380222648577996
+-0.0006033210697105925
+7.346030089660985e-06
+2.951213541334766e-06
+-1.161104713508066e-05
+-1.986893536995052e-06
+6.813293756125509e-05
+-2.49215462403944e-05
+-0.0001353676056486961
+1.76321050734809e-05
+-0.0001722758586532754
+0.0001857509416794153
+0.0003431179487722518
+-0.0001355939064767087
+-0.0001260783959302641
+-0.0001964878700688409
+0.0002575276195715464
+0.0001428716400273352
+6.137237929455756e-05
+2.920538263068861e-05
+-0.0001237876388396689
+-2.048974741122298e-05
+7.851469106554998e-06
+-2.657359335187392e-06
+-1.274084428393686e-05
+2.398924220004293e-06
+4.345359757504574e-06
+6.112864271660828e-07
+-7.77580178597914e-06
+-2.341519477043191e-07
+-3.479926518291861e-06
+-1.989088519284714e-06
+5.546818719416527e-06
+1.453588124737817e-06
+-2.640090446475687e-05
+-9.696690888701086e-07
+4.682360412033337e-05
+-6.184950178320927e-07
+2.328801289465518e-05
+5.384362595669875e-06
+-4.090520919345785e-05
+-3.536897607421106e-06
+2.580401661822355e-05
+-4.924740782011578e-06
+-4.54655123542352e-05
+3.657971776982853e-06
+-2.644473990874235e-05
+-1.54356004626597e-06
+4.667267918347619e-05
+-7.419639414777243e-08
+-3.867802278763724e-06
+1.555949121164949e-06
+6.971813022399149e-06
+-1.626189319074916e-06
+4.611980995057931e-06
+-2.125039312231421e-08
+-8.142022277434113e-06
+2.915433829060731e-07
+1.682794183107901e-06
+2.802598002322956e-07
+-2.944627933287195e-06
+-3.87551869422106e-08
+1.751296572553063e-06
+1.115499726975923e-07
+-3.115851227001421e-06
+1.036335061973268e-07
+3.987349298998051e-10
+-3.083020704058871e-10
+-2.751361809394857e-10
+1.766731856597341e-10
+-1.929192364138926e-09
+1.524334064115283e-09
+1.370252897812088e-09
+-8.664923537159802e-10
+1.115331087634627e-15
+9.635222130061475e-16
+7.283364553452025e-16
+1.001466362515011e-15
+-1.904993242711341e-10
+1.588278704501467e-10
+1.259388513618637e-10
+-7.396675108770752e-11
+-4.517730756060656e-07
+2.916270621434602e-07
+4.049709933697555e-07
+-3.055541066427816e-07
+-3.560394136077327e-07
+1.528740682006163e-07
+2.696427401966215e-07
+-2.562635114346919e-07
+2.423127323083111e-07
+-2.765769995700588e-07
+-2.964893825155993e-07
+1.413268190730577e-07
+1.915201934422151e-07
+-1.234198240813065e-07
+-1.817146206313224e-07
+1.339760160938901e-07
+-5.074886852002881e-07
+3.962244259051228e-07
+5.040545687560193e-07
+-3.335974686605994e-07
+-4.240762171904132e-07
+2.153247311680702e-07
+3.383396126032845e-07
+-2.978074187335917e-07
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t1.dat
new file mode 100644
index 00000000..3f102917
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t1.dat
@@ -0,0 +1,149 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 144
+# columns: 1
+2.61603582514842e-05
+1.672027548764736e-05
+-3.305980113180552e-05
+-1.075152387670291e-05
+-0.006126038351410647
+-0.00200261535992263
+0.01204079938168162
+0.001635616997728207
+-0.006330897807773101
+0.001604362294661164
+0.01279710099345189
+-0.00135235191121893
+3.241285284171519e-05
+-2.049677037297224e-05
+-4.148413465841942e-05
+1.329598692148508e-05
+-0.008381292362049075
+-0.01422325204228168
+-0.005980806556314422
+0.007831982562178352
+-0.01124733659316827
+0.01657672781483258
+-0.002513037194008669
+-0.009624422357019668
+0.03735090477789912
+0.02237413140782371
+-0.05496356420885044
+-0.01760865839064189
+0.03552712373247306
+-0.02024178240253831
+-0.05550342087251621
+0.01694971400946622
+-0.1530092405940495
+-0.002658430793963777
+-0.235730838127155
+-0.0071149056088708
+0.1253314137315488
+0.0005399863279469825
+-0.1380203333289884
+-0.001206630992305791
+7.163318863933629e-06
+3.002026877049401e-06
+-1.112624696544152e-05
+-1.949102396703476e-06
+7.12257919835814e-05
+-2.284864457947211e-05
+-0.0001405582934616945
+1.619708191360634e-05
+-0.0001945888325526595
+0.0001801541075203301
+0.0003843086216420528
+-0.0001316702790943457
+-0.00010206574709142
+-0.0002011857078457213
+0.000213028030663253
+0.0001464044190751664
+5.734939118710026e-05
+3.142878807413062e-05
+-0.0001171475265944492
+-2.20543454660226e-05
+8.166787302119511e-06
+-2.54097773801797e-06
+-1.344839579265412e-05
+2.717362500530897e-06
+4.273084856605291e-06
+7.29953650339573e-07
+-7.638388029010789e-06
+-2.77838577424361e-07
+-3.177492613915696e-06
+-2.055566547241873e-06
+4.772281984117161e-06
+1.48397155694413e-06
+-2.634196402212303e-05
+-1.652009995728228e-06
+4.713457656416966e-05
+-6.087469906823956e-07
+2.174126808858453e-05
+5.664458845417186e-06
+-3.851403274163644e-05
+-3.531038521733342e-06
+2.718056558704785e-05
+-4.746039005057053e-06
+-4.781675482469093e-05
+3.53212703673136e-06
+-2.624945710962282e-05
+-2.299608258305222e-06
+4.670374651012618e-05
+-5.498315065613833e-08
+-4.263002005794769e-06
+1.5511351562379e-06
+7.939719251480721e-06
+-1.800962577708023e-06
+4.646655050428155e-06
+1.098054308495786e-07
+-8.311978293668758e-06
+3.225946122300163e-07
+1.67842378739601e-06
+2.853579750695446e-07
+-2.915280818719917e-06
+-3.967015392282433e-08
+1.778452110351617e-06
+1.197649554449849e-07
+-3.234994835975148e-06
+8.30569873251606e-08
+4.001568306059583e-10
+-3.094425977985441e-10
+-2.760610311864728e-10
+1.773322954424359e-10
+3.774296584622344e-09
+-2.89140144459941e-09
+-2.595560080544727e-09
+1.709523022445615e-09
+1.114275444436097e-15
+9.635176925980333e-16
+7.301871461615236e-16
+1.001465542490163e-15
+-1.28794764100817e-10
+1.074131781282117e-10
+8.508303206743634e-11
+-5.006713438215335e-11
+-6.452663435913337e-07
+4.609113324911029e-07
+6.131570146578443e-07
+-4.31064790375688e-07
+-7.160194645809345e-07
+4.742497547773867e-07
+6.59258517818609e-07
+-4.869500824343352e-07
+-2.633774114845742e-08
+-3.097283328115995e-08
+-3.784358992790384e-09
+-2.823169357287574e-08
+2.74182993208975e-07
+-2.01959324181001e-07
+-2.649515348772518e-07
+1.794446657214816e-07
+-5.073419963180926e-07
+3.943766699802004e-07
+5.028298242487638e-07
+-3.339506056062101e-07
+-7.442798832226384e-07
+4.970760835174608e-07
+6.840345073325609e-07
+-5.047228999979263e-07
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t2.dat
new file mode 100644
index 00000000..239c234b
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t2.dat
@@ -0,0 +1,149 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 144
+# columns: 1
+2.480681191864212e-05
+1.590387893820379e-05
+-3.122754571731178e-05
+-1.019685645213465e-05
+-0.006059978321762796
+-0.002088541567823247
+0.01182602336674259
+0.001695869311563505
+-0.006366352990680886
+0.001491650045488764
+0.01295773074070959
+-0.001270656972465936
+3.42635066690911e-05
+-2.163390609862079e-05
+-4.393369786983311e-05
+1.403780078382321e-05
+-0.00768425871365516
+-0.0136383621404883
+-0.006780693159852524
+0.007397347414134428
+-0.01198003141790096
+0.01716502542339233
+-0.001579729750043733
+-0.01008425177101703
+0.03772927950772749
+0.02284167453657507
+-0.05477130752361825
+-0.01773869218464503
+0.0349923802962601
+-0.01964249785407803
+-0.05557870331467505
+0.01674942646262525
+-0.1529033137487832
+-0.003984427356212656
+-0.2356675432853522
+-0.01066868042525899
+0.1253314137315488
+0.0008099774139316924
+-0.1380171141409754
+-0.001809918620999147
+6.9708523622796e-06
+3.033385006376909e-06
+-1.064491882311937e-05
+-1.909394679132851e-06
+7.417668824437716e-05
+-2.089117461825717e-05
+-0.0001453776499250216
+1.477127782574437e-05
+-0.0002163053062768819
+0.000174476057961884
+0.0004242927036838289
+-0.0001274611881543066
+-7.748937461217435e-05
+-0.0002055500724871622
+0.0001674692153313199
+0.000149668089370877
+5.2974261780588e-05
+3.372236739670559e-05
+-0.0001099616916186259
+-2.371042582129949e-05
+8.468160035432205e-06
+-2.496559389487906e-06
+-1.421090222643134e-05
+2.984593481976207e-06
+4.28472393896713e-06
+7.495366166454128e-07
+-7.548460132676093e-06
+-2.850436203216883e-07
+-2.832325417180135e-06
+-2.109757096181716e-06
+3.962753967450319e-06
+1.500446738274998e-06
+-2.622920795396791e-05
+-2.054098363016064e-06
+4.738289833172284e-05
+-3.924092231095305e-07
+2.008238131641381e-05
+5.838058790535475e-06
+-3.601979391693519e-05
+-3.69618601307938e-06
+2.853987762776597e-05
+-4.549510707618466e-06
+-5.010370057941078e-05
+3.389403453810816e-06
+-2.589886798278853e-05
+-2.822906863265523e-06
+4.659518194074e-05
+2.114945906042624e-07
+-4.740593178943985e-06
+1.641186181055307e-06
+9.032635345234798e-06
+-1.944757174216267e-06
+4.67825635430928e-06
+1.829692639232525e-07
+-8.488629606783009e-06
+3.101559543772216e-07
+1.703051540236682e-06
+2.440038439470974e-07
+-2.931375211866831e-06
+-1.697297211820226e-08
+1.805591367952377e-06
+1.436174747943495e-07
+-3.326714831123736e-06
+4.217755337376733e-08
+4.011232840825199e-10
+-3.102292102262394e-10
+-2.766740023288618e-10
+1.777884818838602e-10
+4.401944955955771e-09
+-3.378293887219114e-09
+-3.046791174393306e-09
+2.002738246243462e-09
+1.113223351116872e-15
+9.635131398187657e-16
+7.32024419816506e-16
+1.001464655687467e-15
+-1.5915400940433e-10
+1.327512215478719e-10
+1.051065601845156e-10
+-6.189052699675482e-11
+-7.360627811142823e-07
+5.443710787575512e-07
+7.132391024575682e-07
+-4.889555455511688e-07
+-8.509128787347003e-07
+5.999824754118105e-07
+8.083181042076594e-07
+-5.72004180453749e-07
+-8.681858428892771e-08
+2.779853741647482e-08
+6.369527256177386e-08
+-6.518008139660133e-08
+3.20864831394021e-07
+-2.370827610780481e-07
+-3.107518662948148e-07
+2.10453825610666e-07
+-5.264403058403141e-07
+4.098857515722414e-07
+5.222977080087536e-07
+-3.464030130857194e-07
+-8.899937741555043e-07
+6.32268583975957e-07
+8.456772110165014e-07
+-5.972377982106631e-07
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t3.dat
new file mode 100644
index 00000000..2311fdef
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t3.dat
@@ -0,0 +1,149 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 144
+# columns: 1
+2.350199841649514e-05
+1.51105973964826e-05
+-2.947707313862308e-05
+-9.661825743993318e-06
+-0.005988377307866781
+-0.002169018066201891
+0.01160206756127879
+0.001751874361278707
+-0.006395157097706119
+0.0013738021540929
+0.0131058747512653
+-0.001184700444651773
+3.621350689880654e-05
+-2.282652871435025e-05
+-4.651771967900722e-05
+1.482100962828088e-05
+-0.006996230410858425
+-0.01305620012673912
+-0.007553597334447926
+0.00696874622661181
+-0.01271781703674531
+0.01775190268481903
+-0.0006202570238471417
+-0.01054794269322465
+0.03807721238815896
+0.02328334662643236
+-0.05455713583680217
+-0.01785521940111845
+0.0344257062006861
+-0.01901654493455408
+-0.0556291945603298
+0.01653460783884808
+-0.1527550897969121
+-0.005306550234537289
+-0.2355789645210835
+-0.01421803210955476
+0.1253314137315488
+0.001079966006358992
+-0.1380126073331126
+-0.002413172809613734
+6.770847245385484e-06
+3.047751697082342e-06
+-1.016854044797871e-05
+-1.867417289751799e-06
+7.696499311055729e-05
+-1.902485307602341e-05
+-0.0001498134092268193
+1.336732104589595e-05
+-0.000237381805648404
+0.0001686408543963892
+0.0004629868445449829
+-0.0001230359285474935
+-5.241538047895781e-05
+-0.0002095795541853557
+0.0001209482654892729
+0.0001526608971781252
+4.830293772854802e-05
+3.605216279530903e-05
+-0.0001022507131525165
+-2.542687541777687e-05
+8.764705842884218e-06
+-2.50311100837204e-06
+-1.502295318388319e-05
+3.206973430480008e-06
+4.330616278733498e-06
+7.346064261633393e-07
+-7.486877640658885e-06
+-2.549186380962351e-07
+-2.467288921324874e-06
+-2.134392721210558e-06
+3.13922782081493e-06
+1.49971500881468e-06
+-2.611320226435582e-05
+-2.365768752097638e-06
+4.752017567839775e-05
+-6.475074742983799e-08
+1.845191908600547e-05
+5.907579851014468e-06
+-3.345077278069663e-05
+-3.950562518942374e-06
+2.986796188280163e-05
+-4.326390038791356e-06
+-5.231080050666541e-05
+3.231929903037043e-06
+-2.551473590387339e-05
+-3.234297945491235e-06
+4.632873879927709e-05
+6.25084151159963e-07
+-5.231964489385216e-06
+1.720062561347774e-06
+1.018659628412295e-05
+-2.044234838090033e-06
+4.710818999454128e-06
+2.357342091800108e-07
+-8.656967581241159e-06
+2.68640638186727e-07
+1.684298338652155e-06
+2.37728053026257e-07
+-2.936148994187206e-06
+-1.53472252006991e-08
+1.827771874770902e-06
+1.872560837834332e-07
+-3.374833248859119e-06
+-7.06411274695742e-09
+4.01643143082521e-10
+-3.106687546790173e-10
+-2.769812013711459e-10
+1.780456597833661e-10
+2.463074328004256e-09
+-1.879778649240056e-09
+-1.718051681665431e-09
+1.138661858601589e-09
+1.112179387141172e-15
+9.635085669129078e-16
+7.338492299332728e-16
+1.001463747312874e-15
+-1.940883936305204e-10
+1.619269804244091e-10
+1.281339270029917e-10
+-7.548362923826294e-11
+-7.674458486380878e-07
+5.767286919400876e-07
+7.499140317546063e-07
+-5.080942988196474e-07
+-8.839762275269596e-07
+6.355024069544878e-07
+8.474494497558125e-07
+-5.915493801563413e-07
+-8.338098730785442e-08
+2.77658433811139e-08
+6.133901810177452e-08
+-6.189844389351303e-08
+3.680486446065969e-07
+-2.727074073484274e-07
+-3.572994723907499e-07
+2.418919036351309e-07
+-5.476762239735062e-07
+4.275867252436851e-07
+5.444732402035311e-07
+-3.603054618927018e-07
+-9.338495870251284e-07
+6.794003507922407e-07
+8.981142734754905e-07
+-6.23428994615154e-07
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t4.dat
new file mode 100644
index 00000000..062246c8
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t4.dat
@@ -0,0 +1,149 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 144
+# columns: 1
+2.224618293340396e-05
+1.434144252759932e-05
+-2.780666490717171e-05
+-9.146635622661691e-06
+-0.005911457956976778
+-0.002244060710275745
+0.01136950194648037
+0.001803623309600477
+-0.006417146291132689
+0.001250875835630243
+0.01324099849599581
+-0.001094555775991016
+3.826507432375059e-05
+-2.407345307173574e-05
+-4.92416677852295e-05
+1.564851454385608e-05
+-0.00631777355044209
+-0.01247737271237314
+-0.008299490729221787
+0.006546498076836745
+-0.01345996283959532
+0.01833661907682318
+0.0003651313191311074
+-0.01101506435704648
+0.03839503588056908
+0.0236993566313633
+-0.05432156734908928
+-0.0179584412638333
+0.03382694329004615
+-0.01836387126157711
+-0.05565445956668692
+0.01630512049677905
+-0.1525646420730514
+-0.00662351496800621
+-0.2354651357094129
+-0.01776149293674828
+0.1253314137315488
+0.001349951274090777
+-0.1380068129604913
+-0.003016382412886281
+6.565170245637174e-06
+3.047236841762091e-06
+-9.698468278139272e-06
+-1.822947729252595e-06
+7.957381102911293e-05
+-1.723236245866194e-05
+-0.0001538588086966128
+1.199477339489224e-05
+-0.0002577821711512843
+0.000162626185371199
+0.000500325078810673
+-0.0001184232250164888
+-2.688672093380591e-05
+-0.0002132651756245053
+7.354774863079454e-05
+0.0001553790637450924
+4.335709558056096e-05
+3.840914707460272e-05
+-9.401806780732554e-05
+-2.718168459741464e-05
+9.065621842759686e-06
+-2.545882021699896e-06
+-1.588093322903385e-05
+3.39077908780774e-06
+4.371474021169214e-06
+7.14836646733869e-07
+-7.439937993110771e-06
+-2.032089533753089e-07
+-2.096854297424285e-06
+-2.124997124147431e-06
+2.318519712662569e-06
+1.477067613051277e-06
+-2.600414471109506e-05
+-2.668750036030082e-06
+4.751343802600182e-05
+3.154847697256478e-07
+1.690702954374487e-05
+5.914809555280668e-06
+-3.081770715983171e-05
+-4.217686786898254e-06
+3.116134122009453e-05
+-4.078483008022604e-06
+-5.443211002355535e-05
+3.067249646907978e-06
+-2.515499455124263e-05
+-3.599220983949411e-06
+4.589116922446147e-05
+1.1016773999289e-06
+-5.716925313642516e-06
+1.758729781732711e-06
+1.136679689185466e-05
+-2.087671119261752e-06
+4.743012438145622e-06
+2.88005958406191e-07
+-8.804717284105131e-06
+2.064859212592718e-07
+1.608141789979299e-06
+2.766534997031843e-07
+-2.881024254337516e-06
+-6.64109734777025e-08
+1.851548101616077e-06
+2.313677944404026e-07
+-3.384599576270173e-06
+-4.971983939908073e-08
+4.017259539489777e-10
+-3.107686178659442e-10
+-2.769892097530095e-10
+1.781080537905634e-10
+-3.776613329780884e-10
+3.152773989876396e-10
+2.395641305272315e-10
+-1.354213878317463e-10
+1.111143786722505e-15
+9.635039775526388e-16
+7.35662863105567e-16
+1.001462844667831e-15
+-1.944205518337827e-10
+1.622751427784961e-10
+1.282652452708378e-10
+-7.563833444962848e-11
+-7.687618825128741e-07
+5.821662816891545e-07
+7.538260376352659e-07
+-5.078617284111246e-07
+-8.788913181568254e-07
+6.357178421599027e-07
+8.443848653688432e-07
+-5.868589813550686e-07
+-6.979566327353848e-08
+1.717969913038241e-08
+4.720085962951709e-08
+-5.256235928515987e-08
+4.169387150625173e-07
+-3.10035981523584e-07
+-4.053496808830236e-07
+2.740682289422417e-07
+-5.674264975057499e-07
+4.446756808701462e-07
+5.657091895038234e-07
+-3.732416849331695e-07
+-9.285916893734839e-07
+6.818766625790105e-07
+8.962840570649453e-07
+-6.179964949905716e-07
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t0.dat
new file mode 100644
index 00000000..a1d1ec37
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t0.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+0.1168748916418945
+0.05836185255343701
+0.1207197879199593
+-0.05532831057752801
+-0.1925509638273807
+-0.006334234258172602
+0.1253313438903165
+0.00109999695443589
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t1.dat
new file mode 100644
index 00000000..2a50d8b2
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t1.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+0.1149044241108874
+0.05808039857160729
+0.1223295762772874
+-0.05198524874796995
+-0.1924483431878547
+-0.01249023209023374
+0.1253313438903165
+0.002199928906717105
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t2.dat
new file mode 100644
index 00000000..11b61e6f
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t2.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+0.1129472756172172
+0.05777937741944458
+0.1236930875467798
+-0.04860341175419054
+-0.1922792148090441
+-0.01847051486835991
+0.1253313438903165
+0.003299731955507621
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t3.dat
new file mode 100644
index 00000000..3f4a506d
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t3.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+0.11100396437766
+0.05745966438050083
+0.1248159576896253
+-0.04519210947170434
+-0.1920451153194681
+-0.02427760389654312
+0.1253313438903165
+0.004399343350992554
diff --git a/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t4.dat
new file mode 100644
index 00000000..963fda89
--- /dev/null
+++ b/gold/generated-inputs/time_advance/fokkerplanck1_pitch_E_case2_sg_l2_d2_t4.dat
@@ -0,0 +1,13 @@
+# Created from matlab git hash 5b113ba64dceadce746223be59f9d5572723f7db
+# name: foo
+# type: matrix
+# rows: 8
+# columns: 1
+0.1090749824060101
+0.05712211215411938
+0.1257038624445272
+-0.04176021735899683
+-0.191747560898483
+-0.02991401919794937
+0.1253313438903165
+0.005498701436351021
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t0.dat
index 1ecef820..50468999 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t0.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t0.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 144
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t1.dat
index ce72c338..3216e39c 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t1.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 144
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t2.dat
index 04617067..13cbebaa 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t2.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 144
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t3.dat
index 8e2d0ee0..c70351dc 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t3.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t3.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 144
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t4.dat
index a9279d48..86fc3e23 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t4.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l2_3_d3_t4.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 144
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t0.dat
index d74aa34b..93b3aa59 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t0.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t0.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 180
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t1.dat
index 0393e30c..c1a0d2b4 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t1.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 180
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t2.dat
index 26c4ef2d..b3603fc7 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t2.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 180
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t3.dat
index 1f6ad5df..52c3c06b 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t3.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t3.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 180
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t4.dat
index 66659597..3ce5820e 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t4.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l3_d3_t4.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 180
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t0.dat
index 40c2761b..2f73222b 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t0.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t0.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 432
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t1.dat
index 52d2951d..c89dd0b1 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t1.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 432
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t2.dat
index c1d91f33..a44368d4 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t2.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 432
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t3.dat
index 50cded52..661e784c 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t3.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t3.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 432
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t4.dat
index 0deb3e8d..3f16ad40 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t4.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l4_d3_t4.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 432
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t0.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t0.dat
index 0addcfa7..32fdba21 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t0.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t0.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 1008
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t1.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t1.dat
index 14118a2f..0b9def33 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t1.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t1.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 1008
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t2.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t2.dat
index 4e28a49a..fc7d2859 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t2.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t2.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 1008
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t3.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t3.dat
index 9ca210b4..a6042d48 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t3.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t3.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 1008
diff --git a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t4.dat b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t4.dat
index b8a12065..d9776cdd 100644
--- a/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t4.dat
+++ b/gold/generated-inputs/time_advance/fokkerplanck2_complete_implicit_sg_l5_d3_t4.dat
@@ -1,4 +1,4 @@
-# Created from matlab git hash aaec71a692d4b986a1c1618d4589a40968233168
+# Created from matlab git hash a929c55dab9a3b448d174e77795d9ba5a019c172
 # name: foo
 # type: matrix
 # rows: 1008
diff --git a/gold/gold_adapt.m b/gold/gold_adapt.m
new file mode 100644
index 00000000..c2a8774e
--- /dev/null
+++ b/gold/gold_adapt.m
@@ -0,0 +1,160 @@
+% adaptivity functions
+data_dir = "generated-inputs/adapt/";
+out_format = strcat(data_dir, 'continuity1_l4_d3_');
+run_adapt(@continuity1,@fval_gen_1, out_format, ...
+    'lev',4,'deg',3,'grid_type','SG');
+out_format = strcat(data_dir, 'continuity2_l5_d2_');
+run_adapt(@continuity2,@fval_gen_zeroes, out_format, ...
+    'lev',5,'deg',2,'grid_type','SG');
+out_format = strcat(data_dir, 'continuity3_l4_d4_');
+run_adapt(@continuity3,@fval_gen_2, out_format, ...
+    'lev',4,'deg',4,'grid_type','SG');
+
+
+% initial condition adapt
+out_string = strcat(data_dir, 'diffusion2_l2_d3_initial.dat');
+run_initial(@diffusion2,out_string, ...
+     'lev',2,'deg',3,'grid_type','SG');
+out_string = strcat(data_dir, 'diffusion1_l3_d4_initial.dat');
+run_initial(@diffusion1,out_string, ...
+     'lev',3,'deg',4,'grid_type','SG');  
+ 
+function [x] = fval_gen_1(num_entries, elem_size)
+    x = zeros(num_entries, 1);
+    num_elems = num_entries/elem_size;
+    for i=1:num_elems-1
+        entry = (i*elem_size)+1;
+        if mod(i, 2) == 0
+            x(entry) = 0.5e-5; % should be coarsened
+        end
+        if mod(i, 3) == 0
+            x(entry) = 1e-3; % should be refined
+        end
+    end
+    x(num_entries-elem_size+1:num_entries) = 1.0;
+end
+
+function [x] = fval_gen_2(num_entries, elem_size)
+    x = zeros(num_entries, 1);
+    num_elems = num_entries/elem_size;
+    for i=1:num_elems-1
+        entry = (i*elem_size)+1;
+        if mod(i, 3) == 0
+            x(entry) = 1e-5; % should be coarsened
+            x(entry + elem_size) = 1e-5;
+        end
+        if mod(i, 5) == 0
+            x(entry) = 1; % should be refined
+            x(entry + elem_size) = 0.5;
+        end
+    end
+    x = x(1:num_entries);
+    x(num_entries-elem_size+1:num_entries) = 1.0;
+end
+
+function [x] = fval_gen_zeroes(num_entries, elem_size)
+    x = zeros(num_entries, 1);
+    x(num_entries-elem_size+1:num_entries) = 1.0;
+end
+
+function run_adapt(pde_handle, fval_gen, out_format, varargin)
+
+  opts = OPTS(varargin);  
+  opts.quiet = 1;
+  opts.adapt_threshold = 1e-4;
+  opts.max_lev_coeffs = 0;
+  
+  pde = pde_handle( opts );
+  lev_vec = get_lev_vec(pde);
+  num_dims = length(lev_vec);
+
+  [elements, elements_idx]    = hash_table_sparse_nD (lev_vec, ...
+                                          opts.max_lev, opts.grid_type);
+  hash_table.elements         = elements;
+  hash_table.elements_idx     = elements_idx;
+  
+  hash_table_orig = hash_table;
+  
+  elem_size = opts.deg^num_dims;
+  fval_size = numel(hash_table.elements_idx)*elem_size;
+  fval_orig = fval_gen(fval_size, elem_size);
+  fval = fval_orig;
+  write_octave_like_output(strcat(out_format,'orig.dat'), fval_orig);  
+  
+  % coarsen
+  coarsen = 1;
+  refine = 0;
+  [~,fval,hash_table,~,~,~,~,~,~,~,~,~] ...
+    = adapt(pde,opts,[],fval,hash_table_orig,[],[],[],[],[],coarsen,refine);
+  write_octave_like_output(strcat(out_format,'coarse.dat'), fval);  
+  [~, ~, cell_val] = find(hash_table.elements.pos_p1);
+  num_entries = size(cell_val,1) / num_dims; 
+  table = zeros(num_entries, num_dims * 2);
+  for j=1:num_entries
+     id = hash_table.elements_idx(j);
+     table(j, :) = horzcat(full(hash_table.elements.lev_p1(id,:)), ...
+         full(hash_table.elements.pos_p1(id,:))) - 1;
+  end
+  write_octave_like_output(strcat(out_format, 'coarse_table.dat'),table);
+        
+  
+  % refine
+  coarsen = 0;
+  refine = 1;
+  [~,fval,hash_table,~,~,~,~,~,~,~,~,~] ...
+    = adapt(pde,opts,[],fval_orig,hash_table_orig,[],[],[],[],[],coarsen,refine);
+  write_octave_like_output(strcat(out_format, 'refine.dat'), fval);  
+  [~, ~, cell_val] = find(hash_table.elements.pos_p1);
+  num_entries = size(cell_val,1) / num_dims; 
+  table = zeros(num_entries, num_dims * 2);
+  for j=1:num_entries
+     id = hash_table.elements_idx(j);
+     table(j, :) = horzcat(full(hash_table.elements.lev_p1(id,:)), ...
+         full(hash_table.elements.pos_p1(id,:))) - 1;
+  end
+  write_octave_like_output(strcat(out_format,'refine_table.dat'),table);
+end
+
+
+function run_initial(pde_handle, out_string, varargin)
+  opts = OPTS(varargin);  
+  opts.quiet = 1;
+  opts.adapt_threshold = 1e-4;
+  opts.max_lev_coeffs = 1;
+
+  pde = pde_handle( opts );
+  t = 0;
+  TD = 0;
+  pde = get_coeff_mats(pde,opts,t,TD,opts.use_oldcoeffmat);
+
+  lev_vec = get_lev_vec(pde);
+
+  [elements, elements_idx]    = hash_table_sparse_nD (lev_vec, ...
+                                          opts.max_lev, opts.grid_type);
+  hash_table.elements         = elements;
+  hash_table.elements_idx     = elements_idx;
+  
+  fval = initial_condition_vector(pde, opts, hash_table, t);
+
+  keep_adapting_initial_condition = true;
+  while keep_adapting_initial_condition
+      num_pre_adapt = numel(fval);
+      % first refine
+      [pde,fval_tmp,hash_table,~,~,~,~,~,~,~,~,~] ...
+                = adapt(pde,opts,[],fval,hash_table,[],[],[],[], ...
+                [],0,1);
+      if num_pre_adapt == numel(fval_tmp)
+          keep_adapting_initial_condition = false;
+      end
+      clear fval_tmp;
+      % reproject initial condition onto refined basis
+      fval = initial_condition_vector(pde, opts, hash_table, t);
+  end
+  % coarsen
+  [pde,~,hash_table,~,~,~,~,~,~,~,~,~] ...
+    = adapt(pde,opts,[],fval,hash_table,[],[],[],[], ...
+      [],1,0);
+  % reproject onto coarsend basis
+  fval = initial_condition_vector(pde, opts, hash_table, t);
+  write_octave_like_output(out_string,fval);
+end
diff --git a/gold/gold_coefficients.m b/gold/gold_coefficients.m
index f3ab9d76..01ef4a51 100644
--- a/gold/gold_coefficients.m
+++ b/gold/gold_coefficients.m
@@ -1,56 +1,59 @@
 % uniform level
+% note fp2 must be calculated with modified x domain [1,20] to avoid singularity problem
 levels = [3, 3];
-generate_data( fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'deg', 3 );
+generate_data( @fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'case', 4, 'deg', 3 );
 levels = [4, 4];
-generate_data( fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'lev', 4, 'deg', 4 );
+generate_data( @fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'case', 4, 'lev', 4, 'deg', 4 );
 levels = [2];
-generate_data( continuity1, levels, 'continuity1', 'deg', 2 );
+generate_data( @continuity1, levels, 'continuity1', 'deg', 2 );
 levels = [4, 4];
-generate_data( continuity2, levels, 'continuity2', 'deg', 3 );
+generate_data( @continuity2, levels, 'continuity2', 'deg', 3 );
 levels = [4, 4, 4];
-generate_data( continuity3, levels, 'continuity3', 'deg', 4 );
+generate_data( @continuity3, levels, 'continuity3', 'deg', 4 );
 levels = [2, 2, 2, 2, 2, 2];
-generate_data( continuity6, levels, 'continuity6', 'deg', 4 );
+generate_data( @continuity6, levels, 'continuity6', 'deg', 4 );
 levels = [5];
-generate_data( diffusion1, levels, 'diffusion1', 'deg', 6 );
+generate_data( @diffusion1, levels, 'diffusion1', 'deg', 6 );
 levels = [3, 3];
-generate_data( diffusion2, levels, 'diffusion2', 'deg', 5 );
+generate_data( @diffusion2, levels, 'diffusion2', 'deg', 5 );
 levels = [4];
-generate_data( fokkerplanck1_pitch_E(1), levels, 'fokkerplanck1_4p1a', 'deg', 3 );
+generate_data( @fokkerplanck1_pitch_E, levels, 'fokkerplanck1_4p1a', 'case', 1, 'deg', 3 );
+generate_data( @fokkerplanck1_pitch_E, levels, 'fokkerplanck1_pitch_E_case2', 'case', 2, 'deg', 3 );
 levels = [5];
-generate_data( fokkerplanck1_pitch_C, levels, 'fokkerplanck1_4p2', 'deg', 2 );
+generate_data( @fokkerplanck1_pitch_C, levels, 'fokkerplanck1_4p2', 'deg', 2 );
 levels = [2];
-generate_data( fokkerplanck1_4p3, levels, 'fokkerplanck1_4p3', 'deg', 5 );
+generate_data( @fokkerplanck1_pitch_R, levels, 'fokkerplanck1_4p3', 'deg', 5 );
 levels = [5];
-generate_data( fokkerplanck1_4p4, levels, 'fokkerplanck1_4p4', 'deg', 3 );
+generate_data( @fokkerplanck1_pitch_CE, levels, 'fokkerplanck1_4p4', 'deg', 3 );
 levels = [3];
-generate_data( fokkerplanck1_4p5, levels, 'fokkerplanck1_4p5', 'deg', 5 );
+generate_data( @fokkerplanck1_pitch_CER, levels, 'fokkerplanck1_4p5', 'deg', 5 );
 
 % non-uniform level
-levels = [2, 3];
-generate_data( fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'deg', 3 );
+% note fp2 must be calculated with modified x domain [1,20] to avoid singularity problem
+levels = [2, 310];
+generate_data( @fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'case', 4, 'deg', 3 );
 levels = [4, 2];
-generate_data( fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'lev', 4, 'deg', 4 );
+generate_data( @fokkerplanck2_complete, levels, 'fokkerplanck2_complete', 'case', 4, 'lev', 4, 'deg', 4 );
 levels = [4, 5];
-generate_data( continuity2, levels, 'continuity2', 'deg', 3 );
+generate_data( @continuity2, levels, 'continuity2', 'deg', 3 );
 levels = [2, 3, 2];
-generate_data( continuity3, levels, 'continuity3', 'deg', 4 );
+generate_data( @continuity3, levels, 'continuity3', 'deg', 4 );
 levels = [2, 3, 3, 3, 2, 4];
-generate_data( continuity6, levels, 'continuity6', 'deg', 4 );
+generate_data( @continuity6, levels, 'continuity6', 'deg', 4 );
 levels = [2, 3];
-generate_data( diffusion2, levels, 'diffusion2', 'deg', 5 );
+generate_data( @diffusion2, levels, 'diffusion2', 'deg', 5 );
 
-function generate_data(pde, lev_vec, pde_name, varargin)
+function generate_data(pde_handle, lev_vec, pde_name, varargin)
 coeff_dir = "generated-inputs/coefficients/";
 root = get_root_folder();
 [~,~] = mkdir ([root,'/gold/',char(coeff_dir)]);
 
-runtime_defaults
-
+opts = OPTS(varargin);  
+opts.quiet = 1;
 opts.use_oldcoeffmat = 0;
 opts.use_oldhash = 0;
 opts.max_lev_coeffs = 1;
-pde = check_pde(pde, opts);
+pde = pde_handle( opts );
 
 for i=1:length(pde.dimensions)
   pde.dimensions{i}.lev = lev_vec(i);
diff --git a/gold/gold_pde.m b/gold/gold_pde.m
index 21646d3e..c5f40c85 100644
--- a/gold/gold_pde.m
+++ b/gold/gold_pde.m
@@ -3,157 +3,69 @@
 root = get_root_folder();
 [stat,msg] = mkdir ([root,'/gold/',char(data_dir)]);
 
-out_format = strcat( data_dir, "diffusion_1_");
-run_pde(diffusion1, out_format, 4.2, 0, 'lev', 3, 'deg', 2, 'CFL', 1);
-
-out_format = strcat( data_dir, "advection_1_");
-run_pde(advection1, out_format, 4.2, 0, 'lev', 3, 'deg', 2, 'CFL', 1);
-
-out_format = strcat( data_dir, "fokkerplanck2_complete_" );
+t = 5;
 domain = [ 0.1, 0.2, 0.3, 0.4, 0.5 ];
-t = 0;
-%Captain
-run_pde( fokkerplanck2_complete, out_format, domain, t, 'lev', 5, 'deg', 4, 'CFL', 1 )
-
-% continuity 1
-out_format = strcat(data_dir, "continuity_1_");
-pde = continuity1;
-pde = check_pde(pde);
-pde.CFL = 1.0;
-dt = pde.set_dt(pde,pde.CFL);
-x = 1.1;
-y_init = pde.dimensions{1}.init_cond_fn(x);
-y_source0_x = pde.sources{1}{1}(x);
-y_source0_t = pde.sources{1}{2}(x);
-y_source1_x = pde.sources{2}{1}(x);
-y_source1_t = pde.sources{2}{2}(x);
-y_exact_x = pde.analytic_solutions_1D{1}(x);
-y_exact_time = pde.analytic_solutions_1D{2}(x);
-
-write_octave_like_output(strcat(out_format, 'dt.dat'), dt);
-write_octave_like_output(strcat(out_format, 'initial_dim0.dat'), y_init);
-write_octave_like_output(strcat(out_format, 'source0_dim0.dat'), y_source0_x);
-write_octave_like_output(strcat(out_format, 'source0_time.dat'), y_source0_t);
-write_octave_like_output(strcat(out_format, 'source1_dim0.dat'), y_source1_x);
-write_octave_like_output(strcat(out_format, 'source1_time.dat'), y_source1_t);
-write_octave_like_output(strcat(out_format, 'exact_dim0.dat'), y_exact_x);
-write_octave_like_output(strcat(out_format, 'exact_time.dat'), y_exact_time);
 
-% continuity 2
-out_format = strcat(data_dir, "continuity_2_");
-pde = continuity2;
-pde = check_pde(pde);
-x = 2.2;
-for d=1:length(pde.dimensions)
-  y_init = pde.dimensions{d}.init_cond_fn(x);
-  write_octave_like_output(strcat(out_format, sprintf('initial_dim%d.dat', d-1)), y_init);
-  y_exact = pde.analytic_solutions_1D{d}(x);
-  write_octave_like_output(strcat(out_format, sprintf('exact_dim%d.dat', d-1)), y_exact);
-end
-y_exact_time = pde.analytic_solutions_1D{length(pde.analytic_solutions_1D)}(x);
-write_octave_like_output(strcat(out_format, 'exact_time.dat'), y_exact_time);
+out_format = strcat( data_dir, "diffusion_1_");
+run_pde(@diffusion1, out_format, domain, t, 'lev', 3, 'deg', 2, 'CFL', 1);
 
-for s=1:length(pde.sources)
-  for d=1:length(pde.dimensions)
-    y_source = pde.sources{s}{d}(x);
-    write_octave_like_output(strcat(out_format, sprintf('source%d_dim%d.dat',s-1,d-1)), y_source);
-  y_source_t = pde.sources{s}{length(pde.sources{s})}(x);
-  write_octave_like_output(strcat(out_format, sprintf('source%d_time.dat',s-1)), y_source_t);
-  end
-end
-pde.CFL=1;
-dt = pde.set_dt(pde,pde.CFL);
-write_octave_like_output(strcat(out_format, 'dt.dat'), dt);
+out_format = strcat( data_dir, "diffusion_2_");
+run_pde(@diffusion2, out_format, domain, t, 'lev', 3, 'deg', 2, 'CFL', 1);
 
-% continuity 3
-out_format = strcat(data_dir, "continuity_3_");
-pde = continuity3;
-pde = check_pde(pde);
-pde.dimensions{1}.lev = 2;
-pde.dimensions{2}.lev = 2;
-pde.dimensions{3}.lev = 2;
-x = 3.3;
-for d=1:length(pde.dimensions)
-  y_init = pde.dimensions{d}.init_cond_fn(x);
-  write_octave_like_output(strcat(out_format, sprintf('initial_dim%d.dat', d-1)), y_init);
-  y_exact = pde.analytic_solutions_1D{d}(x);
-  write_octave_like_output(strcat(out_format, sprintf('exact_dim%d.dat', d-1)), y_exact);
-end
-y_exact_time = pde.analytic_solutions_1D{length(pde.analytic_solutions_1D)}(x);
-write_octave_like_output(strcat(out_format, 'exact_time.dat'), y_exact_time);
+out_format = strcat( data_dir, "advection_1_");
+run_pde(@advection1, out_format, domain, t, 'lev', 3, 'deg', 2, 'CFL', 1);
 
-for s=1:length(pde.sources)
-  for d=1:length(pde.dimensions)
-    y_source = pde.sources{s}{d}(x);
-    write_octave_like_output(strcat(out_format, sprintf('source%d_dim%d.dat',s-1,d-1)), y_source);
-  y_source_t = pde.sources{s}{length(pde.sources{s})}(x);
-  write_octave_like_output(strcat(out_format, sprintf('source%d_time.dat',s-1)), y_source_t);
-  end
-end
+% note fp2 must be calculated with modified x domain [1, 20] to avoid
+% singularity problem
+out_format = strcat( data_dir, "fokkerplanck2_complete_" );
+run_pde(@fokkerplanck2_complete, out_format, domain, t, 'case', 4, 'lev', 5, 'deg', 4);
 
-pde.CFL=1;
-dt = pde.set_dt(pde,pde.CFL);
-write_octave_like_output(strcat(out_format, 'dt.dat'), dt);
+out_format = strcat( data_dir, "continuity_1_" );
+run_pde(@continuity1, out_format, domain, t, 'lev', 2, 'deg', 2);
 
-% continuity 6
-out_format = strcat(data_dir, "continuity_6_");
-pde = check_pde(continuity6);
-x = 6.6;
-for d=1:length(pde.dimensions)
-  y_init = pde.dimensions{d}.init_cond_fn(x);
-  write_octave_like_output(strcat(out_format, sprintf('initial_dim%d.dat', d-1)), y_init);
-  y_exact = pde.analytic_solutions_1D{d}(x);
-  write_octave_like_output(strcat(out_format, sprintf('exact_dim%d.dat', d-1)), y_exact);
-end
-y_exact_time = pde.analytic_solutions_1D{length(pde.analytic_solutions_1D)}(x);
-write_octave_like_output(strcat(out_format, 'exact_time.dat'), y_exact_time);
+out_format = strcat( data_dir, "continuity2_" );
+run_pde(@continuity2, out_format, domain, t, 'lev', 5, 'deg', 4);
 
-for s=1:length(pde.sources)
-  for d=1:length(pde.dimensions)
-    y_source = pde.sources{s}{d}(x);
-    write_octave_like_output(strcat(out_format, sprintf('source%d_dim%d.dat',s-1,d-1)), y_source);
-  y_source_t = pde.sources{s}{length(pde.sources{s})}(x);
-  write_octave_like_output(strcat(out_format, sprintf('source%d_time.dat',s-1)), y_source_t);
-  end
-end
-pde.CFL=1;
-dt = pde.set_dt(pde,pde.CFL);
-write_octave_like_output(strcat(out_format, 'dt.dat'), dt);
+out_format = strcat( data_dir, "continuity_3_" );
+run_pde(@continuity3, out_format, domain, t, 'lev', 5, 'deg', 4);
 
-% fokkerplanck2_complete
-out_format = strcat(data_dir, "fokkerplanck2_complete_");
-pde = check_pde(fokkerplanck2_complete);
-x = 0.5;
-for d=1:length(pde.dimensions)
-  y_init = pde.dimensions{d}.init_cond_fn(x);
-  write_octave_like_output(strcat(out_format, sprintf('initial_dim%d.dat', d-1)), y_init);
-end
+out_format = strcat( data_dir, "continuity_6_" );
+run_pde(@continuity6, out_format, domain, t);
 
-pde.CFL=1;
-dt = pde.set_dt(pde,pde.CFL);
-write_octave_like_output(strcat(out_format, 'dt.dat'), dt);
 
-function run_pde(pde, out_format, x, t, varargin)
+function run_pde(pde_handle, out_format, x, t, varargin)
 
-  runtime_defaults;
-  pde = check_pde( pde, opts );
-  pde.CFL=1;
-  dt = pde.set_dt(pde,pde.CFL);
+  opts = OPTS(varargin);  
+  opts.quiet = 1;
+  opts.CFL = 1;
+  pde = pde_handle( opts );
+  dt = pde.set_dt(pde,opts.CFL);
+  
   write_octave_like_output(strcat(out_format, 'dt.dat'), dt);
+  
   for d=1:length(pde.dimensions)
-    y_init = pde.dimensions{d}.init_cond_fn(x, 0, t);
+    init_cond = pde.initial_conditions{1}{d};
+    y_init = init_cond(x, pde.params, 0);
     write_octave_like_output(strcat(out_format, sprintf('initial_dim%d.dat', d-1)), y_init);
-    y_exact = pde.analytic_solutions_1D{d}(x, 0, 0);
-    write_octave_like_output(strcat(out_format, sprintf('exact_dim%d.dat', d-1)), y_exact);
+
+    if ~isempty(pde.solutions)
+        exact_sol = pde.solutions{1}{d};
+        y_exact = exact_sol(x, pde.params, t);
+        write_octave_like_output(strcat(out_format, sprintf('exact_dim%d.dat', d-1)), y_exact);
+    end
+  end
+  
+  if ~isempty(pde.solutions)
+    y_exact_time = pde.solutions{1}{length(pde.dimensions)+1}(t);
+    write_octave_like_output(strcat(out_format, 'exact_time.dat'), y_exact_time);
   end
-  y_exact_time = pde.analytic_solutions_1D{length(pde.analytic_solutions_1D)}(x);
-  write_octave_like_output(strcat(out_format, 'exact_time.dat'), y_exact_time);
+  
   for s=1:length(pde.sources)
     for d=1:length(pde.dimensions)
       y_source = pde.sources{s}{d}(x);
       write_octave_like_output(strcat(out_format, sprintf('source%d_dim%d.dat',s-1,d-1)), ...
                                y_source);
-      y_source_t = pde.sources{s}{length(pde.sources{s})}(x);
+      y_source_t = pde.sources{s}{length(pde.sources{s})}(t);
       write_octave_like_output(strcat(out_format, sprintf('source%d_time.dat',s-1)), y_source_t);
     end
   end
diff --git a/gold/gold_time_advance.m b/gold/gold_time_advance.m
index 893c626b..751e394d 100644
--- a/gold/gold_time_advance.m
+++ b/gold/gold_time_advance.m
@@ -6,161 +6,195 @@
 root = get_root_folder();
 [stat,msg] = mkdir ([root,'/gold/',char(data_dir)]);
 
+%% adaptive time advance testing
 
+out_format = strcat(data_dir,'fokkerplanck1_pitch_E_case2_ad_sg_l4_d4_t%d.dat');
+run_time_advance(@fokkerplanck1_pitch_E,out_format, ...
+    'CFL',0.01,'lev',4,'deg',4,'case', 2, 'grid_type','SG','timestep_method','RK3', 'adapt', true, ...
+    'adapt_initial_condition', true, 'adapt_threshold', 1e-4);
+
+out_format = strcat(data_dir,'fokkerplanck1_4p1a_ad_sg_l4_d4_t%d.dat');
+run_time_advance(@fokkerplanck1_pitch_E,out_format, ...
+    'CFL',0.01,'lev',4,'deg',4,'grid_type','SG','timestep_method','RK3', 'adapt', true, ...
+    'adapt_initial_condition', true, 'adapt_threshold', 1e-4);
+
+out_format = strcat(data_dir,'continuity2_ad_sg_l3_d4_t%d.dat');
+run_time_advance(@continuity2,out_format, ...
+    'CFL',0.01,'lev',3,'deg',4,'grid_type','SG','timestep_method','RK3', 'adapt', true, ...
+    'adapt_initial_condition', true, 'adapt_threshold', 1e-3);
+
+out_format = strcat(data_dir,'diffusion2_ad_sg_l3_d4_t%d.dat');
+run_time_advance(@diffusion2,out_format, ...
+    'CFL',0.01,'lev',3,'deg',4,'grid_type','SG','timestep_method','RK3', 'adapt', true, ...
+    'adapt_initial_condition', true, 'adapt_threshold', 0.5e-1);
+
+out_format = strcat(data_dir,'diffusion2_ad_implicit_sg_l3_d4_t%d.dat');
+run_time_advance(@diffusion2,out_format, ...
+    'CFL',0.01,'lev',3,'deg',4,'grid_type','SG','timestep_method','BE', 'adapt', true, ...
+    'adapt_initial_condition', true, 'adapt_threshold', 0.5e-1);
+
+%% non-adaptive
 
 %% uniform level, explicit
 
 % diffusion2 l2d2 RK3
 out_format = strcat(data_dir,'diffusion2_sg_l2_d2_t%d.dat');
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 % diffusion2 l3d3 RK3
 out_format = strcat(data_dir,'diffusion2_sg_l3_d3_t%d.dat');
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',3,'deg',3,'grid_type','SG','timestep_method','RK3');
 % diffusion2 l4d4 RK3
 out_format = strcat(data_dir,'diffusion2_sg_l4_d4_t%d.dat');
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',4,'deg',4,'grid_type','SG','timestep_method','RK3');
 
 % diffusion1 l2d2 RK3
 out_format = strcat(data_dir,'diffusion1_sg_l2_d2_t%d.dat');
-run_time_advance(diffusion1,out_format, ...
+run_time_advance(@diffusion1,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 % diffusion1 l3d3 RK3
 out_format = strcat(data_dir,'diffusion1_sg_l3_d3_t%d.dat');
-run_time_advance(diffusion1,out_format, ...
+run_time_advance(@diffusion1,out_format, ...
     'CFL',0.01,'lev',3,'deg',3,'grid_type','SG','timestep_method','RK3');
 % diffusion1 l4d4 RK3
 out_format = strcat(data_dir,'diffusion1_sg_l4_d4_t%d.dat');
-run_time_advance(diffusion1,out_format, ...
+run_time_advance(@diffusion1,out_format, ...
     'CFL',0.01,'lev',4,'deg',4,'grid_type','SG','timestep_method','RK3');
 
 % continuity1 sg l2d2
 out_format = strcat(data_dir, 'continuity1_sg_l2_d2_t%d.dat');
-run_time_advance(continuity1,out_format, ...
+run_time_advance(@continuity1,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 % continuity1 fg l2d2
 out_format = strcat(data_dir, 'continuity1_fg_l2_d2_t%d.dat');
-run_time_advance(continuity1,out_format, ...
+run_time_advance(@continuity1,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','FG','timestep_method','RK3');
 % continuity1 sg l4d3
 out_format = strcat(data_dir, 'continuity1_sg_l4_d3_t%d.dat');
-run_time_advance(continuity1,out_format, ...
+run_time_advance(@continuity1,out_format, ...
     'CFL',0.01,'lev',4,'deg',3,'grid_type','SG','timestep_method','RK3');
 
 % continuity2 sg l2d2
 out_format = strcat(data_dir, 'continuity2_sg_l2_d2_t%d.dat');
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 % continuity2 fg l2d2
 out_format = strcat(data_dir, 'continuity2_fg_l2_d2_t%d.dat');
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','FG','timestep_method','RK3');
 % continuity2 sg l4d3
 out_format = strcat(data_dir, 'continuity2_sg_l4_d3_t%d.dat');
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',4,'deg',3,'grid_type','SG','timestep_method','RK3');
 
 % continuity3 sg l2d2
 out_format = strcat(data_dir,'continuity3_sg_l2_d2_t%d.dat');
-run_time_advance(continuity3,out_format, ...
+run_time_advance(@continuity3,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 % continuity3 sg l4d3
 out_format = strcat(data_dir,'continuity3_sg_l4_d3_t%d.dat');
-run_time_advance(continuity3,out_format, ...
+run_time_advance(@continuity3,out_format, ...
     'CFL',0.01,'lev',4,'deg',3,'grid_type','SG','timestep_method','RK3');
 
 % continuity6 sg l2d2
 out_format = strcat(data_dir, 'continuity6_sg_l2_d2_t%d.dat');
-run_time_advance(continuity6,out_format, ...
+run_time_advance(@continuity6,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 % continuity6 sg l2d3
 out_format = strcat(data_dir, 'continuity6_sg_l2_d3_t%d.dat');
-run_time_advance(continuity6,out_format, ...
+run_time_advance(@continuity6,out_format, ...
     'CFL',0.01,'lev',2,'deg',3,'grid_type','SG','timestep_method','RK3');
 
 % fokkerplanck1_4p2 sg l2d2
 out_format = strcat(data_dir,'fokkerplanck1_4p2_sg_l2_d2_t%d.dat');
-run_time_advance(fokkerplanck1_pitch_C,out_format, ...
+run_time_advance(@fokkerplanck1_pitch_C,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
+
 % fokkerplanck1_4p2 fg l2d2
 out_format = strcat(data_dir,'fokkerplanck1_4p2_fg_l2_d2_t%d.dat');
-run_time_advance(fokkerplanck1_pitch_C,out_format, ...
+run_time_advance(@fokkerplanck1_pitch_C,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','FG','timestep_method','RK3');
 
 % fokkerplanck1_4p1a sg l2d2
 out_format = strcat(data_dir,'fokkerplanck1_4p1a_sg_l2_d2_t%d.dat');
-run_time_advance(fokkerplanck1_pitch_E(1),out_format, ...
+run_time_advance(@fokkerplanck1_pitch_E,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 
-% fokkerplanck1_4p3 sg l2d2
+% same, case 2
+out_format = strcat(data_dir,'fokkerplanck1_pitch_E_case2_sg_l2_d2_t%d.dat');
+run_time_advance(@fokkerplanck1_pitch_E,out_format, ...
+    'CFL',0.01,'case', 2, 'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
+
+%fokkerplanck1_4p3 sg l2d2
 out_format = strcat(data_dir,'fokkerplanck1_4p3_sg_l2_d2_t%d.dat');
-run_time_advance(fokkerplanck1_4p3,out_format, ...
+run_time_advance(@fokkerplanck1_pitch_R,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','RK3');
 
 
 %% uniform level, implicit
-
+% note fp2 must be calculated with modified x domain [1, 20] to avoid
+% singularity problem
 % fokkerplanck2_complete sg l3d3
 out_format = strcat(data_dir,'fokkerplanck2_complete_implicit_sg_l3_d3_t%d.dat');
 % any explicit timestep method will give diverging results
-run_time_advance(fokkerplanck2_complete,out_format, ...
-    'CFL',0.01,'lev',3,'deg',3,'grid_type','SG',...
+run_time_advance(@fokkerplanck2_complete,out_format, ...
+    'CFL',0.01,'lev',3,'deg',3,'grid_type','SG','case', 4,...
     'timestep_method', 'BE');
 
 out_format = strcat(data_dir,'fokkerplanck2_complete_implicit_sg_l4_d3_t%d.dat');
-run_time_advance(fokkerplanck2_complete,out_format, ...
-    'CFL',0.01,'lev',4,'deg',3,'grid_type','SG',...
+run_time_advance(@fokkerplanck2_complete,out_format, ...
+    'CFL',0.01,'lev',4,'deg',3,'grid_type','SG','case', 4,...
     'timestep_method', 'BE');
 
 out_format = strcat(data_dir,'fokkerplanck2_complete_implicit_sg_l5_d3_t%d.dat');
-run_time_advance(fokkerplanck2_complete,out_format, ...
-    'CFL',0.01,'lev',5,'deg',3,'grid_type','SG',...
+run_time_advance(@fokkerplanck2_complete,out_format, ...
+    'CFL',0.01,'lev',5,'deg',3,'grid_type','SG','case', 4,...
     'timestep_method', 'BE');
 
 % continuity1 sg l2d2
 out_format = strcat(data_dir,'continuity1_implicit_l2_d2_t%d.dat');
-run_time_advance(continuity1,out_format, ...
+run_time_advance(@continuity1,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','BE');
 % continuity1 sg l4d3
 out_format = strcat(data_dir,'continuity1_implicit_l4_d3_t%d.dat');
-run_time_advance(continuity1,out_format, ...
+run_time_advance(@continuity1,out_format, ...
     'CFL',0.01,'lev',4,'deg',3,'grid_type','SG','timestep_method','BE');
 
 % continuity2 sg l2d2
 out_format = strcat(data_dir,'continuity2_implicit_l2_d2_t%d.dat');
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',2,'deg',2,'grid_type','SG','timestep_method','BE');
 % continuity2 sg l4d3
 out_format = strcat(data_dir,'continuity2_implicit_l4_d3_t%d.dat');
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',4,'deg',3,'grid_type','SG','timestep_method','BE');
 
 % diffusion1 l4d4 BE
 out_format = strcat(data_dir,'diffusion1_implicit_sg_l4_d4_t%d.dat');
-run_time_advance(diffusion1,out_format, ...
+run_time_advance(@diffusion1,out_format, ...
     'CFL',0.01,'lev',4,'deg',4,'grid_type','SG','timestep_method','BE');
 
 % diffusion 2 implicit
 out_format = strcat(data_dir,'diffusion2_implicit_sg_l3_d3_t%d.dat');
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',3,'deg',3,'grid_type','SG',...
     'timestep_method', 'BE');
 
 out_format = strcat(data_dir,'diffusion2_implicit_sg_l4_d3_t%d.dat');
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',4,'deg',3,'grid_type','SG',...
     'timestep_method', 'BE');
 
 out_format = strcat(data_dir,'diffusion2_implicit_sg_l5_d3_t%d.dat');
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',5,'deg',3,'grid_type','SG',...
     'timestep_method', 'BE');
 
