From cf66c0a875a8ce7586c37a925d59a7254eb4413e Mon Sep 17 00:00:00 2001 From: Sam Long Date: Mon, 29 Apr 2019 21:43:09 -0400 Subject: [PATCH 1/4] upload --- Annotated_Bibliography.pdf | Bin 0 -> 132070 bytes Final_Paper.pdf | Bin 0 -> 471730 bytes Java:Flask-code/Chicago_BikePaths.geojson | 167574 +++++++++++++++ Java:Flask-code/Historical_Bikes_In.csv | 14593 ++ Java:Flask-code/Historical_Bikes_In_-_Out.csv | 14593 ++ Java:Flask-code/Historical_Bikes_Out.csv | 14593 ++ Java:Flask-code/app.py | 62 + Java:Flask-code/templates/index5.html | 383 + Python-preprocessing/Pre-Processing-v3.ipynb | 3035 + R-plots/R-plots.R | 93 + R-plots/cluster_matrix_R.csv | 609 + R-plots/cluster_matrix_sum_R.csv | 609 + 12 files changed, 216144 insertions(+) create mode 100644 Annotated_Bibliography.pdf create mode 100644 Final_Paper.pdf create mode 100644 Java:Flask-code/Chicago_BikePaths.geojson create mode 100644 Java:Flask-code/Historical_Bikes_In.csv create mode 100644 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+656,23,0.0341880341880342 +657,23,0.0034443168771527 +658,23,0.0136054421768707 +659,23,0.0160142348754448 +660,23,0.035 +661,23,0 +662,23,0 +663,23,0 +664,23,0 +665,23,NA diff --git a/Java:Flask-code/app.py b/Java:Flask-code/app.py new file mode 100644 index 00000000..49f7cadc --- /dev/null +++ b/Java:Flask-code/app.py @@ -0,0 +1,62 @@ +import json +from flask import Flask, render_template, request +import pandas as pd +import requests +import os +import geopandas as gpd + +#https://github.com/benalexkeen/d3-flask-blog-post/blob/master/app.py +#http://adilmoujahid.com/posts/2015/01/interactive-data-visualization-d3-dc-python-mongodb/ +#http://adilmoujahid.com/posts/2016/08/interactive-data-visualization-geospatial-d3-dc-leaflet-python/ +app = Flask(__name__) +#set up route flask , + +#Live Station Data: + +f = 64 +#In CSV Data +df2 = pd.read_csv('Historical_Bikes_In.csv')#,dtype={"Station":object}) +chart_data2 = df2.to_dict(orient='records') +chart_data2 = json.dumps(chart_data2, indent=2) + +#Out CSV Data +df4 = pd.read_csv('Historical_Bikes_Out.csv')#,dtype={"Station":object}) +chart_data4 = df4.to_dict(orient='records') +chart_data4 = json.dumps(chart_data4, indent=2) + +#In - Out CSV Data +df5 = pd.read_csv('Historical_Bikes_In_-_Out.csv')#,dtype={"Station":object}) +chart_data5 = df5.to_dict(orient='records') +chart_data5 = json.dumps(chart_data5, indent=2) + +#Bike Path GeoJson Data: +df3 = gpd.read_file('Chicago_BikePaths.geojson') +df3 = df3.to_json() + +@app.route("/") +def index(): + url = 'https://feeds.divvybikes.com/stations/stations.json' + r = requests.get(url) + r_load = json.loads(r.text) + f = r_load['executionTime'] + df = pd.DataFrame.from_records(r_load['stationBeanList'])[['id','availableBikes','availableDocks','totalDocks','status','lastCommunicationTime','is_renting','longitude','latitude']] + chart_data = df.to_dict(orient='records') + chart_data = json.dumps(chart_data, indent=2) + data = {'chart_data': chart_data,'chart_data2': chart_data2,'chart_data3': df3,'chart_data4': chart_data4,'chart_data5': chart_data5} + return render_template("index5.html", data=data,f=f) + +@app.route("/Suggested_Route", methods=['POST','GET']) +def optimal_path(): + if request.method=='POST': + s=request.form.get('start_station',None) + ff=request.form['end_station'] + + return render_template('index5.html', f=s, last_name=ff,data=data) + else: + return render_template('index5.html', data=data) + +if __name__ == "__main__": + app.run(debug=True) + + + diff --git a/Java:Flask-code/templates/index5.html b/Java:Flask-code/templates/index5.html new file mode 100644 index 00000000..8213fdb2 --- /dev/null +++ b/Java:Flask-code/templates/index5.html @@ -0,0 +1,383 @@ + + +Dashboard + + + + + + + +

    Divvy Station Map:

    + + + + + + + + + \ No newline at end of file diff --git a/Python-preprocessing/Pre-Processing-v3.ipynb b/Python-preprocessing/Pre-Processing-v3.ipynb new file mode 100644 index 00000000..6c26d4ca --- /dev/null +++ b/Python-preprocessing/Pre-Processing-v3.ipynb @@ -0,0 +1,3035 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Packages:" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "#Analysis:\n", + "import pandas as pd\n", + "import numpy as np\n", + "import os\n", + "import math\n", + "\n", + "#Plotting:\n", + "import matplotlib.pyplot as plt\n", + "import descartes\n", + "import geopandas as gpd\n", + "from shapely.geometry import Point, Polygon\n", + "import fiona #print(fiona.