 % advection1 l4d4 implicit BE
 out_format = strcat(data_dir,'advection1_implicit_sg_l4_d4_t%d.dat');
-run_time_advance(advection1,out_format, ...
+run_time_advance(@advection1,out_format, ...
     'CFL',0.01,'lev',4,'deg',4,'grid_type','SG','timestep_method','BE');
 
 
@@ -169,26 +203,26 @@
 % diffusion2 d2
 out_format = strcat(data_dir,'diffusion2');
 levels = [4, 5];
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',levels,'deg',2,'grid_type','SG','timestep_method','RK3');
 
 % continuity2 fg d3
 out_format = strcat(data_dir, 'continuity2');
 levels = [3, 4];
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',levels,'deg',3,'grid_type','FG','timestep_method','RK3');
 
 
 % continuity3 sg d4
 out_format = strcat(data_dir,'continuity3');
 levels = [3, 4, 2];
-run_time_advance(continuity3,out_format, ...
+run_time_advance(@continuity3,out_format, ...
     'CFL',0.01,'lev',levels,'deg',4,'grid_type','SG','timestep_method','RK3');
 
 % continuity6 sg d2
 out_format = strcat(data_dir, 'continuity6');
 levels = [2, 3, 2, 3, 3, 2];
-run_time_advance(continuity6,out_format, ...
+run_time_advance(@continuity6,out_format, ...
     'CFL',0.01,'lev',levels,'deg',2,'grid_type','SG','timestep_method','RK3');
 
 %% non-uniform level, implicit
@@ -196,46 +230,48 @@
 % diffusion2 sg d2
 out_format = strcat(data_dir,'diffusion2_implicit');
 levels = [4, 5];
-run_time_advance(diffusion2,out_format, ...
+run_time_advance(@diffusion2,out_format, ...
     'CFL',0.01,'lev',levels,'deg',2,'grid_type','SG','timestep_method','BE');
 
 % continuity2 fg d3
 out_format = strcat(data_dir, 'continuity2_implicit');
 levels = [3, 4];
-run_time_advance(continuity2,out_format, ...
+run_time_advance(@continuity2,out_format, ...
     'CFL',0.01,'lev',levels,'deg',3,'grid_type','FG','timestep_method','BE');
 
 % fokkerplanck2_complete sg d3
+% note fp2 must be calculated with modified x domain [1, 20] to avoid
+% singularity problem
 out_format = strcat(data_dir,'fokkerplanck2_complete_implicit');
 % any explicit timestep method will give diverging results
 levels = [2, 3];
-run_time_advance(fokkerplanck2_complete,out_format, ...
-    'CFL',0.01,'lev',levels,'deg',3,'grid_type','SG',...
+run_time_advance(@fokkerplanck2_complete,out_format, ...
+    'CFL',0.01,'lev',levels,'deg',3,'grid_type','SG','case', 4,...
     'timestep_method', 'BE');
 
+function run_time_advance(pde_handle, out_format, varargin)
 
-function run_time_advance(pde, out_format, varargin)
-
-  runtime_defaults
-    
-  pde = check_pde( pde, opts );
+  opts = OPTS(varargin);  
+  opts.quiet = 1;
+  pde = pde_handle( opts );
   dt = pde.set_dt( pde, opts.CFL );
   if length(pde.dimensions) > 3
       opts.max_lev = 4;
   end
   opts.max_lev_coeffs = 1;
+  lev_vec = get_lev_vec(pde);
   
   % non-uniform case
-  if ~(length(unique(opts.lev_vec)) == 1)
+  if ~(length(unique(lev_vec)) == 1)
       lev_string = "";
       for i=1:length(pde.dimensions)
-         lev_string = lev_string + int2str(opts.lev_vec(i)) + "_";
+         lev_string = lev_string + int2str(lev_vec(i)) + "_";
       end
       out_format = strcat(out_format, '_', lower(opts.grid_type),...
           '_l', lev_string, 'd', int2str(opts.deg), '_t%d.dat');
   end
   
-  [elements, elements_idx]    = hash_table_sparse_nD (opts.lev_vec, ...
+  [elements, elements_idx]    = hash_table_sparse_nD (lev_vec, ...
                                           opts.max_lev, opts.grid_type);
   hash_table.elements         = elements;
   hash_table.elements_idx     = elements_idx;
@@ -248,13 +284,81 @@ function run_time_advance(pde, out_format, varargin)
 
   A_data = global_matrix(pde,opts,hash_table);
 
-  Vmax = 0;
-  Emax = 0;
-  out = initial_condition_vector(pde,opts,hash_table,0);
+  fval = initial_condition_vector(pde,opts,hash_table,0);
 
+  
+  %% Check to see if initial resolution meets requested accuracy
+if opts.adapt
+    if opts.adapt_initial_condition        
+        keep_adapting_initial_condition = true;
+        while keep_adapting_initial_condition
+            num_pre_adapt = numel(fval);
+            % first refine
+            [pde,fval_tmp,hash_table,~,~,~,~,~,~,~,~,~] ...
+                = adapt(pde,opts,[],fval,hash_table,[],[],[],[], ...
+                [],0,1);
+            if num_pre_adapt == numel(fval_tmp)
+                keep_adapting_initial_condition = false;
+            end
+            clear fval_tmp;
+            % reproject initial condition onto refined basis
+            fval = initial_condition_vector(pde, opts, hash_table, t);
+        end
+        % coarsen
+        [pde,~,hash_table,A_data,~,~,~,~,~,~] ...
+            = adapt(pde,opts,[],fval,hash_table,[],[],[],[], ...
+            [],1,0);
+        % reproject onto coarsend basis
+        fval = initial_condition_vector(pde, opts, hash_table, t);
+    end
+end
+  
+  
   for i=0:4
-      time = i*dt;
-      out = time_advance(pde,opts,A_data,out,time,dt,opts.deg,hash_table,Vmax,Emax);
-      write_octave_like_output(sprintf(out_format,i), out);
+    t = i*dt;
+    % Coarsen Grid
+    if opts.adapt
+        [pde,fval,hash_table,A_data,~,~,~,~,~,~] ...
+            = adapt(pde,opts,[],fval,hash_table,[],[],[],[],[],1,0);
+    end
+    
+    needs_adapting = true;
+    while needs_adapting
+
+        
+        % construct the TD coeff_mats.
+        TD = 1;
+        pde = get_coeff_mats(pde,opts,t,TD);
+
+        
+        fval_unstepped = fval;
+        fval = time_advance(pde,opts,A_data,fval,t,dt,opts.deg,hash_table,[],[]);
+        
+        %%
+        % Refine Grid - determine which elements to add, but reset fval to
+        % fval_previous with those new elements added and time_advance
+        % again
+        if opts.adapt
+            
+            num_elements_0 = numel(fval);
+            
+            [pde,~,hash_table,A_data,~,~,~,~,~,~,fval_unstepped_adapted] ...
+                = adapt(pde,opts,[],fval,hash_table,[],[],[],[], ...
+                [],0,1,fval_unstepped);
+            
+            num_elements_adapted = numel(fval_unstepped_adapted);
+            
+            if num_elements_0 == num_elements_adapted
+                needs_adapting = false;
+                fval = time_advance(pde,opts,A_data,fval_unstepped_adapted,t,dt,opts.deg,hash_table,[],[]);
+            else
+                fval = fval_unstepped_adapted;
+            end
+        else
+            needs_adapting = false;
+        end
+        
+    end
+    write_octave_like_output(sprintf(out_format,i), fval);
   end
 end
diff --git a/initial_condition_vector_test.m b/initial_condition_vector_test.m
index d3e50837..b7bd1d0d 100644
--- a/initial_condition_vector_test.m
+++ b/initial_condition_vector_test.m
@@ -20,6 +20,8 @@ function sane_1D_function_test(testCase)
 pde.dimensions{1}.max = 2*pi;
 pde.dimensions{1}.init_cond_fn = @(x,p,t) my_func(x);
 
+pde = compute_dimension_mass_mat(opts,pde);
+
 [elements, elements_idx]    = hash_table_sparse_nD (pde.get_lev_vec, opts.max_lev, opts.grid_type);
 hash_table.elements         = elements;
 hash_table.elements_idx     = elements_idx;
diff --git a/matrix_plot_D.m b/matrix_plot_D.m
index 2d88836f..da82de6e 100755
--- a/matrix_plot_D.m
+++ b/matrix_plot_D.m
@@ -144,6 +144,7 @@
 
 if user_provided_nodes
     assert(numel(nodes_count)==numel(input_nodes));
+    assert(numel(Meval(:,1))==sum(nodes_count));
 end
 %%
 % Transform back to real space from wavelet space
diff --git a/md_eval_function.m b/md_eval_function.m
index 409db27f..cb459634 100644
--- a/md_eval_function.m
+++ b/md_eval_function.m
@@ -16,7 +16,9 @@
     for d=1:num_dims
         fList{d} = forward_wavelet_transform(deg,dims{d}.lev, ...
             dims{d}.min,dims{d}.max, ...
-            md_func{d},params, blocks, t);
+            md_func{d},dims{d}.moment_dV,params, blocks, t);
+        N = numel(fList{d});
+        fList{d} = dims{d}.mass_mat(1:N,1:N) \ fList{d}; 
     end
     
     time_multiplier = md_funcs{s}{num_dims+1}(t);
diff --git a/moment_integral_test.m b/moment_integral_test.m
index a0d973a9..963bcdb2 100644
--- a/moment_integral_test.m
+++ b/moment_integral_test.m
@@ -10,21 +10,34 @@ function test_moment_2D_spherical(testCase)
 
 num_dims = numel(pde.dimensions);
 
+v_th = 0.2;
+
     function ans = my_func_v(v)
-        v_th = 0.2;
         ans = exp(-v.^2./v_th^2);
     end
     function ans = my_func_z(z)
-        ans = z.*+1;
+        ans = z;
     end
 
 pde.dimensions{1}.min = 0;
 pde.dimensions{1}.max = 1;
-pde.dimensions{1}.jacobian = @(v,p,t) v.^2;
+
 
 pde.dimensions{2}.min = 0;
 pde.dimensions{2}.max = pi;
-pde.dimensions{2}.jacobian = @(z,p,t) sin(z);
+
+% with jacobian
+pde.dimensions{1}.jacobian = @(v,p,t) v;
+pde.dimensions{2}.jacobian = @(z,p,t) z.*0+1;
+
+
+
+
+
+
+
+
+
 
 % overwrite the initial conditions for this test
 
@@ -44,7 +57,8 @@ function test_moment_2D_spherical(testCase)
 
 t = 0;
 fval = initial_condition_vector(pde,opts,hash_table,t);
-fval_realspace = wavelet_to_realspace(pde,opts,Meval,fval,hash_table); 
+fval_realspace = wavelet_to_realspace(pde,opts,Meval,fval,hash_table);
+f = singleD_to_multiD(num_dims,fval_realspace,nodes);
 
 do_plot = 0;
 if do_plot
@@ -62,8 +76,8 @@ function test_moment_2D_spherical(testCase)
     end
 
 moment_func_nD = {@mass_func_v,@mass_func_z};
-mass = moment_integral(opts.lev, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions);
-mass_analytic = 0.0111367;
+mass = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1,2]);
+mass_analytic = 0.098696;
 diff1 = abs(mass-mass_analytic);
 verifyLessThan(testCase, diff1, 1e-6);
 
@@ -73,8 +87,8 @@ function test_moment_2D_spherical(testCase)
     end
 
 moment_func_nD = {@energy_func_v,@mass_func_z};
-energy = moment_integral(opts.lev, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions);
-energy_analytic = 0.000668199;
+energy = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1,2]);
+energy_analytic = 0.00394784;
 diff2 = abs(energy-energy_analytic);
 verifyLessThan(testCase, diff2, 1e-6);
 
@@ -87,9 +101,52 @@ function test_moment_2D_spherical(testCase)
     end
 
 moment_func_nD = {@random_func_v,@random_func_z};
-moment = moment_integral(opts.lev, opts.deg, coord, fval_realspace, moment_func_nD, pde.dimensions);
-moment_analytic = 0.00258567;
+moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1,2]);
+moment_analytic = 0.0194818;
 diff3 = abs(moment-moment_analytic);
 verifyLessThan(testCase, diff3, 1e-6);
 
+% check the 1D mass moment of a 2D function, i.e., give back a vector
+
+% with jacobian but over z only
+moment_func_nD = {@mass_func_v,@mass_func_z};
+moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[2]);
+moment_analytic_fn = @(v) 1/2*exp(-v.^2./v_th^2).*pi^2;
+moment_analytic = moment_analytic_fn(nodes{1});
+moment_analytic = reshape(moment_analytic,size(moment));
+diff5 = norm(moment-moment_analytic);
+plot(nodes{1},moment)
+hold on
+plot(nodes{1},moment_analytic,'o')
+hold off
+verifyLessThan(testCase, diff5, 2e-5);
+
+% with jacobian but over v only
+moment_func_nD = {@mass_func_v,@mass_func_z};
+moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[1]);
+moment_analytic_fn = @(z) 1/2 * (1-exp(-1/v_th^2))*v_th^2.*z;
+moment_analytic = moment_analytic_fn(nodes{2});
+moment_analytic = reshape(moment_analytic,size(moment));
+diff6 = norm(moment-moment_analytic);
+plot(nodes{2},moment)
+hold on
+plot(nodes{2},moment_analytic,'o')
+hold off
+verifyLessThan(testCase, diff6, 2e-5);
+
+% no jacobian and over z only
+pde.dimensions{1}.jacobian = @(v,p,t) v.*0+1;
+pde.dimensions{2}.jacobian = @(v,p,t) v.*0+1;
+moment_func_nD = {@mass_func_v,@mass_func_z};
+moment = moment_integral(opts.lev, opts.deg, f, moment_func_nD, pde.dimensions,nodes,[2]);
+moment_analytic_fn = @(v) 1/2*exp(-v.^2./v_th^2).*pi^2;
+moment_analytic = moment_analytic_fn(nodes{1});
+moment_analytic = reshape(moment_analytic,size(moment));
+diff4 = norm(moment-moment_analytic);
+plot(nodes{1},moment)
+hold on
+plot(nodes{1},moment_analytic,'o')
+hold off
+verifyLessThan(testCase, diff4, 2e-5);
+
 end
diff --git a/moment_integral_test.nb b/moment_integral_test.nb
new file mode 100644
index 00000000..366152e7
--- /dev/null
+++ b/moment_integral_test.nb
@@ -0,0 +1,835 @@
+(* Content-type: application/vnd.wolfram.mathematica *)
+
+(*** Wolfram Notebook File ***)
+(* http://www.wolfram.com/nb *)
+
+(* CreatedBy='Mathematica 12.1' *)
+
+(*CacheID: 234*)
+(* Internal cache information:
+NotebookFileLineBreakTest
+NotebookFileLineBreakTest
+NotebookDataPosition[       158,          7]
+NotebookDataLength[     41447,        827]
+NotebookOptionsPosition[     40079,        799]
+NotebookOutlinePosition[     40475,        815]
+CellTagsIndexPosition[     40432,        812]
+WindowFrame->Normal*)
+
+(* Beginning of Notebook Content *)
+Notebook[{
+Cell["\<\
+2D test case with no Jacobian, i.e., the line elements are simply 1\
+\>", "Text",
+ CellChangeTimes->{{3.8201063597653503`*^9, 
+  3.8201063830811033`*^9}},ExpressionUUID->"ac354e39-362c-431f-99c2-\
+dabdada26753"],
+
+Cell[CellGroupData[{
+
+Cell[BoxData[{
+ RowBox[{
+  RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"fv", "=", 
+   RowBox[{"Exp", "[", 
+    RowBox[{
+     RowBox[{"-", 
+      RowBox[{"v", "^", "2"}]}], "/", 
+     RowBox[{"vth", "^", "2"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"fz", "=", "z"}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"dlv", "=", "1"}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{
+   RowBox[{"dlz", "=", "1"}], ";"}], "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{"mass", " ", "over", " ", "z", " ", "only"}], 
+   "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{"FullSimplify", "[", 
+  RowBox[{"Integrate", "[", 
+   RowBox[{
+    RowBox[{"fv", " ", "fz", " ", "dlz"}], ",", 
+    RowBox[{"{", 
+     RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], 
+  "]"}], "\[IndentingNewLine]", 
+ RowBox[{"Plot", "[", 
+  RowBox[{
+   RowBox[{"%", "/.", 
+    RowBox[{"vth", "\[Rule]", "0.2"}]}], ",", 
+   RowBox[{"{", 
+    RowBox[{"v", ",", "0", ",", "1"}], "}"}]}], "]"}]}], "Input",
+ CellChangeTimes->{{3.8201040558266163`*^9, 3.820104062224266*^9}, 
+   3.820106350122504*^9, {3.820107460059595*^9, 3.8201074608143187`*^9}},
+ CellLabel->"In[1]:=",ExpressionUUID->"264c1e95-cb8e-4e5b-b114-b93a3aaecde8"],
+
+Cell[BoxData[
+ RowBox[{
+  FractionBox["1", "2"], " ", 
+  SuperscriptBox["\[ExponentialE]", 
+   RowBox[{"-", 
+    FractionBox[
+     SuperscriptBox["v", "2"], 
+     SuperscriptBox["vth", "2"]]}]], " ", 
+  SuperscriptBox["\[Pi]", "2"]}]], "Output",
+ CellChangeTimes->{3.820104065219328*^9, 3.820106386379868*^9, 
+  3.832239805124053*^9},
+ CellLabel->"Out[6]=",ExpressionUUID->"16c69378-4c74-4b03-8183-403420df722c"],
+
+Cell[BoxData[
+ GraphicsBox[{{{}, {}, 
+    TagBox[
+     {RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], Opacity[
+      1.], LineBox[CompressedData["
+1:eJwVl3k41N8Xx5HKLqaypHxRkpBEpOaeKbsoS1Kyli07IZSQJalokX1fkz1k
+KUKWZM2enRljxjCjskd+8/vnc5/Xc889533OuZ/73Cty29XAhomBgaGI/vn/
+qG1D+lFPNkJZanVtF2oxOGYVQbdJAXnQcZqoO0fnM6lxSWUCqrBU750iS2eC
+0NGg++JX4G9ZlL0InS93Dn1IFrgGO0aKhznofPT54ewd4ZuQbhz0eekzBrel
+fSfWStwcHrA+Ue+m83xIf5NVjBX8vmX3KZfOxtZrta8FrIF1Uv2QH52bVAQr
+vybZwonGq7bqdJYVw5YsC9+Fib7SJA46JzFZ5h3LdITIoIy6jk8YHMvM44zr
+4i4gOWTaEUbnmqnezq/X3KDjkUiLMp3d9Ky1TWPcwaT+bAGpBoMbP/VE5YWA
+J0iqhCM5Oken8tcfu+UF0secKZ3VGJw29/sLdUneEDv9J/QOnT9SOxRowr6Q
+NOoV+rAKg3MyN//wxMoP3KLVKTuVGJxoF03mv8wH0CdkjfOnc2Qhr4S++CMg
+HHepsfmIwakdzsoi2wVAJcV0qqcCg3vUkrCv4Vog9O8krSnQWf6s1IubMUEg
+zm24tViGwaUduBoWIRAC1pNJrgdKMbgHnbFN12tCoObQiqxeCQZ3PXSKSexW
+KIj6l5FCijE4jhX3gE9JYaDQfh2NFWJwPv3RPgvCTyFxQjDu0nsMzvD5+Meq
++qfwPNNSVDcPg5NRFV8JsYqA7o6QPP139H6WVbofznwG9o6cHzRzMDj9NyMO
+V8QjYXlxqIWajsFJXRbLE2yNBEHVDIO2NHq9dznNEe2iIOfkUXxyKgZnUf2v
+9Mu1l1DokHlQIRmDO3DipcyNmFdgo8Y7dygOgwtiKTv+VCAapOfiz3c8x+Ak
+NV6Ff3CLBvkTAvnizzC43lBX8mhrNCxiVST9ntL3zy6pfBnvt+Dt9NOcIwyD
+a9nOkunvjQErDq+B8Uf0fP/EKAg/jwebhNyys64YXMVprxhNfDwc9yveI+aM
+wZm7Ga65KyfAefuqpyyOGFzxInd1EykB7pyakvhii8EZkMIvOKglgf5SPMeo
+GQYXN+6nUvEvBVpOBD/t1sbgLgrdzJowSoW7Iw/+XtWk71cTxd0shanQfW65
+qU0Ngzuy4HunUDoNOGoU7+bhMDjXu2ePMYylQZ68oarAWQyO17r4XbZSBiws
+ODbXCmNwN26mFy/9yoJnbSpGp6i8ONroNbYMwWzgHrFo5qfw4sLMWWwMVbLh
+c+T32q05XlzZHVfBj9HZsBa0y7B8mhfH5YINfaCYA1LTVyxn+nlxzY9/muzx
+z4UIiR+pF2p4cXIFPHuEWN7DenSw404gL65NptmyU/Y9+MYmtIE/L86y1OfT
+o5vvQbjFeP8DX17ci4+TbtPv3wNHqpv/jDsvjlRfOJqjmw9HtMv/ed7mxaUM
+aJWeflMAzWedu/Mv8eLYd4JMNY4UQ3BDPbPfDg8u7q6xuZR6MUhfK+yQ/8uD
+O9ovZcnjUgyYjlkxyioPDuUN3RmtLYbZSzOR2lQeXHVeTEWlTAlY516t6x/j
+wS0aLny+3FUCMrtxrQLVPDijd7Ht9zg/wKrCFDbIhQd3TJ9K+vqsHPLl/thn
+de7D3e86B3HL1fD93WypQDgXjq+cZ4KR8QtQMCcn95my4z7OqHR0X2iE68++
+HFz7uhfX6JB86OZCE7yjPvtBxjLjVsSx3IXOrTBrwSbSc4ARx7SRv+/Qse/w
+nwWB1NT7F87uWH40LOoAjXOyfCeCVqEjRL6rRbIbHhlpa+6h/QJl7namVwrd
+cPR3PzFr7Be8i7dSvIXrhoWDo6x6339BcFFkGs2oG3SsyePt2XT7YZIHf1A3
+qAWwfblpRrc/mcznMNQNkVXfL3Z1LcEl8uOSPZd64KgAkVPamwbCLykbedQe
+6GoK6f7kToE6q4C8D396QObaFV0lIwqYn8Hc/LTeAyGFFjttShRIGlSu6mD6
+AS/4NKlSDBTgPxzhTTv4A54Ee3otRc0D73uJP/LwA9xuhlDulpFhd5PNwpeo
+HzCXP5PNyEYCytrkxIBsLwgoaW15LBPgo11Uo/bZXhg68jxdcJQAgUMo58v5
+Xhj4dfLOzwYCHKxMds5T74UQmZb9SVEEuOR9a+uhaS8s770prCBFgITlQYGj
+4b2Q+1SPr/AuHjR/dV7zmOyl59ONnFamAWPlrzRH6IUN5gv1+IlpmOiREjKd
+74Xj72f3uX+bBs+SZ3i1lV4QeuvypyNxGlJdtTwE2PugYjU/OFxlGlYXm6Lq
+z/bBTWHpWebYKcia//SdK7IPPOw+CQYnToBL7FUxhzd98IbaYXXPcwIUVfEP
+muP6wMr39GyE7gR8T2aTfpjZBw3nTqidYpiAX3o3o8hVfbC+3ETQthsHVLlq
+2ITvg6R2nevVF8bgZ/Dpcd9z/XC7mDOxa9cIZMg2KwygfnihECTnO/0TnMZv
+RMqq9sM5O4EDml9+AoNiIMxd6QeB6fu3DB78BPH5rvRr1v0w83VC6+DKMHjq
+OdmeiuoHf9Xfj9VpQ8B1OJdGIPSDytCT4ynbA4C7HjyOJ/dD6ES5Ue70AHhE
+WbTPUPthF1HMvbN5AAYZ+XOn1vtBw1LxP7fIAUghhpuPcQzAEo1LjlNkAGRK
+HDr75AfgTElgdfTlftBVkclvDBkA9eMYxisVvfDoIVt8w9MBMNvJ1uxK6oWS
+CmJYPd1PmMsqw92QXtgvkXq7Lm4ALpgHeS4a9sIYxz7BmoIBuO337ILs8g9w
+GvwVXto/AI68DkzPz/2A53crbNOODoKMZA7PsaJumMcVhrNLDoLsr9a9owHd
+oMGf/d771CDsipy2bdPvBqbWaKqO8iDgWWrjr6x2ge9RT++Nq4MgWbP/7srF
+LrCdlAszeDAIVwv1Xz3Fd8BFo5Js5t5BGLxus8/7yndIkXrX6jo0CMyNdqIj
+4t9ha1caeWRsEI60vwlz22mDqg9R0qVzg8Ag3hl2prQNZPa5VphtD4L1oRB5
+Tr42EGqXbv4oMQRX/ktZmqW0wioun2AfMARvPcMNiFXN8DmLkng/ZAj2bl/6
+6B3fDI9ZpAzDng4B2TIOL+3XDFw9BQ2Zb4Yg8eZNln0XmkHcoihlIncILtwf
+80ttaILr/qU3rvUMgf2Tq5fa+75CRXVlB4gMQ1xD4/otTCP4HV4PviI+DBWu
+TO0B6w2AC1I6b3ZyGOrHuf40jzdAh2Z1np/CMIT8WaqpetcAhKGasAqtYVjf
+3+Ygj2uA/au1uJMew2DgeO61rVc9eMo1lR/8Ogy777PExNFqwVb+v7RX34ZB
+2/4/p2N1tXDj7MNnHF3DkLWxc2jjeS2cV5a/zfRzGEzSgpvunawFpktZ3FTq
+MIQG89sUOn6GKP0Qh2bBnzBZFMa8sF4D791U//P0+AkNinvj76lWQZJHGjvt
+/k/IycKUXjpUBS88t1bv+v8E6i2fhSu/K8HNp7zTIvwnYOW+ZR9OrwTFwKMP
+Lqf8hNtKQ4LPGSuhKYp5UPT7TyghSb5x7qygx2l69kNkBEYIVEbDqDLoWWRe
+kDs+AprsmVIjzmVQL6WmEy01At3eqx1vdMog7X0zh7HiCIiotXgks5XB7ZyW
+F2M6I/BM+aD/rqcfgJj8LWru/ghEHQp4SYgshcXnHW+2O0cAJ/aLucCvGCba
+OZbN+0bg0ab4X0eVYuhi071WPzwCBnuVfgVxFENReOf+YPwItBf1HCpKLQK3
+kK63LBsjUBoRovy3rRCWH/TEYo6OQvTXaR8WmQL469CfeMJvFCoPWgfsOp0H
+186avZIJGAWlpxR89Z48KGAkhp0JGQWFxxapxWPvwDxuzR0bOQqMQ8PDxk/f
+QUOzoKZ+xiiYOr2OfT2bC0/+s1r2+T4K7737dJzycgAzuKjzTXAMHvomPYgz
+zQKndO9LncJjEFjXaZB5LguanHYUe4+OgbNwBAPhYBZ47+IRG5MZg00b8a+7
+ezPhp6z8Bu3SGJh1ukt/1c6E1Gd+2XyOY7DOgftGUsuAkxf3/rP9NAaDf4Ou
+7rVKg5L3+ceH68fAa4MRP3ExDeT36+lrtYzBvd0lRIpoGlyYi8s6+YMeL9CB
+Sbs9Fa68kLy8RByD1y6ufQdGU8Djp26cL+849IZ4Tn7lTIZq92i553fHIXvX
+cV+bT/GARpVMt13G4VvPwW/aT+OhUXU81MVzHDgpZ/3DjePhO5/4T72AcfDm
+4N5gW4mDsdrKgANvxyGFPc7rsHwcMLCNdqTUj0PNHctU5sYY0MgQsSvlm4C9
+GzHh5vR7pXwcl3iL0ASkckqmbf55A/9F/iWMiExAxT1gGex6A5u+A7eZpSaA
+ftjoaYW+gUL9p+bGuAn4ungllG/lNWAYfxlt20+AMCVckmnqFUxa1Ktq1UxA
+LfQ7azVEQYdR4S7zLxPg75uUtx4SBVWXExo9mibgT2V4/D6tKHit6IlL6pqA
+YYsDPD69kaDGLXGBNjMBBD4/Cmb+BeTXRZ15yz4JSUdmDVdPPof7hy1Ep00n
+gVMBTDRWw+G2nuz1MatJmDqshR1sCYcrwYwRQ7aTYJhJGaqMDQdxcuavTrdJ
+kFs7edpdORz6y0n1NSGT4HP4eGhR8BOQ1fGwiC6YhMuxAbbEo2FA8gtN0tia
+hJmwTjWm1GCYv37SPp1hChh9bbc2fYLBcgnDJLxrClKCRp4rGgbDZbFZBUGW
+KRjT/BzuxxIMok+fJO/jnQKrCJqkkPdj6LnW4bR9bArWFreX3M2CQGrBiH1I
+dwpc8qXuapQ9gqprOl8i9KYg2ZSsE+D+CFRqL91DhlNA/sBvdU72EZhEnhrN
+vjEFhSFsvrLF/vBUljXf884U7BZ9rcVT9hCInp+1eX2n4GXDc7afP/zAY/zD
+v+YHU2ByuXKqLdYPttXyPvg+moLGKEOGU+Z+sJ8vRnA6eAo2BaV/GCz4gkq1
+63xx5BTwqyitkTl9IW1bNEI3awrMo9S8smzug5StAGLMpcevK27zlbsPlV3c
+v8vzpoBaFt3zcccbulK3bgoVT8G7yId/rRO9Yfvi4AlK9RSkycTI+g95gUnY
+07bw7ingkP9PZ8vKEzDcSyxNm1PAY7XZ6fDJHXprI55obU/B6l8VPn/6O/O1
+07E93TtT8LvGcGLQ3R14v5vsGmGeBv/9uovmJ+gc2rxN45qG2AuGLmWJbrDv
+b8LvQ2LTUGJqRNoj6Ao9eQru6cemYVO9RfDdsAu8vNFDE5eYBhWnt2faYl2A
+++PuxdPS01CopBL2hM8FuNzd5jQUp+HAw1KGMSFn4JhTG7t3eRqYKmYsxJAj
+dLydMtnQnQYhnHedCbMjPFd98POR3jTglRZvMbc7AHtGyeBTo2kgrH3nz7/p
+AGxmh36kWtA5hagh+/AusPQtNbffm4ZXggcEHAfsgPlLYrFY0jSoXx/WdOuz
+hpELqpqTKdMgPmVKrsiwhuKahamE9GmQMzXht/WwBpOPWF7e3GnIFSxqY8JY
+Q2nhpCfDh2n4zGZuc/DmHTBPElMeb52GJRK17PeaFcgLdvTGfZ+Ghs9pmwGd
+VsAa5+l4rXMauHf3CzhmWkH5m+ak9t5pKLf/N2usZwXsz+x2qsenYUfFXvh+
+kSVU+eY3xfyZhrPnz70yXjWHyDVDM4PVaTjSK/s5oMAc7nhtrXBuTAMv4wBV
+5445vX66x0P/TUPPnRnBH71mYGNPe3qPdQZWLhoSb1WbAq/xmat6wjMQqv9i
+wyzTBBzlP/1kvTwDKsN7PTNnrkN9z0BBle4MnKIMnWYtuA4HnJcC7PRmAF/b
+qU/2ug5fso+JNxvNQP7YaP1+9uuA4XvpEWg5A9aG2QzbykbwacOafc1rBp7/
+M5JCJYawLyZgItuHvv7+xthgoCHYyCWUXnswA9l8urMj+obA7dht/CFwBgQ2
+ftwXWTGAO2PnspyfzcAJnlGzlzgDYP/ChSWkzUAuf6KZ0rweWN46se9N5gxo
+4ERu/NegBxVrKviLOTOQ6aZuaBunBxayvk9T82eAuY8kxaqpB2Xp+AGTjzMg
+q/Bu+ITxVbgVUuXyo30Ggqlevcp7dCFf63Za3eoMmCU2Ce+Z0AR5KREEGzPw
+r8x2MjtLE+q4pka//J2BYamAp42OmtDTZ8bXwICH9xrbuS5/NWDZ7GbkVzY8
+EBP1G7z/0wDkoffw2xE87GntwbsHqkHrNW5BLRE8qOm6XXW+ogZ6il2VbWJ4
+iGVuTxsUUoPbW5f/fJfAw4gigxutRhWehGk4dMrhwfIe+0ORLRXoSUA3etXx
+8E8f4/391SW46b+9YqCFhzEHLi5kewlmLD6/6buMhxBi7xne85dg+ahyd78e
+Hr4TRFl/zl4EgWIF9SETPBRuUvTa4SLc/iolP+aCB563a20JzDhYoQjuI8bg
+4ZqyrQ0h/jxEJ8+1JsXjAVfLsxxjcB7OXC0PMEzCQyvB6u8a+3lw/6BLq0/H
+g896pMKXQGVY9AnsSizAAy2fekvR4xzM7iY+12/Eg/ibUaGge4oQUvlBlaUZ
+D2J3/8bZnlWkjwFbda14iFFM2ovfOAtWHfxOUp14uKDprZ74+CyMv758ee8w
+HhL0IsrxCQowIFzKWruIB+Vegc2S2TPg+cO/4d4SHsKPc3yyKz0DmGBtX8k/
+eFDgzZxM8z8D+kQ8KXYdD04DEPWW7wx0Fhz85rGLAIVH5Krt9OWg+dzDMAkB
+AqC1IsbSUVmoMNTYFa1KgGozx/OtYVIQfrkqVEiDAF2sZbxxIAWmKidYsrUI
+UM5Y2MqzcRKYzrBzfrxCgAd5pnMbzifhCm/3weEbBPjESXHztJAEUs91SSFn
+Amjfj2MftpCAT99aC7JcCWCw30PnuagERNYrnZL2IIBbk7lC3+xxkC8RlEf3
+CVCc/2EA43IcgqImsJZBBLArcv96IVQcBK/Y6me9JUBo4M23Ap1HYVFtqE8q
+jgBrTJRft+OOQj1W83pFAgH6jXUCT1ofBVtpyVstqQTQWlMoVNgWgzIOqjUp
+jwDPXAskuBXEQKfdy0eqjgBU4oLxbI0IBGiGppYTCSChYS3KK3sEes3tTWXJ
+BPq9IIN7AX8YjnpdFiigEIA9AnvCP+4wfE/neZO5RIBlhmbLul2HYf/f5LDX
+mwQ4+emr0MuZQ/Cu8KOzG9cs3Nm3WnygXgA2v8ZLLuybhXzZTN2cRwKgO/Jw
+zg4zC6ZFrPEDWAH4vUfFyoJ/FqaFu5+y1fHDBcvua1dEZ8HKwbQsp5kPenhJ
+56XOzsJnfDzRZ+kAiJ5oX89Vovsb+bhXr+oAeEFRhdj5WXDkKnUrCTwAgk6e
+pw7hZiFQgvEoC+YAWDcziLFp0/lU5/wSdj+s3xdgI5nNwmiLp21qPi+IjGsP
+Z4bOwqKo6YBpLTdENJ4vNgqfhaAfC5XLd7jhd65U2N5ns2DmE+nuz84NjR5c
+8o4vZ6HM5XaXsRkXWLP0RsklzsKeEqoMlZ0T3p25qdFQMgvO7nzzma/ZYJ+A
+9pF7ZbOwRGTIk9dgA99/yitHP85CMlu90estVtBuE8oM/zQL38tllArusgLF
+fOrf1ZZZmLho7ymiywIyEXYfJ0Zn4UjDMUNTxT0Q43rjxcuJWYjVlXvYtbYb
+dq5pWV+anoX0uqp6atVu6BE+yZtDnIXDuoXhctjd4F5BdXb+Ra9XXot/jC4z
+lE95HdvaQ4RRjX7MzedMoKwYEi0gR4S7L8yamxb/ocHbAmeT5YlQVKbKuRD/
+D92LLBr6T5EITybrtRfV/6GC2WFBiQtEkPtaoeyVuY2OREunn1UnAr70F5eV
+7RZi+jVYaGhChKFcP3kyzyZKEXK6OmRKBI4dw+O13zfQeU3GXyYWRKB5+j25
+HLKBPFNPyt+2JoKKr47Oy411RNQNrHFzIULsp4c7TxbWUPv7E60vHhOh4AXR
+vuj3CrIfrLPnCSVC9dLTP8YfVxAz0zW2t0+IcEtcozbNbwWhm490k54ToWXn
+WQfr7hVUsrev730MEZSjX05yiSyjaOuHU63viRAtrzIS5/kbmR7p3mDsI4Lo
+1RGPnR0q4hLwqPg0QIQ9LtrN5hlU1IA54O41TARzXV5CpxoVibPeIpHGiTC9
+ZdTUHbWIaH+Ig90kIjygOLnwyC6gx23/ypL/EWH7ZPiIcCoZyTeluxozzsGf
+5oRaSX0ymqtTPcnDPAepKRr1AsxkpFMekRHCOgdaDOWnEpxI6EDqwVeO++eg
+65q095TGHHrnKeNyTnIOekVjw72OzSIT1x8n/kjNwRXVXbuzCQTE6eA5W3Bq
+Dhie+xW+ySIgD4sa0/8U5uCuggh/jjgBnddWv7wXNwdpA9PZNmfwqEvYXGLA
+aA5k3E+zRjtPo0BBRkLkjTlQj8g+3qw4jc4cyErVvDUHYWLd52OYplEc2/zB
+z5Z0/4zCJ3kSptDtFa/dmY5zMJAht+KRNolWvr+YcQui2+8/7fqpeAyNsQ/Y
+bwXPAauQepON6Rhq1BGiPQmbA+bjU/obrGPoZdf7vynP5kDtDq9Rr90okuxt
+3d/5dg7SN96ws8qMIPOfjBon3s9BoJW9V+jMEFIV1OosL5iDBGy5TH7SEDp5
+66UhrngOytbw3W+Nh9D62BFL43J6Pi1FD0u7B9HrqfO+oXV0PcKCL9q+DaCW
+Oa/86d454HTJnGoe60MFErWnnQfm4JneTOfljD705i5z1frQHIyTjjbct+9D
+lpTXTdzjc3DjQE9+zWov2qQWj2Pn5sAa9/3UZ8FedGqVzJ3wdw7WLAl3zgX0
+oIOKp2OO/ZsDNidlLaMrPWjrvo9QKQOJfj4Mb24d7kHfN/ac+LabBDkZ/C/6
+/LuR9bbYpVVuEmhzmMwJc3WhOGZzT4OjJEhT0bmRbd6O/t3hU/ghToI/S2rN
+MVztyPprz8rVEySQdqw97/DlO5J9rHJfV4YES28FKgrFvqNvOxJ+mkokkHXW
+v2Sz+g2tbf4JQDok0Dmd8y65sQWZmhTiaq+QwPKzukpyQAtqrLZlvKBPgqur
+TjduYVtQpM/Px+euk4BWx9DP9qkZia/Whcpb0vX9S7+zU9eErv96+kzSkwQ2
+/Q/VX881os96Kjp53iTgG/bJfVnciERLtjgkfElwUSbI+JRPI6K6uEYee0SC
+6o9ljersjSh04dqr/8JJ8ITl75sipQZUPiccezCJBAzWX/sXzb4gQY2fxm9T
+SNDvs1l9l+ELCsx5zb8/nQQKwt+E/mTWIR2b3Qk8OSSYzHUoE6XWIsLMfBJH
+CQlMfoZisyM/I8xERQZTEwlM/U0YfmxXo0gOf//KFhJA0Ud19bxqxHZe9YZT
+Gwm2ik/6NRtVI6a4Xs7BLhIYlEYLDJRWod/6NJ+8nySwjhvVxXtVop5miat6
+NHr93+iPSJysQDrLtBO7f5PA2PWW7+BsOfomWslcs0wCJvUbNRbp5ehLgFqN
+2CYJvtD0ijYFy1HRudvH1pjJQOqcGWPjL0PPCxP/JguS4aiDoLmbYiliGbs9
+aHCYDFW566OF/0pQCJtk6d7/yFA2eNovraUEPbCrsnU/RgbHDzS7pBslyEFk
+4IeqLBkIg1VYO9ZipPmW6x1FjQyX6pxLZdfyUdPXgcdpmmQwH9k+Y5mQj3C/
+k8yMLpPhL5c4Uw3KR4pXT2K+6JHhyMLMwYmI9/TzS/PR61tk4Ko2iAyVzUO7
+/YOunXMnw5yY6oB5UQ4q/7Ww8eUeGRofqUql2OUga9sbqereZFBlSjAsE8lB
+TVdPzRs+oNvPmJgYxWWjENHxAJdQMkjoTZYrRGUh5m9K+ZnxZKA+N/a3T89A
+5Rey9CSTyBD44vAw1TYDWZdyr5akkIHoLcp7XDoDNSUQcXWZZIh51fsv61M6
+CnaOHhwuJIPt/WNrKVNpiAmzxMjVSPfXv9Ve9yoFfXhyKze6iQxC2OVWhdMp
+6PZWi86hVjKcNxE37P+RjBpnk2MlOsjwvczG2+9gMnpcdVlaZZAMAqfw2ZyF
+iYjRPPeGzzwZUiWKp4I54lFJL++/fwv0/AxzbKmf45ClxqPMUBoZspeenbji
+EofqZY2or5fJUHNJfddMXywK3LUrpPAfXb+eJz/n+xjEkGdePMM7D3+L1TgP
+BUajloUhl9QD88C17rYgci4aPZfVlzHlnwc+fh0Fvj9vEF+VSuHA4XnI+w6/
+6+++QTKtEvnfJOaBVepUXp3Va2Q6+zunCM1DNJvziUXfl0j0hJOt48V5mKYZ
+3A3GvUQkp9ljEqrzIPbCbXR070t0b3koK11rHrp71sdfn45CEbtqM6KvzUNn
+wF7r3LAXqFrkSYqfwzzUZzCdwXlEoEc2DOaKzvMQNMH0O+BABFLN8z287DoP
+A2O7Xv+tfop6ZJ2SnL3mISGDoByz5ykigX6CZeA89L0i2cwXPkEHzQ/FqMfM
+w0LdsHL96VA0lh5ttCt+HmwtStaXiCEoY5bzQH3iPJzas3VONDkESTszRJ9L
+nwfNATZGX44QpPpw9pVUwTwQhmP3JK8+Rh4JxS94G+dhxKDNgX01EFVuJTxp
+bJqH6u/F2TM1gWjLPCzIo5XOa122jwMD0RMxM6/eDrqegA9KPFyBKKmAzez1
+0DxIicxgdKwfoeY6GynexXkgBfEWSyo9QGwi+uKNtHmIPWhVkjHsh/SCL/zn
+8XseZF7NZlr6+aERDcz+3rV54HcMeJvc4IuoPfV/XzFRYP0Obe2duQ/ixx9q
+5+GnQEunn31CtxcyU9vb3CBIgWnFaPvox14oI/d3nfthCszobizGnPVCUk5t
+H36IUgCLKerKTfdEF1e8E15JU8CPmKmYGHwPOeztvcujQoEb+ca12/fcUfHd
+2jsNahQwL2+/uqngjpbb35m5a1Jgy6kD27nuhgJeBuj/0KWA/7LixnygG4oW
+kD736gYFROLX/3kouKLak+EsPC4UMFSTfFJJcERn+/k6X7tR4LVK2XLuE0dU
+8jD31f57FIhovhbWctIRZXS2CPL7UGBMuREC7jugcNfd0sKPKcAmMZXlK3QX
+GZQ91peOoYCE3fLjiHhb1H6L92BxHAX+E4gv+6hri1SZM0ZkEynQZHM8coTJ
+FikaNdyRT6NAbPHyrm1XGyS0tuN1/j0F1pzwejeNrNGcsn+CVh0FLl0+NEbT
+uo0s8RwW7fUUkCIZaShz3EYjz5LEdL9S4Pj6isfVbivUMfapQO8bBWjIdLXb
+2Ap9eLRZZ9xLAbFQnXaCuyV62Hgfb0OkwMCuhn0pL83QisPed3MkCoTVsIrp
+SpkhF0ys010KBQiZ9g0ababIyvrjitMSBeI77di595oi9T0rez03KbBnQjfQ
+85UJ4tH2kHrMtQArtMAGpQljlNbAza7MswCG93JerIUaI9lzheRfmAVgP2Wq
+vyxjjK5IkHKsBBYgrnfJNibkOorYYy5y8Sh9XvzMyz3ICDF/1TrIoLwAf9Uo
+m7xEA/RGeW658sICZGT3SLakGiDRDyF9rrAAL8LzLviYGCBc+peXk6oLUKw7
+t6e9Vx/5Byiwf7m6AHfGA3rbu/TQ6nkRhkc2C9Ct9W5324wuCi2rm1CwX4Ce
+b9q2fzx00f6TprWLDgvARMZ1VDDrojOCsX5mbgsw6D0nsCClg9zWOVYuPFgA
+PrtVztAobUQuXyf/fbkAj8Jm7g/FaSAfqZhvZW8WYCbkzBFmnAZiyTqT6xiz
+ABcVPo97k9SR+BsX69FEej6MssFCWHV0250wUZOzAI/9P7QvLKuiMemePt/P
+C1DddiRgJeESSqXw+O/6sgDWWZKCEjcvodt5huIvGhaAwy6oDst/CZGPDvmk
+tSyAi8vmxT3xF9HqoYnDrT0LcImoI/4pC4d42Bbs9s8uwOvRfYHRTVjU3yrN
+kzK3AMmQXlllgkVxoa41x+cXYLn1uobO7wvoCOMfjvO0BfiVTeYvOnYBSa1v
+lFptLIDN9Mf44SRlpE7cu1XEuQgjUw5Go98UEWuWVrbSvkX4tDUX2XNPEXVY
+PbvSyLsImyr3o6nCishwnCt9gG8RnFNEdN4+OIss+w+ob4kswq3DiUqiOAX0
+oFHspdbZRXjimEhl+SuHUKDNuT6lRcAcW7zQ+VEOMaHcGdPzi1DmZcgSdE8O
+hVdLKrjhFkHirtK197TTKKbk9EiM9iJY5jDWFfyWRSUpcJRgvgj7TdY7yy7K
+oD9+f/ZaWdH9/6y682BQGp01zqWM31kEi7QO1o9O0ugTN3fZkP0i5Ah67XVP
+lkItgRMX2z0W4UvkiSYf7pNo9La/xYewRYCvQQI/T0ugI3Ba5dTTRbhekJT8
+bvQ4sjw0K17wbBFeV1tyZYUdR8Q+HWr2y0VIVmYZ45oSR0uqQv7xCYswHT/C
+opl2DO05/ikhsIiuP9Ixap+hGNLa5fpou2QR/AXfW41ziqHnk6K3/coWwdDs
+oWFSmyjiiYs44Vm1CJRCuUq8iigSYjWpsmtchBp5/WqcigiSo6wPXBlchOhm
+nUrpgSPIq7Wgun14EcQXYt+dtj2CqjItkzVH6f2xUWf7vH4YYU2/WV+aWoTC
+3iS4KnoYaXbG/lGYX4TEZgfh6bBDyKz4LM/hf4vg1KDxwvsVP/poss7Vw0AF
+YtOTYMxpfsS1p4YjeBcV2BbMxUV7+VC9KZaFzEKFr4VmxEf8fEiUTXWnHEOF
+K4Ec9ZkVB5Bfxe5tu4NUkOL8uq1seQD1WbZuCgpQ4X55YqMgxwEUUqm9GniE
+CjSf44VpdvsR0Vp/UecEFS79NrujIo1BaB+GsnOSCmogXJ04zYtiP/WTPshQ
+oZVUT+aL5UWavDcI/PJU0FtPrnPYzYvefzEfJSAqRLR1/dhN24dcBJ3aHl6j
+r88t9kKznKilWbr1lDFd79sb5GwXTiTsTmuauUkFJcm1sJ8bHKin1aNe04IK
+x99kCEYc4EByXr6V+x2o8ESkk+2GFRuK+O98RasTFXY7GQTarbMifPvWBz9X
+KswmxlzlfsWKokUDi6Y8qcB7r/MHdysLWusOyy4IoEKsbpCgrNpepPdAM9Pi
+MRUaRjfczUh70DtxtnTeUCrc1a7fs/J8DzLxf5HkE0GFh7xZ9roju9Fnyeg3
+qm+poOBOxu8LZUaBoelBY++pIMR+3SHqIBPivL9X26qQCizXX6P+XkaUYO/M
+SyymQu3xDhzPS0ZUdvlcJq2cCqU6RzdsOBkRkedHE9MXKpT7FG8dwjCgyykM
+LCf6qHD5fQfnWNQWdjjKtqdwgF6/8LiLZke3sNZBHXFyw1RQFqG6OtT8xT6y
+jjtxYZwKjEW6T3kpm9gSSdnLV+eo4BrgHMxkvoE9WGkR6fWXCmU5nSRC6Co2
+813z9c1tKrj0hAR+kF3FyiacFA5goMHSDi3209gKVst/rTh8Nw2qKzYeuiit
+YB+qRP1I5KbB4H8PWCa2/2Bnuuv2N4rRYLJ/Uken9hfWteHouLo4DTKMXwWN
++v7Cbn2IyG6XoMGs+/FmG8Vf2AMx188OSNMg3UkMmVUsYTVNqcYkRRr8vX9T
+lupDwxaSDidy6dCgpIIvcpFEwYYnh1pOXKHBZaEU7W13CtbaYPFYkT4NKiyR
+z/bWPFbo8+cSXWMahLReSSzmn8dGRN1qeX6brlcTbTPbkrC2ql+fmdrQgFU1
+/1bD9hz20oakvpQ9Dby0ImXkYuewG7c3R9ud6fMWzywPdBOx9mfjf7H50qBt
++fLFYwazWFUKQ+XIAxpoyOxvaV0lYIXT7B++f0SDA/apo+QkAnaQVWmvdggN
+dDRIZ6IX8Vi18UGhp1E0mOfw1BhNncGKhuzX3JtDA6mhVTsdlSnsP6WHnEPv
+aFDs9qXHfXMS+3MR35uTT4Nzf4/EJbhNYl8al5mpl9JARZPgWHFnArsjaXAv
+9DMN2m1+cXNZj2FHJquVjL7QIIccxXebPIr9GC3y72gjDZziM17Xuo1iXf4t
+hTe10uC8zgeru6Ej2LEfUSm7+mj0+0HhqdLmYWxV2NqdvgEa+MlF5JmaDGOj
+z1ucyBymgcjXioXupSHs5WyZ8ksTNBAWu2uwJDqErfHpbAsi00BgzrFQL3EA
+GyOtEKW/QIPfLXz57tgBrPtM0jURGg3eRCs4i073YyV0nCbrl+n94DC5IiDd
+j2Vm7M96uUYDNkX+SoOBPuxUxXkHy00a/f+f9WYK6MN+dsg8JbtNA96+Sg9R
+yT5srDD7ys4ODWLY3d4VDPZi/wd60AqO
+       "]]},
+     Annotation[#, "Charting`Private`Tag$5122#1"]& ]}, {}},
+  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
+  Axes->{True, True},
+  AxesLabel->{None, None},
+  AxesOrigin->{0, 0},
+  DisplayFunction->Identity,
+  Frame->{{False, False}, {False, False}},
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  ImagePadding->All,
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "DefaultMeshStyle" -> 
+    AbsolutePointSize[6], "ScalingFunctions" -> None, 
+    "CoordinatesToolOptions" -> {"DisplayFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& )}},
+  PlotRange->{{0, 1}, {0., 4.9348022005446275`}},
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.05], 
+     Scaled[0.05]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{3.820104065219328*^9, 3.820106386379868*^9, 
+  3.832239805240361*^9},
+ CellLabel->"Out[7]=",ExpressionUUID->"13dee3a7-0518-4a90-85af-c90bcfc85570"]
+}, Open  ]],
+
+Cell["\<\
+2D test case with a Jacobian for (r,th) pieces of spherical coordinates \
+\>", "Text",
+ CellChangeTimes->{{3.820106397208951*^9, 
+  3.820106423484147*^9}},ExpressionUUID->"28e7c6d9-c4d0-4eaa-99f3-\
+ea9c18096814"],
+
+Cell[CellGroupData[{
+
+Cell[BoxData[{
+ RowBox[{
+  RowBox[{"ClearAll", "[", "\"\<Global`*\>\"", "]"}], 
+  ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"fv", "=", 
+   RowBox[{"Exp", "[", 
+    RowBox[{
+     RowBox[{"-", 
+      RowBox[{"v", "^", "2"}]}], "/", 
+     RowBox[{"vth", "^", "2"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"fz", "=", "z"}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{"dlv", "=", "v"}], ";"}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{
+   RowBox[{"dlz", "=", "1"}], ";"}], "\[IndentingNewLine]", 
+  RowBox[{"(*", "mass", "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{
+   RowBox[{"Integrate", "[", 
+    RowBox[{
+     RowBox[{"fv", " ", "fz", " ", "dlv", " ", "dlz"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"v", ",", "0", ",", "1"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], "/.", 
+   RowBox[{"vth", "\[Rule]", "0.2"}]}], "\[IndentingNewLine]", 
+  RowBox[{"(*", "energy", "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{
+   RowBox[{"Integrate", "[", 
+    RowBox[{
+     RowBox[{
+      RowBox[{"v", "^", "2"}], " ", "fv", " ", "fz", " ", "dlv", " ", "dlz"}],
+      ",", 
+     RowBox[{"{", 
+      RowBox[{"v", ",", "0", ",", "1"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], "/.", 
+   RowBox[{"vth", "\[Rule]", "0.2"}]}], "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{"some", " ", "other", " ", "moment"}], 
+   "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{
+  RowBox[{
+   RowBox[{"Integrate", "[", 
+    RowBox[{
+     RowBox[{
+      RowBox[{"v", "^", "2"}], " ", 
+      RowBox[{"z", "^", "2"}], "fv", " ", "fz", " ", "dlv", " ", "dlz"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"v", ",", "0", ",", "1"}], "}"}], ",", 
+     RowBox[{"{", 
+      RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], "/.", 
+   RowBox[{"vth", "\[Rule]", "0.2"}]}], "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{"mass", " ", "over", " ", "v", " ", "only"}], "*)"}], 
+  "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{"FullSimplify", "[", 
+    RowBox[{"Integrate", "[", 
+     RowBox[{
+      RowBox[{"fv", " ", "fz", " ", "jacv"}], ",", 
+      RowBox[{"{", 
+       RowBox[{"v", ",", "0", ",", "1"}], "}"}]}], "]"}], "]"}], "*)"}], 
+  "\[IndentingNewLine]", 
+  RowBox[{"(*", 
+   RowBox[{"mass", " ", "over", " ", "z", " ", "only"}], 
+   "*)"}]}], "\[IndentingNewLine]", 
+ RowBox[{"FullSimplify", "[", 
+  RowBox[{"Integrate", "[", 
+   RowBox[{
+    RowBox[{"fv", " ", "fz", " ", "dlz"}], ",", 
+    RowBox[{"{", 
+     RowBox[{"z", ",", "0", ",", "Pi"}], "}"}]}], "]"}], 
+  "]"}], "\[IndentingNewLine]", 
+ RowBox[{"Plot", "[", 
+  RowBox[{
+   RowBox[{"%", "/.", 
+    RowBox[{"vth", "\[Rule]", "0.2"}]}], ",", 
+   RowBox[{"{", 
+    RowBox[{"v", ",", "0", ",", "1"}], "}"}]}], "]"}]}], "Input",
+ CellChangeTimes->{{3.8200845821028*^9, 3.8200846681156397`*^9}, {
+  3.8200847106626453`*^9, 3.820084710675849*^9}, {3.8201040510711517`*^9, 
+  3.820104053657056*^9}, {3.832245745910969*^9, 
+  3.832245746975935*^9}},ExpressionUUID->"f5620f83-0860-466a-9191-\
+b782b7776c59"],
+
+Cell[BoxData["0.09869604400952292`"], "Output",
+ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
+  3.8201064927683363`*^9},
+ CellLabel->
+  "Out[179]=",ExpressionUUID->"a3d649ab-8c26-4e4c-be3f-188751b91b53"],
+
+Cell[BoxData["0.003947841759010232`"], "Output",
+ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
+  3.820106492800343*^9},
+ CellLabel->
+  "Out[180]=",ExpressionUUID->"0ee4068a-819d-49e6-8b82-11414313ad10"],
+
+Cell[BoxData["0.019481818199765872`"], "Output",
+ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
+  3.820106492814596*^9},
+ CellLabel->
+  "Out[181]=",ExpressionUUID->"d3dc9ade-4385-430a-8f49-a23ffca0fa71"],
+
+Cell[BoxData[
+ RowBox[{
+  FractionBox["1", "2"], " ", 
+  SuperscriptBox["\[ExponentialE]", 
+   RowBox[{"-", 
+    FractionBox[
+     SuperscriptBox["v", "2"], 
+     SuperscriptBox["vth", "2"]]}]], " ", 
+  SuperscriptBox["\[Pi]", "2"], " ", "v"}]], "Output",
+ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
+  3.8201064928326197`*^9},
+ CellLabel->
+  "Out[182]=",ExpressionUUID->"a4033e92-5d44-4123-afbe-bdd0a1ddeaee"],
+
+Cell[BoxData[
+ GraphicsBox[{{{}, {}, 
+    TagBox[
+     {RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], Opacity[
+      1.], LineBox[CompressedData["
+1:eJwVl3c8Vf8fx42GJGVWKJll+5YKdT+virKjUCorSaWSVUhRQkalhCREirIT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+       "]]},
+     Annotation[#, "Charting`Private`Tag$89117#1"]& ]}, {}},
+  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
+  Axes->{True, True},
+  AxesLabel->{None, None},
+  AxesOrigin->{0, 0},
+  DisplayFunction->Identity,
+  Frame->{{False, False}, {False, False}},
+  FrameLabel->{{None, None}, {None, None}},
+  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
+  GridLines->{None, None},
+  GridLinesStyle->Directive[
+    GrayLevel[0.5, 0.4]],
+  ImagePadding->All,
+  Method->{
+   "DefaultBoundaryStyle" -> Automatic, 
+    "DefaultGraphicsInteraction" -> {
+     "Version" -> 1.2, "TrackMousePosition" -> {True, False}, 
+      "Effects" -> {
+       "Highlight" -> {"ratio" -> 2}, "HighlightPoint" -> {"ratio" -> 2}, 
+        "Droplines" -> {
+         "freeformCursorMode" -> True, 
+          "placement" -> {"x" -> "All", "y" -> "None"}}}}, "DefaultMeshStyle" -> 
+    AbsolutePointSize[6], "ScalingFunctions" -> None, 
+    "CoordinatesToolOptions" -> {"DisplayFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
+        (Identity[#]& )[
+         Part[#, 1]], 
+        (Identity[#]& )[
+         Part[#, 2]]}& )}},
+  PlotRange->{{0, 1}, {0., 0.4232894403224727}},
+  PlotRangeClipping->True,
+  PlotRangePadding->{{
+     Scaled[0.02], 
+     Scaled[0.02]}, {
+     Scaled[0.05], 
+     Scaled[0.05]}},
+  Ticks->{Automatic, Automatic}]], "Output",
+ CellChangeTimes->{3.8200846690468407`*^9, 3.8200847255124683`*^9, 
+  3.820106492860361*^9},
+ CellLabel->
+  "Out[183]=",ExpressionUUID->"2e306b38-5088-406d-ad1e-a2e6ce9a635a"]
+}, Open  ]]
+},
+WindowSize->{970, 1508},
+WindowMargins->{{166, Automatic}, {Automatic, 65}},
+FrontEndVersion->"12.1 for Mac OS X x86 (64-bit) (March 18, 2020)",
+StyleDefinitions->"Default.nb",
+ExpressionUUID->"c64daed6-5b23-4fa1-864c-e96580bc453c"
+]
+(* End of Notebook Content *)
+
+(* Internal cache information *)
+(*CellTagsOutline
+CellTagsIndex->{}
+*)
+(*CellTagsIndex
+CellTagsIndex->{}
+*)
+(*NotebookFileOutline
+Notebook[{
+Cell[558, 20, 221, 5, 35, "Text",ExpressionUUID->"ac354e39-362c-431f-99c2-dabdada26753"],
+Cell[CellGroupData[{
+Cell[804, 29, 1283, 36, 178, "Input",ExpressionUUID->"264c1e95-cb8e-4e5b-b114-b93a3aaecde8"],
+Cell[2090, 67, 412, 11, 57, "Output",ExpressionUUID->"16c69378-4c74-4b03-8183-403420df722c"],
+Cell[2505, 80, 16093, 283, 244, "Output",ExpressionUUID->"13dee3a7-0518-4a90-85af-c90bcfc85570"]
+}, Open  ]],
+Cell[18613, 366, 222, 5, 35, "Text",ExpressionUUID->"28e7c6d9-c4d0-4eaa-99f3-ea9c18096814"],
+Cell[CellGroupData[{
+Cell[18860, 375, 3089, 88, 346, "Input",ExpressionUUID->"f5620f83-0860-466a-9191-b782b7776c59"],
+Cell[21952, 465, 225, 4, 34, "Output",ExpressionUUID->"a3d649ab-8c26-4e4c-be3f-188751b91b53"],
+Cell[22180, 471, 224, 4, 34, "Output",ExpressionUUID->"0ee4068a-819d-49e6-8b82-11414313ad10"],
+Cell[22407, 477, 224, 4, 34, "Output",ExpressionUUID->"d3dc9ade-4385-430a-8f49-a23ffca0fa71"],
+Cell[22634, 483, 433, 12, 57, "Output",ExpressionUUID->"a4033e92-5d44-4123-afbe-bdd0a1ddeaee"],
+Cell[23070, 497, 16993, 299, 239, "Output",ExpressionUUID->"2e306b38-5088-406d-ad1e-a2e6ce9a635a"]
+}, Open  ]]
+}
+]
+*)
+
diff --git a/nodes.mat b/nodes.mat
deleted file mode 100644
index 5e68786a..00000000
Binary files a/nodes.mat and /dev/null differ
diff --git a/pdes/advection1.m b/pdes/advection1.m
index 4e99cc8c..4e084cc8 100644
--- a/pdes/advection1.m
+++ b/pdes/advection1.m
@@ -16,13 +16,17 @@
 
 %% Define dimensions
 
+
+
 dim_x = DIMENSION(0,pi);
+dim_x.moment_dV = @(x,p,t,d) 0*x+1;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
 %% Initial conditions
 ic_x = @(x,p,t) cos(x);
-ic1 = new_md_func(num_dims,{ic_x});
+ic_t = @(t,p) 0*t+1;
+ic1 = new_md_func(num_dims,{ic_x,ic_t});
 initial_conditions = {ic1};
 
 %% Define boundary conditions
@@ -45,10 +49,12 @@
 
 %% Define PDE terms
 % Here we have 1 term1, having only nDims=1 (x) operators.
+
+dV = @(x,p,t,dat) 0*x+1;
  
 % -2*df/dx
 g1 = @(x,p,t,dat) x.*0-2;
-pterm1 = GRAD(num_dims,g1,-1,'D','D', BCL_fList, BCR_fList);
+pterm1 = DIV(num_dims,g1,'',-1,'D','N', BCL_fList, '','',dV);
 
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x});
diff --git a/pdes/advection1_bidirectional_flow.m b/pdes/advection1_bidirectional_flow.m
index 353435f6..715134ec 100644
--- a/pdes/advection1_bidirectional_flow.m
+++ b/pdes/advection1_bidirectional_flow.m
@@ -12,6 +12,7 @@
 %% Define dimensions
 
 dim_x = DIMENSION(-pi,+pi);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -26,16 +27,13 @@
 ic1 = sol1;
 initial_conditions = {ic1};
 
-%% Define boundary conditions
-
-BCL = sol1;
-BCR = sol1;
-
 %% Define PDE terms
+
+dV = @(x,p,t,dat) 0*x+1;
  
 % -d/dx (x*f)
 g1 = @(x,p,t,dat) -x;
-pterm1 = GRAD(num_dims,g1,-1,'D','D', BCL, BCR);
+pterm1 =  DIV(num_dims,g1,'',-1,'N','N','','','',dV);
 
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x});
diff --git a/pdes/advection1_reverse_flow.m b/pdes/advection1_reverse_flow.m
index 0575f146..10e10f2a 100644
--- a/pdes/advection1_reverse_flow.m
+++ b/pdes/advection1_reverse_flow.m
@@ -17,7 +17,7 @@
 %% Define dimensions
 
 dim_x = DIMENSION(0,pi);
-dim_x.init_cond_fn = @(x,p,t) cos(x);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 
 dimensions = {dim_x};
 num_dims = numel(dimensions);
@@ -47,9 +47,10 @@
 %% Define PDE terms
 % Here the term is df/dx, which is opposite the direction in advection1.m
 
-g1 = @(x,p,t,dat) x.*0 + 2;
-pterm = GRAD(num_dims,g1,-1,'D','D', BCL_fList, BCR_fList);
+dV = @(x,p,t,dat) 0*x+1;
 
+g1 = @(x,p,t,dat) x.*0 + 2;
+pterm =  DIV(num_dims,g1,'',-1,'N','D', '', BCR_fList,'',dV);
 term_x = SD_TERM({pterm});
 term1 = MD_TERM(num_dims, {term_x});
 
diff --git a/pdes/advection1_spherical.m b/pdes/advection1_spherical.m
index c4943234..f1946338 100644
--- a/pdes/advection1_spherical.m
+++ b/pdes/advection1_spherical.m
@@ -1,9 +1,9 @@
 function pde = advection1_spherical(opts)
 % 1D test case using continuity equation, i.e.,
 %
-% r^2 * df/dt == -d/dr(r^2 * v * r * f(r,t))
+% df/dt == -1/r^2*d/dr(r^2 * v * r * f(r,t))
 %
-% so this is just pure advection in spherical coordinates with flux=v*r
+% so this is just pure advection in spherical coordinates with flux=v*r*f
 %
 % f(r,0) == cos(r)
 %
@@ -14,14 +14,8 @@
 %
 % Run with
 %
-% asgard(@advection1_spherical,'timestep_method','BE','dt',0.001,'num_steps',20,'case',1)
+% asgard(@advection1_spherical,'timestep_method','BE','dt',0.001,'num_steps',20)
 %
-% case = 1 % the standard approach, i.e., no jacobian application
-%               (working but minor difference near p=0)
-% case = 2 % apply p^2 jacobian to LHS, volume, trace and BC evaluations using g_funcs.
-%               (does not seem to work?)
-% case = 3 % apply p^2 jacobian to LHS, volume, trace and BC evaluations using dim.jacobian.
-%               (does not seem to work?)
 
 %% Define paramaters
 
@@ -30,17 +24,7 @@
 %% Define dimensions
 
 dim_x = DIMENSION(0,2*pi);
-
-switch opts.case_
-    case 1 % no jacobian applied
-        dim_x.jacobian = @(x,p,t,d) x.*0+1;
-    case 2 % jacobian applied withing g_funcs
-        dim_x.jacobian = @(x,p,t,d) x.*0+1;
-    case 3 % jacobian applied within dim.jacobian
-        dim_x.jacobian = @(x,p,t,d) x.^2;
-    case 4 % jacobian applied within dim.jacobian
-        dim_x.jacobian = @(x,p,t,d) x.^2;
-end
+dim_x.moment_dV = @(x,p,t,dat) x.^2;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -56,48 +40,16 @@
 BCL = sol1;
 BCR = sol1;
 
-%% Define LHS PDE terms (only on the d/dt)
-switch opts.case_
-    case 1 % no jacobian applied
-        g1 = @(x,p,t,dat) x.^2;
-    case 2 % jacobian defined within g funcs (weak form before coordinate choice)
-        g1 = @(x,p,t,dat) x.^2;
-    case 3 % jacobian defined within dim.jacobian (weak form before coordinate choice)
-        g1 = @(x,p,t,dat) x.*0+1;
-    case 4 % weak form AFTER coordinate choice
-        g1 = @(x,p,t,dat) x.^2;
-end
-pterm1 = MASS(g1);
-LHS_term_x = SD_TERM({pterm1});
-LHS_term   = MD_TERM(num_dims,{LHS_term_x});
-LHS_terms = {LHS_term}; % still have to include this even if it is I to allow for the jacobian application
+%% Define PDE terms (all other non d/dt terms)
 
-%% Define RHS PDE terms (all other non d/dt terms)
-switch opts.case_
-    case 1 % no jacobian applied
-        % -d/dr (r^2 * v * r * f)
-        g1 = @(x,p,t,dat) -x.^2 .* p.v .* x;
-    case 2 % jacobian defined within g funcs
-        % -int(g*J dr) = -int(v*r * r^2 dr)
-        g1 = @(x,p,t,dat) -p.v .* x .* x.^2;
-    case 3 % jacobian defined within dim.jacobian
-        % -int(g*J dr) = -int(v*r * J dr)
-        g1 = @(x,p,t,dat) -p.v .* x;        
-end
+dV = @(x,p,t,dat) x.^2;
 
-switch opts.case_
-    case {1,2,3}
-        pterm1 = GRAD(num_dims,g1,-1,'D','N',BCL);
-        term1_x = SD_TERM({pterm1});
-        term1   = MD_TERM(num_dims,{term1_x});
-    case 4
-        g = @(x,p,t,d) x.*0-1; 
-        pterm1 = MASS(g);
-        g = @(x,p,t,d) x.^2 .* x .* p.v;
-        pterm2 = GRAD(num_dims,g,-1,'D','N',BCL);
-        term1_x = SD_TERM({pterm1,pterm2});
-        term1   = MD_TERM(num_dims,{term1_x});
-end
+g1 = @(x,p,t,dat) -p.v*x;
+pterm1 = DIV(num_dims,g1,'',-1,'D','N','','','',dV); 
+        %Note left BC does not matter since jacobian is zero there.
+        %Right BC is free since flow is going to the right
+term1_x = SD_TERM({pterm1});
+term1   = MD_TERM(num_dims,{term1_x});
 
 terms = {term1};
 
@@ -116,6 +68,6 @@
     end
 
 %% Construct PDE
-pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
 
 end
diff --git a/pdes/advection1_velocity.m b/pdes/advection1_velocity.m
index 976856f7..241733b3 100644
--- a/pdes/advection1_velocity.m
+++ b/pdes/advection1_velocity.m
@@ -22,6 +22,7 @@
 %% Define dimensions
 
 dim_v = DIMENSION(0.01,10^2);
+dim_v.moment_dV = @(x,p,t) x.^2;
 dim_v.init_cond_fn = @(v,p,t) soln(v,p,t);
 
 BCFunc_R = @(v,p,t) soln(v,p,t);
@@ -61,12 +62,12 @@
 % term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
 % q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3, BCL= N, BCR=N]
 
-g1 = @(v,p,t,dat) 1./v.^2;
-g2 = @(v,p,t,dat) (m_a*nu_s/(m_a + m_b))*v.^3;
+dV = @(x,p,t,dat) x.^2;
 
-pterm1 = MASS(g1);
-pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL_fList, BCR_fList);
-termV_s = SD_TERM({pterm1,pterm2});
+g1 = @(v,p,t,dat) (m_a*nu_s/(m_a + m_b))*v;
+
+pterm1  = DIV(num_dims,g1,'',-1,'N','D', '', BCR_fList,'',dV);
+termV_s = SD_TERM({pterm1});
 termV1   = MD_TERM(num_dims,{termV_s});
 
 terms = {termV1};
@@ -106,3 +107,4 @@
 pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
 
 end
+
diff --git a/pdes/continuity1.m b/pdes/continuity1.m
index e2e5ba32..1e7d6b54 100644
--- a/pdes/continuity1.m
+++ b/pdes/continuity1.m
@@ -6,16 +6,15 @@
 % Run with
 %
 % explicit
-% asgard(@continuity1)
 % asgard(@continuity1,'lev',4,'deg',3)
 %
 % implicit
 % asgard(@continuity1,'timestep_method','CN')
-% asgard(@continuity1,'timestep_method','CN','CFL',0.1)
 
 %% Define the dimensions
 
 dim_x = DIMENSION(-1,+1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -29,9 +28,7 @@
 
 %% Define the initial conditions
 
-ic_x = @(x,p,t) x.*0;
-ic1 = new_md_func(num_dims,{ic_x});
-initial_conditions = {ic1};
+initial_conditions = {sol1};
 
 %% Define the terms of the PDE
 %
@@ -40,8 +37,10 @@
 %% 
 % -df/dx
 
+dV = @(x,p,t,dat) 0*x+1;
+
 g1 = @(x,p,t,dat) x.*0-1;
-pterm1 = GRAD(num_dims,g1,0,'P','P');
+pterm1 = DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x});
@@ -63,13 +62,17 @@
 % Source 1
 s1x = @(x,p,t) cos(2*pi*x);
 s1t = @(t,p) cos(t);
-source1 = {s1x,s1t};
+source1 = new_md_func(num_dims,{s1x,s1t});
 
 %%
 % Source 2
 s2x = @(x,p,t) sin(2*pi*x);
 s2t = @(t,p) -2*pi*sin(t);
-source2 = {s2x,s2t};
+source2 = new_md_func(num_dims,{s2x,s2t});
+
+s3x = @(x,p,t) cos(1/2*pi*x);
+s3t = @(t,p) sin(2*pi*0.1*t);
+source3 = new_md_func(num_dims,{s3x,s3t});
 
 sources = {source1,source2};
 
diff --git a/pdes/continuity2.m b/pdes/continuity2.m
index 4e7f9b17..ec615c99 100644
--- a/pdes/continuity2.m
+++ b/pdes/continuity2.m
@@ -25,7 +25,9 @@
 % Here we setup a 2D problem (x,y)
 
 dim_x = DIMENSION(-1,+1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_y = DIMENSION(-2,+2);
+dim_y.moment_dV = @(y,p,t,dat) 0*y+1;
 dimensions = {dim_x,dim_y};
 num_dims = numel(dimensions);
 
@@ -37,15 +39,22 @@
 %
 % Here we have 2 terms, having only nDims=2 (x,y) operators.
 
+dV = @(x,p,t,dat) 0*x+1;
+
 %%
 % -df/dx which is 
 %
 % d/dx g1(x) f(x,y)          [grad,g1(x)=-1, BCL=P, BCR=P]
 
 g1 = @(x,p,t,dat) x*0-1;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term1_x = SD_TERM({pterm1});
-term1   = MD_TERM(num_dims,{term1_x,[]});
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV);
+term1_y = SD_TERM({pterm1});
+
+term1   = MD_TERM(num_dims,{term1_x,term1_y});
 
 %%
 % -df/dy which is
@@ -53,7 +62,7 @@
 % d/dy g1(y) f(x,y)          [grad,g1(y)=-1, BCL=P, BCR=P]
 
 g1 = @(y,p,t,dat) y*0-1;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term2_y = SD_TERM({pterm1});
 term2   = MD_TERM(num_dims,{[],term2_y});
 
diff --git a/pdes/continuity3.m b/pdes/continuity3.m
index 4a18af92..b8193988 100644
--- a/pdes/continuity3.m
+++ b/pdes/continuity3.m
@@ -23,33 +23,38 @@
 
 dim_x = DIMENSION(-1,+1);
 dim_x.name = 'x';
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_x.lev = 5;
 
 dim_y = DIMENSION(-2,+2);
 dim_y.name = 'y';
+dim_y.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_y.lev = 4;
 
 dim_z = DIMENSION(-3,+3);
 dim_z.name = 'z';
+dim_z.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_z.lev = 3;
 
 dimensions = {dim_x,dim_y,dim_z};
 num_dims = numel(dimensions);
 
 %% Initial conditions
-
-ic1 = new_md_func(num_dims); % set to all zero
+ic_x = @(x,p,t) x.*0;
+ic1 = new_md_func(num_dims,{ic_x,ic_x,ic_x}); % set to all zero
 initial_conditions = {ic1};
 
 %% Define the terms of the PDE
 %
 % Here we have 3 terms, having only nDims=3 (x,y,z) operators.
 
+dV = @(x,p,t,dat) 0*x+1;
+
 %%
 % -df/dx
 
 g1 = @(x,p,t,dat) x.*0-1;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x,[],[]});
 
@@ -57,7 +62,7 @@
 % -df/fy
 
 g1 = @(y,p,t,dat) y.*0-1;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term2_y = SD_TERM({pterm1});
 term2   = MD_TERM(num_dims,{[],term2_y,[]});
 
@@ -65,7 +70,7 @@
 % -df/dz
 
 g1 = @(z,p,t,dat) z*0-1;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term3_z = SD_TERM({pterm1});
 term3   = MD_TERM(num_dims,{[],[],term3_z});
 
@@ -144,3 +149,4 @@
 end
 
 
+
diff --git a/pdes/continuity6.m b/pdes/continuity6.m
index f4c9eec5..d5f6466b 100644
--- a/pdes/continuity6.m
+++ b/pdes/continuity6.m
@@ -26,25 +26,34 @@
 % Here we setup a 6D problem (x,y,z,vx,vy,vz)
 
 dim_x = DIMENSION(-1,+1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_y = DIMENSION(-2,+2);
+dim_y.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_z = DIMENSION(-3,+3);
+dim_z.moment_dV = @(x,p,t,dat) 0*x+1;
 
 dim_vx = DIMENSION(-10,+10);
+dim_vx.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_vy = DIMENSION(-20,+20);
+dim_vy.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_vz = DIMENSION(-30,+30);
+dim_vz.moment_dV = @(x,p,t,dat) 0*x+1;
 
 dimensions = {dim_x,dim_y,dim_z,dim_vx,dim_vy,dim_vz};
 num_dims = numel(dimensions);
 
 %% Initial conditions
 
-ic1 = new_md_func(num_dims); % all zero
+ic_x = @(x,p,t) x.*0;
+ic1 = new_md_func(num_dims,{ic_x,ic_x,ic_x,ic_x,ic_x,ic_x}); % set to all zero
 initial_conditions = {ic1};
 
 %% Define the terms of the PDE
 %
 % Here we have 6 terms, having only nDims=6 (x,y,z,vx,vy,vz) operators.
 
+dV = @(x,p,t,dat) 0*x+1;
+
 %%
 % -bx*df/dx
 
@@ -53,7 +62,7 @@
 % term2 = term_fill({term2_x,[],[],[],[],[]});
 
 g1 = @(x,p,t,dat) x*0-bx;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x,[],[],[],[],[]});
 
@@ -66,7 +75,7 @@
 % term3 = term_fill({[],term3_y,[],[],[],[]});
 
 g1 = @(y,p,t,dat) y*0-by;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term2_y = SD_TERM({pterm1});
 term2   = MD_TERM(num_dims,{[],term2_y,[],[],[],[]});
 
@@ -78,7 +87,7 @@
 % term4 = term_fill({[],[],term4_z,[],[],[]});
 
 g1 = @(z,p,t,dat) z*0-bz;
-pterm1  = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term3_z = SD_TERM({pterm1});
 term3   = MD_TERM(num_dims,{[],[],term3_z,[],[],[]});
 
@@ -90,7 +99,7 @@
 % term5 = term_fill({[],[],[],term5_vx,[],[]});
 
 g1 = @(x,p,t,dat) x*0-ax;
-pterm1   = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term4_vx = SD_TERM({pterm1});
 term4    = MD_TERM(num_dims,{[],[],[],term4_vx,[],[]});
 
@@ -102,7 +111,7 @@
 % term6 = term_fill({[],[],[],[],term6_vy,[]});
 
 g1 = @(y,p,t,dat) y*0-ay;
-pterm1   = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term5_vy = SD_TERM({pterm1});
 term5    = MD_TERM(num_dims,{[],[],[],[],term5_vy,[]});
 
@@ -114,7 +123,7 @@
 % term7 = term_fill({[],[],[],[],[],term7_vz});
 
 g1 = @(z,p,t,dat) z*0-az;
-pterm1   = GRAD(num_dims,g1,0,'P','P');
+pterm1  =  DIV(num_dims,g1,'',-1,'P','P','','','',dV);
 term6_vz = SD_TERM({pterm1});
 term6    = MD_TERM(num_dims,{[],[],[],[],[],term6_vz});
 
@@ -233,7 +242,6 @@
 soln_vy = @(vy,p,t) sin(vyarg*vy);
 soln_vz = @(vz,p,t) cos(vzarg*vz);
 soln_t = @(t)   sin(targ*t);
-
 soln1 = new_md_func(num_dims,{soln_x,soln_y,soln_z,soln_vx,soln_vy,soln_vz,soln_t});
 solutions = {soln1};
 
diff --git a/pdes/diffusion1.m b/pdes/diffusion1.m
index 7f82dc06..5dacf2a6 100644
--- a/pdes/diffusion1.m
+++ b/pdes/diffusion1.m
@@ -27,7 +27,7 @@
 % asgard(@diffusion1,'CFL',0.01);
 %
 % implicit
-% asgard(@diffusion1,'timestep_method','CN');
+% asgard(@diffusion1,'timestep_method','BE');
 %
 % Notes
 %
@@ -42,6 +42,7 @@
 % Here we setup a 1D problem (x,y)
 nu = pi/2; %coefficient set to be very small to allow for stability % DLG - WTF is this?
 soln_x = @(x,p,t) cos(nu*x);
+%soln_x = @(x,p,t) sin(nu*x);
 soln_t = @(t,p) exp(-2*nu^2*t);
 
 BCFunc = @(x,p,t) soln_x(x,p,t);
@@ -62,6 +63,7 @@
     };
 
 dim_x = DIMENSION(0,1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -79,21 +81,40 @@
 
 % term1
 %
-% eq1 :  df/dt   == d/dx g1(x) q(x,y)   [grad,g1(x)=1, BCL=N, BCR=D]
+% eq1 :  df/dt   == d/dx g1(x) q(x,y)   [div ,g1(x)=1, BCL=N, BCR=D]
 % eq2 :   q(x,y) == d/dx g2(x) f(x,y)   [grad,g2(x)=1, BCL=D, BCR=D]
 %
 % coeff_mat = mat1 * mat2
 
+dV = @(x,p,t,dat) 0*x+1;
+
 g1 = @(x,p,t,dat) x.*0+1;
 g2 = @(x,p,t,dat) x.*0+1;
 
-pterm1 = GRAD(num_dims,g1,+1,'N','N');
-pterm2 = GRAD(num_dims,g2,-1,'D','D',BCL_fList,BCR_fList);
+pterm1 =   DIV(num_dims,g1,'',-1,'N','N','','','',dV);
+pterm2 =  GRAD(num_dims,g2,'',+1,'D','D',BCL_fList,BCR_fList,'',dV);
 
 term1_x = SD_TERM({pterm1,pterm2});
 term1   = MD_TERM(num_dims,{term1_x});
 
-terms = {term1};
+%% Hack for interior penalty
+pen = 0;
+g3 = @(x,p,t,dat) 0.*x+pen;
+g4 = @(x,p,t,dat) 0.*x-pen;
+
+pterm1 = DIV(num_dims,g3,'',-1,'D','D','','','',dV);
+term2_x = SD_TERM({pterm1});
+term2 = MD_TERM(num_dims,{term2_x});
+
+pterm1 = DIV(num_dims,g4,'', 0,'D','D','','','',dV);
+term3_x = SD_TERM({pterm1});
+term3 = MD_TERM(num_dims,{term3_x});
+
+%%% With penalty
+terms = {term1,term2,term3};
+
+%%% Without penalty
+%terms = {term1};
 
 %% Define some parameters and add to pde object.
 %  These might be used within the various functions below.
@@ -105,8 +126,9 @@
 
 s1x = @(x,p,t) -nu^2*cos(nu*x);
 s1t = @(t,p) exp(-2*nu^2*t);
-source1 = {s1x, s1t};
+source1 = new_md_func(num_dims,{s1x, s1t});
 
+%sources = {};
 sources = {source1};
 
 %% Define the analytic solution (optional).
diff --git a/pdes/diffusion1_div.m b/pdes/diffusion1_div.m
deleted file mode 100644
index 16ca6805..00000000
--- a/pdes/diffusion1_div.m
+++ /dev/null
@@ -1,148 +0,0 @@
-function pde = diffusion1_div(opts)
-% Example PDE using the 1D Diffusion Equation. This example PDE is
-% time dependent (although not all the terms are time dependent). This
-% implies the need for an initial condition. 
-% PDE:
-% 
-% df/dt = d^2 f/dx^2
-%
-% Domain is [0,1]
-% Inhomogeneous Dirichlet boundary condition 
-% Code is expected to be added to the 1d Advection Equation 
-%
-% Diffusion terms are dealt with via LDG, i.e., splitting into two first
-% order equations:
-%
-% d^2 f / dx^2 becomes
-%
-% dq/dx with free (homogeneous Neumann BC)
-%
-% and
-%
-% q=df/dx with Dirichlet BCs specified by analytic solution
-%
-% Run with
-%
-% explicit
-% asgard(@diffusion1,'CFL',0.01);
-%
-% implicit
-% asgard(@diffusion1,'timestep_method','BE');
-%
-% Notes
-%
-% Louis: With small nu, stability is maintained for longer times
-%   asgard(@diffusion1,'lev',3,'deg',4,'timestep_method','BE', 'dt',0.05,'num_steps',20)
-% DLG : it seems like the k and nu are mixed up / together here? i.e., the
-% equation assumes nu = 1 since it is not present in g1 or g2, but nu is
-% specified as != 1 below?
-
-%% Define the dimensions
-% 
-% Here we setup a 1D problem (x,y)
-nu = pi/2; %coefficient set to be very small to allow for stability % DLG - WTF is this?
-soln_x = @(x,p,t) cos(nu*x);
-%soln_x = @(x,p,t) sin(nu*x);
-soln_t = @(t,p) exp(-2*nu^2*t);
-
-BCFunc = @(x,p,t) soln_x(x,p,t);
-BCFunc_t = @(t,p) soln_t(t,p);
-
-% Domain is (a,b)
-
-% The function is defined for the plane
-% x = a and x = b
-BCL_fList = { ...
-    @(x,p,t) BCFunc(x,p,t), ... % replace x by a
-    @(t,p) BCFunc_t(t,p)
-    };
-
-BCR_fList = { ...
-    @(x,p,t) BCFunc(x,p,t), ... % replace x by b
-    @(t,p) BCFunc_t(t,p)
-    };
-
-dim_x = DIMENSION(0,1);
-dimensions = {dim_x};
-num_dims = numel(dimensions);
-
-%% Initial conditions
-
-ic1 = new_md_func(num_dims,{soln_x,soln_t});
-initial_conditions = {ic1};
-
-%% Define the terms of the PDE
-%
-% Here we have 1 term, with each term having nDims (x and y) operators.
-
-%% 
-% Setup the d^2_dx^2 term
-
-% term1
-%
-% eq1 :  df/dt   == d/dx g1(x) q(x,y)   [div ,g1(x)=1, BCL=N, BCR=D]
-% eq2 :   q(x,y) == d/dx g2(x) f(x,y)   [grad,g2(x)=1, BCL=D, BCR=D]
-%
-% coeff_mat = mat1 * mat2
-
-g1 = @(x,p,t,dat) x.*0+1;
-g2 = @(x,p,t,dat) x.*0+1;
-
-pterm1 =  DIV(num_dims,g1,'',-1,'N','N');
-pterm2 =  GRAD(num_dims,g2,'',+1,'D','D',BCL_fList,BCR_fList);
-
-term1_x = SD_TERM({pterm1,pterm2});
-term1   = MD_TERM(num_dims,{term1_x});
-
-pen = 0;
-g3 = @(x,p,t,dat) 0.*x+pen;
-g4 = @(x,p,t,dat) 0.*x-pen;
-
-pterm1 = DIV(num_dims,g3,'',-1,'N','N',BCL_fList,BCR_fList);
-term2_x = SD_TERM({pterm1});
-term2 = MD_TERM(num_dims,{term2_x});
-
-pterm1 = DIV(num_dims,g4,'', 0,'N','N',BCL_fList,BCR_fList);
-term3_x = SD_TERM({pterm1});
-term3 = MD_TERM(num_dims,{term3_x});
-
-terms = {term1,term2,term3};
-
-%% Define some parameters and add to pde object.
-%  These might be used within the various functions below.
-
-params.parameter1 = 0;
-params.parameter2 = 1;
-
-%% Define sources
-
-s1x = @(x,p,t) -nu^2*cos(nu*x);
-s1t = @(t,p) exp(-2*nu^2*t);
-source1 = {s1x, s1t};
-
-%sources = {};
-sources = {source1};
-
-%% Define the analytic solution (optional).
-% This requires nDims+time function handles.
-
-soln1 = new_md_func(num_dims,{soln_x,soln_t});
-solutions = {soln1};
-
-    function dt=set_dt(pde,CFL)
-        
-        dims = pde.dimensions;
-        
-        % for Diffusion equation: dt = C * dx^2
-        
-        lev = dims{1}.lev;
-        dx = 1/2^lev;
-        dt = CFL*dx^2;
-        
-    end
-
-%% Construct PDE
-
-pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
-
-end
diff --git a/pdes/diffusion1_spherical.m b/pdes/diffusion1_spherical.m
index c307430f..a1feb833 100644
--- a/pdes/diffusion1_spherical.m
+++ b/pdes/diffusion1_spherical.m
@@ -2,7 +2,7 @@
 % Example of 1D diffusion in a non-cartesian coordinate system. This will
 % test the non-unit mass martix inversion within the LDG method. 
 % 
-% p^2 * df/dt == -d/dp(p^2 * df/dp)
+% df/dt == -1/p^2 d/dp(p^2 * df/dp)
 %
 % Run with
 %
@@ -13,7 +13,7 @@
 
 %% Define the dimensions
 dim_x = DIMENSION(0,1);
-dim_x.jacobian = @(x,p,t,d) x.^2;
+dim_x.moment_dV = @(x,p,t,d) x.^2;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -26,12 +26,7 @@
 initial_conditions = {soln1};
 
 %% Define the LHS terms (the d/dt)
-
-gL = @(x,p,t,dat) x.^2;
-ptermL = MASS(gL);
-termL_p = SD_TERM({ptermL});
-termL   = MD_TERM(num_dims,{termL_p});
-LHSterms = {termL};
+LHSterms = {};
 
 %% Define the RHS terms (everything except d/dt)
 
@@ -42,11 +37,12 @@
 %
 % coeff_mat = mat1 * mat2
 
-g1 = @(x,p,t,dat) -x.^2;
-g2 = @(x,p,t,dat) x.*0+1;
+dV = @(x,p,t,dat) x.^2;
+
+g1 = @(x,p,t,dat) x.*0+1;
 
-pterm1 = GRAD(num_dims,g1,+1,'D','N');
-pterm2 = GRAD(num_dims,g2,-1,'N','D');
+pterm1 =  DIV(num_dims,g1,'',+1,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g1,'',-1,'D','D',soln1,soln1,'',dV);
 
 term1_x = SD_TERM({pterm1,pterm2});
 term1   = MD_TERM(num_dims,{term1_x});
@@ -61,7 +57,7 @@
 
 %% Define sources
 
-s1x = @(x,p,t) exp(-x.^2).*(-6+4.*x.^2).*x.^2.*x.^2; % note the extra x^2 here is the jacobian
+s1x = @(x,p,t) -exp(-x.^2).*(-6+4.*x.^2); % note the extra x^2 here is the jacobian
 s1t = @(t,p) t.*0+1;
 source1 = {s1x, s1t};
 
diff --git a/pdes/diffusion2.m b/pdes/diffusion2.m
index 11699e0a..ba3c512f 100644
--- a/pdes/diffusion2.m
+++ b/pdes/diffusion2.m
@@ -30,8 +30,10 @@
 
 %% Define the dimensions
 
-dim_y = DIMENSION(0,1);
 dim_x = DIMENSION(0,1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
+dim_y = DIMENSION(0,1);
+dim_y.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x,dim_y};
 num_dims = numel(dimensions);
 
@@ -57,6 +59,8 @@
 %
 % Here we have 1 term, with each term having nDims (x and y) operators.
 
+dV = @(x,p,t,dat) 0*x+1;
+
 %% 
 % Setup the d^2_dx^2 term
 
@@ -70,11 +74,14 @@
 g1 = @(x,p,t,dat) x.*0+1;
 g2 = @(x,p,t,dat) x.*0+1;
 
-pterm1 = GRAD(num_dims,g1,+1,'N','N');
-pterm2 = GRAD(num_dims,g2,-1,'D','D',BCL,BCR);
-
+pterm1 =  DIV(num_dims,g1,'',+1,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',-1,'D','D',BCL,BCR,'',dV);
 term1_x = SD_TERM({pterm1,pterm2});
-term1   = MD_TERM(num_dims,{term1_x,[]});
+
+pterm1 = MASS(g1);
+term1_y = SD_TERM({pterm1,pterm1});
+
+term1   = MD_TERM(num_dims,{term1_x,term1_y});
 
 %% 
 % Setup the d^2_dy^2 term
@@ -89,11 +96,14 @@
 g1 = @(y,p,t,dat) y.*0+1;
 g2 = @(y,p,t,dat) y.*0+1;
 
-pterm1 = GRAD(num_dims,g1,+1,'N','N');
-pterm2 = GRAD(num_dims,g2,-1,'D','D',BCL,BCR);
+pterm1 = MASS(g1);
+term2_x = SD_TERM({pterm1,pterm1});
 
+pterm1 =  DIV(num_dims,g1,'',+1,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',-1,'D','D',BCL,BCR,'',dV);
 term2_y = SD_TERM({pterm1,pterm2});
-term2   = MD_TERM(num_dims,{[],term2_y});
+
+term2   = MD_TERM(num_dims,{term2_x,term2_y});
 
 terms = {term1, term2};
 
diff --git a/pdes/diffusion2_mixed.m b/pdes/diffusion2_mixed.m
new file mode 100644
index 00000000..66428fda
--- /dev/null
+++ b/pdes/diffusion2_mixed.m
@@ -0,0 +1,320 @@
+function pde = diffusion2_mixed(opts)
+% Example PDE using the 2D diffusion with anisotropic diffusion tensor. 
+% This example PDE is
+% time dependent (although not all the terms are time dependent). This
+% implies the need for an initial condition. 
+% PDE:
+% 
+% df/dt = div(B*B'\grad f)
+%
+% where
+%
+% D = [2 1;1 2];
+%
+% D = B*B' where B = sqrt(2)/2*[-1 sqrt(3);1 sqrt(3)];
+%
+% Domain is [0,1]x[0,1]
+% Dirichlet boundary condition 
+%
+% Diffusion terms are dealt with via LDG, i.e., splitting into two first
+% order equations:
+%
+% div(B*B'\grad f)
+%
+% df/dt = div(B*q) with free boundary BC
+%
+% and
+%
+% q=B'\grad f with Dirichlet BCs specified by analytic solution.
+%
+% Note the choice of mixed variable will perserve a symmetric positive semi
+% definite stiffness matrix.  
+%
+% Run with
+%
+% implicit
+% asgard(@diffusion2_mixed,'timestep_method','BE','dt',0.001,'num_steps',20)
+
+%% Define the dimensions
+
+dim_y = DIMENSION(0,1);
+dim_x = DIMENSION(0,1);
+dim_x.moment_dV = @(x,p,t,d) 0.*x+1;
+dim_y.moment_dV = @(x,p,t,d) 0.*x+1;
+dimensions = {dim_x,dim_y};
+num_dims = numel(dimensions);
+
+B = sqrt(2)/2*[-1 sqrt(3);1 sqrt(3)];
+%B = eye(2);
+
+%% Define the analytic solution (optional).
+
+soln_x = @(x,p,t) sin(pi*x);
+soln_y = @(y,p,t) sin(pi*y);
+soln_t = @(t,p) cos(t);
+soln1 = new_md_func(num_dims,{soln_x,soln_y,soln_t});
+
+solutions = {soln1};
+
+%% Define the boundary conditions
+
+BCL = soln1;
+BCR = soln1;
+
+%% Initial conditions
+
+initial_conditions = {soln1};
+
+%% Define the terms of the PDE
+%
+% Here we have 1 term, with each term having nDims (x and y) operators.
+
+%Surface jacobian matches volume jacobian
+dV = @(x,p,t,dat) 0*x+1;
+
+%Set local LF values for 
+LF_DIV = 0;
+LF_GRD = 0;
+
+%% term1
+
+g1 = @(x,p,t,dat) x.*0+B(1,1);
+g2 = @(x,p,t,dat) x.*0+B(1,1);
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = MASS(g2,[],[],dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term1  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term2
+
+g1 = @(x,p,t,dat) x.*0+B(1,1);
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = MASS(g2,[],[],dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+B(1,2);
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term2  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term3
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+B(1,1);
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = GRAD(num_dims,g2,'',LF_DIV,'D','D',BCL,BCR,'',dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+B(1,2);
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 =  DIV(num_dims,g1,'',LF_GRD,'N','N','','','',dV);
+pterm2 = MASS(g2,[],[],dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term3  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term4
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = MASS(g2,[],[],dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+B(1,2);
+g2 = @(x,p,t,dat) x.*0+B(1,2);
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term4  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term5
+
+g1 = @(x,p,t,dat) x.*0+B(2,1);
+g2 = @(x,p,t,dat) x.*0+B(2,1);
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = MASS(g2,[],[],dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term5  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term6
+
+g1 = @(x,p,t,dat) x.*0+B(2,1);
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = MASS(g2,[],[],dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+B(2,2);
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term6  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term7
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+B(2,1);
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+B(2,2);
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = MASS(g2,[],[],dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term7  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term8
+
+g1 = @(x,p,t,dat) x.*0+1;
+g2 = @(x,p,t,dat) x.*0+1;
+
+pterm1 = MASS(g1,[],[],dV);
+pterm2 = MASS(g2,[],[],dV);
+term_x = SD_TERM({pterm1,pterm2});
+
+g1 = @(x,p,t,dat) x.*0+B(2,2);
+g2 = @(x,p,t,dat) x.*0+B(2,2);
+
+pterm1 =  DIV(num_dims,g1,'',LF_DIV,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',LF_GRD,'D','D',BCL,BCR,'',dV);
+term_y = SD_TERM({pterm1,pterm2});
+
+term8  = MD_TERM(num_dims,{term_x,term_y});
+
+%% Penalty terms
+
+%% term9
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1 =  DIV(num_dims,g1,'',-1,'N','N','','','',dV);
+term_x = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1 = MASS(g1,[],[],dV);
+term_y = SD_TERM({pterm1});
+
+term9  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term10
+
+g1 = @(x,p,t,dat) x.*0-1;
+pterm1 =  DIV(num_dims,g1,'',0,'D','D','','','',dV);
+term_x = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1 = MASS(g1,[],[],dV);
+term_y = SD_TERM({pterm1});
+
+term10  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term11
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1 = MASS(g1,[],[],dV);
+term_x = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1 =  DIV(num_dims,g1,'',-1,'N','N','','','',dV);
+term_y = SD_TERM({pterm1});
+
+term11  = MD_TERM(num_dims,{term_x,term_y});
+
+%% term12
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1 = MASS(g1,[],[],dV);
+term_x = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*0-1;
+pterm1 =  DIV(num_dims,g1,'',0,'D','D','','','',dV);
+term_y = SD_TERM({pterm1});
+
+term12  = MD_TERM(num_dims,{term_x,term_y});
+
+%%%Without penalty
+terms = {term1, term2, term3, term4, term5, term6, term7, term8};
+
+%%%With penalty
+%terms = {term1, term2, term3, term4, term5, term6, term7, term8, ...
+%         term9, term10, term11, term12};
+
+%% Define some parameters and add to pde object.
+%  These might be used within the various functions below.
+
+params.parameter1 = 0;
+params.parameter2 = 1;
+
+%% Define sources
+
+sc_x = @(x,p,t,d) sin(pi*x);
+sc_y = @(x,p,t,d) sin(pi*x);
+sc_t = @(t,p) -sin(t);
+s1 = new_md_func(num_dims,{sc_x,sc_y,sc_t});
+
+sc_x = @(x,p,t,d) sin(pi*x);
+sc_y = @(x,p,t,d) sin(pi*x);
+sc_t = @(t,p) 4*pi^2*cos(t);
+s2 = new_md_func(num_dims,{sc_x,sc_y,sc_t});
+
+sc_x = @(x,p,t,d) cos(pi*x);
+sc_y = @(x,p,t,d) cos(pi*x);
+sc_t = @(t,p) -2*pi^2*cos(t);
+s3 = new_md_func(num_dims,{sc_x,sc_y,sc_t});
+
+sources = {s1,s2,s3};
+
+%% Define a function to set dt
+
+    function dt=set_dt(pde,CFL)
+        dims = pde.dimensions;      
+        % for Diffusion equation: dt = C * dx^2
+        lev = dims{1}.lev;
+        dx = 1/2^lev;
+        dt = CFL*dx^2;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
diff --git a/pdes/diffusion2_spherical.m b/pdes/diffusion2_spherical.m
new file mode 100644
index 00000000..1e7d878f
--- /dev/null
+++ b/pdes/diffusion2_spherical.m
@@ -0,0 +1,182 @@
+function pde = diffusion2_spherical(opts)
+
+% Test 2D LDG diffusion in spherical coordinates
+%
+% df/dt == div(grad f) in spherical cordinates
+%
+% (p,th) is a spherical coordinate (p,th,ph), so the div and grad look like 
+%
+% div[A] = 1/p^2 * d/dp * p^2[A_p] + 1/(p*sin(th)) d/dth(sin(th) A_th
+%
+%      where A = A_p \hat{p} + A_th \hat{th}
+%
+% grad[f] = df/dp \hat{p} + 1/r df/dth \hat{th}
+%
+% and the volument_element dV = p^2*sin(th)
+%
+% Run with
+%
+% asgard(@diffusion2_spherical,'timestep_method','BE','lev',3,'deg',4,'num_steps',50,'CFL',1.5)
+%
+% or 
+%
+% asgard(@diffusion2_spherical,'timestep_method','matrix_exponential','lev',2,'deg',4,'grid_type','SG','num_steps',1,'dt',3)
+%
+% Analytic solution: f(r,th,t) = exp(-t)*(sin(r)/r^2-cos(r)/r)*cos(th)
+%   using approprite Dirichlet or Neumann BCs
+
+%% Define some parameters and add to pde object.
+
+params.parameter1 = 0;
+
+%% Define the dimensions
+dV_p = @(x,p,t,d) x.^2;
+%dim_p = DIMENSION(0,4.49340945790906); %Gives zero dirichlet BCs
+dim_p = DIMENSION(0,pi);
+dim_p.moment_dV = dV_p;
+dim_th = DIMENSION(0,pi);
+dim_th.moment_dV = @(x,p,t,d) sin(x);
+dimensions = {dim_p,dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional).
+
+soln1 = new_md_func(num_dims,{@(x,p,t) soln_p(x,p,t),...
+                              @(x,p,t) soln_th(x,p,t),...
+                              @(t,p) exp(-t) });
+                          
+% Just f(p,th,t) = 1 used in Neumann Case
+func_one = new_md_func(num_dims,{@(x,p,t) 0*x+1,...
+                                 @(x,p,t) 0*x+1,...
+                                 @(t,p) 0*t+1});
+
+% Dirichlet 
+solutions = {soln1};
+
+% Neumann
+%solutions = {soln1,func_one};
+
+% Define derivatives of analytic solution for Neumann BCs
+dsoln_dp = new_md_func(num_dims,{@(x,p,t) dsoln_p(x,p,t),...
+                                 @(x,p,t) soln_th(x,p,t),...
+                                 @(t,p) exp(-t)});
+                             
+dsoln_dth = new_md_func(num_dims,{@(x,p,t) soln_p(x,p,t)./x,...
+                                 @(x,p,t) -sin(x),...
+                                 @(t,p) exp(-t)}); %df/dth*1/v = grad f\cdot n                     
+
+%% Define initial conditions
+
+initial_conditions = solutions;
+
+%% LHS terms (mass only)
+
+LHS_terms = {};
+
+%% RHS terms
+
+% term1 is done using SLDG in p with mass in th
+%
+% Dirichlet
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=N, BCR=N)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=D, BCR=D)]
+%
+% Neumann
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=D, BCR=D)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=N, BCR=N)]
+%
+
+% Define gfuncs and surface jacobian: r^2*sin(th)
+g1 = @(x,p,t,dat) 0*x+1;
+dV_p = @(x,p,t,d) x.^2;
+dV_th = @(x,p,t,d) sin(x);
+
+% Dirichlet
+pterm1 =  DIV(num_dims,g1,'',-1,'N','N','','','',dV_p);
+pterm2 = GRAD(num_dims,g1,'',+1,'D','D',soln1,soln1,'',dV_p);
+
+% Neumann
+%pterm1 =  DIV(num_dims,g1,'',+1,'D','D',dsoln_dp,dsoln_dp,'',dV_p);
+%pterm2 = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_p);
+
+term1_p = SD_TERM({pterm1,pterm2}); % order here is as in equation
+
+pterm1 = MASS(g1,[],[],dV_th); 
+term1_th = SD_TERM({pterm1,pterm1});
+term1   = MD_TERM(num_dims,{term1_p,term1_th});
+
+% term2 is done using mass in p with SLDG in th.
+%
+% Dirichlet
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=N, BCR=N)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=D, BCR=D)]
+%
+% Neumann
+% eq1 :  df/dt == div(q)        [pterm1: div (g1(p)=1,+1, BCL=D, BCR=D)]
+% eq2 :      q == grad(f)       [pterm2: grad(g2(p)=1,-1, BCL=N, BCR=N)]
+%
+
+% Define gfuncs and surface jacobian: r*sin(th)
+g1 = @(x,p,t,dat) 0*x+1;
+dV_p = @(x,p,t,d) x;
+dV_th = @(x,p,t,d) sin(x);
+
+pterm1 = MASS(g1,[],[],dV_p);
+term2_p = SD_TERM({pterm1,pterm1});
+
+% Dirichlet
+pterm1 =  DIV(num_dims,g1,'',-1,'N','N','','','',dV_th);
+pterm2 = GRAD(num_dims,g1,'',+1,'D','D',soln1,soln1,'',dV_th);
+
+% Neumann
+%pterm1 =  DIV(num_dims,g1,'',+1,'D','D',dsoln_dth,dsoln_dth,'',dV_th);
+%pterm2 = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_th);
+
+term2_th = SD_TERM({pterm1,pterm2});
+term2 = MD_TERM(num_dims,{term2_p,term2_th});
+terms = {term1,term2};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)       
+        dims = pde.dimensions;
+        xRange = dims{1}.max-dims{1}.min;
+        lev = dims{1}.lev;
+        dx = xRange/2^lev;
+        dt = CFL * dx;       
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+% p part of the solution (taylor expansion so there's no division by 0)
+function z = soln_p(x,p,t)
+    if abs(x) < 1e-7
+        z = x/3 - x.^3/30 + x.^5/840; %Taylor expansion truncation near 0
+    else
+        z = sin(x)./(x.^2) - cos(x)./x;
+    end
+end
+
+% th part of the solution
+function z = soln_th(x,p,t)
+    z = cos(x);
+end
+
+
+%df/dp 
+function z = dsoln_p(x,p,t)
+    if abs(x) < 1e-7
+        z = 1/3 - x.^2/10 + x.^4/168 - x.^6/6480;
+    else
+        z = ((x.^2-2).*sin(x) + 2.*x.*cos(x))./(x.^3);
+    end
+end
+
+
diff --git a/pdes/fokkerplanck1_momentum_C.m b/pdes/fokkerplanck1_momentum_C.m
index c17a2dee..e14f1959 100644
--- a/pdes/fokkerplanck1_momentum_C.m
+++ b/pdes/fokkerplanck1_momentum_C.m
@@ -2,30 +2,36 @@
 
 % Test the momentum dynamics for the RE problem for E = R = 0
 %
-% df/dt == 1/x^2 * d/dx * x^2 ( psi(x)/x * df/dx + 2*psi(x)*f )
-%       == 1/x^2 * d/dx*x^2*psi(x)/x*df/dx  +  1/x^2 * d/dx*x^2*2*psi(x)*f
+% df/dt == 1/p^2*d/dp*p^2 ( psi(p)/p*df/dp + 2*psi(p)*f )
+%       == 1/p^2*d/dp*p^2 * (psi(p)/p*df/dp)  +  1/p^2*d/dp*p^2 * (2*psi(p)*f)
 %          \                              /    \                         /
 %           --------- term1 --------------      -------- term2 ----------
-% split into 
 %
-% term1
+% p is a spherical coordinate (p,th,ph), so the div and grad look like 
 %
-% eq1 :  df/dt == g(x) q(x)        [mass,g(x)=1/x^2,        BC N/A for mass]
-% eq2 :   q(x) == d/dx g(x) p(x)   [grad,g(x)=x^2*psi(x)/x, BCL=D, BCR=N]
-% eq3 :   p(x) == d/dx f(x)        [grad,g(x)=1,            BCL=N, BCR=D]
+% div[] = 1/p^2 * d/dp * p^2[], grad[] = d/dp[]
 %
-% coeff_mat = mat1 * mat2 * mat3
+% and the volument_element dV = p^2
 %
-% term2
+% 
+% split into two div(flux) terms (term1 and term2)
 %
-% eq1 :  df/dt == g(x) q(x)        [mass,g(x)=1/x^2,        BC N/A for mass]
-% eq2 :   q(x) == d/dx g(x) f(x)   [grad,g(x)=x^2*2*psi(x), BCL=N, BCR=D]
+% term1 is done using SLDG defining eta1(p)=sqrt(psi(p)/p)
 %
-% coeff_mat = mat1 * mat2
+% eq1 :  df/dt == div(eta(p) * q)        [pterm1: div (g(p)=eta(p),+1, BCL=?, BCR=?)]
+% eq2 :      q == eta(p) * grad(f)       [pterm2: grad(g(p)=eta(p),-1, BCL=D, BCR=N)]
+%
+% coeff_mat = pterm1.mat * pterm2.mat
+%
+% term2 is just a div
+%
+% eq1 :  df/dt == div(2*psi(p) * f)       [pterm1: div(g(p)=2*psi(p),+1, BCL=?, BCR=?]
+%
+% coeff_mat = pterm1.mat1
 %
 % Run with
 %
-% asgard(@fokkerplanck1_momentum_C,'timestep_method','CN','lev',3,'deg',4,'num_steps',50,'CFL',1.5,'case',1)
+% asgard(@fokkerplanck1_momentum_C,'timestep_method','BE','lev',3,'deg',4,'num_steps',50,'dt',1.0,'case',1)
 %
 % case = 1 % maxwellian initial condition
 % case = 2 % step function initial condition
@@ -74,77 +80,63 @@
         ret = 4/sqrt(pi) * exp(-x.^2);
     end
 
+%% Define some parameters and add to pde object.
+
+params.parameter1 = 0;
+
 %% Define the dimensions
 
-dim_x = DIMENSION(0,+10);
-dim_x.jacobian = @(x,p,t,dat) x.^2;
-dimensions = {dim_x};
+dV_p = @(x,p,t,d) x.^2;
+dim_p = DIMENSION(0,+10);
+dim_p.moment_dV = dV_p;
+dimensions = {dim_p};
 num_dims = numel(dimensions);
 
 %% Define the analytic solution (optional).
 