__version__)\n", + "%matplotlib inline" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Data Files:" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### *Enter File Path*:" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "root_path='/Users/SamLongenbach/Desktop/DS504/project2/DS504-Divvy-Project/'\n", + "os.chdir(root_path)" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "trip_files = { # data file : file path\n", + " 'Divvy_Trips_2013.csv' : 'Divvy_Data/Divvy_Stations_Trips_2013',\n", + " 'Divvy_Trips_2014_Q1Q2.csv' : 'Divvy_Data/Divvy_Stations_Trips_2014_Q1Q2',\n", + " 'Divvy_Trips_2014-Q3-07.csv' : 'Divvy_Data/Divvy_Stations_Trips_2014_Q3Q4',\n", + " 'Divvy_Trips_2014-Q3-0809.csv' : 'Divvy_Data/Divvy_Stations_Trips_2014_Q3Q4',\n", + " 'Divvy_Trips_2014-Q4.csv' : 'Divvy_Data/Divvy_Stations_Trips_2014_Q3Q4',\n", + " 'Divvy_Trips_2015-Q1.csv' : 'Divvy_Data/Divvy_Trips_2015-Q1Q2',\n", + " 'Divvy_Trips_2015-Q2.csv' : 'Divvy_Data/Divvy_Trips_2015-Q1Q2',\n", + " 'Divvy_Trips_2015_07.csv' : 'Divvy_Data/Divvy_Trips_2015_Q3Q4',\n", + " 'Divvy_Trips_2015_08.csv' : 'Divvy_Data/Divvy_Trips_2015_Q3Q4',\n", + " 'Divvy_Trips_2015_09.csv' : 'Divvy_Data/Divvy_Trips_2015_Q3Q4',\n", + " 'Divvy_Trips_2015_Q4.csv' : 'Divvy_Data/Divvy_Trips_2015_Q3Q4',\n", + " 'Divvy_Trips_2016_Q1.csv' : 'Divvy_Data/Divvy_Trips_2016_Q1Q2',\n", + " 'Divvy_Trips_2016_04.csv' : 'Divvy_Data/Divvy_Trips_2016_Q1Q2',\n", + " 'Divvy_Trips_2016_05.csv' : 'Divvy_Data/Divvy_Trips_2016_Q1Q2',\n", + " 'Divvy_Trips_2016_06.csv' : 'Divvy_Data/Divvy_Trips_2016_Q1Q2',\n", + " 'Divvy_Trips_2016_Q3.csv' : 'Divvy_Data/Divvy_Trips_2016_Q3Q4',\n", + " 'Divvy_Trips_2016_Q4.csv' : 'Divvy_Data/Divvy_Trips_2016_Q3Q4',\n", + " 'Divvy_Trips_2017_Q1.csv' : 'Divvy_Data/Divvy_Trips_2017_Q1Q2',\n", + " 'Divvy_Trips_2017_Q2.csv' : 'Divvy_Data/Divvy_Trips_2017_Q1Q2',\n", + " 'Divvy_Trips_2017_Q3.csv' : 'Divvy_Data/Divvy_Trips_2017_Q3Q4',\n", + " 'Divvy_Trips_2017_Q4.csv' : 'Divvy_Data/Divvy_Trips_2017_Q3Q4',\n", + " 'Divvy_Trips_2018_Q1.csv' : 'Divvy_Data/', \n", + " 'Divvy_Trips_2018_Q2.csv' : 'Divvy_Data/', \n", + " 'Divvy_Trips_2018_Q3.csv' : 'Divvy_Data/', \n", + " 'Divvy_Trips_2018_Q4.csv' : 'Divvy_Data/'}\n", + "\n", + "station_files = { # data file : file path\n", + " 'Divvy_Stations_2013.csv' : 'Divvy_Data/Divvy_Stations_Trips_2013', \n", + " 'Divvy_Stations_2014-Q1Q2.xlsx' : 'Divvy_Data/Divvy_Stations_Trips_2014_Q1Q2',\n", + " 'Divvy_Stations_2014-Q3Q4.csv' : 'Divvy_Data/Divvy_Stations_Trips_2014_Q3Q4',\n", + " 'Divvy_Stations_2015.csv' : 'Divvy_Data/Divvy_Trips_2015-Q1Q2',\n", + " 'Divvy_Stations_2016_Q1Q2.csv' : 'Divvy_Data/Divvy_Trips_2016_Q1Q2',\n", + " 'Divvy_Stations_2016_Q4.csv' : 'Divvy_Data/Divvy_Trips_2016_Q3Q4',\n", + " 'Divvy_Stations_2017_Q1Q2.csv' : 'Divvy_Data/Divvy_Trips_2017_Q1Q2',\n", + " 'Divvy_Stations_2017_Q3Q4.csv' : 'Divvy_Data/Divvy_Trips_2017_Q3Q4' \n", + "}" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Load Station Data:" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "file, folder = list(station_files.items())[0]\n", + "os.chdir(root_path + folder)\n", + "S_2013 = pd.read_csv(file) ##\n", + "\n", + "#file, folder = list(station_files.items())[1]\n", + "#os.chdir(root_path + folder)\n", + "#S_2014_Q12 = pd.read_csv(file)\n", + "\n", + "file, folder = list(station_files.items())[2]\n", + "os.chdir(root_path + folder)\n", + "S_2014_Q34 = pd.read_csv(file) ##\n", + "\n", + "file, folder = list(station_files.items())[3]\n", + "os.chdir(root_path + folder)\n", + "S_2015_Q12 = pd.read_csv(file) ##\n", + "\n", + "file, folder = list(station_files.items())[4]\n", + "os.chdir(root_path + folder)\n", + "S_2016_Q12 = pd.read_csv(file) ##\n", + "\n", + "file, folder = list(station_files.items())[5]\n", + "os.chdir(root_path + folder)\n", + "S_2016_Q34 = pd.read_csv(file) ##\n", + "\n", + "file, folder = list(station_files.items())[6]\n", + "os.chdir(root_path + folder)\n", + "S_2017_Q12 = pd.read_csv(file) ##\n", + "\n", + "file, folder = list(station_files.items())[7]\n", + "os.chdir(root_path + folder)\n", + "S_2017_Q34 = pd.read_csv(file) ##" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Most Recent Stations 2019:" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "import json\n", + "import requests\n", + "\n", + "url = 'https://feeds.divvybikes.com/stations/stations.json'\n", + "r = requests.get(url)\n", + "r_load = json.loads(r.text)\n", + "S_2019 = pd.DataFrame.from_records(r_load['stationBeanList']) #[['id','availableBikes','availableDocks','totalDocks','status','lastCommunicationTime','is_renting','longitude','latitude']]" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "0\n", + "308\n" + ] + } + ], + "source": [ + "old = S_2013['id']\n", + "new = S_2019['id']\n", + "\n", + "print(len(np.setdiff1d(old,new)))\n", + "print(len(np.setdiff1d(new,old)))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Plot of Station