-soln_z = @(z,p,t) soln(z);
-soln1 = new_md_func(num_dims,{soln_z});
+soln_p = @(x,p,t) soln(x);
+soln1 = new_md_func(num_dims,{soln_p});
 solutions = {soln1};
 
 %% Define initial conditions
 
-ic_x = @(z,p,t) f0(z);
-ic1 = new_md_func(num_dims,{ic_x});
-initial_conditions = {ic1};
-
-%% Setup the terms of the PDE
+ic_p = @(z,p,t) f0(z);
+ic1 = new_md_func(num_dims,{ic_p});
+initial_conditions = {soln1};
 
-% LHS terms (mass matrix)
+%% LHS terms (mass only)
 
-gL = @(x,p,t,dat) x.^2;
-ptermL = MASS(gL);
-LHS_term_x = SD_TERM({ptermL});
-LHS_term   = MD_TERM(num_dims,{LHS_term_x});
-LHS_terms = {LHS_term};
+LHS_terms = {};
 
-% RHS terms
+%% RHS terms
 
-% term1
+% term1 is done using SLDG defining eta(p)=sqrt(psi(p)/p)
 %
-% p^2*df/dt == d/dp(p*psi*df/dp)
-%
-% (1) :   gL*df/dt == d/dp(g1*w)   [grad,g2=p*psi, BCL=D, BCR=N]
-% (2) :          w == d/dp(g2*f)   [grad,g3=1,        BCL=N, BCR=D]
-%
-% coeff_mat = mat1 * mat2
+% eq1 :  df/dt == div(eta(p) * q)        [pterm1: div (g1(p)=eta(p),+1, BCL=D, BCR=N)]
+% eq2 :      q == eta(p) * grad(f)       [pterm2: grad(g2(p)=eta(p),-1, BCL=N, BCR=D)]
 
-g1 = @(x,p,t,dat) x_psi(x);
-g2 = @(x,p,t,dat) x.*0+1;
+eta = @(p) sqrt(psi(p)./p);
+g1 = @(x,p,t,dat) eta(x);
+g2 = @(x,p,t,dat) eta(x);
 
-pterm1 = GRAD(num_dims,g1,+1,'D','N');
-pterm2 = GRAD(num_dims,g2,-1,'N','D');
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_p);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_p);
 
-term1_x = SD_TERM({pterm1,pterm2}); % order here is as in equation
-term1   = MD_TERM(num_dims,{term1_x});
+term1_p = SD_TERM({pterm1,pterm2}); % order here is as in equation
+term1   = MD_TERM(num_dims,{term1_p});
 
-% term2
-%
-% p^2*df/dt == d/dp(p^2*2*psi*f)
-%
-% (3) :   gL*df/dt == d/dp(g3*f)   [grad,g3=p^2*2*psi, BCL=N, BCR=D]
+% term2 is just a div
 %
-% coeff_mat = mat1 * mat2
+% eq1 :  df/dt == div(2*psi(p) * f)       [pterm1: div(g3(p)=2*psi(p),+1, BCL=N, BCR=D]
 
-g3 = @(x,p,t,dat) 2.*x.*x_psi(x);
+g3 = @(x,p,t,dat) 2 .* psi(x);
 
-pterm3 = GRAD(num_dims,g3,-1,'N','D');
+pterm3 = DIV(num_dims,g3,'',-1,'N','D','','','',dV_p);
 
-term2_x = SD_TERM({pterm3});
-term2   = MD_TERM(num_dims,{term2_x});
+term2_p = SD_TERM({pterm3});
+term2   = MD_TERM(num_dims,{term2_p});
 
-terms = {term1};%,term2};
-
-%% Define some parameters and add to pde object.
-%  These might be used within the various functions below.
-
-params.parameter1 = 0;
-params.parameter2 = 1;
+terms = {term1,term2};
 
 %% Define sources
 
diff --git a/pdes/fokkerplanck1_momentum_C_LHS.m b/pdes/fokkerplanck1_momentum_C_LHS.m
deleted file mode 100644
index 1446ff51..00000000
--- a/pdes/fokkerplanck1_momentum_C_LHS.m
+++ /dev/null
@@ -1,137 +0,0 @@
-function pde = fokkerplanck1_momentum_C_LHS(opts)
-% Test the momentum dynamics for the RE problem for E = R = 0
-%
-% x^2 * df/dt == d/dx * x^2 ( psi(x)/x * df/dx + 2*psi(x)*f )
-%             == d/dx*x^2*psi(x)/x*df/dx  +  d/dx*x^2*2*psi(x)*f
-%
-% (note the x^2 moved to the left side)
-%
-%
-% Run with
-%
-% asgard(@fokkerplanck1_momentum_C_LHS,'timestep_method','BE','lev',4,'deg',4,'num_steps',50,'CFL',1.5,'case',1)
-
-    function ret = psi(x,t)
-        
-        phi = erf(x);
-        dphi_dx = 2./sqrt(pi) * exp(-x.^2);
-
-        ret = 1./(2*x.^2) .* (phi - x.*dphi_dx);
-    end
-
-    function ret = f0(x)
-        
-        test = opts.case_;
-        
-        ret = zeros(size(x));
-        switch test
-            case 1
-                a = 2;
-                ret = 4.0/(sqrt(pi)*a^3) * exp(-x.^2/a^2);
-            case 2
-                for i=1:numel(x)
-                    if x(i) <= 5
-                        ret(i) = 3/5^3;
-                    else
-                        ret(i) = 0;
-                    end
-                end
-                
-        end
-    end
-
-    function ret = x_psi(x) % manage the singularity at x=0
-        ret = zeros(size(x));
-        for i=1:numel(x)
-            if abs(x(i))<1e-5
-                ret(i) = x(i).*0;
-            else
-                ret(i) = x(i).*psi(x(i));
-            end
-        end
-    end
-
-    function ret = soln(x)
-        ret = 4/sqrt(pi) * exp(-x.^2);
-    end
-
-%% Define the dimensions
-
-dim_x = DIMENSION(0,+10);
-dimensions = {dim_x};
-num_dims = numel(dimensions);
-
-%% Define the initial conditions
-
-ic_x = @(z,p,t) f0(z);
-ic1 = new_md_func(num_dims,{ic_x});
-initial_conditions = {ic1};
-
-%% Define the terms of the PDE
-
-% x^2 * df/dt (LHS non-identity coeff requires special treatment)
-
-g1 = @(x,p,t,dat) x.^2;
-pterm1 = MASS(g1);
-
-LHS_term_x = SD_TERM({pterm1});
-LHS_term   = MD_TERM(num_dims,{LHS_term_x});
-
-LHS_terms = {LHS_term};
-
-%% 
-% d/dx*x^2*psi(x)/x*df/dx, split as two first order as 
-%
-% df/dt == d/dx g1(x) q(x)   [grad,g1(x)=x^2*psi(x)/x, BCL=D, BCR=N]
-%  q(x) == d/dx g2(x) f(x)   [grad,g2(x)=1, BCL=N, BCR=D]
-
-g1      = @(x,p,t,dat) x_psi(x);
-g2      = @(x,p,t,dat) x.*0+1;
-pterm1  = GRAD(num_dims,g1,-1,'D','N');
-pterm2  = GRAD(num_dims,g2,+1,'N','D');
-term1_x = SD_TERM({pterm1,pterm2});
-term1   = MD_TERM(num_dims,{term1_x});
-
-%%
-% d/dx*x^2*2*psi(x)*f
-
-g1      = @(x,p,t,dat) x*2.*x_psi(x);
-pterm1  = GRAD(num_dims,g1,-1,'N','D');
-term2_x = SD_TERM({pterm1});
-term2   = MD_TERM(num_dims,{term2_x});
-
-terms = {term1,term2};
-
-%% Define some parameters and add to pde object.
-%  These might be used within the various functions below.
-
-params.parameter1 = 0;
-params.parameter2 = 1;
-
-
-%% Define sources
-
-sources = {};
-
-%% Define the analytic solution (optional).
-
-soln_x = @(x,p,t) soln(x);
-soln1 = new_md_func(num_dims,{soln_x});
-solutions = {soln1};
-
-%% Define function to set time step
-    function dt=set_dt(pde,CFL)       
-        dims = pde.dimensions;
-        xRange = dims{1}.max-dims{1}.min;
-        lev = dims{1}.lev;
-        dx = xRange/2^lev;
-        dt = CFL * dx;     
-    end
-
-%% Construct PDE
-
-pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
-
-end
-
-
diff --git a/pdes/fokkerplanck1_momentum_C_div.m b/pdes/fokkerplanck1_momentum_C_div.m
deleted file mode 100644
index 852b9287..00000000
--- a/pdes/fokkerplanck1_momentum_C_div.m
+++ /dev/null
@@ -1,160 +0,0 @@
-function pde = fokkerplanck1_momentum_C_div(opts)
-
-% Test the momentum dynamics for the RE problem for E = R = 0
-%
-% df/dt == 1/p^2*d/dp*p^2 ( psi(p)/p*df/dp + 2*psi(p)*f )
-%       == 1/p^2*d/dp*p^2 * (psi(p)/p*df/dp)  +  1/p^2*d/dp*p^2 * (2*psi(p)*f)
-%          \                              /    \                         /
-%           --------- term1 --------------      -------- term2 ----------
-%
-% p is a spherical coordinate (p,th,ph), so the div and grad look like 
-%
-% div[] = 1/p^2 * d/dp * p^2[], grad[] = d/dp[]
-%
-% and the volument_element dV = p^2
-%
-% 
-% split into two div(flux) terms (term1 and term2)
-%
-% term1 is done using SLDG defining eta1(p)=sqrt(psi(p)/p)
-%
-% eq1 :  df/dt == div(eta(p) * q)        [pterm1: div (g(p)=eta(p),+1, BCL=?, BCR=?)]
-% eq2 :      q == eta(p) * grad(f)       [pterm2: grad(g(p)=eta(p),-1, BCL=D, BCR=N)]
-%
-% coeff_mat = pterm1.mat * pterm2.mat
-%
-% term2 is just a div
-%
-% eq1 :  df/dt == div(2*psi(p) * f)       [pterm1: div(g(p)=2*psi(p),+1, BCL=?, BCR=?]
-%
-% coeff_mat = pterm1.mat1
-%
-% Run with
-%
-% asgard(@fokkerplanck1_momentum_C_div,'timestep_method','BE','lev',3,'deg',4,'num_steps',50,'CFL',1.5,'case',1)
-%
-% case = 1 % maxwellian initial condition
-% case = 2 % step function initial condition
-
-    function ret = psi(x,t)
-        
-        phi = erf(x);
-        dphi_dx = 2./sqrt(pi) * exp(-x.^2);
-
-        ret = 1./(2*x.^2) .* (phi - x.*dphi_dx);
-    end
-
-    function ret = f0(x)
-        
-        test = opts.case_;
-        
-        ret = zeros(size(x));
-        switch test
-            case 1
-                a = 2;
-                ret = 4.0/(sqrt(pi)*a^3) * exp(-x.^2/a^2);
-            case 2
-                for i=1:numel(x)
-                    if x(i) <= 5
-                        ret(i) = 3/5^3;
-                    else
-                        ret(i) = 0;
-                    end
-                end
-                
-        end
-    end
-
-    function ret = x_psi(x) % manage the singularity at x=0
-        ret = zeros(size(x));
-        for i=1:numel(x)
-            if abs(x(i))<1e-5
-                ret(i) = x(i).*0;
-            else
-                ret(i) = x(i).*psi(x(i));
-            end
-        end
-    end
-
-    function ret = soln(x)
-        ret = 4/sqrt(pi) * exp(-x.^2);
-    end
-
-%% Define some parameters and add to pde object.
-
-params.parameter1 = 0;
-
-%% Define the dimensions
-
-dV_p = @(x,p,t,d) x.^2;
-dim_p = DIMENSION(0,+10);
-dim_p.moment_dV = dV_p;
-dimensions = {dim_p};
-num_dims = numel(dimensions);
-
-%% Define the analytic solution (optional).
-
-soln_p = @(x,p,t) soln(x);
-soln1 = new_md_func(num_dims,{soln_p});
-solutions = {soln1};
-
-%% Define initial conditions
-
-ic_p = @(z,p,t) f0(z);
-ic1 = new_md_func(num_dims,{ic_p});
-initial_conditions = {ic1};
-
-%% LHS terms (mass only)
-
-LHS_terms = {};
-
-%% RHS terms
-
-% term1 is done using SLDG defining eta(p)=sqrt(psi(p)/p)
-%
-% eq1 :  df/dt == div(eta(p) * q)        [pterm1: div (g1(p)=eta(p),+1, BCL=D, BCR=N)]
-% eq2 :      q == eta(p) * grad(f)       [pterm2: grad(g2(p)=eta(p),-1, BCL=N, BCR=D)]
-
-eta = @(p) sqrt(psi(p)./p);
-g1 = @(x,p,t,dat) eta(x);
-g2 = @(x,p,t,dat) eta(x);
-
-pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_p);
-pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_p);
-
-term1_p = SD_TERM({pterm1,pterm2}); % order here is as in equation
-term1   = MD_TERM(num_dims,{term1_p});
-
-% term2 is just a div
-%
-% eq1 :  df/dt == div(2*psi(p) * f)       [pterm1: div(g3(p)=2*psi(p),+1, BCL=N, BCR=D]
-
-g3 = @(x,p,t,dat) 2 .* psi(x);
-
-pterm3 = DIV(num_dims,g3,'',-1,'N','D','','','',dV_p);
-
-term2_p = SD_TERM({pterm3});
-term2   = MD_TERM(num_dims,{term2_p});
-
-terms = {term1,term2};
-
-%% Define sources
-
-sources = {};
-
-%% Define function to set time step
-    function dt=set_dt(pde,CFL)       
-        dims = pde.dimensions;
-        xRange = dims{1}.max-dims{1}.min;
-        lev = dims{1}.lev;
-        dx = xRange/2^lev;
-        dt = CFL * dx;       
-    end
-
-%% Construct PDE
-
-pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
-
-end
-
-
diff --git a/pdes/fokkerplanck1_momentum_E.m b/pdes/fokkerplanck1_momentum_E.m
index ec641606..fae29547 100644
--- a/pdes/fokkerplanck1_momentum_E.m
+++ b/pdes/fokkerplanck1_momentum_E.m
@@ -10,35 +10,50 @@
 % termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
 % termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
 %
-% setting E=2 and z=0.5, and expanding the d/dz term, then setting d/dz=0,
+% p is a spherical coordinate (p,th,ph), so the div and grad look like 
+%
+% div[] = 1/p^2 * d/dp * p^2[], grad[] = d/dp[]
+%
+% and the volument_element dV = p^2
+%
+% setting E=2 and z=0.5, and expanding the d/dz term via product rule, then setting d/dz=0,
 % we get for the momentum direction ...
 %
-% termE1 = -1/p^2 d/dp p^2 f(p) + 2/p f(p)
+% termE1 == -1/p^2 d/dp p^2 f(p)           [pterm1: div(g(p)=-1,+1, BCL=?, BCR=?]
+% termE2 == 2/p f(p)                       [pterm1: mass(g(p)=2/p]
 %
 % Run with
 %
-% asgard(@fokkerplanck1_momentum_E,'timestep_method','matrix_exponential','dt',0.01,'num_steps',10,'case',2)
+% asgard(@fokkerplanck1_momentum_E,'timestep_method','matrix_exponential','dt',0.1,'num_steps',10,'case',2,'lev',4,'deg',4,'calculate_mass',true)
 %
 % case = 1 % flat initial condition
 % case = 2 % maxwellian initial condition
+%
+% Notes:
+% DLG - including the mass term gives rise to a system that does not
+% conserve mass and I'm not sure why. Simply assuming d/dz==0 gives a
+% systems without that mass term which does conserve mass so I'm using that
+% for now (slightly different solution as noted below).
 
 params = fokkerplanck_parameters(opts);
 
 %% Setup the dimensions 
 
-dim_p = DIMENSION(0.0,+5);
-dim_p.jacobian = @(x,p,t) x.^2;
+dV_p = @(x,p,t,d) x.^2;
+dim_p = DIMENSION(0,+10);
+dim_p.moment_dV = dV_p;
 dimensions = {dim_p};
 num_dims = numel(dimensions);
 
 %% Define the analytic solution (optional)
 
-switch opts.case_
-    case 1
-        soln_p = @(x,p,t) x.*0 + 1;
-    case 2
-        soln_p = @(x,p,t) exp(-(x-t).^2);
-end
+ switch opts.case_
+     case 1
+         soln_p = @(x,p,t) x.*0 + 1;
+     case 2
+%          soln_p = @(x,p,t) exp(-(x-4-t).^2);
+         soln_p = @(x,p,t) exp(-(x-4-t).^2) .*(x-t).^2 ./ x.^2; % solution to the mass conserving term2==0 system
+ end
 
 soln1 = new_md_func(num_dims,{soln_p});
 solutions = {soln1};
@@ -57,29 +72,30 @@
 
 %% Define the terms of the PDE
 
-%% -div(flux_E) == termE1 + termE2
+%% -div(flux_E) == termE1
+
+% termE1 == -1/p^2 (d/dp p^2 f(p)) [div, g1(p) = -1,   BCL=D,BCR=N]
 
-% termE1 == -1/p^2 (d/dp p^2 f(p))
-%        == q(p)
-%   q(p) == g2(p) u(p)       [mass, g2(p) = 1/p^2, BC N/A]
-%   u(p) == d/dp g3(p) f(p)  [grad, g3(p) = p^2,   BCL=N,BCR=D]
+g1     = @(x,p,t,d) x.*0-1; 
+pterm1 = DIV (num_dims,g1,'',-1,'N','N',soln1,soln1,'',dV_p);
 
-g2 = @(x,p,t,dat) -1./x.^2;
-g3 = @(x,p,t,dat) x.^2;
-pterm1   = MASS(g2); 
-pterm2   = GRAD(num_dims,g3,0,'D','D',soln1,soln1);
-termE1_p = SD_TERM({pterm1,pterm2});
-termE1 = MD_TERM(num_dims,{termE1_p});
+termE1_p = SD_TERM({pterm1});
+termE1   = MD_TERM(num_dims,{termE1_p});
 
 % termE2 == +2/p f
 %        == g1(p) f(p)       [mass, g1(p) = +2/p,  BC N/A]
 
-g1 = @(x,p,t,dat) +2./x;
-pterm1   = MASS(g1);
+g1       = @(x,p,t,d) +2./x;
+pterm1   = MASS(g1,'','',dV_p);
 termE2_p = SD_TERM({pterm1});
-termE2= MD_TERM(num_dims,{termE2_p});
+termE2   = MD_TERM(num_dims,{termE2_p});
 
-terms = {termE1,termE2};
+switch opts.case_
+    case 1
+        terms = {termE1,termE2};
+    case 2
+        terms = {termE1};
+end
 
 %% Define sources
 
diff --git a/pdes/fokkerplanck1_momentum_E_div.m b/pdes/fokkerplanck1_momentum_E_div.m
deleted file mode 100644
index 642b767d..00000000
--- a/pdes/fokkerplanck1_momentum_E_div.m
+++ /dev/null
@@ -1,114 +0,0 @@
-function pde = fokkerplanck1_momentum_E_div(opts)
-% Combining momentum and pitch angle dynamics for the E term
-%
-% d/dt f(p,z) == -div(flux_E)
-%
-% flux_E is the flux due to E accleration
-%
-% -div(flux_E) == termE1 + termE2
-%
-% termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
-% termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
-%
-% p is a spherical coordinate (p,th,ph), so the div and grad look like 
-%
-% div[] = 1/p^2 * d/dp * p^2[], grad[] = d/dp[]
-%
-% and the volument_element dV = p^2
-%
-% setting E=2 and z=0.5, and expanding the d/dz term via product rule, then setting d/dz=0,
-% we get for the momentum direction ...
-%
-% termE1 == -1/p^2 d/dp p^2 f(p)           [pterm1: div(g(p)=-1,+1, BCL=?, BCR=?]
-% termE2 == 2/p f(p)                       [pterm1: mass(g(p)=2/p]
-%
-% Run with
-%
-% asgard(@fokkerplanck1_momentum_E_div,'timestep_method','matrix_exponential','dt',0.01,'num_steps',10,'case',2)
-%
-% case = 1 % flat initial condition
-% case = 2 % maxwellian initial condition
-%
-% Notes:
-% DLG - including the mass term gives rise to a system that does not
-% conserve mass and I'm not sure why. Simply assuming d/dz==0 gives a
-% systems without that mass term which does conserve mass so I'm using that
-% for now (slightly different solution as noted below).
-
-params = fokkerplanck_parameters(opts);
-
-%% Setup the dimensions 
-
-dV_p = @(x,p,t,d) x.^2;
-dim_p = DIMENSION(0,+10);
-dim_p.moment_dV = dV_p;
-dimensions = {dim_p};
-num_dims = numel(dimensions);
-
-%% Define the analytic solution (optional)
-
- switch opts.case_
-     case 1
-         soln_p = @(x,p,t) x.*0 + 1;
-     case 2
-%          soln_p = @(x,p,t) exp(-(x-4-t).^2);
-         soln_p = @(x,p,t) exp(-(x-4-t).^2) .*(x-t).^2 ./ x.^2; % solution to the mass conserving term2==0 system
- end
-
-soln1 = new_md_func(num_dims,{soln_p});
-solutions = {soln1};
-
-%% Define the initial conditions
-
-switch opts.case_
-    case 1
-        f0_p = @(x,p,t) x.*0+1;
-        ic_p = f0_p;
-        ic1 = new_md_func(num_dims,{ic_p});
-        initial_conditions = {ic1};
-    case 2
-        initial_conditions = {soln1};
-end
-
-%% Define the terms of the PDE
-
-%% -div(flux_E) == termE1
-
-% termE1 == -1/p^2 (d/dp p^2 f(p)) [div, g1(p) = -1,   BCL=D,BCR=N]
-
-g1     = @(x,p,t,d) x.*0-1; 
-pterm1 = DIV (num_dims,g1,'',-1,'N','N',soln1,soln1,'',dV_p);
-
-termE1_p = SD_TERM({pterm1});
-termE1   = MD_TERM(num_dims,{termE1_p});
-
-% termE2 == +2/p f
-%        == g1(p) f(p)       [mass, g1(p) = +2/p,  BC N/A]
-
-g1       = @(x,p,t,d) +2./x;
-pterm1   = MASS(g1,'','',dV_p);
-termE2_p = SD_TERM({pterm1});
-termE2   = MD_TERM(num_dims,{termE2_p});
-
-terms = {termE1};%,termE2};
-
-%% Define sources
-
-sources = {};
-
-%% Define function to set time step
-    function dt=set_dt(pde,CFL)      
-        dims = pde.dimensions;
-        xRange = dims{1}.max-dims{1}.min;
-        lev = dims{1}.lev;
-        dx = xRange/2^lev;
-        dt = CFL * dx;       
-    end
-
-%% Construct PDE
-
-pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
-
-end
-
-
diff --git a/pdes/fokkerplanck1_momentum_R_div.m b/pdes/fokkerplanck1_momentum_R.m
similarity index 74%
rename from pdes/fokkerplanck1_momentum_R_div.m
rename to pdes/fokkerplanck1_momentum_R.m
index 4fd16a80..a94760b4 100644
--- a/pdes/fokkerplanck1_momentum_R_div.m
+++ b/pdes/fokkerplanck1_momentum_R.m
@@ -1,17 +1,16 @@
-function pde = fokkerplanck1_momentum_R_div(opts)
+function pde = fokkerplanck1_momentum_R(opts)
 % Combining momentum and pitch angle dynamics for the E term
 %
 % d/dt f(p,z) == -div(flux_R)
 %
 % flux_R is the flux due to radiative damping
 %
-% -div(flux_R) == termR1 + termR2
+% -div(flux_R) == termR1
 %
 % setting E=2 and z=0.5, and expanding the d/dz term via product rule, then setting d/dz=0,
 % we get for the momentum direction ...
 %
 % termR1 == -1/p^2 (d/dp p^2 3/4*f(p)) [pterm1: div (g(p)=-3/4,-1,BCL=N,BCR=N,dV=p^2]
-% termR2 == +f(p)/(4p)                 [pterm2: mass(g(p)=1/4p,dV=p^2]
 %
 % p is a spherical coordinate (p,th,ph), so the div and grad look like
 %
@@ -22,9 +21,14 @@
 %
 % Run with
 %
-% asgard(@fokkerplanck1_momentum_R_div,'timestep_method','matrix_exponential','dt',0.01,'num_steps',10,'case',1)
+% asgard(@fokkerplanck1_momentum_R,'timestep_method','matrix_exponential','dt',0.1,'num_steps',10,'case',1,'lev',4,'deg',4)
 %
 % case = 1 % offset maxwellian
+%
+% Notes:
+% DLG - at present this is a non-conservative PDE, so the mass will
+% increase. I may fix this in future as I did with the
+% fokkerplanck1_momentum_E_div test. Updated now. 
 
 params = fokkerplanck_parameters(opts);
 
@@ -41,9 +45,11 @@
     function ans = soln(x,t)
         A = exp(-(-4+1./4*(-3.*t+4.*x)).^2);
         y = -3.*t+4.*x;
-        B = sign(y).*abs(y).^(5./3);
-        C = (8.*2.^(1./3).*x.^(5./3));
-        ans = A .* B ./ C;
+%         B = sign(y).*abs(y).^(5./3);
+%         C = (8.*2.^(1./3).*x.^(5./3));
+        D = 16.*x.^2;       
+%         ans = A .* B ./ C;
+        ans = A .* y ./ D;
     end
 
 switch opts.case_
@@ -73,15 +79,7 @@
 termR1_p = SD_TERM({pterm1});
 termR1   = MD_TERM(num_dims,{termR1_p});
 
-% termR2 == +1/4p f
-%        == g1(p) f(p)       [mass, g1(p) = +1/4p,  BC N/A]
-
-g1       = @(x,p,t,d) +1./(4.*x);
-pterm1   = MASS(g1,'','',dV_p);
-termR2_p = SD_TERM({pterm1});
-termR2   = MD_TERM(num_dims,{termR2_p});
-
-terms = {termR1,termR2};
+terms = {termR1};
 
 %% Define sources
 
diff --git a/pdes/fokkerplanck1_pitch_C.m b/pdes/fokkerplanck1_pitch_C.m
index 15bc1e84..3a69d628 100644
--- a/pdes/fokkerplanck1_pitch_C.m
+++ b/pdes/fokkerplanck1_pitch_C.m
@@ -7,9 +7,11 @@
 %
 % df/dt == d/dz( (1-z^2) df/dz ) becomes
 %
-% eq1 : df/dt == d/dz g(z) q(z)       [grad,g(z)=1-z^2,BCL=D,BCR=D]
-% eq2 :  q(z) == d/dz g(z) f(z)       [grad,g(z)=1,BCL=N,BCR=N]
+% eq1 : df/dt ==  div( q(z) )   [div ,g(z)=1,BCL=D,BCR=D]
+% eq2 :  q(z) == grad( f(z) )   [grad,g(z)=1,BCL=N,BCR=N]
 %
+% Here div(F\hat(z)) = d/dz(sqrt(1-z^2)F) and 
+%            grad(F) = sqrt(1-z^2)df/dz\hat(z)
 %
 % Run with
 %
@@ -17,7 +19,7 @@
 % asgard(@fokkerplanck1_pitch_C);
 %
 % implicit use in FP paper
-% asgard(@fokkerplanck1_pitch_C,'timestep_method','CN','num_steps',20,'lev',3,'deg',3);
+% asgard(@fokkerplanck1_pitch_C,'timestep_method','matrix_exponential','dt',1,'lev',3,'deg',3);
 
     function ret = soln(z,t)
         
@@ -44,6 +46,7 @@
 %% Define the dimensions
 
 dim_z = DIMENSION(-1,+1);
+dim_z.moment_dV = @(x,p,t) 0*x+1;
 dimensions = {dim_z};
 num_dims = numel(dimensions);
 
@@ -68,10 +71,11 @@
 %
 % d/dz( (1-z^2) df/dz )
 
-g1 = @(z,p,t,dat) 1-z.^2;
-g2 = @(z,p,t,dat) z.*0+1;
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
-pterm2  = GRAD(num_dims,g2,+1,'N','N');
+dV_z = @(z,p,t,dat) sqrt(1-z.^2);
+g1 = @(z,p,t,dat) 0*z+1;
+
+pterm1  =  DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
+pterm2  = GRAD(num_dims,g1,'',+1,'N','N','','','',dV_z);
 termC_z = SD_TERM({pterm1,pterm2});
 termC   = MD_TERM(num_dims,{termC_z});
 
@@ -105,3 +109,4 @@
 
 end
 
+
diff --git a/pdes/fokkerplanck1_pitch_CE.m b/pdes/fokkerplanck1_pitch_CE.m
index 923e7200..d0ce8c2a 100644
--- a/pdes/fokkerplanck1_pitch_CE.m
+++ b/pdes/fokkerplanck1_pitch_CE.m
@@ -45,6 +45,7 @@
 %% Define the dimensions
 
 dim_z = DIMENSION(-1,+1);
+dim_z.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_z};
 num_dims = numel(dimensions);
 
@@ -66,19 +67,19 @@
 
 %% 
 % -E d/dz((1-z^2) f)
+dV_z = @(z,p,t,dat) sqrt(1-z.^2);
 
-g1 = @(z,p,t,dat) -E.*(1-z.^2);
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
+g1 = @(z,p,t,dat) -E.*sqrt(1-z.^2);
+pterm1  = DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
 termE_z = SD_TERM({pterm1});
 termE   = MD_TERM(num_dims,{termE_z});
 
 %% 
 % +C * d/dz( (1-z^2) df/dz )
 
-g1 = @(z,p,t,dat) 1-z.^2;
-g2 = @(z,p,t,dat) z.*0+1;
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
-pterm2  = GRAD(num_dims,g2,+1,'N','N');
+g1 = @(z,p,t,dat) 0*z+1;
+pterm1  =  DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
+pterm2  = GRAD(num_dims,g1,'',+1,'N','N','','','',dV_z);
 termC_z = SD_TERM({pterm1,pterm2});
 termC   = MD_TERM(num_dims,{termC_z});
 
diff --git a/pdes/fokkerplanck1_pitch_CER.m b/pdes/fokkerplanck1_pitch_CER.m
index 7575e6d6..11ef45d4 100644
--- a/pdes/fokkerplanck1_pitch_CER.m
+++ b/pdes/fokkerplanck1_pitch_CER.m
@@ -5,9 +5,19 @@
 %
 % df/dt == -E d/dz((1-z^2) f) + C d/dz((1-z^2) df/dz) - R d/dz(z(1-z^2) f)
 %
+% df/dt == -div( (F_E + F_C + F_R)\hat{z} )
+%
+% where
+%
+% F_E = E*sqrt(1-z^2)f
+%
+% F_C = C*grad(f)
+%
+% F_R = R*z*sqrt(1-z^2)f
+%
 % Run with
 %
-% asgard(@fokkerplanck1_pitch_CER,'timestep_method','CN','lev',3,'CFL',0.5,'num_steps',50,'case',1)
+% asgard(@fokkerplanck1_pitch_CER,'timestep_method','matrix_exponential','lev',3,'deg',4,'dt',1,'num_steps',50,'case',1,'normalize_by_mass',true)
 
 sig = 0.1;
 E = 2.0;
@@ -37,6 +47,7 @@
 %% Define the dimensions
 
 dim_z = DIMENSION(-1,+1);
+dim_z.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_z};
 num_dims = numel(dimensions);
 
@@ -47,30 +58,30 @@
 initial_conditions = {ic1};
 
 %% Define the terms of the PDE
+dV_z = @(z,p,t,dat) sqrt(1-z.^2);
 
 %%
 % -E d/dz((1-z^2) f)
 
-g1 = @(z,p,t,dat) -E.*(1-z.^2);
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
+g1 = @(z,p,t,dat) -E.*sqrt(1-z.^2);
+pterm1  =  DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
 termE_z = SD_TERM({pterm1});
 termE   = MD_TERM(num_dims,{termE_z});
 
 %%
 % +C * d/dz( (1-z^2) df/dz )
 
-g1 = @(z,p,t,dat) 1-z.^2;
-g2 = @(z,p,t,dat) z.*0+1;
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
-pterm2  = GRAD(num_dims,g2,+1,'N','N');
+g1 = @(z,p,t,dat) 0*z+1;
+pterm1  =  DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
+pterm2  = GRAD(num_dims,g1,'',+1,'N','N','','','',dV_z);
 termC_z = SD_TERM({pterm1,pterm2});
 termC   = MD_TERM(num_dims,{termC_z});
 
 %%
 % - R d/dz(z(1-z^2) f)
 
-g1 = @(z,p,t,dat) -R * z.*(1-z.^2);
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
+g1 = @(z,p,t,dat) -R * z.*sqrt(1-z.^2);
+pterm1  =  DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
 termR_z = SD_TERM({pterm1});
 termR   = MD_TERM(num_dims,{termR_z});
 
diff --git a/pdes/fokkerplanck1_pitch_E.m b/pdes/fokkerplanck1_pitch_E.m
index 69f349ce..20cc1a5c 100644
--- a/pdes/fokkerplanck1_pitch_E.m
+++ b/pdes/fokkerplanck1_pitch_E.m
@@ -2,8 +2,13 @@
 % 1D test case using continuity equation, i.e., 
 % df/dt == -d/dz ( (1-z^2)f )
 %
+% df/dt = -div( sqrt(1-z^2)f\hat{z} )
+%
 % Problem is left to right convection, so we can upwind and only require
-% one boundary condition, which is neumann on the left.
+% one boundary condition, which is Dirichlet on the left.
+%
+% When the domain is [-1,1] then the BC don't really matter (as they will
+% be annihilated) 
 %
 % Run with
 %
@@ -40,6 +45,7 @@
 %% Define the dimensions
 
 dim_z = DIMENSION(-1,+1);
+dim_z.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_z};
 num_dims = numel(dimensions);
 
@@ -62,8 +68,10 @@
 %% 
 %  -d/dz ( (1-z^2)*f )
 
-g1 = @(z,p,t,dat) -1.*(1-z.^2);
-pterm1  = GRAD(num_dims,g1,-1,'N','N');
+g1 = @(z,p,t,dat) -sqrt(1-z.^2);
+dV_z = @(z,p,t,dat) sqrt(1-z.^2);
+
+pterm1  = DIV(num_dims,g1,'',-1,'N','N','','','',dV_z);
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x});
 
diff --git a/pdes/fokkerplanck1_pitch_R.m b/pdes/fokkerplanck1_pitch_R.m
index ba6658ae..78260f54 100644
--- a/pdes/fokkerplanck1_pitch_R.m
+++ b/pdes/fokkerplanck1_pitch_R.m
@@ -2,6 +2,8 @@
 % Problem 4.3 from the RE paper - radiation damping term  
 % df/dt == -d/dz ( z(1-z^2)f )
 %
+% df/dt = -div( z*sqrt(1-z^2)f\hat{z} ) 
+%
 % Run with
 %
 % explicit
@@ -44,6 +46,7 @@
     end
 
 dim_z = DIMENSION(-1,+1);
+dim_z.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_z};
 num_dims = numel(dimensions);
 
@@ -66,8 +69,9 @@
 %% 
 % -d/dz ( z(1-z^2)f )
 
-g1 = @(z,p,t,dat) -z.*(1-z.^2);
-pterm1  = GRAD(num_dims,g1,-1,'D','D');
+g1 = @(z,p,t,dat) -z.*sqrt(1-z.^2);
+dV = @(z,p,t,dat) sqrt(1-z.^2);
+pterm1  = DIV(num_dims,g1,'',-1,'D','D','','','',dV);
 term1_z = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_z});
 
diff --git a/pdes/fokkerplanck2_C.m b/pdes/fokkerplanck2_C.m
index bb0151ca..336e1957 100644
--- a/pdes/fokkerplanck2_C.m
+++ b/pdes/fokkerplanck2_C.m
@@ -3,11 +3,29 @@
 %
 % Problems 6.1, 6.2, and 6.3 from the RE paper.
 %
-% d/dt f(p,z,t) == termC1 + termC2 + termC3
+% d/dt f(p,z,t) == div( A^2*F_C1 + F_C2 )
 %
-% termC1 == 1/p^2*d/dp*p^2*Ca*df/dp
-% termC2 == 1/p^2*d/dp*p^2*Cf*f
-% termC3 == Cb(p)/p^4 * d/dz( (1-z^2) * df/dz )
+% where
+%
+% \F_C1 = grad(f) and \F_C2 = C_F(p)f\hat{p}
+%
+% Here 
+%
+%     div(F_p\hat{p} + F_z\hat{z}) = 1/p^2*d/dp(p^2F_p)
+%                                               + 1/p*d/dz(sqrt(1-z^2)F_z)
+% and
+%
+%     grad(f) = df/dp*hat{p} + 1/p*sqrt(1-z^2)*df/dz*hat{z}.
+%
+% The diffusion tensor A^2 is given by
+%
+% A\hat{p} = sqrt(C_A(p))\hat{p} and A\hat{z} = 1/p*sqrt(C_B(p))\hat{z}.
+%
+% MIXED formulation:
+%
+% d/dt f(p,z,t) == -div( A*q + Gamma_C2 )
+%
+% q = A*grad(f) = q_p\hat{p} + q_z\hat{z}
 %
 % Run with
 %
@@ -26,15 +44,16 @@
 %% Setup the dimensions
 
 dim_p = DIMENSION(0,+10);
-dim_p.jacobian = @(x,p,t) x.^2;
+dim_p.moment_dV = @(x,p,t) x.^2;
 dim_z = DIMENSION(-1,+1);
+dim_z.moment_dV = @(x,p,t) 0*x+1;
 dimensions = {dim_p,dim_z};
 num_dims = numel(dimensions);
 
 %% Define the analytic solution (optional)
 
-soln_p = @(x,p,t) p.soln_p(x,t);
-soln_z = @(x,p,t) p.soln_z(x,t);
+soln_p = @(x,p,t) p.soln_p(x,p,t);
+soln_z = @(x,p,t) p.soln_z(x,p,t);
 soln1 = new_md_func(num_dims,{soln_p,soln_z});
 solutions = {soln1};
 
@@ -59,58 +78,92 @@
 %% Define the terms of the PDE
 
 %%
-% termC1 == 1/p^2*d/dp*p^2*Ca*df/dp
+% termC1 = LDG for q_p variable.
+%
+% LDG in q_p variable gives LDG in p, MASS in z
 %
 % becomes
 %
-% termC1 == g1(p) q(p)        [mass, g1(p) = 1/p^2,  BC N/A]
-%   q(p) == d/dp g2(p) r(p)   [grad, g2(p) = p^2*Ca, BCL=D,BCR=N]
-%   r(p) == d/dp g3(p) f(p)   [grad, g3(p) = 1,      BCL=N,BCR=D]
+% LDG in p
+%       div( A*q_p*\hat{p} )     [div , g1(p) = sqrt(C_A), BCL=D,BRC=N]
+%   q(p) == A*grad(f)*\hat{p}    [grad, g2(p) = sqrt(C_A), BCL=N,BCR=D]
+%
+% MASS in z (first eqn)             [mass, g1(z) = 1, BC=NA] 
+%           (secnd eqn)             [mass, g1(z) = 1, BC=NA] 
 
-g1 = @(x,p,t,dat) 1./x.^2;
-g2 = @(x,p,t,dat) x.^2.*p.Ca(x);
-g3 = @(x,p,t,dat) x.*0+1;
+% Surface jacobian is for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
 
-pterm1  = MASS(g1);
-pterm2  = GRAD(num_dims,g2,+1,'D','D');
-pterm3  = GRAD(num_dims,g3,-1,'N','N');
-term1_p = SD_TERM({pterm1,pterm2,pterm3});
-termC1  = MD_TERM(num_dims,{term1_p,[]});
+% LDG in p
+g1 = @(x,p,t,dat) sqrt(p.Ca(x));
+pterm1  =  DIV(num_dims,g1,'',+1,'D','N','','','',dV_p);
+pterm2  = GRAD(num_dims,g1,'',-1,'N','D','','','',dV_p);
+term1_p = SD_TERM({pterm1,pterm2});
+
+% MASS in z
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV_z);
+term1_z = SD_TERM({pterm1,pterm1});
+
+termC1  = MD_TERM(num_dims,{term1_p,term1_z});
 
 %%
-% termC2 == 1/p^2*d/dp*p^2*Cf*f
+% termC2 == -div(Gamma_C2) 
 %
-% becomes
+% Gamma_C2 = -C_F(p)f\hat{p}  <-- Flow is right to left
 %
-% termC2 == g1(p) q(p)       [mass, g1(p)=1/p^2,  BC N/A]
-%   q(p) == d/dp g2(p) f(p)  [grad, g2(p)=p^2*Cf, BCL=N,BCR=D]
+% This term is DIV in p and MASS in z
+%
+% DIV in p
+%     == div( C_F(p)f\hat{p})      [div, g1(p)=C_f(p), BCL=N, BCR=D]
+%
+% MASS in z                        [mass, g1(z) = 1, BC=NA] 
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
 
-g1 = @(x,p,t,dat) 1./x.^2;
-g2 = @(x,p,t,dat) x.^2.*p.Cf(x);
+% DIV in p
+g1 = @(x,p,t,dat) p.Cf(x);
+pterm1  =  DIV(num_dims,g1,'',-1,'N','D','','','',dV_p);
+term2_p = SD_TERM({pterm1});
 
-pterm1  = MASS(g1);
-pterm2  = GRAD(num_dims,g2,+1,'N','N');
-term2_p = SD_TERM({pterm1,pterm2});
-termC2   = MD_TERM(num_dims,{term2_p,[]});
+% MASS in z
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV_z);
+term2_z = SD_TERM({pterm1});
+
+termC2   = MD_TERM(num_dims,{term2_p,term2_z});
 
 %%
-% termC3 == Cb(p)/p^4 * d/dz( (1-z^2) * df/dz )
+% termC3 = LDG for q_z variable.
+%
+% LDG in q_z variable gives MASS in p, LDG in z
 %
 % becomes
+% MASS in p  (first eqn)               [mass, g1(p) = sqrt(C_b(p)), BC=NA] 
+%            (secnd eqn)               [mass, g1(p) = sqrt(C_b(p)), BC=NA] 
+%
+% LDG in z
+%       div( A*q_z*\hat{z} )           [div , g1(p) = 1, BCL=D,BRC=N]
+%   q(p) == A*grad(f)*\hat{z}          [grad, g2(p) = 1, BCL=N,BCR=D]
 %
-% termC3 == q(p) r(z)
-%   q(p) == g1(p)            [mass, g1(p) = Cb(p)/p^4, BC N/A]
-%   r(z) == d/dz g2(z) s(z)  [grad, g2(z) = 1-z^2,     BCL=D,BCR=D]
-%   s(z) == d/dz g3(z) f(z)  [grad, g3(z) = 1,         BCL=N,BCR=N]
 
-g1 = @(x,p,t,dat) min(p.Cb(x)./x.^4,1e2); % DLG - NOTE the limiter here
-pterm1  = MASS(g1);
-term3_p = SD_TERM({pterm1});
+% Surface jacobian for z constnat is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
+
+% MASS in p
+
+g1 = @(x,p,t,dat) sqrt(p.Cb(x));
+pterm1  = MASS(g1,'','',dV_p);
+term3_p = SD_TERM({pterm1,pterm1});
 
-g2 = @(x,p,t,dat) (1-x.^2);
-g3 = @(x,p,t,dat) x.*0+1;
-pterm1  = GRAD(num_dims,g2,+1,'D','D');
-pterm2  = GRAD(num_dims,g3,-1,'N','N');
+% LDG in z
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1  =  DIV(num_dims,g1,'',+1,'D','D','','','',dV_z);
+pterm2  = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_z);
 term3_z = SD_TERM({pterm1,pterm2});
 
 termC3 = MD_TERM(num_dims,{term3_p,term3_z});
diff --git a/pdes/fokkerplanck2_C_LHS.m b/pdes/fokkerplanck2_C_LHS.m
deleted file mode 100644
index eb4295fa..00000000
--- a/pdes/fokkerplanck2_C_LHS.m
+++ /dev/null
@@ -1,138 +0,0 @@
-function pde = fokkerplanck2_C_LHS(opts)
-% Combining momentum and pitch angle dynamics
-%
-% Problems 6.1, 6.2, and 6.3 from the RE paper.
-%
-% p^2 * d/dt f(p,z,t) == termC1 + termC2 + termC3
-%
-% termC1 == d/dp*p^2*Ca*df/dp
-% termC2 == d/dp*p^2*Cf*f
-% termC2 == Cb(p)/p^2 * d/dz( (1-z^2) * df/dz )
-%
-% Run with
-%
-% explicit
-% asgard(@fokkerplanck2_C_LHS,'CFL',0.01,'case',1)
-%
-% implicit
-% asgard(@fokkerplanck2_C_LHS,'timestep_method','CN','num_steps',20,'CFL',1.0,'deg',3,'lev',4,'case',1)
-%
-% NOTES
-% DLG - case 3 doesn't seem to be working, although it does work for the
-% nonLHS version of this PDE?
-
-params = fokkerplanck_parameters(opts);
-
-%% Define the dimensions 
-
-dim_p = DIMENSION(0.01,+10);
-dim_z = DIMENSION(-1,+1);
-dimensions = {dim_p,dim_z};
-num_dims = numel(dimensions);
-
-%% Define the analytic solution (optional)
-
-soln_p = @(x,p,t) p.soln_p(x,t);
-soln_z = @(z,p,t) p.soln_z(z,t);
-soln1 = new_md_func(num_dims,{soln_p,soln_z});
-solutions = {soln1};
-
-%% Define the initial conditions
-
-ic_p = @(x,p,t) p.f0_p(x);
-ic_z = @(x,p,t) p.f0_z(x);
-ic1 = new_md_func(num_dims,{ic_p,ic_z});
-initial_conditions = {ic1};
-
-%% Define the terms of the PDE
-
-%%
-% LHS_term == p^2 d/dt f(p,z,t)
-
-g1 = @(x,p,t,dat) x.^2;
-pterm1 = MASS(g1);
-
-LHS_term_p = SD_TERM({pterm1});
-LHS_term   = MD_TERM(num_dims,{LHS_term_p,[]});
-
-LHS_terms = {LHS_term};
-
-%% 
-% termC1 == d/dp*p^2*Ca*df/dp
-%
-% becomes 
-%
-% termC1 == d/dp g2(p) r(p)   [grad, g2(p) = p^2*Ca, BCL=D,BCR=N]        
-%   r(p) == d/dp g3(p) f(p)   [grad, g3(p) = 1,      BCL=N,BCR=D]
-
-g2 = @(x,p,t,dat) x.^2.*p.Ca(x);
-g3 = @(x,p,t,dat) x.*0+1; 
-
-pterm2  = GRAD(num_dims,g2,+1,'D','N');
-pterm3  = GRAD(num_dims,g3,-1,'N','D');
-term1_p = SD_TERM({pterm2,pterm3});
-termC1  = MD_TERM(num_dims,{term1_p,[]});
-
-%%
-% termC2 == d/dp*p^2*Cf*f
-%
-% becomes
-%
-% termC2 == d/dp g2(p) f(p)  [grad, g2(p)=p^2*Cf, BCL=N,BCR=D]
-
-g2 = @(x,p,t,dat) x.^2.*p.Cf(x);
-
-pterm2  = GRAD(num_dims,g2,+1,'N','D');
-term2_p = SD_TERM({pterm2});
-termC2   = MD_TERM(num_dims,{term2_p,[]});
-
-%%
-% termC3 == Cb(p)/p^2 * d/dz( (1-z^2) * df/dz )
-%
-% becomes
-%
-% termC3 == q(p) r(z)
-%   q(p) == g1(p)            [mass, g1(p) = Cb(p)/p^2, BC N/A]
-%   r(z) == d/dz g2(z) s(z)  [grad, g2(z) = 1-z^2,     BCL=D,BCR=D]
-%   s(z) == d/dz g3(z) f(z)  [grad, g3(z) = 1,         BCL=N,BCR=N]
-
-g1 = @(x,p,t,dat) p.Cb(x)./x.^2;
-pterm1  = MASS(g1);
-term3_p = SD_TERM({pterm1});
-
-g2 = @(x,p,t,dat) (1-x.^2);
-g3 = @(x,p,t,dat) x.*0+1;
-pterm1  = GRAD(num_dims,g2,+1,'D','D');
-pterm2  = GRAD(num_dims,g3,-1,'N','N');
-term3_z = SD_TERM({pterm1,pterm2});
-
-termC3 = MD_TERM(num_dims,{term3_p,term3_z});
-
-terms = {termC1,termC2,termC3};
-
-%% Defin some parameters and add to pde object.
-%  These might be used within the various functions below.
-
-params.parameter1 = 0;
-params.parameter2 = 1;
-
-%% Define sources
-
-sources = {};
-
-%% Define function to set time step
-    function dt=set_dt(pde,CFL)
-        dims = pde.dimensions;
-        xRange = dims{1}.max-dims{1}.min;
-        lev = dims{1}.lev;
-        dx = xRange/2^lev;
-        dt = CFL * dx;
-    end
-
-%% Construct PDE
-
-pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
-
-end
-
-
diff --git a/pdes/fokkerplanck2_E.m b/pdes/fokkerplanck2_E.m
index 70f2ed61..fd6f189b 100644
--- a/pdes/fokkerplanck2_E.m
+++ b/pdes/fokkerplanck2_E.m
@@ -1,14 +1,15 @@
 function pde = fokkerplanck2_E(opts)
 % Combining momentum and pitch angle dynamics for the E term
 %
-% d/dt f(p,z) == -div(flux_E)
+% d/dt f(p,z) == div( F_p(f)\hat{p} + F_z(f)\hat{z} )
 %
-% flux_E is the flux due to E accleration
+% where 
 %
-% -div(flux_E) == termE1 + termE2
+% F_p(f) = -Ezf    and    F_z(f) = -Esqrt(1-z^2)f
 %
-% termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
-% termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
+% Here
+%
+% div( A_p\hat{p} + A_z\hat{z} ) = 1/p^2*d/dp( p^2*A_p ) + 1/p*d/dz( sqrt(1-z^2)A_z )
 %
 % Run with
 %
@@ -29,8 +30,8 @@
 
 dim_p = DIMENSION(0,+10);
 dim_z = DIMENSION(-1,+1);
-dim_p.jacobian = @(x,p,t) x.^2;
-dim_z.jacobian = @(x,p,t) x.*0+1;
+dim_p.moment_dV = @(x,p,t) x.^2;
+dim_z.moment_dV = @(x,p,t) x.*0+1;
 dimensions = {dim_p,dim_z};
 num_dims = numel(dimensions);
 
@@ -71,58 +72,103 @@
 end
 initial_conditions = {ic1};
 
+%% Boundary Conditions
+
+switch opts.case_
+    case 1
+        BCL = soln1;
+        BCR = soln1;
+    case 2
+        BCL = '';
+        BCR = '';
+    case 3
+        BCL = soln1;
+        BCR = soln1;
+end
 
 %% Define the terms of the PDE
 
-%% -div(flux_E) == termE1 + termE2
+%% 
 
-% termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
-%        == r(z) * q(p)
-%   r(z) == g1(z) f(z)       [mass, g1(z) = -E*z,  BC N/A]
-%   q(p) == g2(p) u(p)       [mass, g2(p) = 1/p^2, BC N/A]
-%   u(p) == d/dp g3(p) f(p)  [grad, g3(p) = p^2,   BCL=N,BCR=D]
+% termE1+E2 == div( F_p(f)\hat{p} )
+%
+% DIV in p and MASS in z
+%
+% Since z changes sign on [-1,1] we have to split the term into two terms
+% and upwind based on the sign of z.
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
 
-cap = 1e2;
+% Term for z>0, then |z| = z and we use standard upwinding.  
 
-g1 = @(z,p,t,dat) -p.E .* z;
-g2 = @(x,p,t,dat) min(1./x.^2,cap);
-g3 = @(x,p,t,dat) x.^2;
-pterm1   = MASS(g1);
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',-1,'D','N',BCR,'','',dV_p);
+termE1_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*(x > 0);
+pterm1   = MASS(g1,'','',dV_z);
 termE1_z = SD_TERM({pterm1});
-pterm1   = MASS(g2);
-pterm2   = GRAD(num_dims,g3,0,'N','N'); % central flux due to change of z sign within domain
-termE1_p = SD_TERM({pterm1,pterm2});
+
 termE1 = MD_TERM(num_dims,{termE1_p,termE1_z});
 
-figure(50)
-p = 0:.001:10;
-plot(p,g1(p,params,[],[]));
-hold on
-plot(p,g2(p,params,[],[]));
-plot(p,g3(p,params,[],[]));
-hold off
-
-% termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
-%        == q(p) * r(z)
-%   q(p) == g1(p) f(p)       [mass, g1(p) = -E*p,  BC N/A]
-%   r(z) == d/dz g2(z) f(z)  [grad, g2(z) = 1-z^2, BCL=N,BCR=N]
-
-g1 = @(x,p,t,dat) -p.E * min(1 ./ x,cap);
-g2 = @(z,p,t,dat) 1-z.^2;
-pterm1   = MASS(g1);
+% Term for z<0.  
+% If z < 0, then |z| = -z.  
+% Assume f(p,z) = f_p(p)f_z(z) and v(p,z) = v_p(p)v_z(z).
+% Let <.,.>_p be the edge integral in p and (.,.)_z be the volume integral
+% in z.  
+% Standard upwinding jump flux becomes
+%  <|Ez|[f],[v]>_{z,p} =  <|E|[f_p],[v_p]>_p(|z|f_z,v_z)_z
+%                      = -<|E|[f_p],[v_p]>_p( z f_z,v_z)_z
+% So we downwind in p when z is negative.
+
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',+1,'N','D','',BCL,'',dV_p);
 termE2_p = SD_TERM({pterm1});
-pterm1   = GRAD(num_dims,g2,0,'N','N'); % central flux due to change of z sign within domain
+
+g1 = @(x,p,t,dat) x.*(x < 0);
+pterm1   = MASS(g1,'','',dV_z);
 termE2_z = SD_TERM({pterm1});
-termE2= MD_TERM(num_dims,{termE2_p,termE2_z});
 
-figure(51)
-p = 0:.001:10;
-plot(p,g1(p,params,[],[]));
-hold on
-plot(p,g2(p,params,[],[]));
-hold off
+termE2 = MD_TERM(num_dims,{termE2_p,termE2_z});
+
+
+%%%%%%
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',-1,'N','N','','','',dV_p);
+termE4_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x;
+pterm1   = MASS(g1,'','',dV_z);
+termE4_z = SD_TERM({pterm1});
+termE4 = MD_TERM(num_dims,{termE4_p,termE4_z});
+
+%%
+
+% termE3 == div( F_z(f)\hat{z} )
+%
+% MASS in p and DIV in z
+%
+%
+
+% Surface jacobian for z constant is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1   =  MASS(g1,'','',dV_p);
+termE3_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) -p.E*sqrt(1-x.^2);
+pterm1   =   DIV(num_dims,g1,'',-1,'D','D','','','',dV_z);
+termE3_z = SD_TERM({pterm1});
+termE3 = MD_TERM(num_dims,{termE3_p,termE3_z});
+
+%%
 
-terms = {termE1,termE2};
+terms = {termE1,termE2,termE3};
+%terms = {termE4,termE3};
 
 %% Define sources
 
diff --git a/pdes/fokkerplanck2_E_LHS.m b/pdes/fokkerplanck2_E_LHS.m
deleted file mode 100644
index 00f2c19e..00000000
--- a/pdes/fokkerplanck2_E_LHS.m
+++ /dev/null
@@ -1,197 +0,0 @@
-function pde = fokkerplanck2_E_LHS(opts)
-% Combining momentum and pitch angle dynamics for the E term
-%
-% d/dt f(p,z) == -div(flux_E)
-%
-% flux_E is the flux due to E accleration
-%
-% -div(flux_E) == termE1 + termE2
-%
-% termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
-% termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
-%
-% Run with
-%
-% asgard(@fokkerplanck2_E_LHS,'timestep_method','BE','dt',0.01,'num_steps',10,'case',3,'lev',4,'deg',4)
-%
-% case = 1 % flat initial condition, solution stays the same
-% case = 2 % made up initial conditions, no known solution
-% case = 3 % manufactured solution with sources
-
-params = fokkerplanck_parameters(opts);
-
-switch opts.case_
-    case 3
-        params.E = 0.25;
-end
-
-%% Setup the dimensions
-
-dim_p = DIMENSION(0,+10);
-dim_z = DIMENSION(-1,+1);
-dim_p.jacobian = @(x,p,t) x.^2;
-dim_z.jacobian = @(x,p,t) x.*0+1;
-dimensions = {dim_p,dim_z};
-num_dims = numel(dimensions);
-
-%% Define the analytic solution (optional)
-
-switch opts.case_
-    case 1
-        soln_p = @(x,p,t) x.*0+1;
-        soln_z = @(x,p,t) x.*0+1;
-        soln1 = new_md_func(num_dims,{soln_p,soln_z});
-        solutions = {soln1};
-    case 2
-        solutions = {};
-    case 3
-        soln_p = @(x,p,t) exp(-x.^2);
-        soln_z = @(z,p,t) cos(z.*pi)+1;
-        soln_t = @(t,p) exp(-t);
-        soln1 = new_md_func(num_dims,{soln_p,soln_z,soln_t});
-        solutions = {soln1};
-end
-
-
-%% Define the initial conditions
-
-switch opts.case_
-    case 1
-        ic_p = @(x,p,t) x.*0+1;
-        ic_z = @(z,p,t) z.*0+1;
-        ic1 = new_md_func(num_dims,{ic_p,ic_z});
-    case 2
-        %         ic_p = @(x,p,t) exp(-x.^2);
-        %         ic_z = @(z,p,t) cos(z*pi)+1;
-        ic_p = @(x,p,t) p.f0_p(x);
-        ic_z = @(x,p,t) p.f0_z(x);
-        ic1 = new_md_func(num_dims,{ic_p,ic_z});
-    case 3
-        ic1 = soln1;
-end
-initial_conditions = {ic1};
-
-
-%% Define the terms of the PDE
-
-% p^2 * df/dt (LHS non-identity coeff requires special treatment)
-
-g1 = @(x,p,t,dat) x.^2;
-pterm1 = MASS(g1);
-LHS_term_p = SD_TERM({pterm1});
-LHS_term   = MD_TERM(num_dims,{LHS_term_p,[]});
-LHS_terms = {LHS_term};
-
-%% -div(flux_E) == termE1 + termE2
-
-% termE1 == -E*z*f(z) * (d/dp p^2 f(p))
-%        == r(z) * q(p)
-%   r(z) == g1(z) f(z)       [mass, g1(z) = -E*z,  BC N/A]
-%   q(p) == g2(p) u(p)       [mass, g2(p) = 1, BC N/A]
-%   u(p) == d/dp g3(p) f(p)  [grad, g3(p) = p^2,   BCL=N,BCR=D]
-
-g1 = @(z,p,t,dat) -p.E .* z;
-g3 = @(x,p,t,dat) x.^2;
-pterm1   = MASS(g1);
-termE1_z = SD_TERM({pterm1});
-pterm2   = GRAD(num_dims,g3,0,'N','N'); % central flux due to change of z sign within domain
-termE1_p = SD_TERM({pterm2});
-termE1 = MD_TERM(num_dims,{termE1_p,termE1_z});
-
-% figure(50)
-% p = 0:.001:10;
-% plot(p,g1(p,params,[],[]));
-% hold on
-% plot(p,g2(p,params,[],[]));
-% plot(p,g3(p,params,[],[]));
-% hold off
-
-% termE2 == -E*p*f(p) * d/dz (1-z^2) f(z)
-%        == q(p) * r(z)
-%   q(p) == g1(p) f(p)       [mass, g1(p) = -E*p,  BC N/A]
-%   r(z) == d/dz g2(z) f(z)  [grad, g2(z) = 1-z^2, BCL=N,BCR=N]
-
-g1 = @(x,p,t,dat) -p.E .* x;
-g2 = @(z,p,t,dat) 1-z.^2;
-pterm1   = MASS(g1);
-termE2_p = SD_TERM({pterm1});
-pterm1   = GRAD(num_dims,g2,0,'N','N'); % central flux due to change of z sign within domain
-termE2_z = SD_TERM({pterm1});
-termE2= MD_TERM(num_dims,{termE2_p,termE2_z});
-
-figure(51)
-p = 0:.001:10;
-plot(p,g1(p,params,[],[]));
-hold on
-plot(p,g2(p,params,[],[]));
-hold off
-
-terms = {termE1,termE2};
-
-%% Define sources
-
-switch opts.case_
-    case 1
-        sources = {};
-    case 2
-        sources = {};
-    case 3
-        ep2t = @(x,t) exp(-x.^2-t);
-        
-        fac=1;
-        
-        s1_p = @(x,p,t) -ep2t(x,t)*fac .* x.^2;
-        s1_z = @(z,p,t) 1+cos(pi*z);
-        s1 = new_md_func(num_dims,{s1_p,s1_z});
-        
-        s21_p = @(x,p,t) 2*ep2t(x,t)./x.*p.E*fac .* x.^2;
-        s21_z = @(z,p,t) z;
-        s21 = new_md_func(num_dims,{s21_p,s21_z});
-        
-        s22_p = @(x,p,t) -2*ep2t(x,t) .* x .* p.E*fac .* x.^2;
-        s22_z = @(z,p,t) z;
-        s22 = new_md_func(num_dims,{s22_p,s22_z});
-        
-        s23_p = @(x,p,t) +2*ep2t(x,t) ./ x .* p.E*fac .* x.^2;
-        s23_z = @(z,p,t) z .* cos(pi*z);
-        s23 = new_md_func(num_dims,{s23_p,s23_z});
-        
-        s24_p = @(x,p,t) -2*ep2t(x,t) .* x .* p.E*fac .* x.^2;
-        s24_z = @(z,p,t) z .* cos(pi*z);
-        s24 = new_md_func(num_dims,{s24_p,s24_z});
-                
-        s31_p = @(x,p,t) -2*ep2t(x,t) ./ x*fac .* p.E .* x.^2;
-        s31_z = @(z,p,t) z;
-        s31 = new_md_func(num_dims,{s31_p,s31_z});
-        
-        s32_p = @(x,p,t) -2*ep2t(x,t) ./ x*fac .* p.E .* x.^2;
-        s32_z = @(z,p,t) z .* cos(pi*z);
-        s32 = new_md_func(num_dims,{s32_p,s32_z});
-        
-        s33_p = @(x,p,t) -ep2t(x,t) ./ x*fac .* p.E .* x.^2;
-        s33_z = @(z,p,t) pi * sin(pi * z);
-        s33 = new_md_func(num_dims,{s33_p,s33_z});
-        
-        s34_p = @(x,p,t) ep2t(x,t) ./ x*fac .* p.E .* x.^2;
-        s34_z = @(z,p,t) pi * z.^2 .* sin(pi * z);
-        s34 = new_md_func(num_dims,{s34_p,s34_z});
-        
-        sources = {s1,s21,s22,s23,s24,s31,s32,s33,s34};
-end
-
-%% Define function to set time step
-    function dt=set_dt(pde,CFL)
-        dims = pde.dimensions;
-        xRange = dims{1}.max-dims{1}.min;
-        lev = dims{1}.lev;
-        dx = xRange/2^lev;
-        dt = CFL * dx;
-    end
-
-%% Construct PDE
-
-pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
-
-end
-
-
diff --git a/pdes/fokkerplanck2_complete.m b/pdes/fokkerplanck2_complete.m
index 8d3a9467..e47e24be 100644
--- a/pdes/fokkerplanck2_complete.m
+++ b/pdes/fokkerplanck2_complete.m
@@ -11,21 +11,35 @@
 % flux_E is the flux due to E accleration
 % flux_R is the flux due to radiation damping
 %
-% -div(flux_C) == termC1 + termC2 + termC3
+% flux_C == A^2*F_C1 + F_C2
 % 
-% termC1 == 1/p^2*d/dp*p^2*Ca*df/dp
-% termC2 == 1/p^2*d/dp*p^2*Cf*f
-% termC3 == Cb(p)/p^4 * d/dz( (1-z^2) * df/dz )
+% where 
+%
+% A\hat{p} = sqrt(C_A(p))\hat{p} and A\hat{z} = 1/p*sqrt(C_B(p))\hat{z}
+%
+% and
+% 
+% \F_C1 = grad(f) and \F_C2 = C_F(p)f\hat{p}
+%
+%
+% flux_E == F_Ep(f)\hat{p} + F_Ez(f)\hat{z}
+%
+% where 
 %
-% -div(flux_E) == termE1 + termE2
+% F_Ep(f) = -Ezf    and    F_Ez(f) = -Esqrt(1-z^2)f
 %
-% termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
-% termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
 %
-% -div(flux_R) == termR1 + termR2
+% flux_R == F_Rp \hat{p} + F_Rz \hat{z}
+%                            
+% where
+%
+% F_Rp = gamma(p)p/tau*(1-z^2)f(z) 
+% F_Rz = -1/(tau*gamma(p))z*sqrt(1-z^2) f(z)
+%
+% Here
+%
+% div( A_p\hat{p} + A_z\hat{z} ) = 1/p^2*d/dp( p^2*A_p ) + 1/p*d/dz( sqrt(1-z^2)f )
 %
-% termR1 == 1/p^2 d/dp p^2 gamma(p) p / tau f(p) * (1-z^2) * f(z)
-% termR2 == -1/(tau*gam(p)) f(p) * d/dz z(1-z^2) f(z)
 %
 % Run with
 %
@@ -41,183 +55,270 @@
 % NOTES
 %
 % For Lin's case the command that should reproduce her results
-% asgard(@fokkerplanck2_complete,'timestep_method','BE','lev',6,'deg',5,'dt',0.01,'num_steps',3000,'time_independent_A',true,'case',1)
+% asgard(@fokkerplanck2_complete_div,'timestep_method','BE','lev',6,'deg',5,'dt',0.01,'num_steps',3000,'time_independent_A',true,'case',1)
 %
 % David's adjustment can be run as follows ...
-% asgard(@fokkerplanck2_complete,'timestep_method','BE','lev',3,'deg',6,'dt',1,'num_steps',50,'grid_type','FG','time_independent_A',true,'case',1)
+% asgard(@fokkerplanck2_complete_div,'timestep_method','BE','lev',3,'deg',6,'dt',1,'num_steps',50,'grid_type','FG','time_independent_A',true,'case',1)
 % or, run with the high order time integrator ...
-% asgard(f@okkerplanck2_complete,'timestep_method','ode15s','lev',3,'deg',5,'dt',50,'num_steps',1,'grid_type','SG','case',1)
+% asgard(f@okkerplanck2_complete_div,'timestep_method','ode15s','lev',3,'deg',5,'dt',50,'num_steps',1,'grid_type','SG','case',1)
 
 params = fokkerplanck_parameters(opts);
 
 %% Setup the dimensions 
 
-dim_p = DIMENSION(0,+10);
+p_max = 10;
+if isfield(opts.cmd_args,'p_max')
+    p_max = opts.cmd_args.p_max;
+end
+
+dim_p = DIMENSION(0,p_max);
 dim_z = DIMENSION(-1,+1);
-dim_p.jacobian = @(x,p,t) x.^2;
-dim_z.jacobian = @(x,p,t) x.*0+1;
+dim_p.moment_dV = @(x,p,t,dat) x.^2;
+dim_z.moment_dV = @(x,p,t,dat) x.*0+1;
 dimensions = {dim_p,dim_z};
 num_dims = numel(dimensions);
 
-%% Define the analytic solution (optional)
-
-solutions = {};
-
 %% Define the initial conditions
 ic_p = @(x,p,t) p.f0_p(x);
 ic_z = @(x,p,t) p.f0_z(x);
+%ic_p = @(x,p,t) 0*x+1; ic_z = @(x,p,t) 0*x+1;
 ic1 = new_md_func(num_dims,{ic_p,ic_z});
 initial_conditions = {ic1};
 
+%% Define the analytic solution (optional)
+
+solutions = {ic1};
+
 %% Define the terms of the PDE
 
 %% -div(flux_C) == termC1 + termC2 + termC3
 
-%% 
-% termC1 == 1/p^2*d/dp*p^2*Ca*df/dp
+%% C terms
+
+%%
+% termC1 = LDG for q_p variable.
 %
-% becomes 
+% LDG in q_p variable gives LDG in p, MASS in z
 %
-% termC1 == g1(p) q(p)        [mass, g1(p) = 1/p^2,  BC N/A]
-%   q(p) == d/dp g2(p) r(p)   [grad, g2(p) = p^2*Ca, BCL=D,BCR=N]
-%   r(p) == d/dp g3(p) f(p)   [grad, g3(p) = 1,      BCL=N,BCR=D]
+% becomes
+%
+% LDG in p
+%       div( A*q_p*\hat{p} )     [div , g1(p) = sqrt(C_A), BCL=D,BRC=N]
+%   q(p) == A*grad(f)*\hat{p}    [grad, g2(p) = sqrt(C_A), BCL=N,BCR=D]
+%
+% MASS in z (first eqn)             [mass, g1(z) = 1, BC=NA] 
+%           (secnd eqn)             [mass, g1(z) = 1, BC=NA] 
 
-g1 = @(x,p,t,dat) 1./x.^2;
-g2 = @(x,p,t,dat) x.^2.*p.Ca(x);
-g3 = @(x,p,t,dat) x.*0+1; 
+% Surface jacobian is for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
 
-pterm1  = MASS(g1);
-pterm2  = GRAD(num_dims,g2,+1,'D','D');
-pterm3  = GRAD(num_dims,g3,-1,'N','N');
+% LDG in p
+g1 = @(x,p,t,dat) sqrt(p.Ca(x));
+pterm1  =  DIV(num_dims,g1,'',+1,'D','N','','','',dV_p);
+pterm2  = GRAD(num_dims,g1,'',-1,'N','D','','','',dV_p);
+term1_p = SD_TERM({pterm1,pterm2});
 
-term1_p = SD_TERM({pterm1,pterm2,pterm3});
-termC1  = MD_TERM(num_dims,{term1_p,[]});
+% MASS in z
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV_z);
+term1_z = SD_TERM({pterm1,pterm1});
+
+termC1  = MD_TERM(num_dims,{term1_p,term1_z});
 
 %%
-% termC2 == 1/p^2*d/dp*p^2*Cf*f
+% termC2 == -div(Gamma_C2) 
 %
-% becomes
+% Gamma_C2 = -C_F(p)f\hat{p}  <-- Flow is right to left
 %
-% termC2 == g1(p) q(p)       [mass, g1(p)=1/p^2,  BC N/A]
-%   q(p) == d/dp g2(p) f(p)  [grad, g2(p)=p^2*Cf, BCL=N,BCR=D]
+% This term is DIV in p and MASS in z
+%
+% DIV in p
+%     == div( C_F(p)f\hat{p})      [div, g1(p)=C_f(p), BCL=N, BCR=D]
+%
+% MASS in z                        [mass, g1(z) = 1, BC=NA] 
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
 
-g1 = @(x,p,t,dat) 1./x.^2;
-g2 = @(x,p,t,dat) x.^2.*p.Cf(x);
+% DIV in p
+g1 = @(x,p,t,dat) p.Cf(x);
+pterm1  =  DIV(num_dims,g1,'',-1,'N','D','','','',dV_p);
+term2_p = SD_TERM({pterm1});
 
-pterm1  = MASS(g1);
-pterm2  = GRAD(num_dims,g2,-1,'N','N');
+% MASS in z
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV_z);
+term2_z = SD_TERM({pterm1});
 
-term2_p = SD_TERM({pterm1,pterm2});
-termC2   = MD_TERM(num_dims,{term2_p,[]});
+termC2   = MD_TERM(num_dims,{term2_p,term2_z});
 
 %%
-% termC3 == Cb(p)/p^4 * d/dz( (1-z^2) * df/dz )
+% termC3 = LDG for q_z variable.
+%
+% LDG in q_z variable gives MASS in p, LDG in z
 %
 % becomes
+% MASS in p  (first eqn)               [mass, g1(p) = sqrt(C_b(p)), BC=NA] 
+%            (secnd eqn)               [mass, g1(p) = sqrt(C_b(p)), BC=NA] 
+%
+% LDG in z
+%       div( A*q_z*\hat{z} )           [div , g1(p) = 1, BCL=D,BRC=N]
+%   q(p) == A*grad(f)*\hat{z}          [grad, g2(p) = 1, BCL=N,BCR=D]
 %
-% termC3 == q(p) r(z)
-%   q(p) == g1(p)            [mass, g1(p) = Cb(p)/p^4, BC N/A]
-%   r(z) == d/dz g2(z) s(z)  [grad, g2(z) = 1-z^2,     BCL=D,BCR=D]
-%   s(z) == d/dz g3(z) f(z)  [grad, g3(z) = 1,         BCL=N,BCR=N]
 
-g1 = @(x,p,t,dat) min(p.Cb(x)./x.^4,100);
-pterm1  = MASS(g1);
-term3_p = SD_TERM({pterm1});
+% Surface jacobian for z constnat is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
 
-g2 = @(x,p,t,dat) (1-x.^2);
-g3 = @(x,p,t,dat) x.*0+1;
-pterm1  = GRAD(num_dims,g2,+1,'D','D');
-pterm2  = GRAD(num_dims,g3,-1,'N','N');
+% MASS in p
 
+g1 = @(x,p,t,dat) sqrt(p.Cb(x));
+pterm1  = MASS(g1,'','',dV_p);
+term3_p = SD_TERM({pterm1,pterm1});
+
+% LDG in z
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1  =  DIV(num_dims,g1,'',+1,'D','D','','','',dV_z);
+pterm2  = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_z);
 term3_z = SD_TERM({pterm1,pterm2});
 
 termC3 = MD_TERM(num_dims,{term3_p,term3_z});
 
-%% -div(flux_E) == termE1 + termE2
+%% E terms
+
+%% div(flux_E) == termE1 + termE2
 
-% termE1 == -E*z*f(z) * 1/p^2 (d/dp p^2 f(p))
-%        == r(z) * q(p)
-%   r(z) == g1(z) f(z)       [mass, g1(z) = -E*z,  BC N/A]
-%   q(p) == g2(p) u(p)       [mass, g2(p) = 1/p^2, BC N/A]
-%   u(p) == d/dp g3(p) f(p)  [grad, g3(p) = p^2,   BCL=N,BCR=D]
+%% 
+
+% termE1+E2 == div( F_p(f)\hat{p} )
+%
+% DIV in p and MASS in z
+%
+% Since z changes sign on [-1,1] we have to split the term into two terms
+% and upwind based on the sign of z.
 
-g1 = @(z,p,t,dat) -p.E .* z;
-g2 = @(x,p,t,dat) min(1./x.^2,1e3);
-g3 = @(x,p,t,dat) x.^2;
-pterm1   = MASS(g1);
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
+
+% Term for z>0, then |z| = z and we use standard upwinding.  
+
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',-1,'D','N','','','',dV_p);
+termE1_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*(x > 0);
+pterm1   = MASS(g1,'','',dV_z);
 termE1_z = SD_TERM({pterm1});
-pterm1   = MASS(g2); 
-pterm2   = GRAD(num_dims,g3,0,'N','N');% Lin's Setting (DLG-why is this central flux?)
-termE1_p = SD_TERM({pterm1,pterm2});
+
 termE1 = MD_TERM(num_dims,{termE1_p,termE1_z});
 
-% p = 0:.001:10;
-% plot(p,g1(p,params,[],[]));
-% hold on
-% plot(p,g2(p,params,[],[]));
-% plot(p,g3(p,params,[],[]));
-% hold off
-
-% termE2 == -E/p*f(p) * d/dz (1-z^2) f(z)
-%        == q(p) * r(z)
-%   q(p) == g1(p) f(p)       [mass, g1(p) = -E*p,  BC N/A]
-%   r(z) == d/dz g2(z) f(z)  [grad, g2(z) = 1-z^2, BCL=N,BCR=N]
-
-g1 = @(x,p,t,dat) -p.E ./ x;
-g2 = @(x,p,t,dat) 1-x.^2;
-pterm1   = MASS(g1);
+% Term for z<0.  
+% If z < 0, then |z| = -z.  
+% Assume f(p,z) = f_p(p)f_z(z) and v(p,z) = v_p(p)v_z(z).
+% Let <.,.>_p be the edge integral in p and (.,.)_z be the volume integral
+% in z.  
+% Standard upwinding jump flux becomes
+%  <|Ez|[f],[v]>_{z,p} =  <|E|[f_p],[v_p]>_p(|z|f_z,v_z)_z
+%                      = -<|E|[f_p],[v_p]>_p( z f_z,v_z)_z
+% So we downwind in p when z is negative.
+
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',+1,'N','D','','','',dV_p);
 termE2_p = SD_TERM({pterm1});
-pterm1   = GRAD(num_dims,g2,0,'N','N');% Lin's Setting
+
+g1 = @(x,p,t,dat) x.*(x < 0);
+pterm1   = MASS(g1,'','',dV_z);
 termE2_z = SD_TERM({pterm1});
-termE2= MD_TERM(num_dims,{termE2_p,termE2_z});
 
-%% -div(flux_R) == termR1 + termR2
+termE2 = MD_TERM(num_dims,{termE2_p,termE2_z});
 
-% termR1 == 1/p^2 d/dp p^2 gamma(p) p / tau f(p) * (1-z^2) * f(z)
-%        == q(p) * r(z)
-%   q(p) == g1(p) u(p)       [mass, g1(p) = 1/p^2,                BC N/A]
-%   u(p) == d/dp g2(p) f(p)  [grad, g2(p) = p^3 * gamma(p) / tau, BCL=N,BCR=D]
-%   r(z) == g3(z) f(z)       [mass, g3(z) = 1-z^2,                BC N/A]
+%%
 
-g1 = @(x,p,t,dat) 1./x.^2;
-g2 = @(x,p,t,dat) x.^3 .* p.gamma(x) ./ p.tau;
-g3 = @(x,p,t,dat) 1-x.^2;
+% termE3 == div( F_z(f)\hat{z} )
+%
+% MASS in p and DIV in z
+%
+%
+
+% Surface jacobian for z constant is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1   =  MASS(g1,'','',dV_p);
+termE3_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) -p.E*sqrt(1-x.^2);
+pterm1   =   DIV(num_dims,g1,'',-1,'N','N','','','',dV_z);
+termE3_z = SD_TERM({pterm1});
+termE3 = MD_TERM(num_dims,{termE3_p,termE3_z});
+
+%% R terms
+
+%% div(flux_R) == termR1 + termR2
 
-pterm1   = MASS(g1);% This is not needed - by Lin
-pterm2   = GRAD(num_dims,g2,1,'N','N');% Lin's Setting
+% termR1 == div( F_Rp \hat{p} )
+%
+% DIV in p and MASS in z
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
 
-termR1_p = SD_TERM({pterm1,pterm2});
+g1 = @(x,p,t,dat) x .* p.gamma(x) ./ p.tau;
+pterm1   =  DIV(num_dims,g1,'',-1,'N','D','','','',dV_p);
+termR1_p = SD_TERM({pterm1});
 
-pterm1   = MASS(g3);
+g1 = @(x,p,t,dat) 1-x.^2; %Always positive
+pterm1   = MASS(g1,'','',dV_z);
 termR1_z = SD_TERM({pterm1});
 
 termR1   = MD_TERM(num_dims,{termR1_p,termR1_z});
 
-% termR2 == -1/(tau*gam(p)) f(p) * d/dz z(1-z^2) f(z)
-%        == q(p) * r(z)
-%   q(p) == g1(p) f(p)       [mass, g1(p) = -1/(tau*gamma(p)),    BC N/A]
-%   r(z) == d/dz g2(z) f(z)  [grad, g2(z) = z(1-z^2),             BCL=N,BCR=N]
+% termR2 == div( F_Rz \hat{z} )
+%       
+% MASS in p and DIV in z
 
-g1 = @(x,p,t,dat) -1./(p.tau.*p.gamma(x));
-g2 = @(x,p,t,dat) x.*(1-x.^2);
+% Surface jacobian for z constant is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
 
-pterm1   = MASS(g1);
+g1 = @(x,p,t,dat) x./(p.tau.*p.gamma(x));
+pterm1   = MASS(g1,'','',dV_p);
 termR2_p = SD_TERM({pterm1});
 
-pterm1   = GRAD(num_dims,g2,0,'N','N');% Lin's Setting
-
+g1 = @(x,p,t,dat) -x.*sqrt(1-x.^2);
+pterm1   =  DIV(num_dims,g1,'',-1,'N','N','','','',dV_z);
 termR2_z = SD_TERM({pterm1});
 
 termR2 = MD_TERM(num_dims,{termR2_p, termR2_z});
 
-% terms = {termC1, termC2, termC3, termE1, termE2};%, termR1, termR2};
-terms = {termE1, termE2};%, termR1, termR2};
+%terms = {termC1, termC2, termC3, termE1, termE2, termE3, termR1, termR2};
+%terms = {termC1, termC2, termC3, termR1, termR2};
+terms = {termC1, termC2, termC3, termE1, termE2, termE3};
+%terms = {termC1, termC2, termC3};
 
 
 %% Define sources
 
 sources = {};
 
+    function res = my_alpha(x,p,t)
+%         disp(num2str(p.alpha_z(x)));
+        res = p.alpha_z(x);
+    end
+
+switch opts.case_
+    case 5
+        source1_p = @(x,p,t,d) p.f0_p(x);
+        source1_z = @(x,p,t,d) my_alpha(x,p,t);
+        source1 = new_md_func(num_dims,{source1_p,source1_z});
+        sources = {source1};
+end
+
 %% Define function to set time step
     function dt=set_dt(pde,CFL)      
         dims = pde.dimensions;
diff --git a/pdes/fokkerplanck2_complete_DBC.m b/pdes/fokkerplanck2_complete_DBC.m
new file mode 100644
index 00000000..acc05551
--- /dev/null
+++ b/pdes/fokkerplanck2_complete_DBC.m
@@ -0,0 +1,322 @@
+function pde = fokkerplanck2_complete_DBC(opts)
+% Combining momentum and pitch angle dynamics
+%
+% Full PDE from the 2D runaway electron paper 
+%
+% d/dt f(p,z) == -div(flux_C + flux_E + flux_R)
+%
+% where 
+%
+% flux_C is flux due to electron-ion collisions
+% flux_E is the flux due to E accleration
+% flux_R is the flux due to radiation damping
+%
+% flux_C == A^2*F_C1 + F_C2
+% 
+% where 
+%
+% A\hat{p} = sqrt(C_A(p))\hat{p} and A\hat{z} = 1/p*sqrt(C_B(p))\hat{z}
+%
+% and
+% 
+% \F_C1 = grad(f) and \F_C2 = C_F(p)f\hat{p}
+%
+%
+% flux_E == F_Ep(f)\hat{p} + F_Ez(f)\hat{z}
+%
+% where 
+%
+% F_Ep(f) = -Ezf    and    F_Ez(f) = -Esqrt(1-z^2)f
+%
+%
+% flux_R == F_Rp \hat{p} + F_Rz \hat{z}
+%                            
+% where
+%
+% F_Rp = gamma(p)p/tau*(1-z^2)f(z) 
+% F_Rz = -1/(tau*gamma(p))z*sqrt(1-z^2) f(z)
+%
+% Here
+%
+% div( A_p\hat{p} + A_z\hat{z} ) = 1/p^2*d/dp( p^2*A_p ) + 1/p*d/dz( sqrt(1-z^2)f )
+%
+%
+% Run with
+%
+% explicit
+% asgard(@fokkerplanck2_complete_DBC,'CFL',0.01,'case',1)
+%
+% implicit
+% asgard(@fokkerplanck2_complete_DBC,'timestep_method','CN','num_steps',20,'CFL',1.0,'deg',3,'lev',4,'case',1)
+%
+% with adaptivity
+% asgard(@fokkerplanck2_complete_DBC,'timestep_method','CN','num_steps',20,'CFL',1.0,'deg',3,'lev',4, 'adapt', true,'case',1)
+%
+% NOTES
+%
+% For Lin's case the command that should reproduce her results
+% asgard(@fokkerplanck2_complete_DBC,'timestep_method','BE','lev',6,'deg',5,'dt',0.01,'num_steps',3000,'time_independent_A',true,'case',1)
+%
+% David's adjustment can be run as follows ...
+% asgard(@fokkerplanck2_complete_DBC,'timestep_method','BE','lev',3,'deg',6,'dt',1,'num_steps',50,'grid_type','FG','time_independent_A',true,'case',1)
+% or, run with the high order time integrator ...
+% asgard(f@okkerplanck2_complete_DBC,'timestep_method','ode15s','lev',3,'deg',5,'dt',50,'num_steps',1,'grid_type','SG','case',1)
+
+params = fokkerplanck_parameters(opts);
+
+%% Setup the dimensions 
+
+dim_p = DIMENSION(0,opts.cmd_args.p_max);
+dim_z = DIMENSION(-1,+1);
+dim_p.moment_dV = @(x,p,t,dat) x.^2;
+dim_z.moment_dV = @(x,p,t,dat) x.*0+1;
+dimensions = {dim_p,dim_z};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+solutions = {};
+
+%% Define the initial conditions
+ic_p = @(x,p,t) p.f0_p(x);
+ic_z = @(x,p,t) p.f0_z(x);
+%ic_p = @(x,p,t) 0*x+1; ic_z = @(x,p,t) 0*x+1;
+ic1 = new_md_func(num_dims,{ic_p,ic_z});
+initial_conditions = {ic1};
+
+BC1 = new_md_func(num_dims,{@(x,p,t) 0*x+1,@(x,p,t) 0*x+1,@(t,p) 0*t+1});
+
+%% Define the terms of the PDE
+
+%% -div(flux_C) == termC1 + termC2 + termC3
+
+%% C terms
+
+%%
+% termC1 = LDG for q_p variable.
+%
+% LDG in q_p variable gives LDG in p, MASS in z
+%
+% becomes
+%
+% LDG in p
+%       div( A*q_p*\hat{p} )     [div , g1(p) = sqrt(C_A), BCL=D,BRC=N]
+%   q(p) == A*grad(f)*\hat{p}    [grad, g2(p) = sqrt(C_A), BCL=N,BCR=D]
+%
+% MASS in z (first eqn)             [mass, g1(z) = 1, BC=NA] 
+%           (secnd eqn)             [mass, g1(z) = 1, BC=NA] 
+
+% Surface jacobian is for p constant is p^2
+DBC_tol = 1e-5;
+lim0val = 1; %%% This needs to be set to lim_{p\to 0} C_A(p)*p^2 
+             %%% which should be a constant.
+dV_p1 = @(x,p,t,dat) x.^2;
+dV_p2 = @(x,p,t,dat) x.^2.*(x > DBC_tol) + 1*(x <= DBC_tol);
+dV_z = @(x,p,t,dat) 0*x+1;
+
+% LDG in p
+g1 = @(x,p,t,dat) 0*x+1;
+g2 = @(x,p,t,dat) p.Ca(x).*(x > DBC_tol) + lim0val*(x <= DBC_tol);
+pterm1  =  DIV(num_dims,g1,'',+1,'N','N','','','',dV_p1);
+pterm2  = GRAD(num_dims,g2,'',-1,'D','D',BC1,'','',dV_p2);
+term1_p = SD_TERM({pterm1,pterm2});
+
+% MASS in z
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV_z);
+term1_z = SD_TERM({pterm1,pterm1});
+
+termC1  = MD_TERM(num_dims,{term1_p,term1_z});
+
+%%
+% termC2 == -div(Gamma_C2) 
+%
+% Gamma_C2 = -C_F(p)f\hat{p}  <-- Flow is right to left
+%
+% This term is DIV in p and MASS in z
+%
+% DIV in p
+%     == div( C_F(p)f\hat{p})      [div, g1(p)=C_f(p), BCL=N, BCR=D]
+%
+% MASS in z                        [mass, g1(z) = 1, BC=NA] 
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
+
+% DIV in p
+g1 = @(x,p,t,dat) p.Cf(x);
+pterm1  =  DIV(num_dims,g1,'',-1,'N','D','','','',dV_p);
+term2_p = SD_TERM({pterm1});
+
+% MASS in z
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1 = MASS(g1,'','',dV_z);
+term2_z = SD_TERM({pterm1});
+
+termC2   = MD_TERM(num_dims,{term2_p,term2_z});
+
+%%
+% termC3 = LDG for q_z variable.
+%
+% LDG in q_z variable gives MASS in p, LDG in z
+%
+% becomes
+% MASS in p  (first eqn)               [mass, g1(p) = sqrt(C_b(p)), BC=NA] 
+%            (secnd eqn)               [mass, g1(p) = sqrt(C_b(p)), BC=NA] 
+%
+% LDG in z
+%       div( A*q_z*\hat{z} )           [div , g1(p) = 1, BCL=D,BRC=N]
+%   q(p) == A*grad(f)*\hat{z}          [grad, g2(p) = 1, BCL=N,BCR=D]
+%
+
+% Surface jacobian for z constnat is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
+
+% MASS in p
+
+g1 = @(x,p,t,dat) min(sqrt(p.Cb(x))./x,1e7); %Limiting so we don't get 0/0.
+pterm1  = MASS(g1,'','',dV_p);
+term3_p = SD_TERM({pterm1,pterm1});
+
+% LDG in z
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1  =  DIV(num_dims,g1,'',+1,'D','D','','','',dV_z);
+pterm2  = GRAD(num_dims,g1,'',-1,'N','N','','','',dV_z);
+term3_z = SD_TERM({pterm1,pterm2});
+
+termC3 = MD_TERM(num_dims,{term3_p,term3_z});
+
+%% E terms
+
+%% div(flux_E) == termE1 + termE2
+
+%% 
+
+% termE1+E2 == div( F_p(f)\hat{p} )
+%
+% DIV in p and MASS in z
+%
+% Since z changes sign on [-1,1] we have to split the term into two terms
+% and upwind based on the sign of z.
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
+
+% Term for z>0, then |z| = z and we use standard upwinding.  
+
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',-1,'D','N','','','',dV_p);
+termE1_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*(x > 0);
+pterm1   = MASS(g1,'','',dV_z);
+termE1_z = SD_TERM({pterm1});
+
+termE1 = MD_TERM(num_dims,{termE1_p,termE1_z});
+
+% Term for z<0.  
+% If z < 0, then |z| = -z.  
+% Assume f(p,z) = f_p(p)f_z(z) and v(p,z) = v_p(p)v_z(z).
+% Let <.,.>_p be the edge integral in p and (.,.)_z be the volume integral
+% in z.  
+% Standard upwinding jump flux becomes
+%  <|Ez|[f],[v]>_{z,p} =  <|E|[f_p],[v_p]>_p(|z|f_z,v_z)_z
+%                      = -<|E|[f_p],[v_p]>_p( z f_z,v_z)_z
+% So we downwind in p when z is negative.
+
+g1 = @(x,p,t,dat) 0*x-p.E;
+pterm1   =  DIV(num_dims,g1,'',+1,'N','D','','','',dV_p);
+termE2_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*(x < 0);
+pterm1   = MASS(g1,'','',dV_z);
+termE2_z = SD_TERM({pterm1});
+
+termE2 = MD_TERM(num_dims,{termE2_p,termE2_z});
+
+%%
+
+% termE3 == div( F_z(f)\hat{z} )
+%
+% MASS in p and DIV in z
+%
+%
+
+% Surface jacobian for z constant is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1   =  MASS(g1,'','',dV_p);
+termE3_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) -p.E*sqrt(1-x.^2);
+pterm1   =   DIV(num_dims,g1,'',-1,'N','N','','','',dV_z);
+termE3_z = SD_TERM({pterm1});
+termE3 = MD_TERM(num_dims,{termE3_p,termE3_z});
+
+%% R terms
+
+%% div(flux_R) == termR1 + termR2
+
+% termR1 == div( F_Rp \hat{p} )
+%
+% DIV in p and MASS in z
+
+% Surface jacobian for p constant is p^2
+dV_p = @(x,p,t,dat) x.^2;
+dV_z = @(x,p,t,dat) 0*x+1;
+
+g1 = @(x,p,t,dat) x .* p.gamma(x) ./ p.tau;
+pterm1   =  DIV(num_dims,g1,'',-1,'N','D','','','',dV_p);
+termR1_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) 1-x.^2; %Always positive
+pterm1   = MASS(g1,'','',dV_z);
+termR1_z = SD_TERM({pterm1});
+
+termR1   = MD_TERM(num_dims,{termR1_p,termR1_z});
+
+% termR2 == div( F_Rz \hat{z} )
+%       
+% MASS in p and DIV in z
+
+% Surface jacobian for z constant is p*sqrt(1-z^2)
+dV_p = @(x,p,t,dat) x;
+dV_z = @(x,p,t,dat) sqrt(1-x.^2);
+
+g1 = @(x,p,t,dat) x./(p.tau.*p.gamma(x));
+pterm1   = MASS(g1,'','',dV_p);
+termR2_p = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) -x.*sqrt(1-x.^2);
+pterm1   =  DIV(num_dims,g1,'',-1,'N','N','','','',dV_z);
+termR2_z = SD_TERM({pterm1});
+
+termR2 = MD_TERM(num_dims,{termR2_p, termR2_z});
+
+terms = {termC1, termC2, termC3, termE1, termE2, termE3, termR1, termR2};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)      
+        dims = pde.dimensions;
+        xRange = dims{1}.max-dims{1}.min;
+        lev = dims{1}.lev;
+        dx = xRange/2^lev;
+        dt = CFL * dx;       
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/pdes/fokkerplanck_parameters.m b/pdes/fokkerplanck_parameters.m
index f17a5d53..f30f8df5 100644
--- a/pdes/fokkerplanck_parameters.m
+++ b/pdes/fokkerplanck_parameters.m
@@ -26,6 +26,12 @@
         Z = 5;
         E = 0.4;
         tau = 10^5;
+    case 5 % for the runaway production rate electric field scan
+        delta = 0.044;
+        Z = 1;
+        E = opts.cmd_args.E;
+        tau = 1.2e5;
+        alpha_z = @(z) z.*0;
 end
 
 phi = @phi_;
@@ -77,6 +83,8 @@
                 end
             case 4
                 ret = x.*0 + 1;
+            case 5
+                ret = x.*0 + 1;
         end
     end
 
@@ -111,6 +119,9 @@
                     Q = Q+sum(w.*Fun(xi).*xi.^2);
                  end
                 ret = exp(-2/delta^2*sqrt(1+delta^2*x.^2))/(2*Q);
+            case 5 
+                a = 1;
+                ret = 2/(sqrt(pi)*a^3) * exp(-x.^2/a^2);
         end
     end
 
diff --git a/pdes/fokkerplanck_test.m b/pdes/fokkerplanck_test.m
index 561c04ac..7e2a1a8b 100644
--- a/pdes/fokkerplanck_test.m
+++ b/pdes/fokkerplanck_test.m
@@ -15,7 +15,7 @@ function fp1_C_pitch_test(testCase)
 [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,1e-5);
+verifyLessThan(testCase,rel_err,3e-4);
 end
 
 function fp1_E_pitch_test(testCase)
@@ -46,7 +46,7 @@ function fp1_E_pitch_test(testCase)
 [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,1e-4);
+verifyLessThan(testCase,rel_err,3e-5);
 end
 
 function fp1_R_pitch_test(testCase)
@@ -112,7 +112,7 @@ function fp1_CE_pitch_test(testCase)
 [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,1e-5);
+verifyLessThan(testCase,rel_err,4e-5);
 
 % setup PDE - case 2
 args = {'lev',4,'deg',6,'dt',50e-1,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','case',2};
@@ -162,7 +162,7 @@ function fp1_CER_pitch_test(testCase)
 [err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = output.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-5);
+verifyLessThan(testCase,rel_err,3e-5);
 
 end
 
@@ -194,14 +194,14 @@ function fp1_C_momentum_test(testCase)
 
 end
 
-function fp1_C_momentum_LHS_test(testCase)
+function fp1_C_momentum_test_2(testCase)
 addpath(genpath(pwd));
-disp('Testing the momentum dimension for C terms within fokkerplanck1_LHS');
+disp('Testing the momentum dimension for C terms within fokkerplanck1');
 
 % setup PDE - case 1 (Maxwellian initial condition)
 args = {'lev',4,'deg',4,'dt',2,'quiet',true,'num_steps',50,'timestep_method','BE','case',1,'normalize_by_mass',false};
 opts = OPTS(args);
-pde = fokkerplanck1_momentum_C_LHS(opts);
+pde = fokkerplanck1_momentum_C(opts);
 % modify PDE - not needed here
 % run PDE
 [err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
@@ -212,7 +212,7 @@ function fp1_C_momentum_LHS_test(testCase)
 % setup PDE - case 2 (step function initial condition)
 args = {'lev',4,'deg',4,'dt',2,'quiet',true,'num_steps',50,'timestep_method','BE','case',2,'normalize_by_mass',false};
 opts = OPTS(args);
-pde = fokkerplanck1_momentum_C_LHS(opts);
+pde = fokkerplanck1_momentum_C(opts);
 % modify PDE - not needed here
 % run PDE
 [err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
@@ -227,7 +227,7 @@ function fp2_C_test(testCase)
 disp('Testing the momentum and pitch dimensions for term C within fokkerplanck2_C');
 
 % setup PDE - case 1 (Step function initial condition)
-args = {'lev',4,'deg',5,'dt',500,'quiet',true,'num_steps',1,'timestep_method','matrix_exponential','case',1,'normalize_by_mass',false};
+args = {'lev',4,'deg',5,'dt',500,'quiet',true,'num_steps',1,'timestep_method','matrix_exponential','case',1,'normalize_by_mass',true};
 opts = OPTS(args);
 pde = fokkerplanck2_C(opts);
 % modify PDE - not needed here
@@ -263,7 +263,7 @@ function fp1_E_momentum_test(testCase)
 [err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = output.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-4);
+verifyLessThan(testCase,rel_err,1e-10);
 
 % setup PDE - case 2 (Maxwellian initial condition)
 args = {'lev',4,'deg',5,'dt',0.1,'quiet',true,'num_steps',1,'timestep_method','matrix_exponential','case',2,'normalize_by_mass',false};
@@ -274,7 +274,7 @@ function fp1_E_momentum_test(testCase)
 [err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = output.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-4);
+verifyLessThan(testCase,rel_err,1e-5);
 
 end
 
@@ -294,7 +294,7 @@ function fp2_E_test(testCase)
 verifyLessThan(testCase,rel_err,1e-12);
 
 % setup PDE - case 3 (manufactured solution)
-args = {'lev',4,'deg',4,'dt',0.01,'quiet',false,'num_steps',1,'timestep_method','BE','case',3,'normalize_by_mass',false};
+args = {'lev',4,'deg',4,'dt',0.01,'quiet',true,'num_steps',1,'timestep_method','BE','case',3,'normalize_by_mass',false};
 opts = OPTS(args);
 pde = fokkerplanck2_E(opts);
 % modify PDE - not needed here
@@ -304,32 +304,4 @@ function fp2_E_test(testCase)
 rel_err = output.rel_err{end};
 verifyLessThan(testCase,rel_err,1e-5);
 
-end
-
-function fp2_E_LHS_test(testCase)
-addpath(genpath(pwd));
-disp('Testing term E in 2D within fokkerplanck2_E');
-
-% setup PDE - case 1 (flat function initial condition - solution does not change)
-args = {'lev',4,'deg',4,'dt',0.01,'quiet',true,'num_steps',1,'timestep_method','matrix_exponential','case',1,'normalize_by_mass',false};
-opts = OPTS(args);
-pde = fokkerplanck2_E_LHS(opts);
-% modify PDE - not needed here
-% run PDE
-[err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
-% assert on correctness
-rel_err = output.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-12);
-
-% setup PDE - case 3 (manufactured solution)
-args = {'lev',4,'deg',4,'dt',0.01,'quiet',false,'num_steps',1,'timestep_method','BE','case',3,'normalize_by_mass',false};
-opts = OPTS(args);
-pde = fokkerplanck2_E_LHS(opts);
-% modify PDE - not needed here
-% run PDE
-[err,fval,fval_realspace,nodes,err_realspace,output] = asgard_run_pde(opts,pde);
-% assert on correctness
-rel_err = output.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-5);
-
 end
\ No newline at end of file
diff --git a/pdes/lb_collision.m b/pdes/lb_collision.m
new file mode 100644
index 00000000..71617c59
--- /dev/null
+++ b/pdes/lb_collision.m
@@ -0,0 +1,114 @@
+function pde = lb_collision(opts)
+% Lenard-Bernstein Equation in 1D
+%
+% PDE:
+% 
+% df/dt = div( (v-u)f + th\grad f)
+%
+% Domain is [0,1]x[0,1]
+% Dirichlet boundary condition in advection
+% Neumann boundary condition in diffusion
+%
+% Diffusion terms are dealt with via LDG
+%
+% Run with
+%
+% explicit
+% asgard(@lb_collision,'CFL',0.01);
+%
+% implicit
+% asgard(@lb_collision,'timestep_method','BE','dt',0.001,'num_steps',20)
+
+%% Define the dimensions
+
+params.n = 2;
+params.u = 0;
+params.th = 1;
+
+dim_x = DIMENSION(-5,5);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
+dimensions = {dim_x};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional).
+
+soln_x = @(x,p,t) p.n/sqrt(2*pi*p.th)*exp(-(x-p.u).^2/(2*p.th));
+soln_t = @(t,p) 0*t+1;
+soln1 = new_md_func(num_dims,{soln_x,soln_t});
+
+solutions = {soln1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{@(x,p,t,dat) 0*x,@(t,p) 0*t+1});
+BCR = new_md_func(num_dims,{@(x,p,t,dat) 0*x,@(t,p) 0*t+1});
+
+%% Initial conditions
+
+ic_x = @(x,p,t,d) (x > -3) - (x > -1);
+ic_t = @(t,p) 0*t+1; 
+ic = new_md_func(num_dims,{ic_x,ic_t});
+initial_conditions = {ic};
+
+%% Define the terms of the PDE
+%
+% Here we have 1 term, with each term having nDims (x and y) operators.
+
+dV = @(x,p,t,dat) 0*x+1;
+
+%% 
+% Setup the advection div( (v-u)f )
+
+g1 = @(x,p,t,dat) x-p.u;
+
+pterm1 =  DIV(num_dims,g1,'',-1,'D','D',BCL,BCR,'',dV);
+term1_x = SD_TERM({pterm1});
+
+term1   = MD_TERM(num_dims,{term1_x});
+
+%% 
+% Setup the diffusion term div(theta\grad f) term
+
+% div(theta\grad f) is the system
+%
+% div(sqrt(theta)q)
+%
+% q = sqrt(theta)\grad f
+
+g1 = @(x,p,t,dat) x.*0+sqrt(p.th);
+g2 = @(x,p,t,dat) x.*0+sqrt(p.th);
+
+pterm1 =  DIV(num_dims,g1,'',+1,'D','D',BCL,BCR,'',dV);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','N','','','',dV);
+term1_x = SD_TERM({pterm1,pterm2});
+
+term2   = MD_TERM(num_dims,{term1_x});
+
+terms = {term1, term2};
+
+%% Define some parameters and add to pde object.
+%  These might be used within the various functions below.
+
+params.parameter1 = 0;
+params.parameter2 = 1;
+
+%% Define sources
+
+sources = {};
+
+%% Define a function to set dt
+
+    function dt=set_dt(pde,CFL)
+        dims = pde.dimensions;      
+        % for Diffusion equation: dt = C * dx^2
+        lev = dims{1}.lev;
+        dx = 1/2^lev;
+        dt = CFL*dx^2;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
diff --git a/pdes/mirror1_collision.m b/pdes/mirror1_collision.m
new file mode 100644
index 00000000..b9997cc8
--- /dev/null
+++ b/pdes/mirror1_collision.m
@@ -0,0 +1,107 @@
+function pde = mirror1_collision(opts)
+
+%Testing the collision operator for the 1D form of the mirror equations
+%
+% df/dt = 1/v^2 (flux_v)
+%
+% flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
+%
+% df/dt = 1/v^2 (d/dv(v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)])*v^2
+%
+% Run with
+%
+% asgard(@mirror1_collision,'timestep_method','BE','dt',1e-5,'num_steps',50,'lev',5,'deg',2,'normalize_by_mass',false, 'calculate_mass', false)
+
+params = mirror_parameters();
+
+%% Define the dimensions
+
+dim_v = DIMENSION(0,1e6);
+dim_v.jacobian = @(v,p,t) 4*pi.*v.^2;
+dimensions = {dim_v};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+%     function ret = solution(v,p,t)
+%         ret =  p.soln_v(v,p,t);
+%         if isfield(p,'norm_fac')
+%             ret = p.norm_fac .* ret;
+%         end
+%     end
+soln_v = @solution_v;
+    function ret = solution_v(v,p,t)
+        ret = p.maxwell(v,0,p.v_th(p.b.T_eV,p.a.m));
+        if isfield(p,'norm_fac')
+            ret = p.norm_fac .* ret;
+        end
+    end
+
+soln1 = new_md_func(num_dims,{soln_v});
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic_v = @(v,p,t) p.init_cond_v(v);
+ic1 = new_md_func(num_dims,{ic_v});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_t});
+ 
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ... 
+    params.boundary_cond_t});
+
+% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
+% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
+
+g1 = @(v,p,t,dat) 1./v.^2;%v.*0 + 1; 
+g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
+
+pterm1 = MASS(g1);
+pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
+termV_s = SD_TERM({pterm1,pterm2});
+termV1   = MD_TERM(num_dims,{termV_s});
+
+%%
+% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
+% r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
+
+g1 = @(v,p,t,dat) 1./v.^2; %v.*0 + 1;
+g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
+g3 = @(v,p,t,dat) v.*0 + 1;
+
+pterm1 = MASS(g1);
+pterm2 = GRAD(num_dims,g2,-1,'D','N');
+pterm3 = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
+termV_par = SD_TERM({pterm1,pterm2,pterm3});
+termV2   = MD_TERM(num_dims,{termV_par});
+
+terms = {termV1,termV2};
+
+%% Define sources 
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)       
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror1_collision_div.m b/pdes/mirror1_collision_div.m
new file mode 100644
index 00000000..afb92a93
--- /dev/null
+++ b/pdes/mirror1_collision_div.m
@@ -0,0 +1,157 @@
+function pde = mirror1_collision_div(opts)
+
+%Testing the collision operator for the 1D form of the mirror equations
+%
+% df/dt == 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
+%       == 1/v^2 (d/dv (v^2[0.5*nu_par*v^2*d/dv(f)]) %%term1
+%           + 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f)]) %%term2
+       %
+% v is a spherical coordinate (v,th,phi), so the div and grad look like 
+%
+% div[] = 1/v^2 * d/dv * v^2[], grad[] = d/dv[]
+%
+% and the volument_element dV = v^2
+%
+% 
+% split into two div(flux) terms (term1 and term2)
+%
+% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+%
+% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+%
+%
+% Run with
+%
+% asgard(@mirror1_collision_div,'timestep_method','BE','dt',1e-5,'num_steps',50,'lev',5,'deg',2,'normalize_by_mass',false, 'calculate_mass', false)
+
+params = mirror_parameters(opts);
+
+%% Define the dimensions
+
+dim_v = DIMENSION(0,1e6);
+dV_v = @(x,p,t,d) x.^2;
+dim_v.moment_dV = dV_v;
+dimensions = {dim_v};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+%     function ret = solution(v,p,t)
+%         ret =  p.soln_v(v,p,t);
+%         if isfield(p,'norm_fac')
+%             ret = p.norm_fac .* ret;
+%         end
+%     end
+soln_v = @solution_v;
+    function ret = solution_v(v,p,t)
+        ret = p.maxwell(v,0,p.v_th(p.b.T_eV,p.a.m),p.a)./p.a.n;
+        if isfield(p,'norm_fac')
+            ret = p.norm_fac .* ret;
+        end
+    end
+
+soln1 = new_md_func(num_dims,{soln_v});
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic_v = @(v,p,t) p.init_cond_v(v)./p.a.n;
+ic1 = new_md_func(num_dims,{ic_v});
+initial_conditions = {ic1};
+
+%% LHS terms (mass only)
+
+LHS_terms = {};
+
+%% Define the boundary conditions
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_t});
+ 
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ... 
+    params.boundary_cond_t});
+
+
+%%
+% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+
+A = @(v,p) sqrt(0.5.*v.^2.*p.nu_par(v,p.a,p.b));
+g1 = @(v,p,t,dat) A(v,p);
+g2 = @(v,p,t,dat) A(v,p);
+
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
+term1_v = SD_TERM({pterm1,pterm2});
+term1   = MD_TERM(num_dims,{term1_v});
+
+% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+
+B = @(v,p) v*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
+g3 = @(v,p,t,dat) B(v,p);
+
+pterm3 = DIV(num_dims,g3,'',-1,'N','D','','','',dV_v);
+
+term2_v = SD_TERM({pterm3});
+term2   = MD_TERM(num_dims,{term2_v});
+
+%repeating but adding second background species
+
+% term3 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+
+A = @(v,p) sqrt(0.5.*v.^2.*p.nu_par(v,p.a,p.b2));
+g1 = @(v,p,t,dat) A(v,p);
+g2 = @(v,p,t,dat) A(v,p);
+
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
+term3_v = SD_TERM({pterm1,pterm2});
+term3   = MD_TERM(num_dims,{term3_v});
+
+% term4 is a div using B(v) = v (m_a/(m_a + m_b2))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+
+B = @(v,p) v*p.a.m.*p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m);
+g3 = @(v,p,t,dat) B(v,p);
+
+pterm3 = DIV(num_dims,g3,'',-1,'N','D','','','',dV_v);
+
+term4_v = SD_TERM({pterm3});
+term4   = MD_TERM(num_dims,{term4_v});
+
+terms = {term1,term2,term3,term4};
+
+%% Define sources 
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)       
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror1_pitch.m b/pdes/mirror1_pitch.m
index 8c9c4cea..405907b4 100644
--- a/pdes/mirror1_pitch.m
+++ b/pdes/mirror1_pitch.m
@@ -6,10 +6,10 @@
 % distribution that has a Maxwellian form. 
 % PDE:
 % 
-% df/dt == nu_D/(2*sin(z)) d/dz ( sin(z) df/dz )
+% df/dt  == -cos(z)*f + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) 
 %
 % nu_D is the deflection frequency
-% Domain is [-pi,pi]
+% Domain is [0,pi]
 % Homogeneous Neumann boundary condition 
 % Code will be added to equation involving velocity dimension
 %
@@ -19,7 +19,7 @@
 % Run with
 %
 % implicit
-% asgard(@mirror1_pitch,'timestep_method','matrix_exponential','dt',5e-7,'num_steps',20,'lev',3,'deg',3);
+% asgard(@mirror1_pitch,'timestep_method','BE','dt',5e-7,'num_steps',20,'lev',3,'deg',3, 'calculate_mass', true, 'normalize_by_mass', true);
 %
 
     function ret = psi(x)
@@ -31,29 +31,29 @@
     end
 
 %Background Parameters
-k_b = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
+boltz = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
 n_b = 10^19; %background density in SI units (particles/m.^3)
-T_b = 116050; %background temperature in Kelvin
-z_b = 1; %atomic number of background specie
+temp_b = 116050; %background temperature in Kelvin
+% z_b = 1; %atomic number of background specie
 m_b = 9.109*10^-31; %background mass in kg 
-v_b = sqrt(2*k_b*T_b/m_b); %background velocity in m/s
-eps_o = 8.85*10^-12; %permittivity of free space in Farad/m
-
-%Target Specie Parameters
-z_a = 1;
-e = 1.602*10^-19; %charge in Coulombs
-ln_Delt = 10; %Coulomb logarithm
-m_a = 1.6726*10^-27; %target mass in kg
-L_ab = (e^2/(m_a*eps_o))^2; %Coefficient accounting for Coluomb force
+v_b = sqrt(2*boltz*temp_b/m_b); %background velocity in m/s
+% eps_o = 8.85*10^-12; %permittivity of free space in Farad/m
+% 
+% %Target Specie Parameters
+% z_a = 1;
+% e = 1.602*10^-19; %charge in Coulombs
+% ln_Delt = 10; %Coulomb logarithm
+% m_a = 1.6726*10^-27; %target mass in kg
+% coeff_ab = (e^2/(m_a*eps_o))^2; %Coefficient accounting for Coluomb force
 nu_D = 10^4; %deflection frequency in s^-1
 
 %Initial parameters for target specie
-n_o = 0.5*n_b; %initial number density for specie at specific velocity
-v_o = 0.5*v_b; %initial known velocity
+ n_o = 0.5*n_b; %initial number density for specie at specific velocity
+ v_o = 0.5*v_b; %initial known velocity
 
 %% Define the dimensions
 
-dim_z = DIMENSION(0,pi/2);
+dim_z = DIMENSION(0,pi);
 dim_z.jacobian = @(z,p,t) sin(z);
 dimensions = {dim_z};
 num_dims = numel(dimensions);
@@ -83,15 +83,30 @@
 % Here we have 1 term1, having only nDims=1 (x) operators.
 
 %% 
-% termC == nu_D/(2*sin(z))*d/dz sin(z)*df/dz
+
+% LHS_term == df/dt sin(z)
+g1 = @(z,p,t,dat) dim_z.jacobian(z,p,t);
+pterm1 = MASS(g1);
+LHS_term_z = SD_TERM({pterm1});
+LHS_term = MD_TERM(num_dims,{LHS_term_z});
+LHS_terms = {LHS_term};
+
+%term V2 == -cos(z)*f
+%term V2 == g1(v)*f [mass, g1(v) = -cos(z), BC = N/A]
+g1 = @(z,p,t,dat) -cos(z);
+pterm1 = MASS(g1);
+termM_z = SD_TERM({pterm1});
+termM= MD_TERM(num_dims,{termM_z});
+
+% termC == nu_D/(2sin(z))*d/dz sin(z)*df/dz
 %
 % becomes 
 %
-% termC == g1(z) q(z)        [mass, g1(p) = nu_D/(2*sin(z)),  BC N/A]
+% termC == g1(z) q(z)        [mass, g1(p) = nu_D/2,  BC N/A]
 %   q(p) == d/dz g2(z) r(z)   [grad, g2(p) = sin(z), BCL=N,BCR=D]
 %   r(p) == d/dp g3(z) f(z)   [grad, g3(p) = 1,      BCL=D,BCR=N]
 
-g1 = @(z,p,t,dat) nu_D./(2*sin(z));
+g1 = @(z,p,t,dat) nu_D./(2.*sin(z));
 g2 = @(z,p,t,dat) sin(z);
 g3 = @(z,p,t,dat) z.*0 + 1;
 pterm1  = MASS(g1);
@@ -100,7 +115,7 @@
 termC_z = SD_TERM({pterm1,pterm2,pterm3});
 termC   = MD_TERM(num_dims,{termC_z});
 
-terms = {termC};
+terms = {termM,termC};
 
 %% Define some parameters and add to pde object.
 %  These might be used within the various functions below.
diff --git a/pdes/mirror1_pitch_div.m b/pdes/mirror1_pitch_div.m
new file mode 100644
index 00000000..90a61d18
--- /dev/null
+++ b/pdes/mirror1_pitch_div.m
@@ -0,0 +1,133 @@
+function pde = mirror1_pitch_div(opts)
+% PDE using the 1D Diffusion Equation for a case involving pitcha angle to axis \
+% of the magnetic field line in a mirror configuration. This PDE is
+% time dependent (although not all the terms are time dependent). The test
+% particle is a hydrogen ion colliding with a background electron
+% distribution that has a Maxwellian form. 
+% PDE:
+% 
+% df/dt  == -cos(z)*f + 1/sin(z) d/dz ( sin(z) nu_D/2 df/dz ) 
+%
+% nu_D is the deflection frequency
+% Domain is [0,pi]
+% Homogeneous Neumann boundary condition 
+% Code will be added to equation involving velocity dimension
+%
+% Diffusion term is dealt with via LDG, i.e., splitting into two first
+% order equations
+%
+% Run with
+%
+% implicit
+% asgard(@mirror1_pitch_div,'timestep_method','BE','dt',5e-7,'num_steps',20,'lev',3,'deg',3, 'calculate_mass', true, 'normalize_by_mass', true);
+%
+
+    function ret = psi(x)
+        
+        phi = erf(x);
+        dphi_dx = 2./sqrt(pi) * exp(-x.^2);
+
+        ret = 1./(2*x.^2) .* (phi - x.*dphi_dx);
+    end
+
+%Background Parameters
+boltz = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
+n_b = 10^19; %background density in SI units (particles/m.^3)
+temp_b = 116050; %background temperature in Kelvin
+% z_b = 1; %atomic number of background specie
+m_b = 9.109*10^-31; %background mass in kg 
+v_b = sqrt(2*boltz*temp_b/m_b); %background velocity in m/s
+% eps_o = 8.85*10^-12; %permittivity of free space in Farad/m
+% 
+% %Target Specie Parameters
+% z_a = 1;
+% e = 1.602*10^-19; %charge in Coulombs
+% ln_Delt = 10; %Coulomb logarithm
+% m_a = 1.6726*10^-27; %target mass in kg
+% coeff_ab = (e^2/(m_a*eps_o))^2; %Coefficient accounting for Coluomb force
+nu_D = 10^4; %deflection frequency in s^-1
+
+%Initial parameters for target specie
+ n_o = 0.5*n_b; %initial number density for specie at specific velocity
+ v_o = 0.5*v_b; %initial known velocity
+
+%% Define the dimensions
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dimensions = {dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln_z = @(z,p,t) n_o.*cos(z);
+soln_t = @(t,p) exp(-nu_D*t);
+soln1 = new_md_func(num_dims,{soln_z,soln_t});
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = soln1;
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+bcl_x = @(x,p,t) x.*0;
+bcl_t = soln_t;
+BCL = new_md_func(num_dims,{bcl_x,bcl_t});
+
+BCR = soln1;
+
+%% Define the terms of the PDE
+%
+% Here we have 1 term1, having only nDims=1 (x) operators.
+
+%% 
+
+%term V2 == -cos(z)*f
+%term V2 == g1(v)*f [mass, g1(v) = -cos(z), BC = N/A]
+g1 = @(z,p,t,dat) -cos(z);
+pterm1 = MASS(g1,'','',dV_th);
+termM_z = SD_TERM({pterm1});
+termM = MD_TERM(num_dims,{termM_z});
+
+% termC is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
+%
+% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+
+
+D = @(v,p) v.*0 + sqrt(nu_D/2);
+g5 = @(v,p,t,dat) D(v,p);
+pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
+pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
+termC_z = SD_TERM({pterm1,pterm2});
+termC   = MD_TERM(num_dims,{termC_z});
+
+terms = {termM,termC};
+
+%% Define some parameters and add to pde object.
+%  These might be used within the various functions below.
+
+params.parameter1 = 0;
+params.parameter2 = 1;
+
+%% Define sources
+
+sources = {};
+
+    function dt=set_dt(pde,CFL)      
+        dims = pde.dimensions;       
+        % for Diffusion equation: dt = C * dx^2       
+        lev = dims{1}.lev;
+        dx = 1/2^lev;
+        dt = CFL*dx^2;        
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror1_space_div.m b/pdes/mirror1_space_div.m
new file mode 100644
index 00000000..86a2e6be
--- /dev/null
+++ b/pdes/mirror1_space_div.m
@@ -0,0 +1,112 @@
+function pde = mirror1_space_div(opts)
+% 1D mirror case along magnetic axis direction, i.e., 
+%
+% df/dt f B(s) == -cos(pi/4)*df/ds B(s) - cos(pi/4)*dB/ds/B(s) f B(s)
+%
+% Run with
+%
+% explicit
+% asgard(@mirror1_space_div, 'calculate_mass', false, 'normalize_by_mass', false)
+
+% implicit
+% asgard(@mirror1_space_div,'timestep_method','BE', 'calculate_mass', true, 'normalize_by_mass', true)
+
+params = mirror_parameters(opts);
+
+params.B_func = @(s) exp(s); %magnetic field as a function of spatial coordinate
+params.dB_ds = @(s) params.B_func(s); %derivative of magnetic field
+
+params.vel_test = 1; %test value for velocity in coefficient
+params.pitch_test = pi/4; %test value for pitch angle in coefficient
+decay_coeff = @(v,z) v.*cos(z);
+
+%% Define the dimensions
+
+dim_s = DIMENSION(-3,3);
+dV_s = @(x,p,t,d) params.B_func(x); 
+dim_s.moment_dV = dV_s;
+dimensions = {dim_s};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution
+
+sol_s = @(s,p,t) exp(s);
+sol_t = @(t,p) exp(-2*decay_coeff(params.vel_test,params.pitch_test).*t);
+soln1 = new_md_func(num_dims,{sol_s,sol_t});
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{sol_s});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = soln1;
+BCR = soln1;
+
+%% Define the terms of the PDE
+%
+
+% We have an advection and mass term
+
+%% Advection  term
+% -B(s)*d(vtest*cos(ztest)f)/ds
+g1 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test)*(p.pitch_test > pi/2);
+pterm1 = DIV(num_dims,g1,'',-1,'D','D','','','', dV_s);
+%pterm1 = GRAD(num_dims,g1,-1,'N','N');
+term1a_s = SD_TERM({pterm1});
+term1a   = MD_TERM(num_dims,{term1a_s});
+
+g1 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test)*(p.pitch_test < pi/2);
+pterm1 = DIV(num_dims,g1,'',+1,'D','D','','','', dV_s);
+%pterm1 = GRAD(num_dims,g1,-1,'N','N');
+term1b_s = SD_TERM({pterm1});
+term1b   = MD_TERM(num_dims,{term1b_s});
+
+%%
+% Add terms to the pde object
+
+%% Mass term
+% B(s)*(vcosz/B)dB/ds f
+g2 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test).*(p.dB_ds(s)./p.B_func(s)).*(p.pitch_test < pi/2).*(p.B_func(s) > 0);
+pterm1   = MASS(g2,'','',dV_s);
+termB1a = SD_TERM({pterm1});
+
+term2a = MD_TERM(num_dims,{termB1a});
+
+g2 = @(s,p,t,dat) s.*0 - decay_coeff(p.vel_test,p.pitch_test).*(p.dB_ds(s)./p.B_func(s)).*(p.pitch_test > pi/2).*(p.B_func(s) < 0);
+pterm1   = MASS(g2,'','',dV_s);
+termB1b = SD_TERM({pterm1});
+
+term2b = MD_TERM(num_dims,{termB1b});
+
+terms = {term1a,term1b,term2a,term2b};
+
+%% Define some parameters and add to pde object.
+%  These might be used within the various functions below.
+
+params.parameter1 = 0;
+params.parameter2 = 1;
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+
+    function dt=set_dt(pde,CFL)      
+        dim = pde.dimensions{1};
+        lev = dim.lev;
+        xMax = dim.max;
+        xMin = dim.min;
+        xRange = xMax-xMin;
+        dx = xRange/(2^lev);
+        dt = CFL*dx;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
diff --git a/pdes/mirror1_velocity.m b/pdes/mirror1_velocity.m
index 6a104f87..c11eb8d4 100644
--- a/pdes/mirror1_velocity.m
+++ b/pdes/mirror1_velocity.m
@@ -1,21 +1,25 @@
 function pde = mirror1_velocity(opts)
-% One-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
+% Strong form of one-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
 % of f in the presence of Coulomb collisions with background electrons
 % 
-% df/dt == 1/v^2 (d/dv(flux_v))
+% df/dt == -(1 - v^2/2*sin^2(pi/4))*cos(pi/4)*df/dv  - v*cos(pi/4)*f + 1/v^2 (d/dv(flux_v))
 %
 % flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
 %
+% df/dt ==  -( 1-v^2/4)*sqrt(2)/2*df/dv*v^2 -v*sqrt(2)/2*f + 1/v^2 (d/dv(v^3[(m_a/(m_a +
+% m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)])*v^2
+%
+%
 % Run with
 %
-% asgard(@mirror1_velocity,'timestep_method','matrix_exponential','case',3,'dt',1e-8,'num_steps',50,'lev',3,'deg',4,'normalize_by_mass',true)
+% asgard(@mirror1_velocity,'timestep_method','BE','dt',1e-7,'num_steps',50,'lev',5,'deg',2,'normalize_by_mass',false, 'calculate_mass', false)
 
 params = mirror_parameters();
 
 %% Define the dimensions
 
-dim_v = DIMENSION(0,0.5e7);
-dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
+dim_v = DIMENSION(0,1e6);
+dim_v.jacobian = @(v,p,t) 2*pi.*v.^2;
 dimensions = {dim_v};
 num_dims = numel(dimensions);
 
@@ -33,14 +37,22 @@
 
 %% Define the initial conditions
 
-ic_v = @(v,p,t) p.init_cond_v(v);
+ic_v = @(v,p,t) p.a.n.*p.init_cond_v(v);
 ic1 = new_md_func(num_dims,{ic_v});
 initial_conditions = {ic1};
 
 %% Define the boundary conditions
 
-BCL = ic1;
-BCR = ic1;
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_t});
+ 
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ... 
+    params.boundary_cond_t});
 
 %% Define the terms of the PDE
 
@@ -54,21 +66,40 @@
 
 %% 
 
-% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
-% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+
+% term V1 == -(1 - v^2/4)*sqrt(2)/2*df/dv
+% term V1 == g(v) q(v) 
+% g(v) = g1(v) [mass, g1(z) = (1 - v^2/4)*sqrt(2)/2, BC = N/A]
+% q(v) = d/dv (g2(v) f) [grad, g2(v) = 1, BCL=N, BCR=D ]
+g1 = @(v,p,t,dat) -(1-v.^2./4.)*sqrt(2)/2;
+g2 = @(v,p,t,dat) v.*0 + 1;
+pterm1 = MASS(g1);
+pterm2 = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
+termV_v = SD_TERM({pterm1,pterm2});
+termV1 = MD_TERM(num_dims,{termV_v});
+
+%term V2 == -v*sqrt(2)/2*f
+%term V2 == g1(v)*f [ma.ss, g1(v) = -v, BC = N/A]
+g1 = @(v,p,t,dat) -v.^3*sqrt(2)./2;
+pterm1 = MASS(g1);
+termV_v = SD_TERM({pterm1});
+termV2 = MD_TERM(num_dims,{termV_v});
+
+% term V3 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))*v^2
+% term V3 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
 % q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
 
 g1 = @(v,p,t,dat) 1./v.^2;
 g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
 
 pterm1 = MASS(g1);
-pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL, BCR);
+pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
 termV_s = SD_TERM({pterm1,pterm2});
-termV1   = MD_TERM(num_dims,{termV_s});
+termV3   = MD_TERM(num_dims,{termV_s});
 
 %%
-% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
-% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% term V4 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+% term V4 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
 % q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
 % r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
 
@@ -78,11 +109,11 @@
 
 pterm1 = MASS(g1);
 pterm2 = GRAD(num_dims,g2,+1,'D','N');
-pterm3 = GRAD(num_dims,g3, -1,'N','D', BCL, BCR);
+pterm3 = GRAD(num_dims,g3,-1,'N','D', BCL, BCR);
 termV_par = SD_TERM({pterm1,pterm2,pterm3});
-termV2   = MD_TERM(num_dims,{termV_par});
+termV4   = MD_TERM(num_dims,{termV_par});
 
-terms = {termV1,termV2};
+terms = {termV1,termV3,termV4};
 
 %% Define sources 
 
diff --git a/pdes/mirror2_advection_Efield_div.m b/pdes/mirror2_advection_Efield_div.m
new file mode 100644
index 00000000..e72da763
--- /dev/null
+++ b/pdes/mirror2_advection_Efield_div.m
@@ -0,0 +1,179 @@
+function pde = mirror2_advection_Efield_div(opts)
+
+params = mirror_parameters(opts);
+
+% 
+% switch opts.case_
+%     case 1 
+%         params_si.a.T_eV = 0.05*params_si.b.T_eV; %Target temperature in Kelvin\
+%         offset = 10^6; %case with offset and change in Temperature
+%     case 2 
+%         params_si.a.T_eV = 0.05*params_si.b.T_eV;
+%         offset = 0; %case with no offset but change in Temperature
+%     case 3 
+%         n_cgs = 5e13; %equilibrium density in cm.^-3
+%         m_e_cgs = 9.109*10^-28; %electron mass in g
+%         m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+%         m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
+%         m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+%         temp_cgs = 1.6022e-10; %temperature in erg
+%         params_cgs.a.n = n_cgs;
+%         params_cgs.b.n = n_cgs;
+%         params_cgs.b2.n = n_cgs;
+% %         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
+% %         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
+%         params_cgs.a.m = m_e_cgs; %beam is electrons
+%         params_cgs.b.m = m_e_cgs; %background is electrons
+%         params_cgs.b2.m = m_B_cgs;
+%         params_cgs.a.Z = -1;
+%         params_cgs.b.Z = -1;
+%         params_cgs.b2.Z = 5;
+%         params_cgs.e = 4.803*10^-10; %charge in Fr
+%         params_cgs.E = 2.6e-5; %E field in statvolt/cm
+%         params_si.a.n = 10^6*params_cgs.a.n;%converting to m^-3
+%         params_si.b.n = 10^6*params_cgs.b.n;
+%         params_si.b2.n = 10^6*params_cgs.b2.n;
+% %         params_si.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
+% %         params_si.b.vth = 0.01*params_cgs.b.vth;
+%         params_si.a.m = 0.001*params_cgs.a.m; %converting to kg
+%         params_si.b.m = 0.001*params_cgs.b.m; 
+%         params_si.b2.m = 0.001*params_cgs.b2.m;
+%         params_si.a.Z = params_cgs.a.Z;
+%         params_si.b.Z = params_cgs.b.Z;
+%         params_si.b2.Z = params_cgs.b2.Z;
+%         %params_si.E = 2.9979*10^4*params_cgs.E; %converting to V/m
+%         params_si.a.E_eV = 7.665;
+%         params_si.a.T_eV = 1000;%2/3*params_si.a.E_eV;
+%         params_si.b.T_eV = params_si.a.T_eV;
+%         params_si.b2.T_eV = params_si.a.T_eV;
+%         params_si.a.vth = params_si.v_th(params_si.a.T_eV,params_si.a.m);
+%         params_si.b.vth = params_si.v_th(params_si.b.T_eV,params_si.b.m);
+%         params_si.b2.v.th = params_si.v_th(params_si.b2.T_eV,params_si.b2.m);
+%         params_si.ln_delt = 15;
+%         E_dreicer_si = params_si.a.n.*params_si.e^3*params_si.ln_delt/(4*pi*params_si.eps0^2*params_si.a.m ... 
+%             *params_si.a.vth^2);
+%         params_si.E = 10^-3*E_dreicer_si;
+%         %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
+%         params_si.maxwell = @(v,offset,vth) params_si.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
+%         params_si.init_cond_v = @(v,p,t) params_si.maxwell(v,0,params_si.a.vth);
+%         params_si.soln_v = @(v,p,t) solution_v(v,p,t);
+%         %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
+%         %params.eps0 = 1/(4*pi);
+% end
+
+    function ret = solution_v(v,p,t)
+        ret = params.a.n/(pi^3/2.*params.v_th(params.b.T_eV,params.a.m).^3).*...
+            exp(-(v./params.v_th(params.b.T_eV,params.a.m)).^2);
+        if isfield(p,'norm_fac')
+            ret = p.norm_fac .* ret;
+        end
+    end
+
+dim_v = DIMENSION(0,15*params.a.vth);
+dV_v = @(x,p,t,d) x.^2;
+dim_v.moment_dV = dV_v;
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dimensions = {dim_v, dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln1 = new_md_func(num_dims,{ ...    
+    params.soln_v, ...
+    params.soln_z, ...
+    });
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    params.init_cond_v, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+% termE1a is done combining mass and div defining F(th) = (ZeE/m cos(th)) and
+% G(v) = 1
+%
+% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
+
+ dV_v = @(x,p,t,d) x.^2; 
+ dV_th = @(x,p,t,d) sin(x);
+
+F = @(x,p) cos(x);
+g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 - p.a.Z.*p.e.*p.E./p.a.m;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1a = MD_TERM(num_dims,{termE1_v,termE1_th});
+
+%termE1b is the same form as term1 but accounting for the flow in the
+%opposite direction
+
+F = @(x,p) cos(x);
+g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 - p.a.Z.*p.e.*p.E./p.a.m;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1b = MD_TERM(num_dims,{termE1_v,termE1_th});
+
+% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
+%
+% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
+
+% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
+% dV_th = @(x,p,t,d) sin(x);
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1   =  MASS(g1,'','',dV_v);
+termE2_v = SD_TERM({pterm1});
+
+K = @(x,p) p.a.Z.*p.e.*p.E.*sin(x)./p.a.m;
+g2 = @(x,p,t,dat) K(x,p);
+
+pterm1 = DIV(num_dims,g2,'',-1,'N','N',BCL,BCR,'',dV_th);
+termE2_th = SD_TERM({pterm1});
+termE2 = MD_TERM(num_dims,{termE2_v,termE2_th});
+
+terms = {termE1a,termE1b,termE2};
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)    
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror2_collision.m b/pdes/mirror2_collision.m
new file mode 100644
index 00000000..43ef56a3
--- /dev/null
+++ b/pdes/mirror2_collision.m
@@ -0,0 +1,200 @@
+function pde = mirror2_collision(opts)
+% Two-dimensional magnetic mirror from the FP paper - evolution of t*he ion velocity dependence
+% of f in the presence of Coulomb collisions with background electrons
+% Also applied to the 2D test for CQL4D equations
+
+% df/dt == sum_{b} ( nu_D/(2 sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2
+% (d/dv(flux_v)) )
+%a
+% flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
+%
+% Run with
+%
+% asgard(@mirror2_collision,'timestep_method','matrix_exponential','case',3, 'lev', 4, 'deg', 3,'num_steps', 60, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true)
+
+params = mirror_parameters();
+
+switch opts.case_
+    case 1 
+        params.a.T_eV = 0.05*params.b.T_eV; %Target temperature in Kelvin\
+        offset = 10^6; %case with offset and change in Temperature
+    case 2 
+        params.a.T_eV = 0.05*params.b.T_eV;
+        offset = 0; %case with no offset but change in Temperature
+    case 3 
+        params.a.T_eV = 20;
+        params.a.E_eV = 3e3; %case with offset and no change in Temperature
+        params.b.m = params.m_e;
+end
+maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
+
+%% Define the dimensions
+ 
+dim_v = DIMENSION(0,1e6);
+dim_z = DIMENSION(0,pi);
+
+dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
+dim_z.jacobian = @(z,p,t) sin(z);
+
+dimensions = {dim_v, dim_z};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln1 = new_md_func(num_dims,{ ...    
+    params.soln_v, ...
+    params.soln_z, ...
+    });
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+% -u^2 sin(z)*eE*Z_a/m_a cos(z) d/dv(f)
+
+% g1 = @(v,p,t,dat) -p.e.*p.E.*Z_a.v.^2./m_a;
+% g2 = @(v,p,t,dat) v.*0 + 1;
+% 
+% pterm1 = MASS(g1);
+% pterm2  = GRAD(num_dims,g2,-1,'N','N');
+% termE_v = SD_TERM({pterm1,pterm2});
+% 
+% g3 = @(z,p,t,dat) sin(z).*cos(z);
+% pterm1 = MASS(g3);
+% termE_z = SD_TERM({pterm1});
+% termE1   = MD_TERM(num_dims,{termE_v,termE_z});
+% 
+% % eE/m sin^2(z)vdf/dz
+% 
+% g1 = @(v,p,t,dat) p.e.*p.E*v./m_a;
+% g2 = @(z,p,t,dat) sin(z)^2;
+% g3 = @(z,p,t,dat) z.*0 + 1;
+% 
+% pterm1 = MASS(g1);
+% pterm2 = MASS(g2);
+% pterm3 = GRAD(num_dims,g3,-1,'N','N');
+% 
+% termE_v = SD_TERM({pterm1});
+% termE_z = SD_TERM({pterm2,pterm3});
+% termE2 = MD_TERM(num_dims,{termE_v,termE_z});
+
+% termC == nu_D/(2*sin(z))*d/dz sin(z)*df/dz
+%
+% becomes 
+%
+% termC == g1(v) g2(z) q(z)   [mass, g1(p) = nu_D(v), g2(z) = 1/(2sin(z))  BC N/A]
+%   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
+%   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
+
+g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b)/2;
+g2 = @(z,p,t,dat) 1./sin(z);
+g3 = @(z,p,t,dat) sin(z);
+g4 = @(z,p,t,dat) z.*0 + 1;
+pterm1  = MASS(g1);
+pterm2  = MASS(g2);
+pterm3  = GRAD(num_dims,g3,+1,'D','N');
+pterm4  = GRAD(num_dims,g4,-1,'N', 'D',BCL,BCR);
+termC_v = SD_TERM({pterm1});
+termC_z = SD_TERM({pterm2,pterm3,pterm4});
+termC1   = MD_TERM(num_dims,{termC_v,termC_z});
+
+%same term but for species b2
+
+g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b2)/2;
+g2 = @(z,p,t,dat) 1./sin(z);
+g3 = @(z,p,t,dat) sin(z);
+g4 = @(z,p,t,dat) z.*0 + 1;
+pterm1  = MASS(g1);
+pterm2  = MASS(g2);
+pterm3  = GRAD(num_dims,g3,+1,'D','N');
+pterm4  = GRAD(num_dims,g4,-1,'N', 'D',BCL,BCR);
+termC_v = SD_TERM({pterm1});
+termC_z = SD_TERM({pterm2,pterm3,pterm4});
+termC2   = MD_TERM(num_dims,{termC_v,termC_z});
+
+
+% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
+% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
+
+g1 = @(v,p,t,dat) 1./v.^2;
+g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m); 
+
+pterm1  = MASS(g1);
+pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
+termV_v = SD_TERM({pterm1,pterm2});
+termV1  = MD_TERM(num_dims,{termV_v,[]});
+
+%same term but for species b2
+
+g1 = @(v,p,t,dat) 1./v.^2;
+g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m); 
+
+pterm1  = MASS(g1);
+pterm2  = GRAD(num_dims,g2,0,'N','D', BCL, BCR);
+termV_v = SD_TERM({pterm1,pterm2});
+termV2  = MD_TERM(num_dims,{termV_v,[]});
+
+% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
+% r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
+
+g1 = @(v,p,t,dat) 1./v.^2;
+g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
+g3 = @(v,p,t,dat) v.*0 + 1;
+
+pterm1      = MASS(g1);
+pterm2      = GRAD(num_dims,g2,-1,'D','N');
+pterm3      = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
+termV_v     = SD_TERM({pterm1,pterm2,pterm3});
+termV3      = MD_TERM(num_dims,{termV_v,[]});
+
+%same term but for species b2
+
+g1 = @(v,p,t,dat) 1./v.^2;
+g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b2);
+g3 = @(v,p,t,dat) v.*0 + 1;
+
+pterm1      = MASS(g1);
+pterm2      = GRAD(num_dims,g2,-1,'D','N');
+pterm3      = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
+termV_v     = SD_TERM({pterm1,pterm2,pterm3});
+termV4      = MD_TERM(num_dims,{termV_v,[]});
+
+terms = {termV1,termV2,termV3, termV4, termC1,termC2};
+
+
+%% Define sources 
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)    
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror2_collision_div.m b/pdes/mirror2_collision_div.m
new file mode 100644
index 00000000..625d61c6
--- /dev/null
+++ b/pdes/mirror2_collision_div.m
@@ -0,0 +1,189 @@
+function pde = mirror2_collision_div(opts)
+% Two-dimensional magnetic mirror from the FP paper - evolution of t*he ion velocity dependence
+% of f in the presence of Coulomb collisions with background electrons
+% Also applied to the 2D test for CQL4D equations
+%
+% df/dt == sum_{b} ( nu_D/(2*sin(z)) d/dth ( sin(th) 1/v d (v f) /dth ) + 
+%  1/v^2 (d/dv(v^2[(m_a/(m_a + m_b))v nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
+%
+% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
+%
+% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
+% d/dv[],1/v * d/dth[]
+%
+% and the volument_element dV = v^2 sin(th)
+%
+%
+% df/dt == %  sum_{b} (( 1/v^2 (d/dv (v^2[0.5*nu_par*v^2*d/dv(f)]) %%term1 
+%                 + 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f)]) %%term2
+%                 + nu_D/(2 sin(z)) d/dth ( sin(th) df/dth )) %%term3 
+%
+% split into three div(flux) terms (term1, term2, and term3)
+%
+% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+%
+%
+% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+%
+%
+% term3 is done using SLDG defining C(v) = sqrt(v*nu_D(v)/2)
+%
+% eq1 :  df/dt == div(C(v) * q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q == C(v) * grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+% Run with
+%
+% asgard(@mirror2_collision_div,'timestep_method','BE','case',3, 'lev', 4, 'deg', 3,'num_steps', 60, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true)
+
+params = mirror_parameters();
+
+switch opts.case_
+    case 1 
+        params.a.T_eV = 50;
+        params.b.T_eV = params.a.T_eV;
+        params.b2.T_eV = params.a.T_eV;
+        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
+        params.b.vth = params.v_th(params.b.T_eV,params.b.m);
+        params.b2.vth = params.v_th(params.b2.T_eV,params.b2.m);
+        params.a.v_beam = 0; %case with no beam velocity
+        params.init_cond_v = @(v,p,t) params.soln_v(v,p,t);
+    case 2 
+%         params.a.T_eV = 5*params.b.T_eV;
+%         params.a.vth = params.v_th(params.a.T_eV,params.a.m);
+%         params.a.v_beam = 0;
+        params.init_cond_v = @(v,p,t) params.maxwell(v,0,3e5);
+    case 3 
+        params.a.T_eV = 50;
+        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
+        params.a.E_eV = 3e3; %case with offset and no change in Temperature
+        params.init_cond_v = @(v,p,t) params.maxwell(v,params.a.v_beam,params.a.vth);
+end
+maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
+
+%% Define the dimensions
+ 
+dim_v = DIMENSION(0,1e6);
+dV_v = @(x,p,t,d) x.^2;
+dim_v.moment_dV = dV_v;
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dimensions = {dim_v, dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+soln1 = new_md_func(num_dims,{ ...    
+    params.soln_v, ...
+    params.soln_z, ...
+    });
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+%%
+% term1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(v,p,t,dat) v.*0 + 1;
+pterm1 = MASS(g1,'','',dV_th);
+term1_th = SD_TERM({pterm1,pterm1});
+
+A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
+g1 = @(v,p,t,dat) A(v,p);
+g2 = @(v,p,t,dat) A(v,p);
+
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
+term1_v = SD_TERM({pterm1,pterm2});
+term1   = MD_TERM(num_dims,{term1_v,term1_th});
+
+% term2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+A = @(v,p) v.*0 + 1;
+g1 = @(v,p,t,dat) A(v,p);
+
+pterm1 = MASS(g1,'','',dV_th);
+
+term2_th = SD_TERM({pterm1});
+
+B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
+g2 = @(v,p,t,dat) B(v,p);
+
+pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
+
+term2_v = SD_TERM({pterm2});
+term2   = MD_TERM(num_dims,{term2_v,term2_th});
+
+% term3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
+%
+% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
+g4 = @(v,p,t,dat) C(v,p);
+pterm1 = MASS(g4,'','',dV_v);
+term3_v = SD_TERM({pterm1,pterm1});
+
+D = @(v,p) v.*0 + 1;
+g5 = @(v,p,t,dat) D(v,p);
+pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
+pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
+term3_th = SD_TERM({pterm1,pterm2});
+term3   = MD_TERM(num_dims,{term3_v,term3_th});
+
+terms = {term1,term2,term3};
+
+%% Define sources 
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)    
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror2_space_pitch_div.m b/pdes/mirror2_space_pitch_div.m
new file mode 100644
index 00000000..e5356814
--- /dev/null
+++ b/pdes/mirror2_space_pitch_div.m
@@ -0,0 +1,180 @@
+ function pde = mirror2_space_pitch_div(opts)
+
+% Two-dimensional test of spatial and pitch-angle variation in magnetic
+% mirror where f coefficients change signs throughout the domain
+% 
+% df/dt ==  1/(sin(th)) d/dth (sin(th) sin(th)/2B dB/ds f_a)
+%           - 1/B d (B cos(th)f)/ds
+% Run with
+%
+% asgard(@mirror2_space_pitch_div,'timestep_method','BE','case',3,'dt',1e-8,'lev',3,'deg', 3,'num_steps',20)
+
+params = mirror_parameters(opts);
+
+params.B_func = @(s) s.^2;
+params.dB_ds = @(s) 2.*s;
+        
+mag = @(s) params.dB_ds(s)./(2*params.B_func(s));
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dim_s = DIMENSION(-3,3);
+dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
+dim_s.moment_dV = dV_s;
+
+dimensions = {dim_th,dim_s};
+num_dims = numel(dimensions);
+
+%% Define the initial conditions
+
+params.init_cond_z = @(z,p,t,dat) cos(z);
+params.init_cond_s = @(s,p,t,dat) s;
+ic1 = new_md_func(num_dims,{params.init_cond_z,params.init_cond_s});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(x,p,t,dat) cos(x), ...
+    @(s,p,t,dat) s, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    @(x,p,t,dat) cos(x), ...
+    @(s,p,t,dat) s, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+%% Advection  term
+
+%termZa is a done combining mass ad div defining C(th) = sin(th) and using
+%the function mag(s) = dB/ds/(2*B). This applies to the domain where 
+% mag(s) > 0 and therefore we use upwinding
+%eq1: df/dt == div(mag(s) f)       [pterm1: div(g(th)=C(th),-1, BCL=N,BCR=N)]
+
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
+
+g1 = @(x,p,t,d) mag(x).*(mag(x) > 0);
+pterm1 = MASS(g1,'','',dV_s);
+termZa_s = SD_TERM({pterm1});
+
+C = @(z) sin(z);
+g2 = @(z,p,t,dat) C(z);
+pterm2 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_th);
+termZa_z = SD_TERM({pterm2});
+
+termZa = MD_TERM(num_dims,{termZa_z,termZa_s});
+
+%termZb is a done combining mass ad div defining C(th) = sin(th) and using
+%the function mag(s) = dB/ds/(2*B). This applies to the domain where 
+% mag(s) < 0 and therefore we use downwinding
+%eq1: df/dt == div(mag(s) f)       [pterm1: div(g(th)=C(th),+1, BCL=N,BCR=N)]
+
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
+
+g1 = @(x,p,t,d) mag(x).*(mag(x) < 0);
+pterm1 = MASS(g1,'','',dV_s);
+termZb_s = SD_TERM({pterm1});
+
+C = @(z)  sin(z);
+g2 = @(z,p,t,dat) C(z);
+pterm2 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_th);
+termZb_z = SD_TERM({pterm2});
+
+termZb = MD_TERM(num_dims,{termZb_z,termZb_s});
+
+%termSa is done combining mass and div G(th) =
+%cos(th) and H(s) = -1. Here we restrict to z < pi/2 and use upwinding
+%eq1 : df/dt == div(G(th) f)      [pterm1: div(g(s)=H(s),-1, BCL=D,BCR=N)]
+
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x)./params.a.m;
+
+G = @(z) cos(z).*(z < pi/2);
+g2 = @(z,p,t,dat) G(z);
+pterm1 = MASS(g2,'','',dV_th);
+termSa_z = SD_TERM({pterm1});
+
+H = @(s) s.*0 - 1;
+g3 = @(s,p,t,dat) H(s);
+pterm2 = DIV(num_dims,g3,'',-1,'D','N','',BCR,'',dV_s);
+termSa_s = SD_TERM({pterm2});
+
+termSa  = MD_TERM(num_dims,{termSa_z,termSa_s});
+
+%termSb is done combining mass and div G(th) =
+%cos(th) and H(s) = -1. Here we restrict to z > pi/2 and use downwinding
+%eq1 : df/dt == div(G(th) f)      [pterm1: div(g(s)=H(s),-1, BCL=D,BCR=N)]
+
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x)/params.a.m;
+
+G = @(z) cos(z).*(z > pi/2);
+g2 = @(z,p,t,dat) G(z);
+pterm1 = MASS(g2,'','',dV_th);
+termSb_z = SD_TERM({pterm1});
+
+H = @(s) s.*0 - 1;
+g3 = @(s,p,t,dat) H(s);
+pterm2 = DIV(num_dims,g3,'',+1,'N','D',BCL,'','',dV_s);
+termSb_s = SD_TERM({pterm2});
+
+termSb  = MD_TERM(num_dims,{termSb_z,termSb_s});
+
+%% Mass term
+% termM == cos(z)dB/ds/(2*B) f
+% termM == r(z)*w(s)
+% r(z) == g1(z) [mass, g1(z) = -cos(z),  BC N/A]
+% w(s) == g2(s) f [mass, g2(s) = mag(s), BC N/A]
+
+% dV_th = @(x,p,t,d) sin(x);
+% dV_s = @(x,p,t,d) params.B_func(x);
+% 
+% G = @(z) cos(z);
+% g2 = @(z,p,t,dat) G(z);
+% pterm2 = MASS(g2,'','',dV_th);
+% termB1_z = SD_TERM({pterm2});
+% 
+% g3 = @(s,p,t,dat) mag(s);
+% pterm3 = MASS(g3,'','',dV_s);
+% termB1_s = SD_TERM({pterm3});
+% 
+% termM = MD_TERM(num_dims,{termB1_z,termB1_s});
+
+terms = {termZa,termZb,termSa,termSb};
+
+
+
+%% Define the analytic solution (optional)
+
+
+soln1_z = @(z,p,t,d) cos(z);
+soln1_s = @(s,p,t,d) s;
+solution = new_md_func(num_dims,{soln1_z,soln1_s});
+solutions = {solution};
+
+
+%% Define sources
+%source1_v = @(x,p,t,d) p.f0_v(x);
+source1_z = @(x,p,t,d) (sin(x)).^2 - (cos(x)).^2;
+source1 = new_md_func(num_dims,{source1_z,[]});
+sources = {source1};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)      
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+end
\ No newline at end of file
diff --git a/pdes/mirror2_velocity.m b/pdes/mirror2_velocity.m
new file mode 100644
index 00000000..95d36180
--- /dev/null
+++ b/pdes/mirror2_velocity.m
@@ -0,0 +1,178 @@
+function pde = mirror2_velocity(opts)
+% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
+% of f in the presence of Coulomb collisions with background electrons
+% Also applied to the 2D test for CQL4D equations
+
+% df/dt == -eE/m cos(th) df/dv + eE/m sin(th) df/dth + sum_{b} ( nu_D/(2*sin(th)) d/dth ( sin(th) 1/v d (v f) /dth ) + 
+%  1/v^2 (d/dv(v^2[(m_a/(m_a + m_b))v nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
+%
+% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
+%
+% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
+% d/dv[],1/v * d/dth[]
+%
+% Run with
+%
+% asgard(@mirror2_velocity,'timestep_method','BE','case',3,'dt',1e-6)
+
+params = mirror_parameters();
+
+switch opts.case_
+    case 1 
+        params.a.T_eV = 0.05*params.b.T_eV; %Target temperature in Kelvin\
+        offset = 10^6; %case with offset and change in Temperature
+    case 2 
+        params.a.T_eV = 0.05*params.b.T_eV;
+        offset = 0; %case with no offset but change in Temperature
+    case 3 
+        n_o = 8e14; %equilibrium density in cm.^-3
+        m_e = 9.109*10^-28; %electron mass in g
+        temp = 1.6022e-10; %temperature in erg
+        params.a.n = n_o;
+        params.b.n = n_o;
+        params.a.vth = sqrt(2*temp/m_e);
+        params.b.vth = sqrt(2*temp/m_e);
+        params.a.m = m_e; %beam is electrons
+        params.b.m = m_e; %background is electrons
+        params.E = 3.33e-7; %E field in statvolt/cm
+        params.init_cond_v = @(v,p,t) params.maxwell(v,0,a.vth);
+end
+
+maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
+
+%% Define the dimensions
+ 
+dim_v = DIMENSION(0,1e6);
+dim_z = DIMENSION(0,pi);
+
+dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
+dim_z.jacobian = @(z,p,t) sin(z);
+
+dimensions = {dim_v, dim_z};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln1 = new_md_func(num_dims,{ ...    
+    params.soln_v, ...
+    params.soln_z, ...
+    });
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+
+%% Define the terms of the PDE
+
+% -eE*Z_a/m_a cos(z) d/dv(f)
+
+g1 = @(v,p,t,dat) -p.e.*p.E.*p.a.Z./p.a.m;
+g2 = @(v,p,t,dat) v.*0 + 1;
+
+pterm1 = MASS(g1);
+pterm2  = GRAD(num_dims,g2,-1,'N','D',BCL,BCR);
+termE_v = SD_TERM({pterm1,pterm2});
+
+g3 = @(z,p,t,dat) cos(z);
+
+pterm1 = MASS(g3);
+termE_z = SD_TERM({pterm1});
+termE1   = MD_TERM(num_dims,{termE_v,termE_z});
+
+% eE/m sin(z)vdf/dz
+
+g1 = @(v,p,t,dat) p.e.*p.E*v./p.a.m;
+g2 = @(z,p,t,dat) sin(z);
+g3 = @(z,p,t,dat) z.*0 + 1;
+
+pterm1 = MASS(g1);
+pterm2 = MASS(g2);
+pterm3 = GRAD(num_dims,g3,-1,'N','N');
+
+termE_v = SD_TERM({pterm1});
+termE_z = SD_TERM({pterm2,pterm3});
+termE2 = MD_TERM(num_dims,{termE_v,termE_z});
+
+% termC == v.^2.*nu_D/(2*sin(z))*d/dz sin(z)*df/dz
+%
+% becomes 
+%
+% termC == g1(v) g2(z) q(z)   [mass, g1(p) = nu_D(v), g2(z) = 1/(2sin(z))  BC N/A]
+%   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
+%   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
+
+g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b)/2;
+g2 = @(z,p,t,dat) 1./sin(z);
+g3 = @(z,p,t,dat) sin(z);
+g4 = @(z,p,t,dat) z.*0 + 1;
+pterm1  = MASS(g1);
+pterm2  = MASS(g2);
+pterm3  = GRAD(num_dims,g3,+1,'D','N');
+pterm4  = GRAD(num_dims,g4,-1,'N', 'D',BCL,BCR);
+termC_v = SD_TERM({pterm1});
+termC_z = SD_TERM({pterm2,pterm3,pterm4});
+termC   = MD_TERM(num_dims,{termC_v,termC_z});
+
+
+% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
+% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=N]
+
+g1 = @(v,p,t,dat) 1./v.^2;
+g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
+
+pterm1  = MASS(g1);
+pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL, BCR);
+termV_s = SD_TERM({pterm1,pterm2});
+termV1  = MD_TERM(num_dims,{termV_s,[]});
+
+% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
+% r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
+
+g1 = @(v,p,t,dat) 1./v.^2;
+g2 = @(v,p,t,dat) v.^4.*0.5.*p.nu_par(v,p.a,p.b);
+g3 = @(v,p,t,dat) v.*0 + 1;
+
+pterm1      = MASS(g1);
+pterm2      = GRAD(num_dims,g2,-1,'D','N');
+pterm3      = GRAD(num_dims,g3,+1,'N','D', BCL, BCR);
+termV_par   = SD_TERM({pterm1,pterm2,pterm3});
+termV2      = MD_TERM(num_dims,{termV_par,[]});
+
+terms = {termV1,termV2,termC,termE1,termE2};
+
+
+%% Define sources 
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)    
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
diff --git a/pdes/mirror2_velocity_div.m b/pdes/mirror2_velocity_div.m
new file mode 100644
index 00000000..6b8017f3
--- /dev/null
+++ b/pdes/mirror2_velocity_div.m
@@ -0,0 +1,252 @@
+function pde = mirror2_velocity_div(opts)
+% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
+% of f in the presence of Coulomb collisions with background electrons
+% Also applied to the 2D test for CQL4D equations
+
+% df/dt == -1/v^2 d(v^2 ZeE/m cos(th) f)/dv + 1/(vsin(th)) d(sin(th) ZeE/m sin(th) f)/dth 
+%            + sum_{b} ( nu_D/(2*sin(th)) d/dth ( sin(th) 1/v d (v f) /dth ) + 
+%             1/v^2 (d/dv(v^2[(m_a/(m_a + m_b))v nu_s f) + 0.5*nu_par*v^2*d/dv(f)])
+%
+% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
+%
+% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
+% d/dv[],1/v * d/dth[]
+%
+% and the volument_element dV = v^2 sin(th)
+%
+
+% df/dt ==      -1/v^2 d(v^2 ZeE/m cos(th) f)/dv %term1
+%                + 1/(vsin(th)) d(sin(th) ZeE/m sin(th) f)/dth  %term2
+%                + % sum_b (( 1/v^2 (d/dv (v^2[0.5*nu_par*v^2*d/dv(f)]) %%term3 
+%                 + 1/v^2 (d/dv(v^2[v (m_a/(m_a + m_b))nu_s f)]) %%term4
+%                 + nu_D/(2 sin(z)) d/dth ( sin(th) df/dth )) %%term5 
+%
+% split into five div terms (term1,term2, term3, term4, and term5)
+%
+% term1 is done combining mass and div defining F(th) = -ZeE/m cos(th) and
+% G(v) = 1
+%
+% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
+%
+% term2 is a simple div term, defining K(th) = ZeE/m sin(th)
+%
+% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
+%
+% term3 is done combining mass and div defining C(v) = (nu_D(v)/2) 
+%
+% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=D(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  C(v) grad(f)  [pterm2: grad(g(v)=D(v),-1, BCL=N, BCR=N]
+%
+% term4 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+%
+%
+% term5 is done using SLDG defining C(v) = sqrt(v*nu_D(v)/2)
+%
+% eq1 :  df/dt == div(C(v) * q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q == C(v) * grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+% Run with
+%
+% asgard(@mirror2_velocity_div,'timestep_method','BE','case',3, 'grid_type','SG', 'lev', 3, 'deg', 3,'num_steps', 10, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true,'save_output',true,'update_params_each_timestep', true)
+
+% Run with
+%
+% asgard(@mirror2_velocity_div,'timestep_method','BE','case',3,'dt',1e-6)
+
+params = mirror_parameters(opts);
+
+
+%% Define the dimensions
+ 
+dim_v = DIMENSION(0,5*params.a.vth);
+dV_v = @(x,p,t,d) x.^2;
+dim_v.moment_dV = dV_v;
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dimensions = {dim_v, dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln1 = new_md_func(num_dims,{ ...    
+    params.soln_v, ...
+    params.soln_z, ...
+    });
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    params.boundary_cond_v, ...
+    params.boundary_cond_z, ... %params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+% termE1a is done combining mass and div defining F(th) = (ZeE/m cos(th)) and
+% G(v) = 1
+%
+% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
+
+ dV_v = @(x,p,t,d) x.^2; 
+ dV_th = @(x,p,t,d) sin(x);
+
+F = @(x,p) -cos(x).*p.a.Z.*p.e.*p.E./p.a.m;
+g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 + 1;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1a = MD_TERM(num_dims,{termE1_v,termE1_th});
+
+%termE1b is the same form as term1 but accounting for the flow in the
+%opposite direction
+
+F = @(x,p) -cos(x).*p.a.Z.*p.e.*p.E./p.a.m;
+g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 + 1;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1b = MD_TERM(num_dims,{termE1_v,termE1_th});
+
+% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
+%
+% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
+
+% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
+% dV_th = @(x,p,t,d) sin(x);
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(x,p,t,dat) x.*0+1;
+pterm1   =  MASS(g1,'','',dV_v);
+termE2_v = SD_TERM({pterm1});
+
+K = @(x,p) p.a.Z.*p.e.*p.E.*sin(x)./p.a.m;
+g2 = @(x,p,t,dat) K(x,p);
+
+pterm1 = DIV(num_dims,g2,'',-1,'N','N','','','',dV_th);
+termE2_th = SD_TERM({pterm1});
+termE2 = MD_TERM(num_dims,{termE2_v,termE2_th});
+
+% dV_v = @(x,p,t,d) x.^2;
+% dV_th = @(x,p,t,d) sin(x);
+
+%%
+% termC1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(v,p,t,dat) v.*0 + 1;
+pterm1 = MASS(g1,'','',dV_th);
+termC1_th = SD_TERM({pterm1,pterm1});
+
+A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
+g1 = @(v,p,t,dat) A(v,p);
+g2 = @(v,p,t,dat) A(v,p);
+
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
+termC1_v = SD_TERM({pterm1,pterm2});
+termC1   = MD_TERM(num_dims,{termC1_v,termC1_th});
+
+% termC2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+A = @(v,p) v.*0 + 1;
+g1 = @(v,p,t,dat) A(v,p);
+
+pterm1 = MASS(g1,'','',dV_th);
+
+termC2_th = SD_TERM({pterm1});
+
+B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
+g2 = @(v,p,t,dat) B(v,p);
+
+pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
+
+term2_v = SD_TERM({pterm2});
+termC2   = MD_TERM(num_dims,{term2_v,termC2_th});
+
+% termC3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
+%
+% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
+g4 = @(v,p,t,dat) C(v,p);
+pterm1 = MASS(g4,'','',dV_v);
+termC3_v = SD_TERM({pterm1,pterm1});
+
+D = @(v,p) v.*0 + 1;
+g5 = @(v,p,t,dat) D(v,p);
+pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
+pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
+termC3_th = SD_TERM({pterm1,pterm2});
+termC3   = MD_TERM(num_dims,{termC3_v,termC3_th});
+
+terms = {termE1a,termE1b,termE2,termC1,termC2,termC3};
+
+%% Define sources 
+
+    function res = my_alpha(x,p,t)
+%         disp(num2str(p.alpha_z(x)));
+        res = p.alpha_z(x);
+    end
+
+sources = {};
+
+switch opts.case_
+    case 3
+        source1_v = @(x,p,t,d) x.*0 + 1;%p.f0_v(x);
+        source1_z = @(x,p,t,d) my_alpha(x,p,t);
+        source1 = new_md_func(num_dims,{source1_v,source1_z});
+        sources = {source1};
+end
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)    
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
diff --git a/pdes/mirror2_velocity_nonlinear_div.m b/pdes/mirror2_velocity_nonlinear_div.m
new file mode 100644
index 00000000..3b711e86
--- /dev/null
+++ b/pdes/mirror2_velocity_nonlinear_div.m
@@ -0,0 +1,368 @@
+function pde = mirror2_velocity_nonlinear_div(opts)
+% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
+% of f in the presence of Coulomb collisions with background electrons,
+% using fully non-linear collision operator
+
+% df/dt == 1/v^2 d/dv (v^2 A f) + 1/v^2 d/dv (v^2 B df/dv) + 1/(v*sin(th))
+% d/dth (sin(th) (F/sin(th)) 1/v df/dth)
+%
+% v,th are spherical coordinates (v,th,phi), so the div and grad look like 
+%
+% div[] = 1/v^2 * d/dv * v^2[] + 1/sin(th) d/dth (sin(th)[]), grad[] =
+% d/dv[],1/v * d/dth[]
+%
+% and the volument_element dV = v^2 sin(th)
+%
+
+% df/dt ==      1/v^2 d/dv (v^2 A f) %term1
+%               + 1/v^2 d/dv (v^2 B df/dv) %term2
+%                1/(v*sin(th))d/dth (sin(th) (F/sin(th)) 1/v df/dth) %%term3 
+
+% split into three div terms (term1,term2, term3)
+%
+% term1 is a simple div term 
+%
+% eq1 : df/dt == div(f)      [pterm1: div(g(v)=A ,-1, BCL=D,BCR=N)]
+%
+% term2 is done using SLDG defining B(v) = sqrt(B)
+%
+% eq1 :  df/dt == div(B(v) * q)   [pterm1: div (g(v)=B(v),+1, BCL=D, BCR=D]
+% eq2 :      q == B(v) * grad(f)  [pterm2: grad(g(v)=B(v),-1, BCL=N, BCR=N]
+%
+% term3 is done combining mass and div SLDG defining F(v) = sqrt(F)
+%
+% eq1 :  df/dt == div(q)   [pterm1: div (g(v)=F(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=F(v),-1, BCL=N, BCR=N]
+%
+
+% Run with
+%
+% asgard(@mirror2_velocity_nonlinear_div,'timestep_method','BE','case',3, 'grid_type','SG', 'lev', 3, 'deg', 3,'num_steps', 10, 'dt',5e-5, 'normalize_by_mass', true, 'calculate_mass', true,'save_output',true,'update_params_each_timestep', true)
+
+% Run with
+%
+% asgard(@mirror2_velocity_nonlinear_div,'timestep_method','BE','case',3,'dt',1e-6)
+
+params = mirror_parameters();
+
+switch opts.case_
+    case 1 
+        params.a.T_eV = 50;
+        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
+        params.a.E_eV = 3e3; %case with offset and no change in Temperature
+        params.init_cond_v = @(v,p,t) params.maxwell(v,params.a.v_beam,params.a.vth);
+    case 2 
+        m_e_cgs = 9.109*10^-28; %electron mass in g
+        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+        m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
+        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+        temp_cgs = 1.6022e-10; %temperature in erg
+%         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
+%         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
+        params_cgs.a.m = m_e_cgs; %beam is electrons
+        params_cgs.b.m = m_e_cgs; %background is electrons
+        params_cgs.b2.m = m_D_cgs;
+        params_cgs.a.Z = -1;
+        params_cgs.b.Z = -1;
+        params_cgs.b2.Z = 1;
+        params_cgs.e = 4.803*10^-10; %charge in Fr
+        params_cgs.E = 2.6e-5; %E field in statvolt/cm
+%         params.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
+%         params.b.vth = 0.01*params_cgs.b.vth;
+        params.a.m = 0.001*params_cgs.a.m; %converting to kg
+        params.b.m = 0.001*params_cgs.b.m; 
+        params.b2.m = 0.001*params_cgs.b2.m;
+        params.a.Z = params_cgs.a.Z;
+        params.b.Z = params_cgs.b.Z;
+        params.b2.Z = params_cgs.b2.Z;
+        params.a.n = 5e19;
+        params.a.T_eV = 5111;
+        params.ln_delt = 20;
+        params.a.vth = params.v_th(params.a.T_eV,params.a.m)/sqrt(2);
+        params.b.vth = params.v_th(params.b.T_eV,params.b.m)/sqrt(2);
+        E_dreicer_si = params.a.n.*params.e^3*params.ln_delt/(4*pi*params.eps0^2*params.a.m ... 
+            *params.a.vth^2);
+        params.E = -10^-4*E_dreicer_si;
+        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
+        params.maxwell = @(v,offset,vth) params.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
+        params.init_cond_v = @(v,p,t) params.maxwell(v,0,params.a.vth);
+        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
+    case 3 
+        n_cgs = 8e14; %equilibrium density in cm.^-3
+        m_e_cgs = 9.109*10^-28; %electron mass in g
+        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+        m_He_cgs = 6.7*10^-24; %helium 4 mass in g 
+        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+        m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
+        temp_cgs = 1.6022e-10; %temperature in erg
+        params_cgs.a.n = n_cgs;
+        params_cgs.b.n = n_cgs;
+        params_cgs.b2.n = n_cgs;
+%         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
+%         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
+        params_cgs.a.m = m_e_cgs; %beam is electrons
+        params_cgs.b.m = m_D_cgs; %background ions
+        params_cgs.b2.m = m_e_cgs; %background electrons
+        params_cgs.a.Z = -1;
+        params_cgs.b.Z = 1;
+        params_cgs.b2.Z = -1;
+        params_cgs.e = 4.803*10^-10; %charge in Fr
+        params_cgs.E = 2.6e-5; %E field in statvolt/cm
+        params.a.n = 10^6*params_cgs.a.n;%converting to m^-3
+        params.b.n = 10^6*params_cgs.b.n;
+        params.b2.n = 10^6*params_cgs.b2.n;
+%         params.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
+%         params.b.vth = 0.01*params_cgs.b.vth;
+        params.a.m = 0.001*params_cgs.a.m; %converting to kg
+        params.b.m = 0.001*params_cgs.b.m; 
+        params.b2.m = 0.001*params_cgs.b2.m;
+        params.a.Z = params_cgs.a.Z;
+        params.b.Z = params_cgs.b.Z;
+        params.b2.Z = params_cgs.b2.Z;
+        %params.E = 2.9979*10^4*params_cgs.E; %converting to V/m
+        params.a.E_eV = 1000;
+        params.a.T_eV = 5.11*10^3;
+        params.b.T_eV = params.a.T_eV;
+        params.b2.T_eV = params.a.T_eV;
+        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
+        params.b.vth = params.v_th(params.b.T_eV,params.b.m);
+        params.b2.vth = params.v_th(params.b2.T_eV,params.b2.m);
+        params.ln_delt = 15;
+        E_dreicer_si = params.a.n.*params.e^3*params.ln_delt/(2*pi*params.eps0^2*params.a.m ... 
+            *params.a.vth^2);
+        frac = 1e-6;
+        params.E = frac*E_dreicer_si;
+        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
+        params.maxwell = @(v,offset,vth) params.a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
+        params.soln_v = @(v,p,t) solution_v(v,p,t);
+        params.f0_v = @(v) params.maxwell(v,0,params.a.vth);
+        params.init_cond_v = @(v,p,t) params.f0_v(v);
+        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
+        %params.eps0 = 1/(4*pi);
+end
+%get nonlinear coefficients
+
+    function ret = my_coeffs(x,p,t)
+        ret =  p.fp_Coeffs(x);
+    end
+    function ret = phi(x)
+        ret = erf(x);
+    end
+
+    function ret = dphidx(x)
+        ret = 2./sqrt(pi) * exp(-x.^2);
+    end
+
+    function ret = phi_f(x)
+        ret = (x + 1./(2*x)).*erf(x) + exp(-x.^2)./sqrt(pi);
+    end
+
+    function ret = psi(x)
+        dphi_dx = 2./sqrt(pi) * exp(-x.^2);
+        ret = 1./(2*x.^2) .* (phi(x) - x.*dphi_dx);
+        ix = find(abs(x)<1e-5); % catch singularity at boundary
+        ret(ix) = 0;
+    end
+
+    function ret = solution_v(v,p,t)
+        ret = params.a.n/(pi^3/2.*params.v_th(params.b.T_eV,params.a.m).^3).*...
+            exp(-(v./params.v_th(params.b.T_eV,params.a.m)).^2);
+        if isfield(p,'norm_fac')
+            ret = p.norm_fac .* ret;
+        end
+    end
+maxwell = @(v,x,y) a.n/(pi^3/2.*y^3).*exp(-((v-x)/y).^2);
+
+%% Define the dimensions
+ 
+dim_v = DIMENSION(0,6*params.a.vth);
+dV_v = @(x,p,t,d) x.^2;
+dim_v.moment_dV = dV_v;
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dimensions = {dim_v, dim_th};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln1 = new_md_func(num_dims,{ ...    
+    params.soln_v, ...
+    params.soln_z, ...
+    });
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_t});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    params.boundary_cond_v, ...
+    params.boundary_cond_z, ... %params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    @(v,p,t) v.*0, ...
+    params.boundary_cond_z, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+% term1 is a simple div term 
+%
+% eq1 : df/dt == div(f)      [pterm1: div(g(v)=A ,-1, BCL=D,BCR=N)]
+%
+
+ dV_v = @(x,p,t,d) x.^2; 
+ dV_th = @(x,p,t,d) sin(x);
+
+F = @(x,p) -cos(x).*params.a.Z.*params.e.*params.E./params.a.m;
+g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 + 1;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1a = MD_TERM(num_dims,{termE1_v,termE1_th});
+
+%termE1b is the same form as term1 but accounting for the flow in the
+%opposite direction
+
+F = @(x,p) -cos(x).*params.a.Z.*params.e.*params.E./params.a.m;
+g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 + 1;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',+1,'D','N','',BCR,'',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1b = MD_TERM(num_dims,{termE1_v,termE1_th});
+
+% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
+%
+% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
+
+% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
+% dV_th = @(x,p,t,d) sin(x);
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1   =  MASS(g1,'','',dV_v);
+termE2_v = SD_TERM({pterm1});
+
+K = @(x,p) params.a.Z.*params.e.*params.E.*sin(x)./params.a.m;
+g2 = @(x,p,t,dat) K(x,p);
+
+pterm1 = DIV(num_dims,g2,'',-1,'N','N','','','',dV_th);
+termE2_th = SD_TERM({pterm1});
+termE2 = MD_TERM(num_dims,{termE2_v,termE2_th});
+
+% dV_v = @(x,p,t,d) x.^2;
+% dV_th = @(x,p,t,d) sin(x);
+
+%%
+% termC1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(v,p,t,dat) v.*0 + 1;
+pterm1 = MASS(g1,'','',dV_th);
+termC1_th = SD_TERM({pterm1,pterm1});
+
+A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
+g1 = @(v,p,t,dat) A(v,p);
+g2 = @(v,p,t,dat) A(v,p);
+
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
+termC1_v = SD_TERM({pterm1,pterm2});
+termC1   = MD_TERM(num_dims,{termC1_v,termC1_th});
+
+% termC2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+A = @(v,p) v.*0 + 1;
+g1 = @(v,p,t,dat) A(v,p);
+
+pterm1 = MASS(g1,'','',dV_th);
+
+termC2_th = SD_TERM({pterm1});
+
+B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
+g2 = @(v,p,t,dat) B(v,p);
+
+pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
+
+term2_v = SD_TERM({pterm2});
+termC2   = MD_TERM(num_dims,{term2_v,termC2_th});
+
+% termC3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
+%
+% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
+g4 = @(v,p,t,dat) C(v,p);
+pterm1 = MASS(g4,'','',dV_v);
+termC3_v = SD_TERM({pterm1,pterm1});
+
+D = @(v,p) v.*0 + 1;
+g5 = @(v,p,t,dat) D(v,p);
+pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
+pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
+termC3_th = SD_TERM({pterm1,pterm2});
+termC3   = MD_TERM(num_dims,{termC3_v,termC3_th});
+
+terms = {termE1a,termE1b,termE2,termC1,termC2,termC3};
+
+%% Define sources 
+
+    function res = my_alpha(x,p,t)
+%         disp(num2str(p.alpha_z(x)));
+        res = p.alpha_z(x);
+    end
+
+sources = {};
+
+switch opts.case_
+    case 3
+        source1_v = @(x,p,t,d) x.*0 + 1;%p.f0_v(x);
+        source1_z = @(x,p,t,d) my_alpha(x,p,t);
+        source1 = new_md_func(num_dims,{source1_v,source1_z});
+        sources = {source1};
+end
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)    
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror3.m b/pdes/mirror3.m
index 7ce476d2..2f94c210 100644
--- a/pdes/mirror3.m
+++ b/pdes/mirror3.m
@@ -2,7 +2,9 @@
 % Three-dimensional magnetic mirror from the FP paper - evolution of the ion velocity and spatial dependence
 % of f in the presence of Coulomb collisions with background electrons
 % 
-% df/dt == -dB/ds f - vcos(z)df/dz + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(flux_v))
+% df/dt == (v^2 sin(z)^2*cos(z))/2 dB/ds/B)df/dv - vcos(z)df/ds - vcos(z)f dB/ds/B + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]))
+%
+% df/dt == (v^2 sin(z)^2*cos(z))/2 dB/ds/B)df/dv - vcos(z)df/ds - vcos(z)f dB/ds/B + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(flux_v))
 %a
 % flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
 %
@@ -14,30 +16,56 @@
 %
 % case 1 - maxwellian offset and different Temp.
 % case 2 - max. no offset and different Temp.
-% case 3 - max. offset and same Temp.
+% case 3 - max. offset and same Temp.ans
 
-params = mirror_parameters();
+params = mirror_parameters(opts);
 
 switch opts.case_
     case 1
-        params.a.T_eV = 0.05*params.b.T_eV; %Target temperature in Kelvin
-        params.init_cond_v = @(v,p,t) params.maxwell(v,params.v_th(params.a.T_eV,params.a.m),1e6);
+        %initial test with no collisions and only magnetic field varying in
+        %space
+        params.a.Z = 1; %hydrogen particles in beam
+        params.b.Z = 1; %hydrogen particles in background
+        params.a.m = params.m_H; %hydrogen mass in beam
+        params.b.m = params.m_H; %hydrogen mass in background
+        params.a.T_eV = 10; %Target temperature in Kelvin
+        params.b.E_eV = params.a.E_eV; %background energy also at 1 keV
+        params.b.T_eV = params.a.T_eV;
+        params.a.s0 = 0; %beam centered at s = 0
+        params.a.ds0 = 0.3; %spread of beam
+        params.a.dz0 = sqrt(params.a.T_eV/params.a.E_eV); %spread of pitch angle
+        params.a.n = 1e19; %beam density
+        params.b.n = params.a.n; %background density equal to beam density
+        params.B_func = params.B_func2; %setting magnetic field to loop function
+        params.dB_ds = params.dB_ds2;
+        params.init_cond_v = @(v,p,t) params.a.n.*params.gauss(v,params.a.v_beam,params.a.vth);
+        params.init_cond_s = @(s,p,t) params.gauss(s,params.a.s0,params.a.ds0);
     case 2
-        params.a.T_eV = 250*params.b.T_eV;
-        params.init_cond_v = @(v,p,t) params.maxwell(v,0, 1e6);
+        params.init_cond_s = @(s,p,t) params.maxwell(s,params.Lx/3,2.5);
+        params.boundary_cond_s = @(s,p,t) s.*0;
+        params.soln_z = @(z,p,t) z.*0 + 1;
+        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
     case 3
-        params.a.T_eV = 1e3;
+        params.B_func = params.B_func2; %setting magnetic field to loop function
+        params.dB_ds = params.dB_ds2;
+        params.init_cond_v = @(v,p,t) params.gauss(v,params.a.v_beam,params.a.vth)/params.a.n;
+        params.init_cond_s = @(s,p,t) params.gauss(s,0,2);
+        params.init_cond_z = @(z,p,t) z.*0 + 1;
+        params.boundary_cond_s = @(s,p,t) s.*0;
+        params.soln_z = @(z,p,t) z.*0 + 1;
+        %params.z0 = pi/2 -1e-6;
+        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
 end
 
 %% Define the dimensions
 
-dim_v = DIMENSION(0,5e6);
-dim_z = DIMENSION(0,pi/2);
-dim_s = DIMENSION(0,5);
+dim_v = DIMENSION(1.0e5,2e7);
+dim_z = DIMENSION(0,pi);
+dim_s = DIMENSION(-3,3);
 
 dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
 dim_z.jacobian = @(z,p,t) sin(z);
-dim_s.jacobian = @(s,p,t) s.*0 + 1;
+dim_s.jacobian = @(s,p,t) params.B_func(s);
 
 dimensions = {dim_v,dim_z,dim_s};
 num_dims = numel(dimensions);
@@ -80,7 +108,7 @@
 
 pterm1 = MASS(g1);
 pterm2 = MASS(g2);
-pterm3 = GRAD(num_dims,g3,-1,'D','D', BCL, BCR);
+pterm3 = GRAD(num_dims,g3,0,'N','N');
 
 term1_v = SD_TERM({pterm1});
 term1_z = SD_TERM({pterm2});
@@ -88,11 +116,11 @@
 termS1  = MD_TERM(num_dims,{term1_v,term1_z,term1_s});
 
 %% Mass term
-% termS2 == -vcos(z)dB/ds f
+% termS2 == -vcos(z)dB/ds/B f
 % termS1 == q(v)*r(z)*w(s)
 % q(v) == g1(v)  [mass, g1(p) = v,  BC N/A]
 % r(z) == g2(z) [mass, g2(z) = cos(z),  BC N/A]
-% w(s) == g3(s) f [mass, g3(s) = -dB/ds/B, BCL= D, BCR=D]
+% w(s) == g3(s) f [mass, g3(s) = -dB/ds/B, BC N/A]
 
 g1 = @(v,p,t,dat) -v;
 g2 = @(z,p,t,dat) cos(z);
@@ -115,7 +143,7 @@
 %
 % termC == g1(v) g2(z) q(z)   [mass, g1(p) = nu_D(v), g2(z) = 1/(2sin(z))  BC N/A]
 %   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
-%   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
+%   r(z) == d/dz g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
 
 g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b);
 g2 = @(z,p,t,dat) 1./(2*sin(z));
@@ -123,27 +151,49 @@
 g4 = @(z,p,t,dat) z.*0 + 1;
 pterm1  = MASS(g1);
 pterm2  = MASS(g2);
-pterm3  = GRAD(num_dims,g3,+1,'D','N');
-pterm4  = GRAD(num_dims,g4,-1,'N', 'D', BCL, BCR);
+pterm3  = GRAD(num_dims,g3,+1,'D','D');
+pterm4  = GRAD(num_dims,g4,-1,'N', 'N');% BCL, BCR);
 termC_v = SD_TERM({pterm1});
 termC_z = SD_TERM({pterm2,pterm3,pterm4});
 termC   = MD_TERM(num_dims,{termC_v,termC_z,[]});
 
-% term V1 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
-% term V1 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% term V1 == (sin(z)^2*cos(z)/2 *dB/ds/B)v^2 df/dv
+% term V1 == w(v)q(z)r(s)
+% w(v) = g1(v) m(v) [mass, g1(v) = v.^2, BC = N/A]
+% m(v) = d/dv (g2(v) f) [grad, g2(v) = 1, BCL=N, BCR=D ]
+% q(z) = g3(z) [mass, g3(z) = 0.5*sin(z)^2 cos(z), BC = N/A]
+% r(s) = g4(s) [mass, g5(s) = dB/ds / B, BC = N/A]
+g1 = @(v,p,t,dat) v.^2;
+g2 = @(v,p,t,dat) v.*0 + 1;
+pterm1 = MASS(g1);
+pterm2 = GRAD(num_dims,g2,0,'N','N');%, BCL, BCR);
+termV_v = SD_TERM({pterm1,pterm2});
+
+g3 = @(z,p,t,dat) 0.5*sin(z).^2.*cos(z);
+pterm1 = MASS(g3);
+termV_z = SD_TERM({pterm1});
+
+g4 = @(s,p,t,dat) p.dB_ds(s)./p.B_func(s);
+pterm1 = MASS(g4);
+termV_s = SD_TERM({pterm1});
+termV1 = MD_TERM(num_dims,{termV_v,termV_z,termV_s});
+%termV1 = MD_TERM(num_dims,{termV_v,[],termV_s});
+
+% term V2 == 1/v^2 d/dv(v^3(m_a/(m_a + m_b))nu_s f))
+% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
 % q(v) == d/dv(g2(v)f(v))   [grad, g2(v) = v^3(m_a/(m_a + m_b))nu_s, BCL= N, BCR=D]
 
 g1 = @(v,p,t,dat) 1./v.^2;
 g2 = @(v,p,t,dat) v.^3*p.a.m.*p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m);
 
 pterm1  = MASS(g1);
-pterm2  = GRAD(num_dims,g2,-1,'N','D', BCL, BCR);
+pterm2  = GRAD(num_dims,g2,-1,'N','N');% BCL, BCR);
 termV_v = SD_TERM({pterm1,pterm2});
-termV1  = MD_TERM(num_dims,{termV_v,[],[]});
+termV2  = MD_TERM(num_dims,{termV_v,[],[]});
 
 %%
-% term V2 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
-% term V2 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
+% term V3 == 1/v^2 d/dv(v^4*0.5*nu_par*d/dv(f))
+% term V3 == g(v) q(v)      [mass, g(v) = 1/v^2,  BC N/A]
 % q(v) == d/dv(g2(v)r(v))   [grad, g2(v) = v^4*0.5*nu_par, BCL= D, BCR=D]
 % r(v) = d/dv(g3(v)f)       [grad, g3(v) = 1, BCL=N, BCR=N]
 
@@ -152,11 +202,11 @@
 g3 = @(v,p,t,dat) v.*0 + 1;
 
 pterm1      = MASS(g1);
-pterm2      = GRAD(num_dims,g2,+1,'D','N');
-pterm3      = GRAD(num_dims,g3,-1,'N','D', BCL, BCR);
+pterm2      = GRAD(num_dims,g2,+1,'D','D');
+pterm3      = GRAD(num_dims,g3,-1,'N','N');% BCL, BCR);
 termV_v     = SD_TERM({pterm1,pterm2,pterm3});
-termV2      = MD_TERM(num_dims,{termV_v,[],[]});
-terms = {termV1, termV2, termC, termS1, termS2};
+termV3      = MD_TERM(num_dims,{termV_v,[],[]});
+terms = {termV1,termS1,termS2};
 
 %% Define sources
 
diff --git a/pdes/mirror3_div.m b/pdes/mirror3_div.m
new file mode 100644
index 00000000..97fb82d7
--- /dev/null
+++ b/pdes/mirror3_div.m
@@ -0,0 +1,323 @@
+function pde = mirror3_div(opts)
+% Three-dimensional magnetic mirror from the FP paper - evolution of the ion velocity and spatial dependence
+% of f in the presence of Coulomb collisions with background electrons
+% 
+% df/dt == -1/v^2 d(v^2 ZeE/m cos(th) f)/dv  - 1/(vsin(th)) d/dth (sin(th) v^2 sin(th)/2B dBd/s f_a)
+%            + 1/(vsin(th)) d(sin(th) ZeE/m sin(th) f)/dth 
+%           -vcos(z)df/ds + vcos(z)f dB/ds/B + nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 
+%            1/v^2 (d/dv(v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]))
+%
+% Run with
+%
+% asgard(@mirror3_div,'timestep_method','BE','case',3,'dt',1e-8,'lev',3,'deg', 3,'num_steps',20)
+
+% choose a case
+%
+% case 1 - maxwellian offset and different Temp.
+% case 2 - max. no offset and different Temp.
+% case 3 - max. offset and same Temp.ans
+
+params = mirror_parameters(opts);
+
+switch opts.case_
+    case 1
+        %initial test with no collisions and only magnetic field varying in
+        %space
+        params.a.Z = 1; %hydrogen particles in beam
+        params.b.Z = 1; %hydrogen particles in background
+        params.a.m = params.m_H; %hydrogen mass in beam
+        params.b.m = params.m_H; %hydrogen mass in background
+        params.a.T_eV = 10; %Target temperature in Kelvin
+        params.b.E_eV = params.a.E_eV; %background energy also at 1 keV
+        params.b.T_eV = params.a.T_eV;
+        params.a.s0 = 0; %beam centered at s = 0
+        params.a.ds0 = 0.3; %spread of beam
+        params.a.dz0 = sqrt(params.a.T_eV/params.a.E_eV); %spread of pitch angle
+        params.a.n = 1e19; %beam density
+        params.b.n = params.a.n; %background density equal to beam density
+        params.B_func = params.B_func2; %setting magnetic field to loop function
+        params.dB_ds = params.dB_ds2;
+        params.init_cond_v = @(v,p,t) params.a.n.*params.gauss(v,params.a.v_beam,params.a.vth);
+        params.init_cond_s = @(s,p,t) params.gauss(s,params.a.s0,params.a.ds0);
+    case 2
+        params.init_cond_s = @(s,p,t) params.maxwell(s,params.Lx/3,2.5);
+        params.boundary_cond_s = @(s,p,t) s.*0;
+        params.soln_z = @(z,p,t) z.*0 + 1;
+        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
+    case 3
+        params.B_func = params.B_func2; %setting magnetic field to loop function
+        params.dB_ds = params.dB_ds2;
+        params.a.T_eV = 100;
+        params.a.vth = params.v_th(params.a.T_eV,params.a.m);
+        params.init_cond_v = @(v,p,t) params.gauss(v,params.a.v_beam,params.a.vth,params.a)/params.a.n;
+        params.init_cond_s = @(s,p,t) params.gauss(s,0,2,params.a);
+        params.init_cond_z = @(z,p,t) z.*0 + 1;
+        params.boundary_cond_s = @(s,p,t) s.*0;
+        params.soln_z = @(z,p,t) z.*0 + 1;
+        %params.z0 = pi/2 -1e-6;
+        params.soln_s = @(s,p,t) params.maxwell(s,params.coil_coords(1), 0.1) + params.maxwell(s,params.coil_coords(2),0.1);
+end
+
+%% Define the dimensions
+dim_v = DIMENSION(0,1e6);
+dV_v = @(x,p,t,d) x.^2;
+dim_v.moment_dV = dV_v;
+
+dim_th = DIMENSION(0,pi);
+dV_th = @(x,p,t,d) sin(x);
+dim_th.moment_dV = dV_th;
+
+dim_s = DIMENSION(-3,3);
+dV_s = @(x,p,t,d) params.B_func(x);
+dim_s.moment_dV = dV_s;
+
+dimensions = {dim_v,dim_th,dim_s};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional)
+
+soln1 = new_md_func(num_dims,{params.soln_v,params.soln_z,params.soln_s});
+solutions = {soln1};
+
+%% Define the initial conditions
+
+ic1 = new_md_func(num_dims,{params.init_cond_v,params.init_cond_z,params.init_cond_s});
+initial_conditions = {ic1};
+
+%% Define the boundary conditions
+
+BCL = new_md_func(num_dims,{...
+    @(v,p,t) v.*0 ... 
+    params.boundary_cond_z, ...
+    params.boundary_cond_s, ...
+    params.boundary_cond_t});
+
+BCR = new_md_func(num_dims,{...
+    params.boundary_cond_v, ... 
+    params.boundary_cond_z, ...
+    params.boundary_cond_s, ...
+    params.boundary_cond_t});
+
+%% Define the terms of the PDE
+
+% termE1a is done combining mass and div defining F(th) = (ZeE/m cos(th)) and
+% G(v) = 1
+%
+% eq1 : df/dt == div(F(th) f)      [pterm1: div(g(v)=G(v),-1, BCL=D,BCR=N)]
+
+ dV_v = @(x,p,t,d) x.^2; 
+ dV_th = @(x,p,t,d) sin(x);
+
+F = @(x,p) cos(x);
+g1 = @(x,p,t,dat) F(x,p).*(x>pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 - params_si.a.Z.*params_si.e.*params_si.E./params_si.a.m;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',+1,'D','N',BCL,'','',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1a = MD_TERM(num_dims,{termE1_v,termE1_th,[]});
+
+%termE1b is the same form as term1 but accounting for the flow in the
+%opposite direction
+
+F = @(x,p) cos(x);
+g1 = @(x,p,t,dat) F(x,p).*(x<pi/2);
+pterm1 = MASS(g1,'','',dV_th);
+termE1_th = SD_TERM({pterm1});
+
+G = @(v,p) v.*0 - params_si.a.Z.*params_si.e.*params_si.E./params_si.a.m;
+g2 = @(v,p,t,dat) G(v,p);
+pterm1 = DIV(num_dims,g2,'',-1,'N','D','',BCR,'',dV_v);
+termE1_v = SD_TERM({pterm1});
+termE1b = MD_TERM(num_dims,{termE1_v,termE1_th,[]});
+
+% termE2 is a simple div term, defining K(th) = ZeE/m sin(th)
+%
+% eq1 : df/dt == div(K(th) f)     [pterm1:div(g(th)=K(th),-1, BCL=N,BCR=N)]
+
+% dV_v = @(x,p,t,d) x.^2; %changing for MASS term
+% dV_th = @(x,p,t,d) sin(x);
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+g1 = @(x,p,t,dat) 0*x+1;
+pterm1   =  MASS(g1,'','',dV_v);
+termE2_v = SD_TERM({pterm1});
+
+K = @(x,p) params_si.a.Z.*params_si.e.*params_si.E.*sin(x)./params_si.a.m;
+g2 = @(x,p,t,dat) K(x,p);
+
+pterm1 = DIV(num_dims,g2,'',-1,'N','N',BCL,BCR,'',dV_th);
+termE2_th = SD_TERM({pterm1});
+termE2 = MD_TERM(num_dims,{termE2_v,termE2_th,[]});
+
+%% Advection  term
+%termS1 is done combining mass and div defining F(v) = v and G(th) =
+%cos(th) and H(s) = 1
+%eq1 : df/dt == div(F(v)G(th) f)      [pterm1: div(g(s)=H(s),-1, BCL=D,BCR=N)]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x);
+
+F = @(v) -v;
+g1 = @(v,p,t,dat) F(v);
+pterm1 = MASS(g1,'','',dV_v);
+termS1_v = SD_TERM({pterm1});
+
+G = @(z) cos(z);
+g2 = @(z,p,t,dat) G(z);
+pterm2 = MASS(g2,'','',dV_th);
+termS1_z = SD_TERM({pterm2});
+
+H = @(s) s.*0 + 1;
+g3 = @(s,p,t,dat) H(s);
+pterm3 = DIV(num_dims,'',g3,0,'N','N','','','',dV_s);
+termS1_s = SD_TERM({pterm3});
+
+termS1  = MD_TERM(num_dims,{termS1_v,termS1_z,termS1_s});
+
+%% Mass term
+% termS2 == -vcos(z)dB/ds/B f
+% termS1 == q(v)*r(z)*w(s)
+% q(v) == g1(v)  [mass, g1(p) = v,  BC N/A]
+% r(z) == g2(z) [mass, g2(z) = cos(z),  BC N/A]
+% w(s) == g3(s) f [mass, g3(s) = -dB/ds/B, BC N/A]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x);
+
+F = @(v) v;
+g1 = @(v,p,t,dat) F(v);
+pterm1 = MASS(g1,'','',dV_v);
+termB1_v = SD_TERM({pterm1});
+
+G = @(z) cos(z);
+g2 = @(z,p,t,dat) G(z);
+pterm2 = MASS(g2,'','',dV_th);
+termB1_z = SD_TERM({pterm2});
+
+H = @(s,p) p.dB_ds(s)./p.B_func(s);
+g3 = @(s,p,t,dat) H(s,p);
+pterm3 = MASS(g3,'','',dV_s);
+termB1_s = SD_TERM({pterm3});
+
+termS2 = MD_TERM(num_dims,{termB1_v,termB1_z,termB1_s});
+
+%%
+% termC1 is done using SLDG defining A(v)= sqrt(0.5*nu_par*v^2)
+%
+% eq1 :  df/dt == div(A(v) * q)        [pterm1: div (g(v)=A(v),+1, BCL=?, BCR=?)]
+% eq2 :      q == A(v) * grad(f)       [pterm2: grad(g(v)=A(v),-1, BCL=D, BCR=N)]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+dV_s = @(x,p,t,d) params.B_func(x);
+
+g1 = @(v,p,t,dat) v.*0 + 1;
+pterm1 = MASS(g1,'','',dV_th);
+termC1_th = SD_TERM({pterm1,pterm1});
+
+g1 = @(x,p,t,dat) x.*0 + 1;
+pterm1 = MASS(g1,'','',dV_s);
+termC1_s = SD_TERM({pterm1,pterm1});
+
+A = @(v,p) v.*sqrt(0.5*(p.nu_par(v,p.a,p.b) + p.nu_par(v,p.a,p.b2)));
+g1 = @(v,p,t,dat) A(v,p);
+g2 = @(v,p,t,dat) A(v,p);
+
+pterm1 = DIV (num_dims,g1,'',+1,'D','N','','','',dV_v);
+pterm2 = GRAD(num_dims,g2,'',-1,'N','D','','','',dV_v);
+termC1_v = SD_TERM({pterm1,pterm2});
+termC1   = MD_TERM(num_dims,{termC1_v,termC1_th,termC1_s});
+
+% termC2 is a div using B(v) = v (m_a/(m_a + m_b))nu_s
+%
+% eq1 :  df/dt == div(B(v) * f)       [pterm1: div(g(p)=B(v),+1, BCL=?, BCR=?]
+
+dV_v = @(x,p,t,d) x.^2; 
+dV_th = @(x,p,t,d) sin(x);
+
+A = @(v,p) v.*0 + 1;
+g1 = @(v,p,t,dat) A(v,p);
+
+pterm1 = MASS(g1,'','',dV_th);
+
+termC2_th = SD_TERM({pterm1});
+
+B = @(v,p) v.*p.a.m.*(p.nu_s(v,p.a,p.b)./(p.a.m + p.b.m) + p.nu_s(v,p.a,p.b2)./(p.a.m + p.b2.m));
+g2 = @(v,p,t,dat) B(v,p);
+
+pterm2 = DIV(num_dims,g2,'',-1,'N','D','','','',dV_v);
+
+term2_v = SD_TERM({pterm2});
+termC2   = MD_TERM(num_dims,{term2_v,termC2_th,[]});
+
+% termC3 is done using SLDG defining C(v) = sqrt(nu_D(v)/2)
+%
+% eq1 :  df/dt == div( q)   [pterm1: div (g(v)=C(v),+1, BCL=D, BCR=D]
+% eq2 :      q ==  grad(f)  [pterm2: grad(g(v)=C(v),-1, BCL=N, BCR=N]
+
+
+dV_v = @(x,p,t,d) x; %changing for MASS term
+dV_th = @(x,p,t,d) sin(x);
+
+C = @(v,p) v.*sqrt((p.nu_D(v,p.a,p.b) + p.nu_D(v,p.a,p.b2))/2);
+g4 = @(v,p,t,dat) C(v,p);
+pterm1 = MASS(g4,'','',dV_v);
+termC3_v = SD_TERM({pterm1,pterm1});
+
+D = @(v,p) v.*0 + 1;
+g5 = @(v,p,t,dat) D(v,p);
+pterm1 = DIV (num_dims,g5,'',+1,'D','D','','','',dV_th);
+pterm2 = GRAD(num_dims,g5,'',-1,'N','N','','','',dV_th);
+termC3_th = SD_TERM({pterm1,pterm2});
+termC3   = MD_TERM(num_dims,{termC3_v,termC3_th,[]});
+
+% %termV1 is accomplished using a combination of mass and div
+% % term V1 == (sin(z)^2*cos(z)/2 *dB/ds/B)v^2 df/dv
+% % term V1 == w(v)q(z)r(s)
+% % w(v) = g1(v) m(v) [mass, g1(v) = v.^2, BC = N/A]
+% % m(v) = d/dv (g2(v) f) [grad, g2(v) = 1, BCL=N, BCR=D ]
+% % q(z) = g3(z) [mass, g3(z) = 0.5*sin(z)^2 cos(z), BC = N/A]
+% % r(s) = g4(s) [mass, g5(s) = dB/ds / B, BC = N/A]
+% g1 = @(v,p,t,dat) v.^2;
+% g2 = @(v,p,t,dat) v.*0 + 1;
+% pterm1 = MASS(g1);
+% pterm2 = GRAD(num_dims,g2,0,'N','N');%, BCL, BCR);
+% termV_v = SD_TERM({pterm1,pterm2});
+% 
+% g3 = @(z,p,t,dat) 0.5*sin(z).^2.*cos(z);
+% pterm1 = MASS(g3);
+% termV_z = SD_TERM({pterm1});
+% 
+% g4 = @(s,p,t,dat) p.dB_ds(s)./p.B_func(s);
+% pterm1 = MASS(g4);
+% termV_s = SD_TERM({pterm1});
+% termV1 = MD_TERM(num_dims,{termV_v,termV_z,termV_s});
+%termV1 = MD_TERM(num_dims,{termV_v,[],termV_s});
+
+
+terms = {termS1,termS2,termC1,termC2,termC3};
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set time step
+    function dt=set_dt(pde,CFL)      
+        Lmax = pde.dimensions{1}.max;
+        LevX = pde.dimensions{1}.lev;
+        dt = Lmax/2^LevX*CFL;
+    end
+
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
diff --git a/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.asv b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.asv
new file mode 100644
index 00000000..b77d649e
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.asv
@@ -0,0 +1,94 @@
+function vec = mirror_FokkerPlanckCoeffs(f_b,uVal,lIndex,z)
+
+%evaluation of local Fokker-Planck coefficients A through F corresponding to
+%equations 31-36 in Franz's dissertation (Franz, 1993) for a species a
+%colliding with background species b
+
+params = mirror_parameters();
+
+val_z = cos(z);
+%getting Rosenbluth coefficients for background species at lIndex
+
+[A_b_l, B_b_l] = mirror_RosenbluhCoeffs(f_b, uVal, lIndex);
+
+
+%getting M,N,R,E functionals for A and B coefficients
+
+funcs_A = mirror_functional(U_coeff_A, uVal, lIndex);
+funcs_B = mirror_functional(U_coeff_B, uVal, lIndex);
+
+%getting delta, delta^2, and delta^3 of A and B Rosenbluth Coefficients
+
+delta_A = delta_func(funcs_A,uVal,lIndex,params);
+delta2_A = delta2_func(funcs_A,uVal,lIndex,params);
+delta3_A = delta3_func(funcs_A,uVal,lIndex,params);
+
+delta_B = delta_func(funcs_B,uVal,lIndex,params);
+delta2_B = delta2_func(funcs_B,uVal,lIndex,params);
+delta3_B = delta3_func(funcs_B,uVal,lIndex,params);
+
+%argument for functionals in A is U/gamma
+
+U_coeff_A = @(u) mirror_Ucoeff(f_prev, u, lIndex)./gamma(u);
+
+%argument for functions in B is U
+
+U_coeff_B = @(u) mirror_Ucoeff(f_prev, u, lIndex);
+
+
+% A_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt(2*l*(l+1)*(gamma/u)*A^b_l
+% - (2 + l*(l+1))*(delta_A^b_l) + (u/gamma^3)*2*(delta2_A^b_l +
+% (u/gamma)*delta3_A^b_l)]*P_l (cos (theta))
+ 
+%individual element for background species with distribution f_b at order lIndex
+A_c = @(u) -0.5*params.gamma(u).^2*[(params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*paramas.ln_delt.*(2*lIndex*(lIndex+1)*(params.gamma(u)/u).*A_b_l- (2 + lIndex*(lIndex+1))*delta_A + (uVal/params.gamma(uVal)^3)*(2*delta2_A +(uVal/params.gamma(uVal))*delta3_A)]*(legendre(lIndex,val_z));
+
+% B_c = 0.5*u^2*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta2_B^b_l]*P_l (cos (theta))
+
+B_c = 0.5*uVal^2*[(params.b.Z/params.a.Z)^2*params.ln_delt*delta2_B]*legendre(lIndex,val_z);
+
+% C_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
+% (gamma/u)*B^b_l]*(dP_l (cos (theta))/dtheta)
+
+C_c = 0.5*params.gamma(uVal)^2*[(params.b.Z/params.a.Z)^2*params.ln_delt*delta_B*(params.gamma(uVal)/uVal)*B_b_l]*(-lIndex-1)*(val_z*legendre(lIndex,val_z) - legendre(lIndex+1,val_z))/(val_z^2 -1);
+
+% D_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt*(delta2_A^b_l/gamma^3) - 
+% (2*delta_A^b_l/u) - l*(l+1)*(gamma/u^2)*A^b_l]*sin (theta) dP_l (cos (theta))/dtheta
+
+D_c = -0.5*params.gamma(uVal)^2*[(params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*params.ln_delt*(delta2_A/params.gamma(uVal)^3) - (2*delta_A - lIndex*(lIndex+1)*(params.gamma(uVal)/uVal^2)*A_b_l]*sin(z)*(-lIndex-1)*(val_z*legendre(lIndex,val_z) - legendre(lIndex+1,val_z))/(val_z^2 -1);
+
+
+% E_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
+% (gamma/u)*B^b_l]*sin(theta)*(dP_l (cos (theta))/dtheta)
+
+E_c = 0.5*params.gamma(uVal)*[(params.b.Z/params.b.Z)^2*params.ln_delt*(delta_B) -(params.gamma(uVal)/uVal)*B_b_l]*sin(z)*(-lIndex-1)*(val_z*legendre(lIndex,val_z) - legendre(lIndex+1,val_z))/(val_z^2 -1);
+
+% F_c = 0.5*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l)*(P_l (cos (theta))
+% + (gamma^2/u^2)*B^b_l*(d^2 P_l (cos (theta))/dtheta^2)]*sin(theta)
+
+F_c = 0.5*[(params.b.Z/params.a.Z)^2*params.ln_delt*(delta_B)*(legendre(lIndex,val_z)) + (params.gamma(uVal)^2/uVal^2)*B_b_l*(lIndex+1)*((lIndex*(val_z^2 -1) + 2*val_z^2)*legendre(lIndex,val_z) - 2*val_z*legendre(lIndex+1,val_z))/(val_z^2 -1)^2]*sin(z);
+
+%delta functions from Franz thesis
+
+    function val = delta_func(funcs,uVal,lIndex, params)
+        
+        val = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs(1) *(lIndex+2)*(uVal/params.gamma(uVal))^(lIndex + 1) - funcs(4) * (lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) - (1/(2*lIndex-1))*(funcs(3)*lIndex*(uVal/params.gamma(uVal))^(lIndex -1) - funcs(2)*(lIndex-1)*(uVal/params.gamma(uVal))^(-lIndex) ) );
+        
+    end
+
+    function val1 = delta2_func(funcs,uVal,lIndex, params)
+        
+        val1 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)*(uVal/params.gamma(uVal))^lIndex + funcs(4)*(uVal/params.gamma(uVal))^(-lIndex-3) ) - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(uVal/params.gamma(uVal))^(lIndex -2) - funcs(2)*(uVal/params.gamma(uVal))^(-lIndex-1) ) );
+        
+    end
+
+    function val2 = delta3_func(funcs,uVal,lIndex, params)
+        
+        val2 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)*lIndex*(uVal/params.gamma(uVal))^(lIndex-1) - funcs(4) * (lIndex+3)*(uVal/params.gamma(uVal))^(-lIndex-4) ) - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(lIndex -2)*(uVal/params.gamma(uVal))^(lIndex -3) - funcs(2)*(lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) );
+        
+    end
+
+vec = [A_c,B_c,C_c,D_c,E_c,F_c];
+
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.m b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.m
new file mode 100644
index 00000000..13c91bef
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs.m
@@ -0,0 +1,151 @@
+function vec = mirror_FokkerPlanckCoeffs(f_b,uVal,lIndex,z,params,b_species)
+
+%evaluation of local Fokker-Planck coefficients A through F corresponding to
+%equations 31-36 in Franz's dissertation (Franz, 1993) for a species a
+%colliding with background species b
+global abs_tol; 
+global rel_tol;
+abs_tol = 1e-8;
+rel_tol = 1e-8;
+
+params.b = b_species;
+
+val_z = cos(z);
+legendre_val = legendre(lIndex,val_z);
+legendre_val = legendre_val(lIndex+1);
+legendre_val1 = legendre(lIndex+1,val_z);
+legendre_val1 = legendre_val1(lIndex+2);
+%getting Rosenbluth coefficients for background species at lIndex
+
+coeffs_R = mirror_RosenbluthCoeffs(f_b, uVal, lIndex);
+
+%argument for functionals in A is U/gamma
+
+U_coeff_A = @(u) mirror_Ucoeff(f_b, u, lIndex)./params.gamma(u);
+
+%argument for functions in B is U
+
+U_coeff_B = @(u) mirror_Ucoeff(f_b, u, lIndex);
+
+%getting M,N,R,E functionals for A and B coefficients
+
+funcs_A = mirror_functional(U_coeff_A, uVal, lIndex);
+funcs_B = mirror_functional(U_coeff_B, uVal, lIndex);
+
+%getting delta, delta^2, and delta^3 of A and B Rosenbluth Coefficients
+
+U_coeff_A(uVal)
+U_coeff_B(uVal)
+
+delta_A = delta_func(funcs_A,uVal,lIndex,params);
+delta2_A = delta2_func(funcs_A,uVal,lIndex,params);
+delta3_A = delta3_func(funcs_A,uVal,lIndex,params);
+
+delta_B = delta_func(funcs_B,uVal,lIndex,params);
+delta2_B = delta2_func(funcs_B,uVal,lIndex,params);
+delta3_B = delta3_func(funcs_B,uVal,lIndex,params);
+
+
+% A_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt(2*l*(l+1)*(gamma/u)*A^b_l
+% - (2 + l*(l+1))*(delta_A^b_l) + (u/gamma^3)*2*(delta2_A^b_l +
+% (u/gamma)*delta3_A^b_l)]*P_l (cos (theta))
+ 
+%individual element for background species with distribution f_b at order lIndex
+A_c = -0.5*params.gamma(uVal).^2*((params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*params.ln_delt* ... 
+    (2*lIndex*(lIndex+1)*(params.gamma(uVal)/uVal).*coeffs_R(1) - (2 + lIndex*(lIndex+1))*delta_A ...
+    + (uVal/params.gamma(uVal)^3)*(2*delta2_A +(uVal/params.gamma(uVal))*delta3_A) ))*legendre_val;
+
+% B_c = 0.5*u^2*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta2_B^b_l]*P_l (cos (theta))
+
+B_c = 0.5*uVal^2*((params.b.Z/params.a.Z)^2*params.ln_delt*delta2_B)*legendre_val;
+
+% C_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
+% (gamma/u)*B^b_l]*(dP_l (cos (theta))/dtheta)
+
+C_c = 0.5*params.gamma(uVal)*((params.b.Z/params.a.Z)^2*params.ln_delt*delta_B - (params.gamma(uVal)/uVal)*coeffs_R(2))...
+    *legendre_derivative(lIndex,val_z);
+
+% D_c = -0.5*gamma^2*sum_{b,l}[(Z_b/Z_a)^2*(m_a/m_b)*ln_delt*(delta2_A^b_l/gamma^3) - 
+% (2*delta_A^b_l/u) - l*(l+1)*(gamma/u^2)*A^b_l]*sin (theta) dP_l (cos
+% (theta))/dtheta (-sin(theta))
+
+D_c = -0.5*params.gamma(uVal)^2*((params.b.Z/params.a.Z)^2*(params.a.m/params.b.m)*params.ln_delt*...
+    (delta2_A/params.gamma(uVal)^3) - (2*delta_A - lIndex*(lIndex+1)*(params.gamma(uVal)/uVal^2)*coeffs_R(1)))*... 
+    legendre_derivative(lIndex,val_z);
+
+
+% E_c = 0.5*gamma*sum_{b,l}[(Z_b/Z_a)^2*ln_delt*(delta_B^b_l) -
+% (gamma/u)*B^b_l]*sin(theta)*(dP_l (cos (theta))/dtheta)
+
+E_c = 0.5*params.gamma(uVal)*((params.b.Z/params.b.Z)^2*params.ln_delt*(delta_B) -(params.gamma(uVal)/uVal)*coeffs_R(2))...
+*(sin(z))*(-lIndex-1)*legendre_derivative(lIndex,val_z);
+
+% F_c = ln_delt*sum_{b,l}*0.5*(Z_b/Z_a)^2[(gamma/u)*(delta_B^b_l)*(P_l (cos (theta))
+% + (gamma^2/u^2)*B^b_l*(d^2 P_l (cos (theta))/dtheta^2)]*sin(theta)
+
+F_c = 0.5*(params.b.Z/params.a.Z)^2*params.ln_delt*((params.gamma(uVal)/uVal)*(delta_B)*legendre_val ...
++ (params.gamma(uVal)^2/uVal^2)*coeffs_R(2)*legendre_derivative2(lIndex,val_z))*(sin(z));
+
+%derivatives of legendre polynomials
+
+    function val = legendre_derivative(l,val_z)
+        if (l == 0)
+            val = 0;
+        else
+            legendre_l = legendre(l,val_z);
+            legendre_l = legendre_l(l+1);
+            legendre_l1= legendre(l-1,val_z);
+            legendre_l1 = legendre_l1(l);
+            val = (val_z*legendre_l - legendre_l1)/(val_z^2 -1);
+        end
+        
+    end
+
+    function val = legendre_derivative2(l,val_z)
+        if (l == 0)
+            val = 0;
+        else
+            %getting first derivative values
+            legendre_d1_l = legendre_derivative(l,val_z);
+            legendre_d1_l1 = legendre_derivative(l-1,val_z);
+            legendre_l = legendre(l,val_z);
+            legendre_l = legendre_l(l+1);
+            val = -2*val_z*legendre_d1_l/(val_z^2 -1) + (l/(val_z^2 -1))*(legendre_l + val_z*legendre_d1_l ... 
+                - legendre_d1_l1);
+        end
+        
+    end
+
+%delta functions from Franz thesis
+
+    function val = delta_func(funcs,uVal,lIndex, params)
+        
+        val = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs(1) *(lIndex+2)*(uVal/params.gamma(uVal))^(lIndex + 1) ...
+            - funcs(4) * (lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) - (1/(2*lIndex-1))...
+            *(funcs(3)*lIndex*(uVal/params.gamma(uVal))^(lIndex -1) - funcs(2)*(lIndex-1)...
+            *(uVal/params.gamma(uVal))^(-lIndex) ) );
+        
+    end
+
+    function val1 = delta2_func(funcs,uVal,lIndex, params)
+        
+        val1 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)...
+            *(uVal/params.gamma(uVal))^lIndex + funcs(4)*(uVal/params.gamma(uVal))^(-lIndex-3) ) ...
+            - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(uVal/params.gamma(uVal))^(lIndex -2) - ...
+            funcs(2)*(uVal/params.gamma(uVal))^(-lIndex-1) ) );
+        
+    end
+
+    function val2 = delta3_func(funcs,uVal,lIndex, params)
+        
+        val2 = (4*pi/(2*lIndex + 1))*( ((lIndex+1)*(lIndex+2)/(2*lIndex+3))*(funcs(1)*lIndex ...
+            *(uVal/params.gamma(uVal))^(lIndex-1) - funcs(4) * (lIndex+3)*(uVal/params.gamma(uVal))^(-lIndex-4) ) ... 
+            - (lIndex*(lIndex-1)/(2*lIndex-1))*(funcs(3)*(lIndex -2)*(uVal/params.gamma(uVal))^(lIndex -3) ... 
+            - funcs(2)*(lIndex+1)*(uVal/params.gamma(uVal))^(-lIndex-2) ) );
+        
+    end
+
+vec = [A_c,B_c,C_c,D_c,E_c,F_c];
+
+
+end
diff --git a/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs_test.m b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs_test.m
new file mode 100644
index 00000000..af49c289
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_FokkerPlanckCoeffs_test.m
@@ -0,0 +1,117 @@
+function tests = mirror_FokkerPlanckCoeffs_test()
+
+fh = localfunctions;
+tests = functiontests(fh);
+
+end
+
+function test_FokkerPlanckCoeffs_Mawellian(testCase)
+
+uVals = [3.5314*10^8, 7.3150*10^8, 1.1099*10^9, 1.4882*10^9, 1.8666*10^9, 2.2450*10^9, 2.6233*10^9, 3.0017*10^9, 3.3800*10^9, 3.7584*10^9]; %test velocity in m/s
+%uVals = [3.5314*10^6];
+temp = 1.6022e-10; %temperature in erg
+k_e = 1.3807e-16; %Boltzmann constant in cgs 
+n_o = 8e14; %equilibrium density in cm.^-3
+e = 4.803*10^-10; %charge in Fr
+m_e = 9.109*10^-28; %electron mass in g
+m_D = 3.3443*10^-24; %deuterium mass in g
+c = 3*10^10; %cm/s
+
+%setting up integrand matrix
+
+params = mirror_parameters();
+params.gamma = @(u) sqrt(1 + u.^2./c^2); %relativistic correction
+params.a.Z = -1; %electrons species
+params.b.Z = -1; %background electrons
+params.b2.Z = 1; %background Deuterium
+params.a.m = m_e; %beam is electrons
+params.b.m = m_e; %background electrons
+params.b2.m = m_D; %background Deuterium
+params.ln_delt = 15;
+u_th = sqrt(2*temp/m_e); %thermal velocity in cm/s
+rel_tol = 1e-6;
+func = @(u,z) n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(pi^(3/2)*u_th^3);
+%numer_func = interpolate_numerical_distribution();
+
+%testing Rosenbluth Coeffs for l = 0
+lIndex = [0 1 2];
+z = pi/2;
+gold_M = 2.9798*10^-3;
+test_Avals = zeros([length(uVals) length(lIndex)]);
+test_Bvals = zeros([length(uVals) length(lIndex)]);
+test_Cvals = zeros([length(uVals) length(lIndex)]);
+test_Dvals = zeros([length(uVals) length(lIndex)]);
+test_Evals = zeros([length(uVals) length(lIndex)]);
+test_Fvals = zeros([length(uVals) length(lIndex)]);
+
+% testVals = [];
+% numer_Avals = zeros([length(uVals) length(lIndex)]);
+% numer_Bvals = zeros([length(uVals) length(lIndex)]);
+% numer_Cvals = zeros([length(uVals) length(lIndex)]);
+% numer_Dvals = zeros([length(uVals) length(lIndex)]);
+% numer_Evals = zeros([length(uVals) length(lIndex)]);
+% numer_Fvals = zeros([length(uVals) length(lIndex)]);
+background_species = [params.b, params.b2];
+for k = 1:numel(background_species)
+    for i = 1:length(uVals)
+        uVal = uVals(i);
+        for j = 1:length(lIndex)
+            gamma_a = 4*pi*(params.a.Z)^2*e^4/((params.a.m)^2);
+%            numerVals = mirror_FokkerPlanckCoeffs(numer_func,uVal,lIndex(j),z,params,background_species(k));
+            testVals = mirror_FokkerPlanckCoeffs(func,uVal,lIndex(j),z,params,background_species(k));
+            %get FP coefficients from numerical function
+%             numer_Avals(i,j) = numer_Avals(i,j) + numerVals(1);
+%             numer_Bvals(i,j) = numer_Bvals(i,j) + numerVals(2);
+%             numer_Cvals(i,j) = numer_Cvals(i,j) + numerVals(3);
+%             numer_Dvals(i,j) = numer_Dvals(i,j) + numerVals(4);
+%             numer_Evals(i,j) = numer_Evals(i,j) + numerVals(5);
+%             numer_Fvals(i,j) = numer_Fvals(i,j) + numerVals(6);
+            %get FP coefficients for analytic Maxwellian
+            test_Avals(i,j) = test_Avals(i,j) + testVals(1);
+            test_Bvals(i,j) = test_Bvals(i,j) + testVals(2);
+            test_Cvals(i,j) = test_Cvals(i,j) + testVals(3);
+            test_Dvals(i,j) = test_Dvals(i,j) + testVals(4);
+            test_Evals(i,j) = test_Evals(i,j) + testVals(5);
+            test_Fvals(i,j) = test_Fvals(i,j) + testVals(6);
+        end
+%     total_numA(i) = sum(numer_Avals(i,:));
+%     total_numB(i) = sum(numer_Bvals(i,:));
+%     total_numC(i) = sum(numer_Cvals(i,:));
+%     total_numD(i) = sum(numer_Dvals(i,:));
+%     total_numE(i) = sum(numer_Evals(i,:));
+%     total_numF(i) = sum(numer_Fvals(i,:));
+    total_A(i) = sum(test_Avals(i,:));
+    total_B(i) = sum(test_Bvals(i,:));
+    total_C(i) = sum(test_Cvals(i,:));
+    total_D(i) = sum(test_Dvals(i,:));
+    total_E(i) = sum(test_Evals(i,:));
+    total_F(i) = sum(test_Fvals(i,:));
+    end
+end
+data = [uVals; total_A; total_B; total_C; total_D; total_E; total_F];
+%numer_data = [uVals; total_numA; total_numB; total_numC; total_numD; total_numE; total_numF];
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+end
+
+function test_FokkerPlanckCoeffs_Maxwellian_l1(testCase)
+
+uVal = 7.315*10^6; %test velocity in m/s
+temp = 152; %temperature in eV
+m_e = 9.109*10^-31; %electron mass in kg
+u_th = sqrt(2*temp/m_e); %thermal velocity in m/s
+rel_tol = 1e-6;
+func = @(u) exp(-u.^2/u_th^2);
+testVal = [];
+
+%testing Rosenbluth Coeffs functional for l = 1
+lIndex = 1;
+z = pi/4;
+gold_M = 0.8862;
+testVal = mirror_FokkerPlanckCoeffs(func,uVal,lIndex,z);
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_RosenbluthCoeffs.m b/pdes/mirror_functionals/mirror_RosenbluthCoeffs.m
new file mode 100644
index 00000000..13037eef
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_RosenbluthCoeffs.m
@@ -0,0 +1,43 @@
+function vec = mirror_RosenbluthCoeffs(f_prev, uVal, lIndex)
+
+%evaluation of A_l (u) and B_l(u), the velocity-space coefficients for the
+%Rosenbluth potentials
+
+% A_l (u) = 4pi/(2l + 1) [ 1/(2l+3) (E_l (U_l/gamma) * (u/gamma)^(-l + 1) + M_l
+% (U_l/gamma) * (u/gamma)^(l+2) ) - 1/(2l-1) (N_l (U_l/gamma) *
+% (u/gamma)^(1-l) + R_l (U_l/gamma) * (u/gamma)^l ) ]
+
+% B_l (u) = 4pi/(2l + 1) [ 1/(2l+3) (E_l (U_l) * (u/gamma)^(-l + 1) + M_l
+% (U_l) * (u/gamma)^(l+2) ) - 1/(2l-1) (N_l (U_l) *
+% (u/gamma)^(1-l) + R_l (U_l) * (u/gamma)^l ) ]
+
+
+%speed of light
+
+c = 3*10^10; %cm/s
+
+%relativistic correction
+
+gamma = @(u) sqrt(1 + u.^2./c^2);
+
+%argument for functionals in A is U/gamma
+
+U_coeff_A = @(u) mirror_Ucoeff(f_prev, u, lIndex)./gamma(u);
+
+%argument for functions in B is U
+
+U_coeff_B = @(u) mirror_Ucoeff(f_prev, u, lIndex);
+
+%evaluating functionals
+
+funcs_A = mirror_functional(U_coeff_A, uVal, lIndex);
+funcs_B = mirror_functional(U_coeff_B, uVal, lIndex);
+
+%writing out formulae for A and B
+
+A = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs_A(4) * (uVal/gamma(uVal))^(-lIndex - 1) + funcs_A(1) * (uVal/gamma(uVal))^(lIndex+2) ) - (1/(2*lIndex-1))*(funcs_A(2)*(uVal/gamma(uVal))^(1-lIndex) + funcs_A(3)*(uVal/gamma(uVal))^lIndex ) );
+B = (4*pi/(2*lIndex + 1))*( (1/(2*lIndex+3))*(funcs_B(4) * (uVal/gamma(uVal))^(-lIndex - 1) + funcs_B(1) * (uVal/gamma(uVal))^(lIndex+2) ) - (1/(2*lIndex-1))*(funcs_B(2)*(uVal/gamma(uVal))^(1-lIndex) + funcs_B(3)*(uVal/gamma(uVal))^lIndex ) );
+
+vec = [A,B];
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_RosenbluthCoeffs_test.m b/pdes/mirror_functionals/mirror_RosenbluthCoeffs_test.m
new file mode 100644
index 00000000..0bf8dc05
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_RosenbluthCoeffs_test.m
@@ -0,0 +1,47 @@
+function tests = mirror_RosenbluthCoeffs_test()
+
+fh = localfunctions;
+tests = functiontests(fh);
+
+end
+
+function test_RosenbluthCoeffs_Mawellian(testCase)
+
+uVal = 3.5314*10^6; %test velocity in m/s
+temp = 100; %temperature in eV
+n_o = 8e20; %equilibrium density in eV
+e = 1.602*10^-19; %charge in Coulombs
+m_e = 9.109*10^-31; %electron mass in kg
+u_th = sqrt(2*temp*e/m_e); %thermal velocity in m/s
+rel_tol = 1e-6;
+func = @(u,z) n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(pi^(3/2)*u_th^3);
+testVal = [];
+
+%testing Rosenbluth Coeffs for l = 0
+lIndex = 0;
+gold_M = 2.9798*10^-3;
+testVal = mirror_RosenbluthCoeffs(func,uVal,lIndex);
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+end
+
+function test_RosenbluthCoeffs_Maxwellian_l1(testCase)
+
+uVal = 7.315*10^6; %test velocity in m/s
+temp = 152; %temperature in eV
+m_e = 9.109*10^-31; %electron mass in kg
+u_th = sqrt(2*temp/m_e); %thermal velocity in m/s
+rel_tol = 1e-6;
+func = @(u) exp(-u.^2/u_th^2);
+testVal = [];
+
+%testing Rosenbluth Coeffs functional for l = 1
+lIndex = 1;
+gold_M = 0.8862;
+testVal = mirror_RosenbluthCoeffs(func,uVal,lIndex);
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_Ucoeff.m b/pdes/mirror_functionals/mirror_Ucoeff.m
new file mode 100644
index 00000000..77c36a00
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_Ucoeff.m
@@ -0,0 +1,49 @@
+function U_coeff = mirror_Ucoeff(f_prev,uVals,l)
+global abs_tol
+global rel_tol
+    function ans = myfun(u,z,l)
+        assert(numel(u)==1);
+        nz = numel(z);
+        sizez = size(z);
+        z = reshape(z,1,nz);
+        legendre_vals = legendre(l, cos(z));
+        legendre_val = legendre_vals(1,:);
+        f = f_prev(u,z).*sin(z);
+        ans = f.*legendre_val;
+        ans = reshape(ans,sizez);
+    end
+pitch_file = fopen('pitch_long_i.txt', 'r');
+dpitch_file = fopen('dpitch_long_i.txt', 'r');
+
+%z = fscanf(pitch_file, '%f');
+%dz = fscanf(dpitch_file, '%f');
+N = 300;
+
+% for i = 1:numel(z)-1
+%     z(i) = (z(i+1) + z(i))/2;
+% end
+% DEFINE: Variable Density Vector — 
+% s: 3-element vector of start values
+% e: 3-element vector of end values
+% d: 3-element vector of density values (number of entries between start and end) 
+vdv = @(s,e,d) sort([linspace(s(1),e(1),d(1))  linspace(s(2),e(2),d(2))  linspace(s(3),e(3),d(3))]);
+s = [0 pi/3+0.1 2*pi/3+0.1];
+e = [pi/3 2*pi/3 pi];
+d = [100 100 100];
+%z = vdv(s,e,d);
+% for i = 1:numel(z)-1
+%     dz(i+1) = z(i+1) - z(i);
+% end
+% dz(1) = 0;
+z = linspace(0,pi,N);
+dz = pi/N;
+% y = myfun(1,z);
+% y2 = myfun(1,z');
+% plot(z,y);
+U_coeff = zeros(size(uVals));
+for i = 1:numel(uVals)
+    U_coeff(i) = (2.*l+1)./2.*sum(myfun(uVals(i),z,l).*dz);
+    %U_coeff(i) = (2.*l+1)./2.*trapz(z,myfun(uVals(i),z,l));
+    %U_coeff(i) = integral(@(x) (2*l + 1)/2.*myfun(uVals(i),x,l),0,pi);
+end
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_Ucoeff_test.m b/pdes/mirror_functionals/mirror_Ucoeff_test.m
new file mode 100644
index 00000000..a6a6e304
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_Ucoeff_test.m
@@ -0,0 +1,48 @@
+function tests = mirror_Ucoeff_test()
+tests = functiontests(localfunctions);
+end
+
+function test_Ucoeff(testCase)
+
+uVal = 1;
+rel_tol = 1e-6;
+testVal = [];
+func = @(x,y) x.*y.^2;
+
+%testing U_coeff for l = 0 Legendre polynomial
+lIndex = 0;
+gold_M = 2.9348;
+testVal = mirror_Ucoeff(func,uVal,lIndex);
+rel_err = abs(testVal - gold_M)/abs(gold_M);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+end
+
+function test_Ucoeff_l1(testCase)
+
+uVal = 3.5314*10^6;
+temp = 100; %temperature in eV
+n_o = 8e20; %equilibrium density in eV
+e = 1.602*10^-19; %charge in Coulombs
+m_e = 9.109*10^-31; %electron mass in kg
+params = mirror_parameters();
+params.a.m = m_e; %beam is electrons
+params.b.m = m_e; %background is electrons
+params.ln_delt = 15;
+u_th = sqrt(2*temp*e/m_e); %thermal velocity in m/s
+rel_tol = 1e-6;
+func = @(u,z) n_o.*exp(-u.^2./u_th^2).*(z.*0 + 1)./(pi^(3/2)*u_th^3);
+
+%testing V_coeff for l = 1 Legendre polynomial
+lIndex = [0,1,2,3];
+gold_M = func(uVal,0);
+for i = 1:length(lIndex)
+    testVals(i) = mirror_Ucoeff(func,uVal,lIndex(i));
+end
+testVal = sum(testVals(:));
+rel_err = abs(testVal - gold_M)/abs(gold_M);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_background.m b/pdes/mirror_functionals/mirror_background.m
new file mode 100644
index 00000000..6d587055
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_background.m
@@ -0,0 +1,9 @@
+function func = mirror_background(f_prev,lmax,uval)
+
+    func = @(u,z) u.*0;
+    for l = 1:lmax
+        integrand = f_prev(uval,z).*legendreP(l,z);
+        func(uval,z) = func(uval,z) + mirror_V_coeff(f_prev,l,uval).*legendreP(l,z);
+    end
+
+end
diff --git a/pdes/mirror_functionals/mirror_functional.m b/pdes/mirror_functionals/mirror_functional.m
new file mode 100644
index 00000000..8ab902a6
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_functional.m
@@ -0,0 +1,49 @@
+function vec = mirror_functional(wfunc,uLimit,lIndex)
+
+% evaluation of M_l (Franz, 1987) using input function w(u) for value of
+% index value lindex
+% output is a 1D function in u-space
+
+% M_l(w) = int^{u_max}_u w(u') (u'/gamma')^{1-l} gamma'^2 du'
+
+%speed of light
+
+%set up velocity spaces
+
+N = 150;
+u_low = linspace(0,uLimit,N);
+u_high = linspace(uLimit,100*uLimit,N);
+
+c = 3*10^10; %cm/s
+
+%setting up integrand matrix
+
+gamma = @(u) sqrt(1 + u.^2./c^2); %relativistic correction
+
+M_int = @(u) gamma(u).^2.*(u./gamma(u)).^(1 - lIndex);
+N_int = @(u) gamma(u).^2.*(u./gamma(u)).^(2 + lIndex);
+R_int = @(u) gamma(u).^2.*(u./gamma(u)).^(3 - lIndex);
+E_int = @(u) gamma(u).^2.*(u./gamma(u)).^(4 + lIndex);
+
+
+%M_int = reshape(M_int,size(wfunc));
+%gamma = reshape(gamma, size(wfunc));
+integrand_M = @(u) wfunc(u).*M_int(u);
+integrand_N = @(u) wfunc(u).*N_int(u);
+integrand_R = @(u) wfunc(u).*R_int(u);
+integrand_E = @(u) wfunc(u).*E_int(u);
+
+%integrating
+% M = integral(integrand_M, uLimit, 100*uLimit,'RelTol',0,'AbsTol',1e-12);
+% N = integral(integrand_N, 0, uLimit,'RelTol',0,'AbsTol',1e-12);
+% R = integral(integrand_R, uLimit, 100*uLimit,'RelTol',0,'AbsTol',1e-12);
+% E = integral(integrand_E, 0, uLimit,'RelTol',0,'AbsTol',1e-12);
+
+M = trapz(u_high,integrand_M(u_high));
+N = trapz(u_low,integrand_N(u_low));
+R = trapz(u_high,integrand_R(u_high));
+E = trapz(u_low,integrand_E(u_low));
+
+vec = [M,N,R,E];
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_functionals/mirror_functional_test.m b/pdes/mirror_functionals/mirror_functional_test.m
new file mode 100644
index 00000000..36a57bff
--- /dev/null
+++ b/pdes/mirror_functionals/mirror_functional_test.m
@@ -0,0 +1,99 @@
+function tests = mirror_functional_test()
+tests = functiontests(localfunctions);
+end
+
+function test_functional_Maxwellian(testCase)
+
+minVal = 0.01;
+rel_tol = 7e-5;
+n_o = 1;
+func = @(x) n_o.*exp(-x.^2);
+testVal = [];
+
+%testing M functional for l = 0
+lIndex = 0;
+gold_M = 0.31601;
+testVal = mirror_functional(func,minVal,lIndex);
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+%testing M functional for l = 1
+lIndex = 1;
+gold_M = 0.736824;
+testVal = mirror_functional(func,minVal,lIndex);
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+%testing M functional for l = 2
+lIndex = 2;
+gold_M = 4.20692;
+testVal = mirror_functional(func,minVal,lIndex);
+rel_err = abs(testVal(1) - gold_M)/abs(gold_M);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+
+%minVal = 5e8; %resetting minVal for R functional
+
+%testing R functional for l = 0
+lIndex = 0;
+gold_R = 0.132121;
+testVal = mirror_functional(func,minVal,lIndex);
+rel_err = abs(testVal(3) - gold_R)/abs(gold_R);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+%testing R functional for l = 1
+lIndex = 1;
+gold_R = 0.189472;
+testVal = mirror_functional(func,minVal,lIndex);
+rel_err = abs(testVal(3) - gold_R)/abs(gold_R);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+%testing R functional for l = 2
+lIndex = 2;
+gold_R = 0.31601;
+testVal = mirror_functional(func,minVal,lIndex);
+rel_err = abs(testVal(3) - gold_R)/abs(gold_R);
+verifyLessThan(testCase,rel_err, rel_tol);
+
+
+
+end
+
+function test_functional_Simple(testCase)
+
+func = @(x) x.*0 + 1;
+maxVal = 2;
+rel_tol = 7e-5;
+
+%testing N functional for l = 0
+lIndex = 0;
+gold_N = 8/3;
+testVal = mirror_functional(func,maxVal,lIndex);
+rel_err = abs(testVal(2) - gold_N)/abs(gold_N);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+%testing N functional for l = 1
+lIndex1 = 1;
+gold_N = 4;
+testVal = mirror_functional(func,maxVal,lIndex1);
+rel_err = abs(testVal(2) - gold_N)/abs(gold_N);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+
+maxVal = 0.5; %setting maxVal for E functional 
+
+%testing E functional for l = 0
+lIndex = 0;
+gold_E = 0.00625;
+testVal = mirror_functional(func,maxVal,lIndex);
+rel_err = abs(testVal(4) - gold_E)/abs(gold_E);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+%testing E functional for l = 1
+lIndex1 = 1;
+gold_E = 0.002604;
+testVal = mirror_functional(func,maxVal,lIndex1);
+rel_err = abs(testVal(4) - gold_E)/abs(gold_E);
+verifyLessThan(testCase, rel_err, rel_tol);
+
+end
\ No newline at end of file
diff --git a/pdes/mirror_parameters.m b/pdes/mirror_parameters.m
index eb8e864a..0cdfaa79 100644
--- a/pdes/mirror_parameters.m
+++ b/pdes/mirror_parameters.m
@@ -1,74 +1,280 @@
-function p = mirror_parameters()
+function p = mirror_parameters(opts)
 
 % Common constants and functions for the mirror set of PDEs
 
+% Define coil geometry:
+% =========================================================================
+Lx = 6;                            % [m]
+Lx_offset = 0;                     % [m]
+N = 200;                           % number of elements on profile
+% =========================================================================
+% Axial domain:
+%z = linspace(-Lx/2,Lx/2,N)' + Lx_offset;
+%speed of light
+
+c = 3*10^8; %m/s
+
+%setting up integrand matrix
+
+gamma = @(u) sqrt(1 + u.^2./c^2); %relativistic correction
+
 m_e = 9.109*10^-31; %electron mass in kg
 m_D = 3.3443*10^-27; %deuterium mass in kgs
 m_H = 1.6726*10^-27; %hydrogen mass in kgs
-k_b = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
+boltz = 1.380*10^-23; %Boltzmann constant in Joules/Kelvin
 e = 1.602*10^-19; %charge in Coulombs
 ln_delt = 10; %Coulomb logarithm
 v_th = @(T_eV,m) sqrt(2*T_eV * e/m);
 eps0 = 8.85*10^-12; %permittivity of free space in Farad/m
 mu0 = 4*pi*10^-7; %magnetic permeability in Henries/m
-n_turns = 5; %number of turns in the mirror
-R_mag = 0.4; %radius of individual loop in meters
-I_mag = 10; %current going through individual loop in meters
-B_o = mu0*n_turns*I_mag/(2*R_mag); %magnetic field under current loop
-v_test = 500; %test value for velocity in coefficient
-z_test = pi/2 - 1e-6; %test value for pitch angle in coefficient
-advec_space_1D = v_test*cos(z_test); %advection coefficient for 1D in space
-
-% species b: electrons in background
-b.n = 4e19;
-b.T_eV = 4;
-b.Z = -1;
-b.m = m_e;
-b.vth = v_th(b.T_eV,b.m);
-
-%species b2: deuterium in background
-b2.n = 4e19;
-b2.T_eV = 4;
-b2.Z = 1;
-b2.m = m_D;
-b2.vth = v_th(b2.T_eV,b2.m);
-
-% species a: electrons in beam
-a.n = 4e19;
-a.T_eV = 1e3;
-a.Z = -1;
-a.m = m_e;
-a.vth = v_th(a.T_eV,a.m);
-
-x       = @(v,vth) v./vth; %normalized velocity to thermal velocity
-xi      = @(s,R_mag) s/R_mag; %normalized spatial coordinate to radius of magnetic coil
+n_turns = 10;
+radius_loop = 0.6; %radius of individual loop in meters
+current_loop = 10; %current going through individual loop in meters
+magn_field = mu0*n_turns*current_loop/(2*radius_loop); %magnetic field under current loop
+vel_test = 500; %test value for velocity in coefficient
+pitch_test = pi/2 - 1e-6; %test value for pitch angle in coefficient
+advec_space_1D = vel_test*cos(pitch_test); %advection coefficient for 1D in space
+alpha_z = @(z) z.*0;
+coil_nloops  = [+5, +5]*1e3; %number of loops in each coil
+coil_radius  = [radius_loop, radius_loop]; %radii of coils
+coil_coords = [-1.5, 1.5]; %location of coils in physical space
+coil_i  = [+1.5,1.5]*1e2; %current going through each coil in amps
+
+
+vel_norm       = @(v,vth) v./vth; %normalized velocity to thermal velocity
+space_norm      = @(s,R_mag) s/R_mag; %normalized spatial coordinate to radius of magnetic coil
 nu_ab0  = @(a,b) b.n * e^4 * a.Z^2 * b.Z^2 * ln_delt / (2*pi*eps0^2*a.m^2*b.vth^3); %scaling coefficient
-nu_s    = @(v,a,b) nu_ab0(a,b) .* (1+a.m/b.m) .* psi(x(v,b.vth)) ./ x(v,b.vth); %slowing down frequency
-nu_par  = @(v,a,b) nu_ab0(a,b).*(psi(x(v,b.vth))./(x(v,b.vth).^3)); %parallel diffusion frequency
-nu_D    = @(v,a,b) nu_ab0(a,b).*(phi_f(x(v,b.vth)) - psi(x(v,b.vth)))./(x(v,b.vth).^3); %deflection frequency in s^-1
-maxwell = @(v,offset,vth) a.n/(pi^3/2.*vth^3).*exp(-((v-offset)/vth).^2);
-gauss   = @(v,x) a.n/(sqrt(2*pi)*x)*exp(-0.5*((v - x)/x).^2);
-B_func = @(s) exp(s); % @(xi) B_o./(1 + xi.^2).^(3/2) %magnetic field as a function of spatial coordinate
-dB_ds = @(s) exp(s); % @(xi, R_mag) -3*B_o.*xi./(R_mag.*(1 + xi.^2).^(5/2)) derivative of magnetic field
-advec_time_1D = @(t) exp(-2*v_test*cos(z_test)*t);
-uniform = @(x,p,t) x.*0 + 1; %uniform condition if needed
-
-init_cond_v = @(v,p,t) maxwell(v,1e6,2e5);
-init_cond_z = @(z,p,t) cos(z/2);
-init_cond_s = @(s,p,t) exp(s);
+nu_s    = @(v,a,b) nu_ab0(a,b) .* (1+a.m/b.m) .* psi(vel_norm(v,b.vth)) ./ vel_norm(v,b.vth); %slowing down frequency
+nu_par  = @(v,a,b) nu_ab0(a,b).*(psi(vel_norm(v,b.vth))./(vel_norm(v,b.vth).^3)); %parallel diffusion frequency
+nu_D    = @(v,a,b) nu_ab0(a,b).*(phi(vel_norm(v,b.vth)) - psi(vel_norm(v,b.vth)))./(vel_norm(v,b.vth).^3); %deflection frequency in s^-1
+%nu_E    = @(v,a,b) nu_ab0(a,b).*(2.*(a.m/b.m).*psi(vel_norm(v,b.vth))./(vel_norm(v,b.vth)) - dphidx(vel_norm(v,b.vth))./(vel_norm(v,b.vth)).^2);
+nu_E    = @(v,a,b) nu_ab0(a,b).*(1./vel_norm(v,b.vth).^3).*(a.m/b.m).*(phi(vel_norm(v,b.vth)) - (1 + b.m/a.m).*vel_norm(v,b.vth).*dphidx(vel_norm(v,b.vth))); %Hinton definition of nu_E
+maxwell = @(v,offset,vth,a) a.n/(pi^(3/2).*vth^3).*exp(-((v-offset)/vth).^2);
+gauss   = @(v,x,y,a) a.n/(sqrt(2*pi)*y)*exp(-0.5*((v - x)/y).^2);
+B_func = @(s) exp(s); % %magnetic field as a function of spatial coordinate
+dB_ds = @(s) exp(s); 
+E_dreicer_si = 1;
+
+switch opts.case_
+	case 1
+        % species b: electrons in background
+        b.n = 4e19; %number density of background species in m^-3
+        b.E_eV = 0;%energy of background species
+        b.T_eV = 50;%temperature/spread of background species
+        b.Z = -1;%atomic number of species
+        b.m = m_e; %mass of background
+        b.vth = v_th(b.T_eV,b.m);%thermal velocity of background
+        
+        %species b2: deuterium in background
+        b2.n = 4e19;
+        b2.E_eV = 0;
+        b2.T_eV = 50;
+        b2.Z = 1;
+        b2.m = m_D;
+        b2.vth = v_th(b2.T_eV,b2.m);
+        
+        % species a: species in beam
+        a.n = 4e19;
+        a.E_eV = 3e3; %energy of beam species
+        a.T_eV = 50; %temperature/spread of beam species
+        a.Z = 1;
+        a.z0 = pi/4; %location of beam injection in pitch angle (radians)
+        a.dz0 = sqrt(a.T_eV/a.E_eV); %spread of beam in pitch angle
+        a.s0 = 0; %location of beam in space (m)
+        a.ds0 = 2.5; %spread of beam in space (m)
+        a.m = m_D;
+        a.vth = v_th(a.T_eV,a.m);
+a.v_beam = sqrt(2*e.*a.E_eV./a.m); %velocity of beam species
+	case 2
+ 		E = 10^-4*E_dreicer_si;
+	case 3
+        n_cgs = 8e14; %equilibrium density in cm.^-3
+        m_e_cgs = 9.109*10^-28; %electron mass in g
+        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+        m_He_cgs = 6.7*10^-24; %helium 4 mass in g
+        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+        m_Ne_cgs = 3.3509177*10^-23; %Neon mass in g
+        temp_cgs = 1.6022e-10; %temperature in erg
+        ln_delt = 18; %Coulomb logarithm
+        %         params_cgs.a.vth = sqrt(2*temp_cgs/m_e_cgs);
+        %         params_cgs.b.vth = sqrt(2*temp_cgs/m_e_cgs);
+        params_cgs.a.m = m_e_cgs; %beam is electrons
+        params_cgs.b.m = m_Ne_cgs; %background ions
+        params_cgs.b2.m = m_e_cgs; %background electrons
+        params_cgs.a.Z = -1;
+        params_cgs.b.Z = 1;
+        params_cgs.b2.Z = -1;
+        params_cgs.a.n = n_cgs;
+        params_cgs.b.n = n_cgs/params_cgs.b.Z;
+        params_cgs.b2.n = n_cgs;
+        params_cgs.e = 4.803*10^-10; %charge in Fr
+        params_cgs.E = 2.6e-7; %E field in statvolt/cm
+        params_cgs.v_c = @(E_cgs) sqrt(4*pi*params_cgs.e^3 * params_cgs.a.n * ln_delt / (params_cgs.a.m * E_cgs));
+        a.n = 10^6*params_cgs.a.n;%converting to m^-3
+        b.n = 10^6*params_cgs.b.n;
+        b2.n = 10^6*params_cgs.b2.n;
+        %         params.a.vth = 0.01*params_cgs.a.vth; %converting to m/s
+        %         params.b.vth = 0.01*params_cgs.b.vth;
+        a.m = 0.001*params_cgs.a.m; %converting to kg
+        b.m = 0.001*params_cgs.b.m;
+        b2.m = 0.001*params_cgs.b2.m;
+        a.Z = params_cgs.a.Z;
+        b.Z = params_cgs.b.Z;
+        b2.Z = params_cgs.b2.Z;
+        %E = 2.9979*10^4*params_cgs.E; %converting to V/m
+        a.E_eV = 1000;
+        a.T_eV = 5.11*10^3;
+        b.T_eV = a.T_eV;
+        b2.T_eV = a.T_eV;
+        a.vth = v_th(a.T_eV,a.m);
+        a.v_beam = 0;%a.vth/6;
+        b2.vth = v_th(b2.T_eV,b2.m);
+        E_dreicer_si = a.n.*e^3*ln_delt/(2*pi*eps0^2*a.m ...
+            *a.vth^2);
+        frac = 0.05;
+        E = frac*E_dreicer_si;
+        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
+        maxwell = @(v,offset,vth,a) a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
+        soln_v = @(v,p,t) solution_v(v,p,t);
+        f0_v = @(v) maxwell(v,a.v_beam,a.vth,a);
+        init_cond_v = @(v,p,t) f0_v(v);
+        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
+        %params.eps0 = 1/(4*pi);
+        if isfield(opts.cmd_args,'delta')
+            delta = opts.cmd_args.delta;
+        end
+        if isfield(opts.cmd_args,'E')
+            E = opts.cmd_args.E;
+        end
+        if isfield(opts.cmd_args,'frac')
+            frac = opts.cmd_args.frac;
+        end
+        
+        if isfield(opts.cmd_args,'Z')
+            b.Z = opts.cmd_args.Z;
+        end
+        if isfield(opts.cmd_args,'tau')
+           tau = opts.cmd_args.tau;
+        end
+        if isfield(opts.cmd_args,'nu_ee')
+            nu_ee = opts.cmd_args.nu_ee;
+        end      
+        if isfield(opts.cmd_args,'m')
+            b.m = opts.cmd_args.m;
+        end
+        if isfield(opts.cmd_args,'n')
+            a.n = opts.cmd_args.n;
+            b.n = opts.cmd_args.n/opts.cmd_args.Z;
+            b2.n = opts.cmd_args.n;
+        end
+        E = frac*E_dreicer_si;
+        b.vth = v_th(b.T_eV,b.m);
+        disp(['E: ', num2str(E)]);
+        disp(['Z: ', num2str(b.Z)]);
+        disp(['E/E_D:', num2str(frac)]);
+    case 4
+        n_cgs = 5e13; %equilibrium density in cm.^-3
+        m_e_cgs = 9.109*10^-28; %electron mass in g
+        m_D_cgs = 3.3443*10^-24; %Deuterium mass in g
+        m_He_cgs = 6.7*10^-24; %helium 4 mass in g
+        m_B_cgs = 1.82*10^-23; %Boron 11 mass in g
+        temp_cgs = 1.6022e-10; %temperature in erg
+        params_cgs.a.n = n_cgs;
+        params_cgs.b.n = n_cgs;
+        params_cgs.b2.n = n_cgs;
+        params_cgs.a.m = m_e_cgs; %beam is electrons
+        params_cgs.b.m = m_e_cgs; %background is electrons
+        params_cgs.b2.m = m_B_cgs;
+        params_cgs.a.Z = -1;
+        params_cgs.b.Z = -1;
+        params_cgs.b2.Z = 1;
+        params_cgs.e = 4.803*10^-10; %charge in Fr
+        params_cgs.E = 2.6e-5; %E field in statvolt/cm
+        a.n = 10^6*params_cgs.a.n;%converting to m^-3
+        b.n = 10^6*params_cgs.b.n;
+        b2.n = 10^6*params_cgs.b2.n;
+        
+        a.m = 0.001*params_cgs.a.m; %converting to kg
+        b.m = 0.001*params_cgs.b.m;
+        b2.m = 0.001*params_cgs.b2.m;
+        a.Z = params_cgs.a.Z;
+        b.Z = params_cgs.b.Z;
+        b2.Z = params_cgs.b2.Z;
+        ln_delt = 27.0857;
+        a.T_eV = 1.33e4;%2/3*params.a.E_eV;
+        b.T_eV = a.T_eV;
+        b2.T_eV = a.T_eV;
+        a.v_beam = 0;
+        a.vth = v_th(a.T_eV,a.m);
+        b.vth = v_th(b.T_eV,b.m);
+        b2.vth = v_th(b2.T_eV,b2.m);
+        E_dreicer_si = a.n.*e^3*ln_delt/(2*pi*eps0^2*a.m ...
+            *a.vth^2);
+        E = 10^-2*E_dreicer_si;
+        %vel_norm = @(v,vth) v./vth; %normalized velocity to thermal velocity
+        maxwell = @(v,offset,vth,a) a.n/(pi.^(3/2)*vth^3).*exp(-((v-offset)/vth).^2);
+        init_cond_v = @(v,p,t) maxwell(v,0,a.vth,a);
+        soln_v = @(v,p,t) solution_v(v,p,t);
+        %params_cgs.nu_ab0  = @(a,b) b.n * params_cgs.e^4 * a.Z^2 * b.Z^2 * params_cgs.ln_delt / (pi^3/2.*a.m^2*b.vth^3); %scaling coefficient
+        %params.eps0 = 1/(4*pi);
+end
+
+% Vacuum magnetic field function:
+% Function based on simple current loops:
+
+B_func2 = @get_B;
+
+    function B = get_B(s)
+        B = s.*0;
+        for coil = 1:numel(coil_radius)
+            zz = coil_coords(coil);
+            rr = coil_radius(coil);
+            II = coil_i(coil);
+            nn = coil_nloops(coil);
+            B = B + (mu0.*nn.*II./(2*rr)).*(1 + ((s-zz)./rr).^2 ).^(-3/2);%magnetic field from sum of loops around mirror
+        end
+    end
+
+dB_ds2 = @get_dBds; 
+
+    function dBds = get_dBds(s)
+        
+        dBds = s.*0;
+        for coil = 1:numel(coil_radius)
+            zz = coil_coords(coil);
+            rr = coil_radius(coil);
+            II = coil_i(coil);
+            nn = coil_nloops(coil);    
+            dBds = dBds -3*(mu0.*nn.*II./(2.*rr)).*(s-zz)./rr./(rr.*(1 + ((s-zz)./rr).^2).^(5/2)); %derivative of field around loops
+        end
+    end
+
+advec_time_1D = @(t) exp(-2*vel_test*cos(pitch_test)*t);
+uniform = @(x,p,t) x.*0 + 1; %uniiform condition if needed
+
+f0_v = @f_init_v;
+    function res = f_init_v(v)
+        %res = zeros(size(v));
+        res = maxwell(v,a.v_beam,a.vth,a);
+        %res = gauss(v,a.v_beam,a.vth,a);
+    end
+
+init_cond_v = @(v,p,t) maxwell(v,a.v_beam,a.vth,a);
+init_cond_z = @(z,p,t) z.*0 + 1;%gauss(z,a.z0,a.dz0,a);
+init_cond_s = @(s,p,t) gauss(s,a.s0,a.ds0,a);
 init_cond_t = @(t,p) t*0 + 1;
 
-boundary_cond_v = @(v,p,t) maxwell(v,0,b.vth);%exp(-nu_D(v,a,b).*t);
-boundary_cond_z = @(z,p,t) cos(z);
-boundary_cond_s = @(s,p,t) exp(s);
+boundary_cond_v = @(v,p,t) maxwell(v,0,b.vth,a);%exp(-nu_D(v,a,b).*t);
+boundary_cond_z = @(z,p,t) z.*0 + 1;
+boundary_cond_s = @(s,p,t) s.*0;
 boundary_cond_t = @(t,p) t.*0 + 1;
 
-s_z = @(z,p,t) -0.5.*(sin(z)+cot(z).*cos(z)); %source pitch fuction for mirror3
-s_v = @(v,p,t) nu_D(v,a,b);
-s_space = @(s,p,t) s.*0 + 1;
-s_time = @(t,p) t.*0 + 1;
+source_pitch = @(z,p,t) -0.5.*(sin(z)+cot(z).*cos(z)); %source pitch fuction for mirror3
+source_vel = @(v,p,t) nu_D(v,a,b);
+source_space = @(s,p,t) s.*0 + 1;
+source_time = @(t,p) t.*0 + 1;
 
-source_3D = {s_z, s_v, s_space, s_time};
+source_3D = {source_pitch, source_vel, source_space, source_time};
 
 
 soln_s = @solution_s;
@@ -77,17 +283,26 @@
     end
 soln_v = @solution_v;
     function ret = solution_v(v,p,t)
-        ret = a.n/(pi^3/2.*v_th(b.T_eV,a.m).^3).*exp(-(v./v_th(b.T_eV,a.m)).^2);
+%        ret = init_cond_v(v);
+         ret = maxwell(v,0,a.vth,a);
+%        ret = a.n/(pi^3/2.*v_th(b.T_eV,a.m).^3).*exp(-(v./v_th(b.T_eV,a.m)).^2);
+        if isfield(p,'norm_fac')
+            ret = p.norm_fac .* ret;
+        end
     end
 soln_z = @solution_z;
-    function ret = solution_z(z,p,t)
-        ret = cos(z/2);
+    function ret = solution_z(z,p,~)
+        ret = z.*0 + 1;
     end
 
     function ret = phi(x)
         ret = erf(x);
     end
 
+    function ret = dphidx(x)
+        ret = 2./sqrt(pi) * exp(-x.^2);
+    end
+
     function ret = phi_f(x)
         ret = (x + 1./(2*x)).*erf(x) + exp(-x.^2)./sqrt(pi);
     end
diff --git a/pdes/mirror_space1.m b/pdes/mirror_space1.m
index 4870f822..b0ca8864 100644
--- a/pdes/mirror_space1.m
+++ b/pdes/mirror_space1.m
@@ -1,39 +1,40 @@
 function pde = mirror_space1(opts)
 % 1D mirror case along magnetic axis direction, i.e., 
 %
-% df/dt == -vcosz*df/ds -(vcosz/B)dB/ds f
+% df/dt B(s) == -cos(pi/4)*df/ds B(s) - cos(pi/4)*dB/ds/B(s) f B(s)
 %
 % Run with
 %
 % explicit
-% asgard(@mirror_space1)
+% asgard(@mirror_space1, 'calculate_mass', false, 'normalize_by_mass', false)
 
 % implicit
-% asgard(@mirror_space1,'timestep_method','BE')
+% asgard(@mirror_space1,'timestep_method','BE', 'calculate_mass', true, 'normalize_by_mass', true)
 
 B_func = @(s) exp(s); %magnetic field as a function of spatial coordinate
 dB_ds = @(s) B_func(s); %derivative of magnetic field
 
-v_test = 500; %test value for velocity in coefficient
-z_test = pi/2 - 1e-6; %test value for pitch angle in coefficient
-A = v_test*cos(z_test);
+vel_test = 1; %test value for velocity in coefficient
+pitch_test = pi/4; %test value for pitch angle in coefficient
+decay_coeff = vel_test*cos(pitch_test);
 
 %% Define the dimensions
 
 dim_s = DIMENSION(0,5);
+dim_s.jacobian = @(s,p,t) B_func(s);
 dimensions = {dim_s};
 num_dims = numel(dimensions);
 
 %% Define the analytic solution
 
-a_s = @(s,p,t) exp(s);
-a_t = @(t,p) exp(-2*A*t);
-soln1 = new_md_func(num_dims,{a_s,a_t});
+sol_s = @(s,p,t) exp(s);
+sol_t = @(t,p) exp(-2*decay_coeff*t);
+soln1 = new_md_func(num_dims,{sol_s,sol_t});
 solutions = {soln1};
 
 %% Define the initial conditions
 
-ic1 = new_md_func(num_dims,{a_s});
+ic1 = new_md_func(num_dims,{sol_s});
 initial_conditions = {ic1};
 
 %% Define the boundary conditions
@@ -43,13 +44,21 @@
 
 %% Define the terms of the PDE
 %
+% LHS_term == df/dt B(s)
+g1 = @(s,p,t,dat) dim_s.jacobian(s,p,t);
+pterm1 = MASS(g1);
+LHS_term_z = SD_TERM({pterm1});
+LHS_term = MD_TERM(num_dims,{LHS_term_z});
+LHS_terms = {LHS_term};
+
+
 % We have an advection and mass term
 
 %% Advection  term
-% -vcosz*df/ds
-g1 = @(s,p,t,dat) s.*0 - A;
+% -vcosz*B(s)*df/ds
+g1 = @(s,p,t,dat) s.*0 - dim_s.jacobian(s,p,t).*decay_coeff;
 pterm1 = GRAD(num_dims,g1,-1,'D','D', BCL, BCR);
-
+%pterm1 = GRAD(num_dims,g1,-1,'N','N');
 term1_s = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_s});
 
@@ -57,8 +66,8 @@
 % Add terms to the pde object
 
 %% Mass term
-% (vcosz/B)dB/ds f
-g2 = @(s,p,t,dat) s.*0 - A.*dB_ds(s)./B_func(s);
+% B(s)*(vcosz/B)dB/ds f
+g2 = @(s,p,t,dat) s.*0 - dim_s.jacobian(s,p,t).*decay_coeff.*dB_ds(s)./B_func(s);
 pterm1   = MASS(g2);
 termB1 = SD_TERM({pterm1});
 
@@ -90,6 +99,6 @@
 
 %% Construct PDE
 
-pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+pde = PDE(opts,dimensions,terms,LHS_terms,sources,params,@set_dt,[],initial_conditions,solutions);
 
 end
diff --git a/pdes/mirror_test.m b/pdes/mirror_test.m
index 3b9d1c4a..c20f1b98 100644
--- a/pdes/mirror_test.m
+++ b/pdes/mirror_test.m
@@ -5,14 +5,15 @@
 
 end
 
-function mirror1_velocity_test(testCase)
+function mirror1_pitch_div_test(testCase)
 addpath(genpath(pwd));
-disp('Testing the velocity dimension within mirror1');
+disp('Testing the pitch angle dimension within mirror1');
 % setup PDE
-args = {'lev',4,'deg',4,'dt',1e-8,'quiet',true,'num_steps',20,'timestep_method','matrix_exponential','normalize_by_mass',true};
+args = {'lev',5,'deg',4,'dt',5e-7,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
 opts = OPTS(args);
-pde = mirror1_velocity(opts);
-% modify PDE - not needed here
+pde = mirror1_pitch_div(opts);
+num_dims = numel(pde.dimensions);
+% modify PDE
 % run PDE
 [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
 % assert on correctness
@@ -20,14 +21,18 @@ function mirror1_velocity_test(testCase)
 verifyLessThan(testCase,rel_err,1e-5);
 end
 
-function mirror1_pitch_test(testCase)
+function mirror1_collision_div_sameTemp_test(testCase)
 addpath(genpath(pwd));
-disp('Testing the pitch dimension within mirror1');
+disp('Testing the collision operator within mirror1');
 % setup PDE
-args = {'lev',4,'deg',4,'dt',5e-7,'quiet',true,'num_steps',20,'timestep_method','matrix_exponential','normalize_by_mass',false};
+args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',2,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
 opts = OPTS(args);
-pde = mirror1_pitch(opts);
-% modify PDE - not needed here
+pde = mirror1_collision_div(opts);
+num_dims = numel(pde.dimensions);
+% modify PDE
+ic_v = @(v,p,t) p.soln_v(v,p,t);
+ic1 = new_md_func(num_dims,{ic_v});
+pde.initial_conditions = {ic1};
 % run PDE
 [err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
 % assert on correctness
@@ -35,63 +40,82 @@ function mirror1_pitch_test(testCase)
 verifyLessThan(testCase,rel_err,1e-5);
 end
 
-function mirror3_pitch_test(testCase)
+function mirror1_collision_div_diffTemp_test(testCase)
 addpath(genpath(pwd));
-disp('Testing the pitch dimension within mirror3');
+disp('Testing the collision operator within mirror1 by changing the temperature of the beam');
 % setup PDE
-args = {'lev',3,'deg',3,'dt',1e-7,'calculate_mass',true,'quiet',true,'num_steps',1,'normalize_by_mass',true,'timestep_method','matrix_exponential'};
+args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
 opts = OPTS(args);
-pde = mirror3(opts);
+pde = mirror1_collision_div(opts);
 num_dims = numel(pde.dimensions);
-
 % modify PDE
-pde.params.boundary_cond_v = @(v,p,t) v.*0 + 1;
-pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
-pde.terms = {pde.terms{1,3}};
-
-s_v = @(v,p,t) exp(-p.nu_D(v,p.a,p.b).*t);
-s_z = @(z,p,t) cos(z);
-soln1 = new_md_func(num_dims,{s_v,s_z,[]});
-pde.solutions = {soln1};
+p.a.T_eV = 100;
+p.a.v_beam = 0;
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-5);
+end
 
-ic_z = @(z,p,t) cos(z);
-ic1 = new_md_func(num_dims,{[],ic_z,[]});
-pde.initial_conditions = {ic1};
+function mirror1_collision_div_shiftBeam_test(testCase)
+addpath(genpath(pwd));
+disp('Testing the collision operator within mirror1 by shifting the beam');
+% setup PDE
+args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+opts = OPTS(args);
+pde = mirror1_collision_div(opts);
+num_dims = numel(pde.dimensions);
+% modify PDE
+p.a.E_eV = 4*pde.params.b.E_eV;
+p.a.T_eV = pde.params.b.T_eV;
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-5);
+end
 
+function mirror1_collision_div_diffTemp_shiftBeam_test(testCase)
+addpath(genpath(pwd));
+disp('Testing the collision operator within mirror1 for different temperatures');
+% setup PDE
+args = {'lev',5,'deg',4,'dt',1e-3,'quiet',true,'num_steps',10,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+opts = OPTS(args);
+pde = mirror1_collision_div(opts);
+num_dims = numel(pde.dimensions);
+% modify PDE
+p.a.E_eV = 4*pde.params.b.E_eV;
+p.a.T_eV = 4*pde.params.b.T_eV;
 % run PDE
-[err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
 % assert on correctness
-rel_err = outputs.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-4);
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-5);
 end
 
-function mirror3_velocity_test(testCase)
+
+function mirror2_advection_Efield_div_test(testCase)
 
 addpath(genpath(pwd));
-disp('Testing the velocity dimension within mirror3');
-% setup PDE
-args = {'lev',3,'deg',3,'dt',10e-8,'calculate_mass',true,'normalize_by_mass',true,'timestep_method','matrix_exponential','quiet',true,'num_steps',1};
+disp('Testing the 2D Electric field advection div equation');
+% setup PDE  
+args = {'lev',5,'deg',3,'dt',1e-6,'calculate_mass',true,'normalize_by_mass',true,'timestep_method','BE','quiet',true,'num_steps',5,'case',4};
 opts = OPTS(args);
-pde = mirror3(opts);
+pde = mirror2_advection_Efield_div(opts);
 num_dims = numel(pde.dimensions);
 
-% modify PDE
-ic_v = @(x,p,t) p.init_cond_v(x);
-ic1 = new_md_func(num_dims,{ic_v,[],[]});
+ic_v = @(x,p,t) x.^2;
+ic1 = new_md_func(num_dims,{ic_v,[]});
 pde.initial_conditions = {ic1};
 
-pde.params.boundary_cond_v = @(v,p,t) p.init_cond_v(v);
-pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
-pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
-
-pde.dimensions{1,1}.min = 0;
-pde.dimensions{1,1}.max = 5e6;
-pde.dimensions{1,2}.min = 0;
-pde.dimensions{1,2}.max = pi/2;
-pde.terms = {pde.terms{1,1}, pde.terms{1,2}};
+src_v = @(v,p,t) v;
+src_z = @(z,p,t) 2*pde.params.a.Z.*pde.params.e.*pde.params.E.*cos(z)./pde.params.a.m;
+src = new_md_func(num_dims,{src_v,src_z});
+pde.sources = {src};
 
     function ret = solution(v,p,t)
-        ret =  p.soln_v(v,p,t);
+        ret =  v.^2;
         if isfield(p,'norm_fac')
             ret = p.norm_fac .* ret;
         end
@@ -107,37 +131,226 @@ function mirror3_velocity_test(testCase)
 verifyLessThan(testCase,rel_err,1.5e-4);
 end
 
-function mirror3_space_test(testCase)
+function mirror1_space_div_test(testCase)
 addpath(genpath(pwd));
-disp('Testing the spatial dimension within mirror3');
+disp('Testing the 1D spatial dimension');
 % setup PDE
-args = {'lev',3,'deg',3,'dt',5e-15, 'normalize_by_mass', true, 'timestep_method', 'matrix_exponential','quiet',true,'num_steps',1};
+args = {'lev',5,'deg',5,'dt',1e-6,'quiet',true,'num_steps',5,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
 opts = OPTS(args);
-pde = mirror3(opts);
+pde = mirror1_space_div(opts);
+% num_dims = numel(pde.dimensions);
+% ic1 = new_md_func(num_dims,{pde.sol_s});
+% pde.initial_conditions = {ic1};
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-5);
+end
+
+
+function mirror1_space_diffSign_test(testCase)
+addpath(genpath(pwd));
+disp('Testing the 1D spatial dimension by changing the sign through the pitch angle');
+% setup PDE
+args = {'lev',5,'deg',5,'dt',1e-6,'quiet',true,'num_steps',5,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+opts = OPTS(args);
+pde = mirror1_space_div(opts);
+
+pde.params.pitch_test = 3*pi/4;
+% num_dims = numel(pde.dimensions);
+% ic1 = new_md_func(num_dims,{pde.sol_s});
+% pde.initial_conditions = {ic1};
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-5);
+end
+
+function mirror1_space_diffSign2_test(testCase)
+addpath(genpath(pwd));
+disp('Testing the 1D spatial dimension by changing the sign through the magnetic field');
+% setup PDE
+args = {'lev',5,'deg',5,'dt',1e-6,'quiet',true,'num_steps',5,'timestep_method','matrix_exponential','normalize_by_mass',true, 'calculate_mass', true};
+opts = OPTS(args);
+pde = mirror1_space_div(opts);
+
+pde.params.B_func = @(s) s;
+pde.params.dB_ds = @(s) s.*0 + 1;
+% num_dims = numel(pde.dimensions);
+% ic1 = new_md_func(num_dims,{pde.sol_s});
+% pde.initial_conditions = {ic1};
+% run PDE
+[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
+% assert on correctness
+rel_err = err / norm(fval);
+verifyLessThan(testCase,rel_err,1e-5);
+end
+
+function mirror2_pitch_space_div_test(testCase)
+
+addpath(genpath(pwd));
+disp('Testing the 2D pitch and spatial advection div equation');
+% setup PDE  
+args = {'lev',5,'deg',3,'dt',1e-6,'calculate_mass',true,'normalize_by_mass',false,'timestep_method','BE','quiet',true,'num_steps',3};
+opts = OPTS(args);
+pde = mirror2_space_pitch_div(opts);
 num_dims = numel(pde.dimensions);
 
 % modify PDE
-ic_s = @(x,p,t) exp(x);
-ic1 = new_md_func(num_dims,{[],[],ic_s});
+ic_th = @(z,p,t,dat) cos(z);
+ic_s = @(s,p,t,dat) s;
+ic1 = new_md_func(num_dims,{ic_th,ic_s});
 pde.initial_conditions = {ic1};
 
-pde.params.boundary_cond_v = @(v,p,t) v.*0 + 1;
-pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
-pde.terms = {pde.terms{1,4}, pde.terms{1,5}};
+pde.params.B_func = @(s) s.^2;
+pde.params.dB_ds = @(s) 2.*s;
 
-    function ret = solution(s,p,t)
-        ret =  p.soln_s(s,p,t);
+src_th = @(x,p,t,d) (sin(x)).^2 - (cos(x)).^2;
+src = new_md_func(num_dims,{src_th,[]});
+pde.sources = {src};
+
+    function ret = solution_th(z,p,t)
+        ret =  cos(z);
+        if isfield(p,'norm_fac')
+            ret = p.norm_fac .* ret;
+        end
+    end
+
+
+    function ret = solution_s(s,p,t)
+        ret =  s;
         if isfield(p,'norm_fac')
             ret = p.norm_fac .* ret;
         end
     end
 
-soln1 = new_md_func(num_dims,{[],[],@solution});
+soln1 = new_md_func(num_dims,{@solution_th,@solution_s});
 pde.solutions = {soln1};
 
 % run PDE
 [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
 % assert on correctness
 rel_err = outputs.rel_err{end};
-verifyLessThan(testCase,rel_err,1e-4);
+verifyLessThan(testCase,rel_err,1.5e-4);
 end
+
+% function mirror3_velocity_test(testCase)
+% 
+% addpath(genpath(pwd));
+% disp('Testing the velocity dimension within mirror3');
+% % setup PDE
+% args = {'lev',3,'deg',3,'dt',10e-8,'calculate_mass',true,'normalize_by_mass',true,'timestep_method','matrix_exponential','quiet',true,'num_steps',1};
+% opts = OPTS(args);
+% pde = mirror3(opts);
+% num_dims = numel(pde.dimensions);
+% 
+% % modify PDE
+% ic_v = @(x,p,t) p.init_cond_v(x);
+% ic1 = new_md_func(num_dims,{ic_v,[],[]});
+% pde.initial_conditions = {ic1};
+% 
+% pde.params.boundary_cond_v = @(v,p,t) p.init_cond_v(v);
+% pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
+% pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
+% 
+% pde.dimensions{1,1}.min = 0;
+% pde.dimensions{1,1}.max = 5e6;
+% pde.dimensions{1,2}.min = 0;
+% pde.dimensions{1,2}.max = pi/2;
+% pde.terms = {pde.terms{1,1}, pde.terms{1,2}};
+% 
+%     function ret = solution(v,p,t)
+%         ret =  p.soln_v(v,p,t);
+%         if isfield(p,'norm_fac')
+%             ret = p.norm_fac .* ret;
+%         end
+%     end
+%     function ret = solution_z(z,p,~)
+%         ret = 1/sin(z).^2;
+%     end
+% 
+% soln1 = new_md_func(num_dims,{@solution,[],[]});
+% pde.solutions = {soln1};
+% 
+% % run PDE
+% [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
+% % assert on correctness
+% rel_err = outputs.rel_err{end};
+% verifyLessThan(testCase,rel_err,1.5e-4);
+% end
+
+% function mirror3_space_test(testCase)
+% addpath(genpath(pwd));
+% disp('Testing the spatial dimension within mirror3');
+% % setup PDE
+% args = {'lev',3,'deg',3,'dt',5e-15, 'normalize_by_mass', true, 'timestep_method', 'matrix_exponential','quiet',true,'num_steps',1};
+% opts = OPTS(args);
+% pde = mirror3(opts);
+% num_dims = numel(pde.dimensions);
+% 
+% % modify PDE
+% ic_s = @(x,p,t) exp(x);
+% ic1 = new_md_func(num_dims,{[],[],ic_s});
+% pde.initial_conditions = {ic1};
+% 
+% pde.params.boundary_cond_v = @(v,p,t) v.*0 + 1;
+% pde.params.boundary_cond_z = @(z,p,t) z.*0 + 1;
+% pde.terms = {pde.terms{1,4}, pde.terms{1,5}};
+% 
+%     function ret = solution(s,p,t)
+%         ret =  p.soln_s(s,p,t);
+%         if isfield(p,'norm_fac')
+%             ret = p.norm_fac .* ret;
+%         end
+%     end
+% 
+% soln1 = new_md_func(num_dims,{[],[],@solution});
+% pde.solutions = {soln1};
+% 
+% % run PDE
+% [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
+% % assert on correctness
+% rel_err = outputs.rel_err{end};
+% verifyLessThan(testCase,rel_err,1e-4);
+% end
+% 
+% function mirror3_manufacture_test(testCase)
+% addpath(genpath(pwd));
+% disp('Testing a manufactured solution within mirror3');
+% % setup PDE
+% args = {'lev',3,'deg',3,'dt',1e-12,'calculate_mass',true,'quiet',true,'num_steps',1,'normalize_by_mass',true,'timestep_method','BE'};
+% opts = OPTS(args);
+% pde = mirror3(opts);
+% num_dims = numel(pde.dimensions);
+% 
+% % modify PDE
+% pde.params.nu_D = @(v,a,b) v;
+% pde.params.nu_s = @(v,a,b) v;
+% pde.params.nu_par = @(v,a,b) v;
+% pde.params.boundary_cond_v = @(v,p,t) exp(-v.*t);
+% pde.params.boundary_cond_s = @(s,p,t) s.*0 + 1;
+% pde.terms = {pde.terms{1,1},pde.terms{1,2},pde.terms{1,3},pde.terms{1,4}};
+% 
+% %source function for manufactured solution
+% src_v = @(v,p,t) exp(-v.*t).*((p.a.m./(p.a.m + p.b.m)).*(-4*v + v.^2.*t) + 5*v.^2.*t./2 - v.^3.*t.^2./2);
+% src_z = @(z,p,t) cos(z);
+% 
+% s_v = @(v,p,t) exp(-v.*t);
+% s_z = @(z,p,t) cos(z);
+% soln1 = new_md_func(num_dims,{s_v,s_z,[]});
+% src = new_md_func(num_dims,{src_v,src_z,[]});
+% pde.solutions = {soln1};
+% pde.sources = {src};
+% 
+% ic_z = @(z,p,t) cos(z);
+% ic1 = new_md_func(num_dims,{[],ic_z,[]});
+% pde.initial_conditions = {ic1};
+% 
+% % run PDE
+% [err,fval,fval_realspace,nodes,err_realspace,outputs] = asgard_run_pde(opts,pde);
+% % assert on correctness
+% rel_err = outputs.rel_err{end};
+% verifyLessThan(testCase,rel_err,1e-4);
+% end
\ No newline at end of file
diff --git a/pdes/mirror_velocity2.m b/pdes/mirror_velocity2.m
index 926629d4..7558542f 100644
--- a/pdes/mirror_velocity2.m
+++ b/pdes/mirror_velocity2.m
@@ -1,8 +1,9 @@
 function pde = mirror_velocity2(opts)
-% Two-dimensional magnetic mirror from the FP paper - evolution of the ion velocity dependence
+% Two-dimensional magnetic mirror from the FP paper - evolution of t*he ion velocity dependence
 % of f in the presence of Coulomb collisions with background electrons
-% 
-% df/dt == nu_D/(2*sin(z)) d/dz ( sin(z) df/dz ) + 1/v^2 (d/dv(flux_v))
+% Also applied to the 2D test for CQL4D equations
+
+% df/dt == -eE/m cos(z) v^2 sin(z) df/du + eE/m sin^2(z)vdf/dz + v^2*nu_D/2 d/dz ( sin(z) df/dz ) + sin(z)*(d/dv(flux_v))
 %a
 % flux_v == v^3[(m_a/(m_a + m_b))nu_s f) + 0.5*nu_par*v*d/dv(f)]
 %
@@ -31,8 +32,8 @@
 dim_v = DIMENSION(0,3e7);
 dim_z = DIMENSION(0,pi);
 
-dim_v.jacobian = @(v,p,t) 2.*pi.*v.^2;
-dim_z.jacobian = @(z,p,t) sin(z);
+dim_v.moment_dV = @(v,p,t) 2.*pi.*v.^2;
+dim_z.moment_dV = @(z,p,t) sin(z);
 
 dimensions = {dim_v, dim_z};
 num_dims = numel(dimensions);
@@ -61,7 +62,35 @@
 
 %% Define the terms of the PDE
 
-% termC == nu_D/(2*sin(z))*d/dz sin(z)*df/dz
+% -u^2 sin(z)*eE*Z_a/m_a cos(z) d/dv(f)
+
+g1 = @(v,p,t,dat) -p.e.*p.E.*Z_a.v.^2./m_a;
+g2 = @(v,p,t,dat) v.*0 + 1;
+
+pterm1 = MASS(g1);
+pterm2  = GRAD(num_dims,g2,-1,'N','N');
+termE_v = SD_TERM({pterm1,pterm2});
+
+g3 = @(z,p,t,dat) sin(z).*cos(z);
+pterm1 = MASS(g3);
+termE_z = SD_TERM({pterm1});
+termE1   = MD_TERM(num_dims,{termE_v,termE_z});
+
+% eE/m sin^2(z)vdf/dz
+
+g1 = @(v,p,t,dat) p.e.*p.E*v./m_a;
+g2 = @(z,p,t,dat) sin(z)^2;
+g3 = @(z,p,t,dat) z.*0 + 1;
+
+pterm1 = MASS(g1);
+pterm2 = MASS(g2);
+pterm3 = GRAD(num_dims,g3,-1,'N','N');
+
+termE_v = SD_TERM({pterm1});
+termE_z = SD_TERM({pterm2,pterm3});
+termE2 = MD_TERM(num_dims,{termE_v,termE_z});
+
+% termC == v.^2.*nu_D/(2*sin(z))*d/dz sin(z)*df/dz
 %
 % becomes 
 %
@@ -69,8 +98,8 @@
 %   q(z) == d/dz g3(z) r(z)   [grad, g3(z) =  sin(z), BCL=D,BCR=D]
 %   r(z) == d/dp g4(z) f(z)   [grad, g3(p) = 1,      BCL=N,BCR=N]
 
-g1 = @(v,p,t,dat) p.nu_D(v,p.a,p.b);
-g2 = @(z,p,t,dat) 1./(2*sin(z));
+g1 = @(v,p,t,dat) v.^2.*p.nu_D(v,p.a,p.b);
+g2 = @(z,p,t,dat) z.*0 + 1/2;
 g3 = @(z,p,t,dat) sin(z);
 g4 = @(z,p,t,dat) z.*0 + 1;
 pterm1  = MASS(g1);
diff --git a/pdes/projecti_adv_diff1.m b/pdes/projecti_adv_diff1.m
index 5a7c6be0..8ba60193 100644
--- a/pdes/projecti_adv_diff1.m
+++ b/pdes/projecti_adv_diff1.m
@@ -28,6 +28,7 @@
 %% Define the dimensions
 
 dim_x = DIMENSION(-1,+3);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -61,11 +62,13 @@
 %
 % coeff_mat = mat1 * mat2
 
+dV = @(x,p,t,dat) 0*x+1;
+
 g1 = @(x,p,t,dat) x.*0+nu;
 g2 = @(x,p,t,dat) x.*0+1;
 
-pterm1 = GRAD(num_dims,g1,+1,'N','N');
-pterm2 = GRAD(num_dims,g2,-1,'P','P');
+pterm1 =  DIV(num_dims,g1,'',+1,'N','N','','','',dV);
+pterm2 = GRAD(num_dims,g2,'',-1,'D','D',soln1,soln1,'',dV);
 
 term1_x = SD_TERM({pterm1,pterm2});
 term1   = MD_TERM(num_dims,{term1_x});
@@ -79,7 +82,7 @@
 
 g1 = @(x,p,t,dat) x.*0-v;
 
-pterm1 = GRAD(num_dims,g1,-1,'P','P');
+pterm1 = DIV(num_dims,g1,'',-1,'D','N',soln1,'','',dV);
 
 term2_x = SD_TERM({pterm1});
 term2   = MD_TERM(num_dims,{term2_x});
diff --git a/pdes/projecti_diff1.m b/pdes/projecti_diff1.m
index 51911474..a0e38cae 100644
--- a/pdes/projecti_diff1.m
+++ b/pdes/projecti_diff1.m
@@ -27,18 +27,8 @@
 
 
 %% Define the dimensions
-switch opts.case_
-    case 3
-        dim_x = DIMENSION(0,3);
-    case 4 
-        dim_x = DIMENSION(-1,2);
-    case 5
-        dim_x = DIMENSION(0,3);
-    case 6 
-        dim_x = DIMENSION(-1,2);
-    otherwise
-        dim_x = DIMENSION(0,2);        
-end
+dim_x = DIMENSION(0,2); 
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x};
 num_dims = numel(dimensions);
 
@@ -46,12 +36,7 @@
 
 k = pi/2;
 nu = 0.01;
-switch opts.case_
-    case 1
-        soln_x = @(x,p,t) sin(k*x);
-    otherwise
-        soln_x = @(x,p,t) cos(k*x);
-end
+soln_x = @(x,p,t) sin(k*x);
 soln_t = @(t,p) exp(-nu*k^2*t);
 soln1 = new_md_func(num_dims,{soln_x,soln_t});
 solutions = {soln1};
@@ -75,32 +60,16 @@
 %
 % coeff_mat = mat1 * mat2
 
+dV = @(x,p,t,dat) 0*x+1;
+
 g1 = @(x,p,t,dat) x.*0+nu;
 g2 = @(x,p,t,dat) x.*0+1;
 
 BCL = soln1;
 BCR = soln1;
 
-switch opts.case_
-    case 1
-        pterm1 = GRAD(num_dims,g1,0,'N','N'); % Q = k*cos(k*x) => Q(x) = k, Q'(x) = -k^2*sin(k*x) == 0 
-        pterm2 = GRAD(num_dims,g2,0,'D','D'); % f = sin(k*x) => Q(x)=0
-    case 2
-        pterm1 = GRAD(num_dims,g1,+1,'D','D');
-        pterm2 = GRAD(num_dims,g2,-1,'N','N');
-    case 3
-        pterm1 = GRAD(num_dims,g1,+1,'D','N'); % if you switch the signs of the fluxes this will fail on the right
-        pterm2 = GRAD(num_dims,g2,-1,'N','D');
-    case 4
-        pterm1 = GRAD(num_dims,g1,-1,'N','D'); % if you switch the signs of the fluxes this will pass
-        pterm2 = GRAD(num_dims,g2,+1,'D','N');
-    case 5 
-        pterm1 = GRAD(num_dims,g1,0,'D','N');
-        pterm2 = GRAD(num_dims,g2,0,'N','D');
-    case 6
-        pterm1 = GRAD(num_dims,g1,0,'N','D');
-        pterm2 = GRAD(num_dims,g2,0,'D','N');
-end
+pterm1 =  DIV(num_dims,g1,'',0,'N','N','',dV); 
+pterm2 = GRAD(num_dims,g2,'',0,'D','D',BCL,BCR,'',dV);
 
 term1_x = SD_TERM({pterm1,pterm2});
 term1   = MD_TERM(num_dims,{term1_x});
@@ -132,3 +101,4 @@
 end
 
 
+
diff --git a/pdes/projecti_test.m b/pdes/projecti_test.m
index 63bcbec4..b2aec4f4 100644
--- a/pdes/projecti_test.m
+++ b/pdes/projecti_test.m
@@ -17,34 +17,4 @@ function pi_diff_test(testCase)
 rel_err = err / norm(fval);
 verifyLessThan(testCase,rel_err,1e-5);
 
-opts.case_=2;
-pde = projecti_diff1(opts);
-[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
-rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,1e-5);
-
-opts.case_=3;
-pde = projecti_diff1(opts);
-[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
-rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,1e-5);
-
-opts.case_=4;
-pde = projecti_diff1(opts);
-[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
-rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,1e-5);
-
-opts.case_=5;
-pde = projecti_diff1(opts);
-[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
-rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,2e-5);
-
-opts.case_=6;
-pde = projecti_diff1(opts);
-[err,fval,fval_realspace,nodes,err_realspace] = asgard_run_pde(opts,pde);
-rel_err = err / norm(fval);
-verifyLessThan(testCase,rel_err,2e-5);
-
 end
\ No newline at end of file
diff --git a/pdes/seperable_adapt_test_2d.m b/pdes/seperable_adapt_test_2d.m
index ebdffc1e..89338f26 100644
--- a/pdes/seperable_adapt_test_2d.m
+++ b/pdes/seperable_adapt_test_2d.m
@@ -21,7 +21,9 @@
 %% Define the dimensions
 
 dim_x = DIMENSION(-10,+10);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_y = DIMENSION(-1,+1);
+dim_y.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x,dim_y};
 num_dims = numel(dimensions);
 
@@ -54,8 +56,10 @@
 %
 % d/dx g1(x) f(x,y)          [grad,g1(x)=-1, BCL=P, BCR=P]
 
+dV = @(x,p,t,dat) 0*x+1;
+
 g1 = @(x,p,t,dat) x*0-1;
-pterm1  = GRAD(num_dims,g1,0,'D','D');
+pterm1  =  DIV(num_dims,g1,'',0,'D','D','','','',dV);
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x,[]});
 
diff --git a/pdes/spacetime2.m b/pdes/spacetime2.m
index d5370fe8..aeeffd78 100644
--- a/pdes/spacetime2.m
+++ b/pdes/spacetime2.m
@@ -10,7 +10,9 @@
 %% Define the dimensions
 
 dim_x = DIMENSION(0,+1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
 dim_y = DIMENSION(0,+1);
+dim_y.moment_dV = @(x,p,t,dat) 0*x+1;
 dimensions = {dim_x,dim_y};
 num_dims = numel(dimensions);
 
@@ -35,13 +37,15 @@
 %
 % Here we have 2 terms, having only nDims=2 (x,y) operators.
 
+dV = @(x,p,t,dat) 0*x+1;
+
 %%
 % -df/dx which is 
 %
 % d/dx g1(x) f(x,y)          [grad,g1(x)=-1, BCL=D, BCR=N]
 
 g1 = @(x,p,t,dat) x*0-1;
-pterm1  = GRAD(num_dims,g1,0,'D','N');
+pterm1  =  DIV(num_dims,g1,'',0,'D','N',BCL,'','',dV);
 term1_x = SD_TERM({pterm1});
 term1   = MD_TERM(num_dims,{term1_x,[]});
 
@@ -52,7 +56,7 @@
 % 
 
 g1 = @(y,p,t,dat) y*0-1;
-pterm1  = GRAD(num_dims,g1,0,'D','N',BCL);
+pterm1  =  DIV(num_dims,g1,'',0,'D','N',BCL,'','',dV);
 term2_y = SD_TERM({pterm1});
 term2   = MD_TERM(num_dims,{[],term2_y});
 
diff --git a/pdes/vlasov2.m b/pdes/vlasov2.m
new file mode 100644
index 00000000..94c2dcd0
--- /dev/null
+++ b/pdes/vlasov2.m
@@ -0,0 +1,110 @@
+function pde = vlasov2(opts)
+% 2D test case using continuity equation, i.e.,
+%
+% df/dt == -ydf/dx
+%
+% Run with
+%
+% explicit
+% asgard(@vlasov2,'lev',3,'deg',3,'CFL',0.1)
+%
+% implicit
+% asgard(@vlasov2,'timestep_method','CN')
+%
+% with adaptivity
+% asgard(@vlasov2,'timestep_method','CN','adapt',true)
+
+% pde.CFL = 0.1;
+
+soln_x = @(x,p,t)  0*x+1;
+soln_y = @(y,p,t)  0*y+1;
+soln_t = @(t,p)    0*t+1;
+
+%% Define the dimensions
+%
+% Here we setup a 2D problem (x,y)
+
+dim_x = DIMENSION(-1,+1);
+dim_x.moment_dV = @(x,p,t,dat) 0*x+1;
+dim_y = DIMENSION(-1,+1);
+dim_y.moment_dV = @(y,p,t,dat) 0*y+1;
+dimensions = {dim_x,dim_y};
+num_dims = numel(dimensions);
+
+%% Define the analytic solution (optional).
+
+soln1 = new_md_func(num_dims,{soln_x,soln_y,soln_t});
+solutions = {soln1};
+
+%% Initial conditions
+ic1 = new_md_func(num_dims,{soln_x,soln_y,soln_t});
+initial_conditions = {ic1};
+
+BCL = soln1;
+BCR = soln1;
+
+%% Define the terms of the PDE
+%
+% Here we have 2 terms, having only nDims=2 (x,y) operators.
+
+dV = @(x,p,t,dat) 0*x+1;
+
+%%
+% -df/dx which is 
+%
+% d/dx g1(x) f(x,y)          [grad,g1(x)=-1, BCL=P, BCR=P]
+
+g1 = @(x,p,t,dat) x*0-1;
+pterm1  =  DIV(num_dims,g1,'',-1,'D','N',BCL,'','',dV);
+term1_x = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*(x>0);
+pterm1 = MASS(g1,'','',dV);
+term1_y = SD_TERM({pterm1});
+
+term1   = MD_TERM(num_dims,{term1_x,term1_y});
+
+%%
+% -df/dy which is
+%
+% d/dy g1(y) f(x,y)          [grad,g1(y)=-1, BCL=P, BCR=P]
+
+g1 = @(x,p,t,dat) x*0-1;
+pterm1  =  DIV(num_dims,g1,'',+1,'N','D','',BCR,'',dV);
+term2_x = SD_TERM({pterm1});
+
+g1 = @(x,p,t,dat) x.*(x<0);
+pterm1 = MASS(g1,'','',dV);
+term2_y = SD_TERM({pterm1});
+
+term2   = MD_TERM(num_dims,{term2_x,term2_y});
+
+terms = {term1,term2};
+
+%% Define some parameters and add to pde object.
+%  These might be used within the various functions below.
+
+params.parameter1 = 0;
+params.parameter2 = 1;
+
+%% Define sources
+
+sources = {};
+
+%% Define function to set dt
+
+    function dt=set_dt(pde,CFL)
+        
+        Lmax = pde.dimensions{1}.max;
+        Lmin = pde.dimensions{1}.min;
+        LevX = pde.dimensions{1}.lev;
+        dt = (Lmax-Lmin)/2^LevX*CFL;
+    end
+
+%% Construct PDE
+
+pde = PDE(opts,dimensions,terms,[],sources,params,@set_dt,[],initial_conditions,solutions);
+
+end
+
+
diff --git a/plot_fval.m b/plot_fval.m
index 9d15d0a2..fb140096 100644
--- a/plot_fval.m
+++ b/plot_fval.m
@@ -40,16 +40,19 @@ function plot_fval(pde,nodes,f_nD,f_nD_analytic,element_coordinates,window_title
     %%
     % Plot a 1D line through the solution
     
-    sy = max(1,floor(ny/2));
+    sy = max(1,floor(ny));
     if ny > 2
-        sy = sy+2; % just to get off the exact middle
+        sy = sy-1; % just to get off the exact middle
     end
+%     sy=ny;
     
     f_slice = f_nD(sy,:);
     x = nodes{1};
     y = nodes{2};
     ax1 = subplot(2,2,1);
     plot(x,f_slice,'-o');
+    %xlim([0,10])
+    %ylim([1e-5,1])
     title('1D slice (horizontal)');
     
     %%
@@ -63,7 +66,6 @@ function plot_fval(pde,nodes,f_nD,f_nD_analytic,element_coordinates,window_title
     end
     
     sx = max(1,floor(nx/2));
-    sx = 2;
     if nx > 2
         sx = sx+2; % just to get off the exact middle
     end
diff --git a/pterm_coeff_matrix.m b/pterm_coeff_matrix.m
index 988f61e5..c22bbb65 100644
--- a/pterm_coeff_matrix.m
+++ b/pterm_coeff_matrix.m
@@ -6,15 +6,17 @@
 [L,L_not_rotated] = coeff_matrix(deg,t,dim,pterm,params,FMWT_blocks,coeff_level); % note that dV is applied in here
 
 % Get the LHS mass matrix (M) for this pterm
-
-lhs_mass_pterm = MASS(pterm.LHS_mass_g,'','',pterm.dV);
-[M,M_not_rotated] = coeff_matrix(deg,t,dim,lhs_mass_pterm,params,FMWT_blocks,coeff_level); % note that dV is applied in here
+% this mass matrix needs to have the volume jacobian incorporated instead
+% of the possibly different surface jacobian.
+lhs_mass_pterm = MASS(pterm.LHS_mass_g,'','',dim.moment_dV);
+[M,M_not_rotated] = coeff_matrix(deg,t,dim,lhs_mass_pterm,params,FMWT_blocks,coeff_level); 
 
 % Move M to the RHS
 
 pterm.mat = inv(M) * L;
 pterm.mat_unrotated = inv(M_not_rotated) * L_not_rotated;
 
+
 % Store M for use in application to the BC
 
 pterm.LHS_mass_mat = M;
diff --git a/save_output.m b/save_output.m
index 373a979c..85c38f2a 100644
--- a/save_output.m
+++ b/save_output.m
@@ -5,6 +5,7 @@
     outputs.time_array(L+1) = t+dt;
     outputs.wall_clock_time(L+1) = toc;
     outputs.dt = dt;
+    outputs.hash_table = hash_table;
 
     f_realspace_nD = singleD_to_multiD(num_dims,fval_realspace,nodes);
     if strcmp(opts.output_grid,'fixed') || strcmp(opts.output_grid,'elements')
@@ -21,19 +22,9 @@
     
     if opts.save_output && (mod(L,opts.save_freq)==0 || L==opts.num_steps)
         [status, msg, msgID] = mkdir([root_directory,'/output']);
-        if isempty(opts.output_filename_id)
-            adapt_str = 'n';
-            if opts.adapt; adapt_str=num2str(opts.adapt_threshold,'%1.1e'); end
-            filename_str = ['-l',replace(num2str(opts.lev),' ','') ...
-                '-d',num2str(opts.deg),'-',opts.grid_type,'-dt',num2str(dt),...
-                '-adapt-',adapt_str];
-        else
-            filename_str = opts.output_filename_id;
-        end
-        output_file_name = append(root_directory,"/output/asgard-out",filename_str,".mat");
-        outputs.output_file_name = output_file_name;
-     
-        save(output_file_name,'pde','opts','outputs','nodes','hash_table');
+
+        outputs.output_file_name = create_output_filename(opts);
+        save(outputs.output_file_name,'pde','opts','outputs');
         
     end
 
diff --git a/sd_term_coeff_matrix.m b/sd_term_coeff_matrix.m
index cb453c9a..21f5d508 100644
--- a/sd_term_coeff_matrix.m
+++ b/sd_term_coeff_matrix.m
@@ -1,6 +1,6 @@
 function [term_1D] = sd_term_coeff_matrix(deg,t,dim,term_1D,params,FMWT_blocks,coeff_level)
 
-if ~exist('lev','var') || isempty(coeff_level)
+if isempty(coeff_level) %Removed the lack of 'lev' or 'var' variable?? --SRS
     coeff_level = dim.lev;
 end
 
diff --git a/Test_SeperableCoefficient2D_cleanup.m b/separable/Test_SeperableCoefficient2D_cleanup.m
similarity index 100%
rename from Test_SeperableCoefficient2D_cleanup.m
rename to separable/Test_SeperableCoefficient2D_cleanup.m
diff --git a/time_advance.m b/time_advance.m
index 55a5f99e..df332238 100644
--- a/time_advance.m
+++ b/time_advance.m
@@ -208,16 +208,19 @@
     f1 = expm(A*dt)*f0;
 end
 
-    function ret = rhs_integrand(u)
-        s = source_vector(pde,opts,hash_table,u);
-        bc = boundary_condition_vector(pde,opts,hash_table,u);
-        uu = t+dt-u;
-        if applyLHS
-            ret = ALHS\(expm(uu*(ALHS\A)) * (s+bc));
-        else
-            ret = expm(uu*A) * (s+bc);
-        end
+Q = A*f0;
+
+
+function ret = rhs_integrand(u)
+    s = source_vector(pde,opts,hash_table,u);
+    bc = boundary_condition_vector(pde,opts,hash_table,u);
+    uu = t+dt-u;
+    if applyLHS
+        ret = ALHS\(expm(uu*(ALHS\A)) * (s+bc));
+    else
+        ret = expm(uu*A) * (s+bc);
     end
+end
 
 rhs_integral = integral(@rhs_integrand,t,t+dt,'ArrayValued',true);%,'RelTol',1e-5,'AbsTol',1e-5);
 f1 = f1 + rhs_integral;
diff --git a/two_scale/two_scale_rel_1.mat b/two_scale/two_scale_rel_1.mat
new file mode 100644
index 00000000..4391584a
Binary files /dev/null and b/two_scale/two_scale_rel_1.mat differ
diff --git a/two_scale/two_scale_rel_10.mat b/two_scale/two_scale_rel_10.mat
new file mode 100644
index 00000000..90b52aef
Binary files /dev/null and b/two_scale/two_scale_rel_10.mat differ
diff --git a/two_scale/two_scale_rel_2.mat b/two_scale/two_scale_rel_2.mat
new file mode 100644
index 00000000..0b76791c
Binary files /dev/null and b/two_scale/two_scale_rel_2.mat differ
diff --git a/two_scale/two_scale_rel_3.mat b/two_scale/two_scale_rel_3.mat
new file mode 100644
index 00000000..417fb787
Binary files /dev/null and b/two_scale/two_scale_rel_3.mat differ
diff --git a/two_scale/two_scale_rel_4.mat b/two_scale/two_scale_rel_4.mat
new file mode 100644
index 00000000..f8fa0c0f
Binary files /dev/null and b/two_scale/two_scale_rel_4.mat differ
diff --git a/two_scale/two_scale_rel_5.mat b/two_scale/two_scale_rel_5.mat
new file mode 100644
index 00000000..2eea2880
Binary files /dev/null and b/two_scale/two_scale_rel_5.mat differ
diff --git a/two_scale/two_scale_rel_6.mat b/two_scale/two_scale_rel_6.mat
new file mode 100644
index 00000000..7052f48c
Binary files /dev/null and b/two_scale/two_scale_rel_6.mat differ
diff --git a/two_scale/two_scale_rel_7.mat b/two_scale/two_scale_rel_7.mat
new file mode 100644
index 00000000..1f1a32f7
Binary files /dev/null and b/two_scale/two_scale_rel_7.mat differ
diff --git a/two_scale/two_scale_rel_8.mat b/two_scale/two_scale_rel_8.mat
new file mode 100644
index 00000000..eb3d6704
Binary files /dev/null and b/two_scale/two_scale_rel_8.mat differ