Locations:" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "l = list()\n", + "for i in S_2019['id']: #Most recent Station csv file\n", + " if i in S_2013['id'].tolist():\n", + " l.append(\"2013/2014\")\n", + " elif i in S_2015_Q12['id'].tolist():\n", + " l.append(\"2015\")\n", + " elif i in S_2016_Q34['id'].tolist(): \n", + " l.append(\"2016\")\n", + " elif i in S_2017_Q34['id'].tolist(): \n", + " l.append(\"2017\")\n", + " else:\n", + " l.append(\"2018/2019\")\n", + "\n", + "S_2019['Existence'] = l\n", + "\n", + "#https://towardsdatascience.com/geopandas-101-plot-any-data-with-a-latitude-and-longitude-on-a-map-98e01944b972\n", + "S_points = [Point(xy) for xy in zip(S_2019['longitude'],S_2019['latitude'])] \n", + "crs = {'init':'epsg:4326'}\n", + "geo_df = gpd.GeoDataFrame(S_2019,\n", + " crs = crs,\n", + " geometry = S_points)\n", + "chi_map = gpd.read_file(root_path + 'chi_town.shp')" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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gIxT19fVMmzYNm83Gxo0biYuL8xxz5xK5c4vcDhw4QHJycsj5RIGEOuLUG0hQJIQQYRKuLTgCnQcC/BJLHIR7NZpx1ksSELVBS50EWouJEi0KLXVip1zf4XAwY8YMiouLKSwsZMAA76nOrKwshg8fzrp16zxtuq6zbt06pkyZ0uHrnzp1in/+85+MGyfvk5Zk+kwIIcIlXFtwBDoPylW4sXnAJFNlIdMSh0HWrajS7a4pM3MiWurETssnmj17Nps2bWLJkiVUVFSwa9cuz7GxY8diNpuZP38+d999NxkZGUyYMIEVK1ZQXFzMqlWrvM7lrj1UVFREfX295/GkSZPo378/n3/+OfPmzWPGjBmkp6dz7Ngxnn/+eQwGA4888kinvN7uRIIiIYQIl4T+/pOfQ016DnSexEEYcvK8CjcacvJkZKgdtMRhXbYEf8uWLQA8/PDDPscOHz5MRkYGM2fOpK6ujhdeeIFnn32W7Oxs3n77bS699FKv/jNmzPD7eNu2beTm5tKvXz+UUsybN4+zZ8/Sp08fcnNzefPNN0lLS4vQK+y+pKK1EEKEic/qMHCN5ISY4xOu8/Q0PaWitYgMqWgthBAXEG3oOAxT53Y46Tlc5xFChEamz4QQIoy0oePCUkk6XOcRQgRPRoqEEOICV/veO5Tcfj1fXT2cktu/Te1773T1LQnRI0lQJIQQF7Da996hbN5cbIcPoWw2bIcPUjZvrgRGQkSATJ8JIUSYhKuadXPlv16Islq9r2O1Uv7KC/TJvaFD5xZCeJORIiGECINwVbNuyV563H/7iWMdOq8QwpcERUIIEQbhqmbdUnTqxf7bh0iNGSHCTYIiIYQIh3BVs26h/0NPoFksXm2axUL/h57o0HmFEL4kKBJCiHBICLBJZ6jVrFvok3sDg59/BVPWMDSTCVPWMAYvfJU+k77dofMKIXxJUCSEEGFgyJnp2pesuTDtS9Yn9way/vIuI/5VRNZf3pWAqJtbt24d06dPJzU1lfj4eMaNG8fq1at9+i1dupRLLrkEi8XCuHHj2Lp1q9fx8vJyHnroIa666ipMJhMZGRkBr3n06FFmzpxJcnIysbGxjBkzhs2bN4f7pXV7EhQJIUQYSBVqEayXX36Z+Ph4Fi1aREFBAZMnTyY/P59XXnnF02fNmjU88MAD3HPPPRQWFpKdnc20adPYt2+fp09paSlr165l0KBBXHHFFQGvd/z4cb71rW9RVVXF8uXLKSgo4Hvf+x4NDQ0RfZ3dkex9JoQQolvoKXufnTlzhpSUFK+2/Px8du7cyeHDhwEYMWIEEyZMYNmyZQDous6YMWMYM2YMK1eu9LQZDK6xjccff5z169dz5MgRn+vl5eVRWlrK+++/7+nfE8neZ0IIIUQ30zIgAhg7diynT7uS8ktKSigqKuLOO+/0HDcYDMyYMYPCwkKvtrZUV1fz17/+ldmzZ/fogChc5DskhBDdhDq0B+cfHse55F6cf3i8wzWQxIXjww8/ZPTo0QAcOHAAgJEjR3r1GTVqFBUVFZSXB1jp6Mcnn3yC3W5H0zQmTJhAdHQ0Q4YM4fnnn+dCmym6EEhQJIQQ3UCkikP2VhdSgLl161Y2bNjAnDlzAKisrAQgMTHRq19SUpLX8WCcPHkSgP/6r/8iJyeHLVu2cP/99/PUU0/x29/+Nhy336PINh9CCNENtFYc0ijJ3CHxBJju72dTgNkVifFHjhwhPz+f2267jVmzZnkd0zTN67F7ZKdle2t0XQdgypQpLFy4EIDJkydz4sQJnn/+eWbPnt2Bu+95ZKRICCG6gwgVh+yNIlV9PFQVFRVMmTKFtLQ0T/I0nB8Rqqqq8urvftxyBKk1ycnJgCsQau66667jxIkT1NTUtOveeyoJioQQojuIUHHIXukCCDDr6+uZNm0aNpuNjRs3EhcX5znmziVy5xa5HThwgOTkZPr3D/Be8CPQaiz3qJMkX3uT74YQQnQDkSwO2et0cYDpcDiYMWMGxcXFFBYWMmCA93WzsrIYPnw469at87Tpus66deuYMmVKSNfKyMggOzvbp/Dj1q1bGTp0KPHx8e1/IT2Q5BQJIUQ34C4Oqe9Y4xrRSBiAISdPikO2gyFnpndOEXRqgDl79mw2bdrEkiVLqKioYNeuXZ5jY8eOxWw2M3/+fO6++24yMjKYMGECK1asoLi4mFWrVnmda/369QAUFRVRX1/veTxp0iTPiNKzzz7LHXfcwY9//GNuvPFG3nvvPf70pz/xxz/+sVNeb3cixRuFEEJ0C+Es3qgO7emyADMjI4OjR4/6PXb48GHPdh1Lly7lhRde4Pjx42RnZ/PSSy9x/fXXe/UPlHS9bds2cnNzPY9XrlzJggULOHToEGlpaTz++OM88MADYXk9F4pwFG+UoEgIIS4wrl/Yq125Lwn9MeTMlBEhek5FaxEZUtFaCCF6GKlHJETXkaBICCHC5GBBActGj2aRxcKy0aM5WFAQ8jkulOXiQvRGEhQJIUQYHCwo4O28PCr278fZ2EjF/v28nZcXemB0ASwXF6K3kqBICCHCYPsTT+BoaPBqczQ0sH3evNBOJPWIhOgysiRfCCHCoLqkxH/7oUMhnSeU5eJF5xxUOxQaYNDw+vP83zUMmusTcNyRT0j+1xuYaiWBWwh/JCgSQogwSMjKomL/ft/2oUNDOk8o9YiqHDpz9tcQzBrinIp/84uiP2DS7a6GLtzvS4gLlQRFQggRBhMXLuTtvDyvKbSomBgmNW3CGSzf5fiB6+dclWDihUv68PePdvLDIxsYbD1LmaUfr6VPB2DO0QJPW6yzEYs7IHKTDWWF8CJBkRBChMGw6dOZtmYN2+fNo/rQIRKGDmXSwoUMvfVWv/391SICQt69fXLVPnKK/4Ch6TmZDad47qtlAJiU09MWcDRJEriF8JCgSAghwmTY9OkMmz7dq01XCocChwK77vo7JXvou+U1TyBDRRmOja+gm+OJ8rMc3759DfVpY8/nDeGqZBylgXHH6vPnaeIOhprzX/cYSeAWohkJioQIwOpUnLbp2JXCrsChN/2pwKEUdt31p0PRrI/r7+62WING3kUxXf1SRAedanTybMm58/+2TcGNDjiVwqaD0/2+aHbc1cd3jGbNp6tIbBHIGBw2cFT4vb6j6hTf3uM6llPxb8+02DFLP4Y0lBMd5OtQeAdHKsqEUTaUFcJDgiIhAvik1s5DB2o6dI40i1GCoh6gxqHYVW1ru2OQBlvPhtS/1NIPOJ8s7c4NanVazI+qqDgqo+NJtZ6l1NIPx4Q8Rkk+Uadbt24df/rTn9izZw/V1dWMGDGCxx9/nJkzZ3r1W7p0KS+++KJn77MXX3zRa++z8vJynn32WXbt2sXevXsZPHgwR44c8TrHkSNHyMzM9Hsfw4cP56uvvgr76+vOJCgSIoBwbAtoDDhnIboTe5i3iCyz9COz4ZRP+2lTIomOc14J0VZDtFfidMtkaX9vMTsGNCAK3as9zmllwbB8diRfBsD3k2KRncQ638svv0xmZiaLFi0iJSWFTZs2kZ+fz5kzZ5g7dy4Aa9as4YEHHmD+/Plce+21LF++nGnTpvHxxx9z6aWXAlBaWsratWu5+uqrueKKKzh92jc/7KKLLmLnzp1ebQ0NDdx4441MmTIl8i+2m5GgSIgA9La7tMkQOJNDdCOOMG+c/Vr6dK8RH3AFPy9lzUADZh8t8IzmvJY+nQ+agphgR5jOmvqioRhoq/ZqNykns48WeIKit8qtfD81BpNB3qed6a233iIlJcXz+LrrrqOsrIyXX37ZExT993//N/feey9PP/00AJMmTeLTTz9l4cKFrFy5EoDLL7+cU6dcwfXjjz/O+vXrfa5lNpv55je/6dW2bt06HA6Hz8iUkKBIiIDSLUZmXxzL0hMN2Nv5S7GrR4psumLzmUZMBo3s+Cguthi79oa6qXCPFO1Ivoynhs8KGPy4g5aWAo0wtZRkrwt4LLVZYHXaprO31s5VCaYQX4HoiOYBkdvYsWPZsGEDACUlJRQVFbFkyRLPcYPBwIwZM3za2mP16tVkZmZy9dVXt+v5PZls8yFEAGkxRu5PjSWqA4FNVwdFdU7FMyV1PHWwlo+q7W0/Qfhl18McFeEKfGaO/Rk/G3EfGvDcV8tZ8+kCcir+DUCOdoy1UX9lR9QK1kb9lRztGK+lT8dqaDututTSj7KmPKSWopXD6zq/Pd7gt19PV/veO5Tcfj1fXT2cktu/Te1773Tp/Xz44YeMHj0agAMHDgAwcuRIrz6jRo2ioqKC8vIA++MFoaamhsLCQhklCkCCIiHa0JFptK6elGj+yzy6q2+mGwv3SJGbO3E6s+EUZuUgs+EUvyj6A/9V8Q8WGN8jU6vGrOlkatUsML4H/RJ4avgsSmIG0qhFUWnqg2rx76oMGu9lXBMwgDKA5zo5Ff/m33V29tX2roC59r13KJs3F9vhQyibDdvhg5TNm9tlgdHWrVvZsGEDc+bMAaCyshKAxMREr35JSUlex9vjzTffxGq1kpcnqw79kaBIiDZ0JJ3EqHVtJFLnPH/zUV18L91ZJEaKwH/itEW3c/exLVg071pDFs3JHONuzwjTxG+9TPU3x6GNzoJYC2gaxFrQRmUyuX+lZ4quJGag38Deott57tif2RG1gkGHVqCqDkbkNV6Iyn+9EGW1erUpq5XyV17o9Hs5cuQI+fn53HbbbcyaNcvrmNbi/6xq+mHUsj0Uq1evJjs7m8su8z9F29tJTpEQbRhoNnDc6lsMLxiRmD4rt+nsqrJ5Ai7VtCi7+a9tpVwB2bFm9/3lOQfRhqbCf0BytIEr+gZb4aZ3c0RopChQ4nR0g/8prVRqvZ9PLVpKAqQkePdTrn47ki9jR/JlbN/5KGbl8DmfqaEBTdMxOyvRS97CkHUrWuKw9ryUbsVeetx/+4ljnXofFRUVTJkyhbS0NE/yNJwfEaqqqiIh4fy/bVVVFeA7ghSss2fP8u677zJ//vz233QPJ0GREAF8WedgzckGOpKaHImh2H7RGtsqbWyvDK1uzpqTDaw5ef6xSdP42xWJDDRL8nVbaiIUFQVKnLbHxGD207+UPt7Ppw+ZVPv0q8QS1HWIOX8VTTnQS9/H2AuCoujUi7EdPuTbPiSt0+6hvr6eadOmYbPZ2LhxI3FxcZ5j7lyiAwcOkJ6e7mk/cOAAycnJ9O/fv13XXL9+PQ6HQ6bOWiHTZ0IEcMLqZNOZRo60c5QIIBIrnQ2axi+G9eGaxI6tGLIpxdLS3plkG6qz9nAUaDjPnUQ9JCsevcUKIqshmpXpN2FV3sGqVRl51Tneq+1V53hsyvfHeDJWcrTzox5+84sMGmQO9mpyWKs55wjva70Q9X/oCTSLd+CoWSz0f+iJTrm+w+FgxowZFBcXU1hYyIAB3lutZGVlMXz4cNatW+dp03WddevWdai20OrVq7nqqqsYOnRou8/R08lIkRABOMMwOBCpTx2xRo2Fl/ThB19UU1TvOy0SrILTjdw7OEaW6rehMYw5RTnaMRYY33PlDKX0RY3KQD9chrPBznFLimtpftJlfOk8xhzjblKppZQ+vOoczwfKeyRjh0qjEgsDqfdqN2m6K//I4eq/I/kyVg2fyqxjmzE0NLpGiDIHu6bemjmu4nntYB0vDO/To2sX9cm9gcHPv0L5Ky9gP3GM6CFp9H/oCfpM+nanXH/27Nls2rSJJUuWUFFRwa5duzzHxo4di9lsZv78+dx9991kZGQwYcIEVqxYQXFxMatWrfI6l7s2UVFREfX19Z7HkyZN8hpRKisrY8eOHfzqV7/qhFfYfUlQ1Ik+rbEzIi6KWD+JJh9V2/j1sXoadcXFFiNX9Y3mqoRoMmOMHUqqE+0XjoJ9kUy0jjVqLBrRh3v3VXOmnSMZOoqlJ+p5Zpj3tIxNVzTqCqOmuTYgbbYRqVHrWKJndxTO1WcPGnd7JVFrKQkYUxI4qhKY6bjd075DpXmCmtYkYvXb3jL/6LoBVRgHBq5f7R6J+qDKxqNf1fLS8D7EdHVNiQjqk3sDfXJv6JJrb9myBYCHH37Y59jhw4fJyMhg5syZ1NXV8cILL/Dss8+SnZ3N22+/7alm7TZjxgy/j7dt20Zubq5XvbXhAAAgAElEQVSn/Y033gDgzjvvDOdL6XEkKGrym2P1bDzTyANDYrh1gKXVvmVWJ/FRGn2jQhsH2FfnID3G6DcoqnYoDpxzfeI/3OD05Iukmo3kX2Th6oRo0i0SIHWmcKSRRPrD9kCzkUUj+vLDL6uxtnM0o/BMI7MGx5AVe/7HwZ+/buC14/V++788vC8Tk3tXsT9bGEeKBrcIVtxaBjHBCpRX1DL/KNB1lYLDJHiNRO2qtjFnfw2/GdUXSw8OjLpKy/3JAvnhD3/ID3/4w1b7qCA/vD3yyCM88sgjQfXtzSSnqMk5p+KUzUlNG3MmheWN5H1exX9+VsU7ZxuDfkO2V2mjk5eOnOM/P6ti2qdVPHOoju0VNhwRWiIszgvHd7gzfp+Mio9iwbA+7a6JpIDfnfDOLWptZKQnjx4EEs6RorIWwYpbyyCmOX+FHN1edY73yT9SCmKxe/Xzd91D73/B0hkv85drHqJPXh6Dd2z2HPu8zs7d/66i6Fz7p2eF6G4kKGoS3fSdCJRjWOfQefpgLU8fqqVeV1TYdeYV1/LoV7WcsQU/dbGv1v8PmGB+zZyyOSkot/JoUQ1TP63k9yfqOd3oRCkV8eCsNwrHd7SzwodJySYeTotru2MA/6hoZEFJned91FqubUwv/KnR3m1e/PEXxPhLonZz5yC1LOToDnh2qDR+5szlpIr11NTSNBik1Xv1a3ndQ+9/wcYnV1F35CRGeyMJR4q55ukfeQKjn2TE8XB6HKnmXvgPLnotmT5rYmqalio820ilQ2eI2cgQiwGnciXc/vLoOcoafVch7aiyMXt/Dcuy+6KASrvCoRQORdOX8pzjmNXJCasThSuXw66DVVc06vBZiBVlz9p1fneintebPuH/akQfcpJ615RGpDkv8Jyilr57kYXTNp1VJ9u3ouxvp63kJJqYmGxqNZ+qN44UhfC5p03uIKatJGq3ljlI0KyQozuRWqXxILtp+XZr3q/ldbe+8nccjd4/d6IaGxjzm2cpy7mZYbFRfEPqWIleRoKiJu70oIP1Dg6GuJqnpMHBvOI6rkyI5tfHzrXZ/y+n/SdG+hOtaa1+StWbxjN64e+piAvHDGVn/rtomkbeIAu7qu2UNLRvyuPHRbVMSTFxbZKJG/uZefeszfMec4vpwauSAglH0n1zwSZRQ/A5SMH0a37dGaU/81uDK77sqKtvpU2CItHryLhoE1MHf87vrLbxvyf8J6a2R6xB4ycZcfzh0gRGx7Udu0ZpsOToOa7edZbb91aysqyhV9QbudB1VvhQUu/g5wdr+c7eqnYHRABOFG+faeSJ4lqsumLGQN9FB70x8TZSk9Ot5Qq5BZuDFGquUt1g/0GZPthVuyiuF/47CxF0UKRpmlHTtE81TXu76fGfNU37StO0fZqmLdM0ze9HCk3T7tU0rbjp695w3Xi4haMmRzhrmdTrihePnOO+fdVcmRDNk5nxpLZSebjgdCMF5Y04URyzOvnj1w2yUq2DwhFSRvr3yr5aO499VcOdn1ex6Uyjz6hOR2yvtLH2lPdUnEnTSIyS91U4tJUr5BZsDlKouUqfzfk5utm7bnaUOZrb5k4mRzvG9kqb5CqKXieU6bOHgf1A36bHfwbubvr7KuAHwG+bP0HTtGTgv4HxuD5s7dE0rUAp1f4tfiPEdIEGEDalWFHWQEKUgXsHx2DAteVAnFHjIrMBs0HDZHAt3X8sQ8Ns0DAbun4j0p4gHDGu+1NHhV2nwenOL1PowEVm/+UZ2qKU4uMaO8tLG/i4pnN3Nx8eZ8SpIl9qoDcIJlcIgs9BCjVXqSznZq5Z8H2KXltPdWkFCanJ5My9haETRzJH7SbvXBpvlTcyvY0SJUL0JEEFRZqmDQGmAguARwGUUpuaHf8IGOLnqTcB7yilKpr6vQPcDKzu2G23X41D54s6B86mJGi7cq20iWoqTnehfi6qduhe+Uq39rdwb2pMF95RzxeOkaJTNp13zzby+okGn2mt+wfHkhVr5KZ+JjRNo8qus/FMI0q5ru3607XdqwG4c1AMH1XbWFbawJddtEx6X52D6Z9Wkn9RDLcPMBMXYq0ucV4o9YqCzUHaodLA6Qq4UqllrnE3mrOp3Y9xk7K4JvfxgPfwl1NWCYpErxLsSNFi4CfgOzndNG32PVwjSS2lAs23Iz7R1NZljjY4mXugxqvt6oRoHOrCDYj8KTzTyOe1doZYjFxsMTLEbODipr+nWgwyUhQG4Uiu3V1jZ3eA0ZxlZa4ctEp7HLFGjVM2nddbyUtbVtpA/QVQn6rcrrPk2DmWlTYwY6CFvIssJEf37OAoEq8u2KKLofDaQgTIxDUl9zNnrt/AqK17KK53cs6hS/Areo023+mapk0DTiul9gTo8htgu1Jqh7+n+2nz+amuadqPNE3brWna7vLy8rZuqUPMLcb90y1GkqMM7OnkaYiOcijFUauTf1bZWHOygV8ePcfDX9Vw+2eVXPtRBbfvreThAzX8+ug5/n6mkWMNTnTJDwhJZ8Ufvzp6jmdL6loNiIALIiBqrtaps6ysnmmfVPLi4Tq+9lOyoqeIxEeMUHOAgtHalFx77sGmFCu/Dn61rAjOunXrmD59OqmpqcTHxzNu3DhWr/adQFm6dCmXXHIJFouFcePGsXXrVq/j5eXlPPTQQ1x11VWYTCYyMjL8Xq+mpoZHHnmEjIwMYmNjGTVqFIsXL/abM/bRRx9hMpmorq7m3Xff5a677iI9PZ3Y2FguvfRSXn31VZxO3//rGzZs4LLLLsNisTB69GjWrl3rddxms/HjH/+YnJwcYmJiAua8KqVYsGABaWlpWCwWvvGNb/D3v/890Lcy7IIJ/ycA0zVNOwKsAa7TNG0lgKZp/w30p2lKzY8TwMXNHg8Bylp2Ukq9rpQar5Qa33wDu0iIN2pcHh/NdwZYeDQ9jtsHWCg82xjRa3Y2u3IlW/+zysYfv27gZwdruf2zSr69u5JHDtTwrypbV99ityBr94JjU4o3Tlm57dMqniqupbgHVkCOxKIFdw5QiUqgURkoUQk86cwNmAMUjFC3EAnmHpaW1svPjDB7+eWXiY+PZ9GiRRQUFDB58mTy8/N55ZVXPH3WrFnDAw88wD333ENhYSHZ2dlMmzaNffv2efqUlpaydu1aBg0axBVXXBHwerNmzWLlypU8+eSTvP322/znf/4njz76KIsXL/bpu3HjRq699loSEhJ4/fXXOXfuHL/4xS/YtGkTeXl5PPbYY/zkJz/xes4HH3zAHXfcweTJkyksLGTq1KnMnDnTs8cbQH19Pb///e+JjY3lmmuuCXivCxcu5JlnnmHOnDls2LCB7Oxsbr31Vj7++OOgvrcdpYWyukDTtFzgcaXUNE3TfgDcD1yvlPJbLa4p0XoP8I2mpk+Ace4cI3/Gjx+vdu/2/6km3GodOrfvraKyly1dvybRxK9H9m27Yy/3v8frWVoavjILvUlukok7B1lIbJp2cYcUWlPunucxYGjadLb5sbZCEHeM0rKfAk9VZ9X8y6tNoZpNl7vzt1TT353NCq66C7D+X2kDe0MssNoV1kb9lUzNdzqsRCWQ12yz2VBNSzEzf1j7p/XCZf/+/YwaFXhT2+7izJkzpKSkeLXl5+ezc+dODh8+DMCIESOYMGECy5YtA0DXdcaMGcOYMWNYuXKlp81gcP0fe/zxx1m/fr3Pvmr19fX06dOHxYsXM3fuXE/77bffTmlpKf/617+8+o8fP56ZM2fy2GOP+b3PJ598kkWLFlFVVYW5afXiTTfdhN1u5x//+Ien3y233EJNTQ0ffPCBp00phaZpvPrqq8ydO9dnpMpms5GSksIjjzzCM88842kfN24cF110EW+//Xar39fW3h+apu1RSrU5DNuR4o2/A44CO5s+Rf1VKfWMpmnjgQeUUj9QSlVomvYs4A7xnmktIOpsq09ae11AJIJXLe+Ndnuv0sZ7lTK60JYc7RgPGnczmFrKmlaLBUqKDsarzvFeOUUQ3JRcW/fxdThLegufQANg7NixbNiwAYCSkhKKiopYsmSJ57jBYGDGjBk+bW1xOBzouk5CQoJXe2JiIidOnPBqO3nyJJ988okn6Ap0n1arlZqaGvr3709jYyPbtm3j17/+tVe/vLw87rvvPqqrqz3XbmvE9dChQ9TW1vLtb3/bq/2GG25g0aJF2Gw2TKbI7twQUvacUuo9pdS0pr9HKaWGKqWuaPp6pql9t1LqB82es0wpNazpa3l4b7/97Lpi3cneOVcuKdjB+TTAPnVChEOwdYpC0Z4puWDu49J42fwg0j788ENGjx4NwIEDBwAYOXKkV59Ro0ZRUVFBKLm3ffv25c477+TFF19k79691NbW8vbbb/PGG28wZ84cr76bNm0iMzPT57ot7zMlJQV3qsuhQ4ew2+1+71XXdYqKioK+V6vV9Tu5ZeBjNpux2WyUlJQEfa726rXv9I9r7L12lKi43sHTB2tp1MGmK2y6YmhsFI9ltH9D0Z6mUVccqu+5icOi6wVbpyhUoWwhEux99MQPUgcLCtj+xBNUl5SQkJXFxIULGTZ9epfcy9atW9mwYYNnqqyy0lXKLzEx0atfUlKS53go+bd//OMf+e53v8vYsWMB14jN888/z733etdT3rhxI1OnTg14ni+//JLf/e53/PSnP/W0BXOvwcrKykLTND7++GO++c1veto/+ugjACoqIj/R1GuDol1VF35+QKSctukUnvFOLt9T4+D7qTEk9vCl1cE60uAMa3VoIVoKNSm6K+/ji7qeNWp6sKCAt/PycDS40mEr9u/n7bw8pq1Z0+mB0ZEjR8jPz+e2225j1qxZXsdaTje5c3BCTfz/f//v//Gvf/2L5cuXk5WVxQcffMD8+fNJSUnh+9//PgB2u5133nmHdevW+T1HZWUld9xxB5dffjlPPvmkz/Fw3GtCQgIzZ85kwYIFXHrppYwZM4Y///nPvPvuuwAYjYF3dQiXXhcU6Urxoy9rZBSgBSeKLWcbuXOQFIQE5P0hIq6tGkEdzTcK9vnB1EuK0jR0pTD0kPpn2594whMQuTkaGtg+b16nBkUVFRVMmTKFtLQ0Tx4PnB9lqaqq8soFqqqqAnxHZVrz+eef89vf/pYtW7Zwww03ADBx4kRqa2t5/PHHue+++zAYDGzfvh1d18nNzfU5h9Vq5bbbbqOxsZGCggKv6a3m99pce+4VYPHixdx1111cd911AFx88cU89dRTzJ8/n4EDB4Z0rvbodcMCGrC31k6ts3dOnbVm8xlJjHU70YNr7oiu0XLz1216esAaQR3NNwrl+cHUS/qiztGjptCqA+SmVB861Gn3UF9fz7Rp07DZbGzcuJG4uPPpC+78HHdukduBAwdITk4OaerMfY6WS/bHjh1LVVUVZ8+eBVxTZ9dff71nRZmb0+kkPz+fL774gsLCQp/AZOjQoURHR/u9V4PBwPDhw4O+V4D+/fvzj3/8g+PHj7Nv3z5KSkqIi4tj0KBBAeswhVPvC4o0DUOP+u8dPp/X2TlulWAA4IR8H0QY+QtS8g1fsErP9psUHWoRxpZCef4OlcYqPRubMqAU2JSBP+vZXsnZQyyGHrXBdEJWlv/2oUM75foOh4MZM2ZQXFxMYWEhAwYM8DqelZXF8OHDvaaydF1n3bp1TJkyJaRrpaenA/DJJ594te/Zs4e4uDjPCrNA+USzZ89m8+bNvPXWW4wYMcLnuNlsZvLkyT7TbmvXruVb3/qWz6q3YA0ZMoTs7GwcDgfLli3j/vvvb9d5QtXrps/Atc+ZTdJF/Co808iPhsR29W10uRNWGUkU4RMoSMk1HPVbP6ij+UahPD9HO0a+4QtMmus9b0Lnu4Yv+FL190y31Tl71g/MiQsXeuUUAUTFxDBp4cJOuf7s2bPZtGkTS5YsoaKigl27dnmOjR07FrPZzPz587n77rvJyMhgwoQJrFixguLiYlatWuV1rvXr1wNQVFREfX295/GkSZPo378/48ePZ/z48dx///0888wzZGZm8sEHH7B48WIefvhhNE3j4MGDFBUVccstt3id+7nnnuP1119n3rx5GAwGr/scPXo0ffu66t09/fTT5Obm8sgjj/Cd73yHTZs2sWnTJjZv3ux1vsLCQs6dO8fevXu97v3KK6/0BG9/+tOfsNvtZGVlcezYMRYtWoTRaGTevHkd/r4HI6TijZ2hM4o3Tvr4LOd62H/ycLnYYuSvYxJ71KfC9rhxTwUVdgmMRHjsiFqBWfN9PzUqAzmOe33aO1qEMZTnB9N3gMnApm8kt3ndSAtn8caDBQVsnzeP6kOHSBg6lEkLFzL01lvDcu62ZGRkcPToUb/HDh8+7JkmWrp0KS+88ALHjx8nOzubl156ieuvv96rf6Cf1du2bfPkB508eZKnnnqKd955h/LyctLT07nnnnt47LHHMJlMLFmyhOXLl3uCFbfc3Fzef//9Ns8P8Oabb/LUU09RXFxMZmYm8+fPJy8vL6jXvXz5ck+S+YoVK3juuec4evQoCQkJfOc73+G5556jX79+fu+juXAUb+yVQdF1H1dQIzlFAS3PTuCyPtERv84/zjZi0CAjxkhClAGzQcNioMuTOeudiokfn+3SexA9S6hBTsuNXcGV5xPsNiChPD+YgK1/tIHCcT0rKBLn3XjjjVx55ZUsWLCgq2+lQ7q6onW3FWUAJGUkoMIzjZ0SFJU16iw+ds6rzYBGYrTGIJOBIRYj6RYjmTFGrkqI7rRyAaWSTyTCLNRK0+4ijHOMu0mlltKm1WPB7osWyvODWX3WoCtKrU5SLZFfEi06X/M9ynq7XhkUidb9/ayNR9MVUYbIjtjsqfGtFaWjqLArKuw6X7bYWLSv0UBmrJFUs4F0i5H0GCNpFiMXW4zEGMN3r6Wy8kyEWXuCnFCLMLb3+cEEbHVOxQ+/rObprHi+lRjZbRaE6Eq9MijqdUvuQlTt0NlZbScnKXI//I41OPkgxJ23a5w6n9XqfOYnh3SAyeAZVUqzGMmOjyIjxkifqND/tSXJWkRCR4OcSHGvPrvbsI9odOz4rj4DGGE/woCDu7FpdRjNCRiGTMLedyimCH94EqIz9c6gSP4Pt+m14/XsrbUzNy0yW39sr7SFtV70aZvOaZvOx81GnzRggMlImsXAxU0jSq6RJQOpFiPmAG8EGSkS4RLuDV8jce1gVp/55Cg1VmAveQuVMQ2SL+mU1yNEZ+iVQVFUL19ZFYyD9Q4adRWxoKjl1FgkKOCUzckpm9MrWALfgMk9DXexxcDRBgmKxHntDWxaBhKZuAoo/syZG/HAKJRrB7P3mb8+UcoBX++QoEj0KL0yKApj+kmPFslvU3Z8FFvONrbdMQyyYqIY2ycKo+YKiI2aa7TwSIOT9yttPgGTEG4dCWwiteFrMEK5djA1jQL1obHKf3sEKaV6fckQ4StcK+l7Z1DU1TfQTTRGMLXmPwZY+O3xeqx65EpCWAwaZoPGvMw4xvb1XU23qbyR9ytdeU1GNO4d7Nr3bVlZfcTuSXQvHQlsunLD11CuHczqs0B9MIe2r1VHRUdH09DQQGysFJgV3hoaGoiO7viq6V6Zc2yUTxlBOWVzcrA+MtNcsUaNKyK87D9/UAxbxyf7DYgAEqI0LouP5oo+0YxPiGZ2Wiz/OdDst6/ouVruSdZ8f7COBDZlzYKK5koDtAcyeMdmpuRdw4yJQ5gy8xoG79jc6j2Heu1g9j7z1wctCi11YkivpaMGDBhAaWkp9fX1YRsZEN2bUor6+npKS0t9tktpj945UiQxUdA2lTfyUHpk3iYNERwlAjje6ORko5NBZv9jgxOSTExoscLuRCSHx8QFp63psWBGUQIJtTaRP4N3bOaap39EVKNrO4qEI8Vc+/QPmLogn8zcUX7vOdRrB1MuwF+frKzr0BKHBf1awsG9rURZWRl2u0x7C5fo6GgGDhzoeX90RK8MimT1WfD+UWHjofTwJ1u/c7aRz2oj+0PtuNXJijLXLxOnAocCh1I4FfSJ0ngiM97nOWWy8qxXaWt6rCOBTUcLMAKMee0ZT0DkZmhs5F+vbWRU7vnKvS2n9Jpf+2JqUGgYUcw17kZz4pMPpcUNwjDgOrRoHYPdgOF0LNT5vp7mU4YFMUkMDvqVhE/fvn3D8stPCH96Z1DU1TfQjZQ2OjnV6GRggNGWUCml+H1pA/97IvJ5OwfOOTgQYJWbEY0fpMaSYvJ+N5RKjaJepa3psXBUlu5IUnV82TG/7dWlFQHvufm1cdJmovjEeBsLUuuwNP1XyDTrLEit42el8WyvC1yr7O9nG7kvVXJ7RM/SK4MiySkKnsJV4fqepiTkjnAqxdMH6zpt1Vkg0ZrGQJMBs5/oWGoU9S7BTI91ZdHFusFpJBwt9mlPSPXdh8zflF5Qy+0H1HsCIk8fA8wZUN9qUPS/JxroF23g1v5mWQ0megwZNBFt2lje2OGkRqUUvzpyrssDIoDvp8bw5tgkv9WuyySnqFcJJsm4raTmYPu0x2dzfo7D7P2BJMoczbUP3tLqPbsFtdw+2v97PjVAu5tDKZ4pqeO5w+fYcNrKkQYH9gjnCQoRaRIUiVYZ0DhudXK4AwUNbbpi0dF63jhlDeOdBe/KvtHc1M/MLSlmpve3ENXKh1rJKepd3NNjJSqBRmWgRCV47STvTsTO1KoxazqZmmv6qXnQE0yf5n1DCZ7Kcm7mw2dfx56RidEURXLmAKY+/12GTRqNrsCuNJ979np+EKvQyuz+fw2UBmhv6W+nrTxbUsf3/l2NU2Ii0c31yukzEZysmCjeGNOxOiTnHDqz99fwRSdUsA5kSoqZjBgjTuVOuFb8s9KGQ7mm9BzNkrDLbTJS1Nu0Nj3W3mrP/moZtbcQZFnOzdw5uZ5MzXuaz6DBEdWXPMftAZ8bTKL4q6djvXKKAHQF22pC2/uwQVfUOhUWWd4rujEJikRA4fjR9rsTDZ0eEF1sMTIlxUxUUwXr1080cNImI0AidB2p9twy8bmzC0FOjLfx4IC+GG3jsJ3dj+Y4x3Hlmyi+vc7EqrMWZqVYPStzDRp8t5+VL61RreYVtSTTZ6K7k6BIBNRW7qRSCgUYWun4bgRziMwGjddG9iVKcyXPu/6EeKPGgGar5SrtOn/6uqGVM7mCJ5MG0QaNaM2VjB1tAJNBQ1dQ0uAK7PoaDVzRNwpT0/FoTcNkAFPT9U3u5zf9ue6UlWNWCci6q45Ue26Z+NzRQpCh1EvyWlFmvgj6XIRVh9+UxvOBnyBncl+bT6mSYJKtW2qUoEh0cxIUiYCONTiZ8Vkldh1sShGtadQ4FA6lsOngRHFJbBQmDdJizgchGq5VaxpQ7YjcD0m7Dv9X2oBTKZy4psbmD433CogAZg2OYcZAC78vbaCg3Dev6Tej+nJVQuAf/F+dc/C9f1ejoxgZZ+TlEcHXSHmv0iZBUTcW1PRTkLWMOrMQZKgrykJNtg60SW6jxESim5OgSADw/9Lj6BdtwNQ05eQeJWk+ahKtuR67R0QsBg1D0+NAo0XXJjby9ME6nHj/tBwaE0VStMbeWgeOdq5s01HsrLZ5tfn7pJoQbSAhGuamxfL91BjPyJKx6d5j28iBGBEXxfX9TLxztjHkpcfywbl7a2+1Z3+1jDqzEGSoQU6Z3UCm2feYv2Tr1nKjis7FMzJOfq2I7kvevQKAG/uZ6W8K/2LEG1PMpFoMvHy0ns9q7UxKMvHgxbFkxrreep/X2vnRlzVtBkZ3DYwhMVrz7HQfpblWtb163LsIZGshS1K0gaR2brfmDm5CzSGV1TjdXzB1ioLt01mFIEMJcsB/srVVdyVbv5FVxeBonTK7gVdPxzLHGjg3at7XmUztb5ZacKLbkqBIAOFJqg4kOz6a/8tOwKYrTC0SFy7vE83wWCNftpGMffdgCxe1mBarsOs+QdHcA7VMSIzmySzfLTw6QuEqT2AOOSiSqKg38zfN1NpqMTdXknS9VzASKLfHX99AQc6rp/1XoN5eZ+JnpfHMGVDPxSYdpVy/HO5rlnztrnRtKAmcG3W4wcmqr618LwzFXoXoChIUCaBz9oNrGRCBK7A5WN92zo2/z7dmDb53ke90WGZMeLYkae6FS+LbVbVXsom6p0A5M6Geoz1L8EPZdqO1vu4gJzVap7QpWNrRStK0+9wtg6nmLAZojIoDh29g5M6Neu14PZfFR3FF33YOywrRhSQoEl1qZVkDtiBGU/zlLMVFGXg4ApvV+tPebQyk7FH3095gpqX2LsFvLUnafdw9KhRrUAH73lWSyPY6k2ck6fnUujZHnfxduyVjyijUqT1o6vxrU5qR96KuAIer3tejX9Xym9F9Jb9IdDvyjhVA15U2311jD6pfd52GGhVnJCXaFVBpmoYBGNc3iuuSzYBrhE7D9WXQXP8O7n5a02ODBsZm7QYNPq6282GVnbWnWi81IEIXKJh53rgNBUGPHAW7BL/l9NcQk/9I+mKT7jMqFOi/hTuhOtTNXgMlaDenx16EcdA4OPMlOOohKhYtJZvJUcn8rsTVp8ap8+Ovalkysg9ZscH/mql3KqrsOvFRGn39bMMjRKRJUCSAzpk+8yc9pu18IohszlMk/c+wtpdbt8eEJBPXJEZLUBQBgYIZk+YKGPyNHPmbbgu0BD8anbVRf+VV53i0uEE+QUugFYtK4TOKE2gA051QHerS/CqnxkBD4A8gVr0pQI+7COIu8jpm2/gOU55cRHzZMepS0/hs9s+5y3Yz370ohh8NiW1zlSe4VoLWOZCASHQZCYoE4PpB1xVSooP74VftUCicTVtzuIbonQrsTdt0uNscCvpFGxjRC4btNU3z1IQS4RMomGmu+TRYoOm2VXo2Fxm+8Bl1Mmjn+1T3uRKLYaDPcV15f1BxByP+KOUdHDVPqA5laf7EeBtJRt93k65cuXHHba6pt7kD6n1Wth3ctJXNP9fVtY4AACAASURBVHiUhAZXHbCEI8Vc8/SP+PDZ11mZczN/P9PIjSlmvtEnmqsTogNuBaIr1e6paiHCoef/5hBBaa0qdSR9XhfcFiD5/64K+py3pJh5JkIjNBcSd0VxEV7+6gn5454GCzTdlms46lmCn0G1b8VozYmpeh8kegdF4Aryj9gMXknS/oIRgFMOjXpd85tQHcrS/AcH1OOvKsdph8atB5M8jzV8k7G3z/8lzgbvwqhRjQ2M+c2zlOXcTLld589fN3C8tpo0Rz2pJp0GFUVNVD/6xfYlxuAK8s/aFf2iJSgSXUeCItFljjU4+aw2uJwi4UsCoshoWU9I4/zUWXPu1Vat5Q65awvtiFqBGd9zaPZ6P890/dumNuUYvdYU5GjA86l1XoGLTYcXT8YFXFUWytL8QKNKLUePmi/fdwdiFUdO+J3iji876vl7y/ymaM2ByXGKn+0/xwd1ZgaYDIyKM/LC8J7/gUZcuHrlxO03+kos2FJX/ILdE2SStfBPqmVHzg6VRp7jdnIc9zLPORmr8p68al6JuizANh0t90fz55QWj7VFLKIUmAxgNpxPjJ4Yb/P7fGg9384dwJQ0GmjUoaTRwJOl8X6DqLIAhR014IMRFbyRVeW5j+11Ju4qSeTar5K5qySRmovS/T63bvD59tbym3QUJ21OtlXa2FvbuRtIC9FcrwyKhsZIUNSS6oLVXeX2yKxX7y2D771pT7XBOzYzJe8aZkwcwpSZ1zB4x2av4znaMdZG/ZUdUStYG/VXcrRjQZ03mOe5R45KVAKNysBJFUs1Zp43bmNt1F/Zpqe3GjTlaMeIxe6zUkxX0E+vo+rwNk5WnaJRd438tJzJdgcO/qa3TAZ4aUidV8AyMd7GG1lVnkAG4K6SRJ4sjfeMNjXv7/bq6digA7SW13A89iQOs3fBRoc5hs9m/9zzONj8pse+qkXvpqtNRfendcUvw9aMHz9e7d69O6LX2Fhu5b8P1UX0Gt3Ne+OTie/kFR8P7q9hV3XgT8DtNTXFHLFVXxeSw/UOZnwefK7VhSSn4t/MOVrAYOtZyiz9eC19OjuSL/Pbd/COzVzz9I+Iajy/0s5hjuHDZ1+nLOdmn0RncAUlbdUVas/zAj1nlZ5NruGoz/Yd/vq7f+R6JUc3Xff54fGY/fw3bGyKG/wd85xDh1VnLeT3s/pMlwVqb7k0f2K8zTMtpoHfHKOTdo1Eo/I51zMrPyTq5eeJLztK3eB0Ppv9c8pybiLVbGRc32geTDpNktF3FKik0cBdJYkADDAZuH2AhR8M8V95W4j20jRtj1KqzY0GZchEAPjJdoisPTX2iAREvUmgFTwXupyKf/OLoj9g0V3Tp5kNp/hF0R94avgsv4HRmNee8QqIwDuJt91FEtvxvNaSqv1t3+Gvv781De7rltmvC5gYrYHfY55zGODuflafQKa19pZL87fXmTyPPxhR4fc6A6KUb9K4AX5w17XcdeU/vdqTogysuTyRGKOGsgP1X9N8st6hNF49HUtOoomZF1kY1zda9k0TXapXTp+JrqWU4rVj/hNMw6G3/Eg1d1VxqQ6ac7TAExC5WXQ7s48W+O0fX+Z/KsydxBtskcSW2vO8UJ8TqH+gc/ibwnInRvs71lKghVuB2v0tzXcLlGMUiL9znXMqDjc42V5hY/lpA42WQWAwodA444jipyfimdg/mUUj+3JVgkkCItHleuVIkSSo+urM78k7Z218Xhe5JOvuXufEqRTvnLWxvdJGo66wK7DpylMvxtHUZu2mb+TB1rN+21MDtNcNTiPhaLGfdlcSb6C6QqUBkpvd2vO8UJ8TTM2j5ufwt7Kr+RJ797EMkx5SwVW7ApOf/v6W5rttqzGRkWL1GtlSCmqckOjnN4e/c9mU4vel9dw+wMLmMzZ+f8JJlNaHel0xwGRgXmY8OUmB92MTorP1yqCoT1T3/qUZCZ3167VRV/zmeORGiQC2nm3kkxp7U1FHVwAx5+JYbh9oieh1O8qmK94ub2RFWQOljT03ibrM0o/MhlM+7aWWfn77fzbn535zitxJvP7qCjVPdA6kPc8L9Tn++tuUK3hovsy/+TmaT2G15D7Wcnm7m7/PA1Yd/nzWwndb5BQpBbEGxcR4m9/rTe5r8zmfprl+VrQsGKmUK4jyJyXawNUJ0ay8LAGngtM2HaMGg82GLquPJkQgvXL6rMrRPT9ht8WAxnXJZm7oZ+bmfmYmJpnIionCEsRHys76jvzueD0nIvwLv15XlDY6OWVzcsauU+3Q+fgCXv7f4FSs+rqB2z6t5LnDdT06IAJ4LX06VoP3DupWQzSvpU/3278s52Y+fPZ1qjOG4zSZqc4YzofPLqUs5ybAd3VYiUrgSWcuH7SxN1l7nhfqc/z1f8I5mXnOySHfL5xfWfZcah3VTo2Tdi3gKK+uXEnRVU6Nu/tZqXZqVDq8E70HRauAS/4DrRZLMPoGX5rmCqL86RulEW3QMBk0Yowa6TFGhliMEhCJC1KvXH229EQ9/3sisqMVzSVGGahyRD6VOc6o8f6Vvp+2lVJUOhQnrE7O2HRO23TO2nWqHIpTNh2brnhpeB/6RHj12Qmrk+/srYzoNQJJijKwZVzSBTW1ppTiL6ca+e2Jeqo74f1xIcmp+DezjxaQaj1LadPqsw8CrD4TLv5Gh6w6GDX/OUP2pu1vmvdvuX2IW/MVYG5vZFX5TewOdI5GHa79Ktmn/dpEE4tH9g34uoToDLL6rBX/McDC8NgojlqdHGlwfR1ucFLrDP8vpj5GA38Zk8gNeyrRIzweEyi+1TSN5GiN5CD3GYuUvlFdt1dXpUOnrFEn1dJVu7ydpyvFexU2lpc1sD+IzXC7u0DL7wMtwY/4/fjZvLWtHe87S2v3Fqj4oU3H7+qC/8/eu4fHUd33/+8zuzu7klZ3WZK1tmXZxA5QIF9wSEqRsE1CMLe0pBQHaHFKSxNst2luTexAKAT8C6VpmtpJQy5AEy42DU9LAnFpwGAZaIIdcAgm+CJbxrpYtq5eSXud8/tjdla7M+fszqy00kr7eT0Pj+XZc87MCll663N5f0QDZGVBY1GRtMgNW+PAcJyh2m39V8wAYSruyNjcjnwSc4uiFEV1qoLLatL/4XLOMRDl6BiPo2M8hiNjulA6MhbHyCTE0vnlblR6FJxV6sLBsbn/AzATFW4FtwVKcWA0BjcDPIzBzaB/rBgfM3gE177z3hhik4xqHhmLz6goimkc/9MfxsNd4zhWJMaLTtvv7foX5SpsZMNbs3kTTYeIyvZssnSWwsQ1Pk4KsQfj1sW7gyoe7/dhXV0oeZbCgDKFI6JZPYxURZ+JZvY+6onEMRzVUDnDv5QRhB2KUhSJYIyhVmWoVRV8sHKi3sEQS0fGY+gYi6NjXK9TeXdUr1nJxlsJy/oFvvyLosJKhIr59MLcTNm+d2IMky0Fm6yoypWIxvHffWH8R/c4emx8zcwlMrXfm8WOXQGVi7AxcOpNNJl7OSXbs8mGu2ocMGe+GQM0SQTJCasqIhZxpSrAYEz/xUXkV2T2PgKAvSNRXF7rndzDEMQ0QKIoCxNiScXFlRPXOefoCWv4zZko9p+J4UAwhoNjMYswMaJMZbPUaK9QmAo9M92SiHOOH/eE8FjPOPrzNNKk0HHSfm9XQOVq1gg49xnK9V65RJeyPZtsuKss9skSr5s7zkRldeahr8lnkkSnqgTF1snnFex55lSYRBExK6B4Zo4wxtDkc+GaeT5sXuLHY+dX4YUVNXhwWTk+2ViCZaUTepNzjoU+BSV5NtubDZGimSSex0+QxjnCGsdoTMNgVENfOI4TYQ3fPj5atIII0NvvRYja7+0KqFzNGgF7w1sney8jutTChuFlGlqYHl3KNo8t27PJhruekHgNvRdV8Hi/DxFNF0MRDRiWBCq7ooplnlmbPyIfEpvhW5nIr+iVoQg6irx8gJgdUKRoCqlwK1hZ48XKGv03ouGohjfO6L/5/mWgFOuaSnBsPI63gzG8MxrD28EYDo3FEZmitM5cFkVT8d7ahyLoCWuIcr0mIsY5IgljxBhH8nqU638PaxxRTTegi3MgqunrY3ziejSxfi5/7ifDtubr0lJigLz93q5/Ua5mjUBmn6Gm9p24YNs98HcfRzCwSJ/dtcr5vXKNLtnxQBJ5GDFAGEHaNaLi5pTxHoZ5o7keyFibeoYx/PXxfh/mC/yNZKLIcN8W8WRvCJuW+KXvnyAKgaJsyS8kohrHkfE4DgRjODCqp+EOj8Vz6lTzKgyvXCz+zbyQ+VHXGI6NxxFLCJRoQoBEU/5e7EXqsxm77ffmmiJAn8n3SOAKfK/5mol1kqGsdr1+WtlxrHftTRve2rH7gNAgcvje+3DnKu7oXu3uR+Fl1uhgmCtojd3q+Nns+heZXbA31o8Ja5B6owxjGrO1tiOs4KURFbfUhuBhepv/qCbuPtMSFgAnEmeaxZvKGH5+YfWMd8ESxYndlnwSRQVIKM5xcCyG90JxuBiDi+l1A27G4Fb0j5XEdaM7y+jiWlI6u4J/3aE4/vjNobzbFRCzg7/p/DnWdT2fltcPKR5hsXUu4kHGmrWXCEeJDC9ehuCTTzi613b302hh1uhSB68UDo2dDG3+CDbUj6HJo6HbJEb2LB+AV6A/whqwqcuftm+BR4NIq4i8jiKaHp3KpG1CGixdaABwW6AUn8mx2YIgJgP5FM1ifC6G88s9OL/ck33xLOfR7nESRESSVQP7LYWOomLrdr4oa1F1NlKLob/bcxSiyi9/dyd+4fBeuY4dcYrZzNFIeRliRNatNhhnln0yV2yR15Gq6GIpE7IutO2947i1qQSl1HhCFCgUxyRmlINk7Eak4KRbrZUdx3b302h3P4rt7qezFjKb96YWQ1c1WZ2YgYmhs04QjfZ4TDsXG117HT1rtvcnM3NcX6+79W/tK0XIpImMv4tMHc3CKKTJO/rt/DYt6kILxjme7B0XrCaIwoBEETGjNIri+0TRYrdbLdcOLwNzMXTrxjVwe9Mjs6lDZ53Szhdhbex6tMZuxbb4CtysvO3oWe28P1m7fIuqYceSIQAQdqvJ2u/jgO3OtmyRImCiC+36el/a/MX/6B7HQBF3ZBKFDf1EImaUDQtL4c2zVQExe7A7LDZTh5cdzK32Sy87F1fffxOqW+qFQ2cNcolO5fKsdvZkapc3UmkAcGNHFS59twY3dlShPZFWE/FeRLGs/f72PfjRxWvwrYbz8PDFV+Hwcy8gpAE/7vdZolCpcK53tAHAu6Mx3LPUn/x3Hoxz3N8RRKHVsxIEQKKImGECPheur/fN9GMQBUJ7zXn46rJ16ChpQJi50VHSgM3L1lm61SbjVQSIPYGWXnYuLttxL556+QR+8cQrQkGUS3Qql2e1s0eUHkslNZWWyq4RVZgqM7fSN7XvROUX78DgwQ7EwxEMHDyCn9/2Odzzk1fx76dL0zyQzDCmu2EDwNujMTzYOYrPN5dhU4sfl9d48evhKH7cE5I/PEHMEFRoTcw4H6lV8QTVGRAJ7AyLnYxXEZBbMXSu/kN2ntXsgD0EHxpgFTTMU4Y9SweSnWabu/xYXz+GFlUTegctVrW0Ia1t/ghuqg2ljefQOPBYvw/tpqLoC7bdk2ZRAADx8RDc39yCtp9dgZtSPJBEpNYUnY5wLC114YJyD65v8OFkOI61vx3GAq+C1eR0TRQQFCkiZpw/8LtRSik0wgFb4ysQ4ukDLpx0eImKobP5HOUancr2rKIIVDVCiPD0b8+cuaDOOwdexZoeOxYRfytXmG7s2ObXozai4mwlJaqTir9bHAHzd3cKzzGT6mzNwdMc5Ru8Lpxd5sLmw0G8NmS9N0HMFCSKiBnHxRjaqtXsCwkiQS6iRnSGUQy9NnZ91r1OR4TYfVZRBEplGgbgS+6JuMvBGleAlTUm12TrNBOtkxVnCzvFmsSfj2BTs/QcA3M6jgO463AQ745OmLCuC5Qgyjk+9+4Z/G9/OON5BDFdUPqMKAgWlcjGWhKEmKnwKnLCZPyHMj2rLAJVjRCui90IANizdABM8Ctsanpsc5cf/7QgaJlcD0yIHpl3kWhe2f71dwldvvffcZf0HI0DxyJ6ai81HWeYTAYipxCNe+AumYcPVpThgfeV4/1lbjzZG8JYnOPjVF9IzDAUKSIKgkurKFJETD25ehmJ9k1FdEqEnQiUrGMsNT22O6iiU5JGM0SPKKKkJTrFzANhz1qzGq/e+xCGFy8DV1WUL1uKjz/8TXzr1g9h14hqOSeiAX0xfXzIxvqxZMrOMJls8WpQFcDNo8BYDxAbxepaLxq9Cq6Z58UHisCslih8aMwHUTD82f4hdIzTjDNiapDNSNscX4n2DEIm131T/Zz37GLwbPsu/N3HoS1chI/f+/c4++rLhWd0hPV2erPLNWCdSXauL4Z1denF1pGEwDEPit3cpQ9wFQ2cfbzfh5UVEQQ8GgbjDDUuLty/QTJXDYoKVr4YvzgVxq7BCB5YZq9IniBywe6YD4oUEQVDazX9pkhMHbl6GU3WAwlwFqESRaDu2cVQdedmVHYegisahqfjEH5+2+dw6NkXhGcY6TEjjdYRVhDluiBSmD6nzCjOvroqbEmxqQosnWRGLZLMOXtlRSTpazSuMeH+LYEgFqji+iOuRcE5x2vDEQySmSNRIJAoIgqGq+u8UKSDBQjCGbl2i03WAykXPyNz0bdn23ct7fBKKIRd//jPwv2pNUG7gypu7KjCiYhiET8+BZgnmHAvI+DRbBVny9aoiQHWIjrDCtb8ZhDPnQ7jt2diGImRMCJmHhJFRMGwpNSNf1zqh0dkuEIQDsm1WyzXfQZTEWmStcOPHHtPOM/MbLwIAAuydIjZoSuqSOuZBuP6v9M2fyTjrzKiuWoaBwKeOL6zcABt/gji4PjvPupAI2Ye6j4jCoo187xYWurC5sNncDrC4VEANwNcYImPGVxMv+ZhDO7Ex27F+HjimosxKNB/W51Yy+BOnOlmDB4GuBJrk2ex9LM8iv66sfaeI6M4QrVPBY+dbjGzaeLW+IpJT7mfbKQJ0NvhKzsPWa6PNC3G4/0+3FIbgofpM8hExott/ghkg+j7Ytb6n6imt82ba4K29pWCQU+DmdNjNS6Oz9SNZTVxBPSapmMRBQtVDS7oQklJGUeyucuP759g+FClB8vK6McSMXPQVx9RcCwrc+OpC6pn+jGkVHkYQAbcBY9Rq7PetRcBnEFXQvQY3WLmAucW6GmuzfGVGfdlY7Ju24C8HT72+a+kiRCVATfXhnAg5E66VgO6SaOoNV/jwLNDXvx5bfqIDQ7gJymF013R9Lb6wThDg5Ie7lEV4BYbgggA3ovqheA7lgxZiq6N2qUbO1T8T3+YRBExo9BXH0E4hAbYzh4y+QNlSnOtjV2fswfSZCNNANDdeiVevfchXPCde+Hv7kSwqRn777gL3/qzD8GniEVFqiiS1fjEAayuiFiEjJpSOC2iyiWuQ/LY+KeQmt7LVp/0TpAisMTMQqKIIBziI1E0J5iKNJeIbBEqu3S3Xonu1ivTrjV5BoRrzY7UMnNFznXDRztn2DkvxsXCKJJIx5kjTrJzjPqkX49E8X9DEXyYfMuIGYJEEUE45E/qvfhQpSdZYySqV/IkapCOjsfxjx3BmX5kQsBUpLkMRLVJa2PXT8VjpmHXkXprX6nFW4hza9u9+QzDebrJoyWHzu4OqtjaV2qpK4pqEA6hjWjAl7v8ljon47lk9UlJZ+7DQTz6B5VY4COXe2L6IVFEEA75Qwe/xaoUVSpYpiLNBWSuTZpqs8ddIyoW14XSxAhPOFKnYvgVra8fQ8CjgSGzIApp+hmpQiq1CFqEK1EsbUZhemF2qqgCJkZ9iCJLakoKcDim4fGecXypRXxfgsgn1JJPEHmE6o9mlkwmilM1tmMqWvDtsqoiYonOMMmUe8Ov6NJ3ayBzJuJcd8Pe1OXH6oqI0KTRMHA0iyrZl7abAd4Us8g2fyRt1IfMccNI311V58WnF1otBghiOqBIEUHkES/92jFj2Ing2B0qK0srAfmpTZLdz8mU+1RkabejESVZXL0lIE7zZjs7E4ar9WCcWQSXGSMF+NzpMC6tUnFFnTfn+xJErtC3bILII1SUPXNMVQQnNcphjoAAkzd7dHI/mZGiaMq9cdaOJUNY4NGEBooLPRp2LBlCmz+Cobj4a3UwziblM68qQH0WF22zAeUHyun3dWJmIFFEEHmE0mczx1RFcGSzv9bXjwHQa5NCPL0oOJfaJDv3E025lzlap4orjzLhLB0TzETbEgiiViBcohosRo+5IEuZaSnpu9TC7Ao3/WgiZgb6yiOIPELps5ljqiI42VJWotqkx7RzsdG119ZAWCf3Sx34GtbEgsJAJK4MYSQaCOsWCBfGxAXaXBL4kV0XvRbSgIdP+5KO2UbECgA6xuPWAwhiGqAYJUHkEYUxuBlDLNNPCyIvTFV3mZ02+NTapMl2o2W73+6gmmbUKEMmruwYLhrImuI5IEypnRSMEDEYijOUKTw5nqT9jAc314bSut2M+qPa2AD4GQ/gmwfmoS40Yvqg32MJIs9kKzAl8sNUdZc5SVkBk69lcno/GbL6IyfI4jXDcWvkhydGiHyly295/ogGlCm6WDKiT5dXRC3/NlQFaPBwPWqlRYGxHvAo+XwR0wdFiggiz3gVhmCcIkX5pHXgLazvfAZNoX50+2qxrfk6tNecZ6u7TGS8mBrRMXv+mF2azTipZRLde3dwka37ZXtukYEjIDdcVJgghcYTUSGTL5LoHMMa4N9Pl1qev1ThaPSk/xuwV27HgdBpgKJFxDTBeIGF9VesWMH37p16fw+CmCmue2MQ3WGqkcgXrQNv4esHH4FPiyavhRQPvrpsHdprzsu815TqAvQU22SMF7e7n0YLszpld/DKNJfrydzb7t42fwTr68ewWNWkA2KPRXTR9Q+No2jw2Pt5IKpLAoCwBlz6bo3l+p7lA5Oor2Ngle/LdTNBAAAYY/s451lz5xTYJ4g8Q235+WV95zNpgggAfFoUd3Q+k3VvPowXRd1oGnPhJc8HpuzedvcaBo5RidaJcuDGjiq0B1Xp0FcnyKwBZKk8s02AEMUziSciCGeQKCKIPEMdaPmlKdQvvB6QXE/b6yDVZXj+7Fk+kNYpZaadL8LjnkuhefwAUwCPH0rjCty8qCptz2QsA5zuteNv5KQGqS/GpHVPos/T1r5SRAR1Rg+f9iU76XqjzLIGYICvzvZzEcRkoW/XBJFnaP5Zfun21Qqvd0mup+212bafzcDRzOr5NXA1Xw629Fqw5svByhrTvI2c3Hsyz20gKt7WOLBQ1dKEi3lNVJMXVIusARgg/Dyd64sJn+tAyJ0cRXLt4Wp8JeXMnqgL/e4GcHdZ1s8HQUwVJIoIIs94SRPllW3N1yFkSrGEFA+2NV+Xda9d48VsBo5mZO3whoP0nuUDKJ13NiJwbvrY5o+gdN7Z4Mz+3lR/o6iWYt7IJoQLAIvQGYizjLPWjJdY4j/Z5+mW2pClTV8VfP5S57Wt7aiCovqhyJwfCSIPUKE1QeSZz/5+BHuGxBEFYmpoHXgLd3Q+g0CoH12J7rM9WYqsk3vZcax37UUAZ9CV6OIyt+3LCoVlhcU7lgwJvYbMBcqRMz3o7/s9qrWg9N6pGBErnwLw0R7g9AHw2BhOwo8Hoh+0ZTcge7aO8MQcNAPZ+45yIM7T7SZCmu5r5JGYPYq0jezzZ3DdPB8+21xKDtfEpLFbaE0t+QSRZyh9ln/aa87L2mkm3Wujbd+OgWMqW/tKsSUQTIuOCJ2ky+djXA3gOpMYkZEaiWFl84Gy+WAAxsMK9tg8w85QWWMgrczoUSR+fAoENUE6UQ6ogrM8TBdpqQN2UwlpnAQRMa2QKCKIPEPmjbOTVB+goRN+ROrfD7V8fvJ1o7BY5BcENFrOk0njhap8Cr0hTpo8GrqjChZI1jqZZJ9N4KVGo2TIdL7CrFEhzoGXz3jQWm41a1RS0nebu/wWYfS//WFcVq1iVY1Kv1wQ0wJ9uyaIPOOhmohZh+ED1MKG4WUaGvgI+Ml96B06mVZYjNHetHUtTB/p8cXyI5YaGtmXgQsQFmyLirtlYzdkESsR2RyzRXVBdtEEaTLGgKW+eLJeSdSGL6vP4on/SBAR0wVFiggiz1BL/uxD5AOkIo7RU+/g2p6zk9e2u8V+Qerw74CqBsu5otoahU0IgtSoUKnCbQ101Tiwa0Tsrm2ONBlpqkyO2bL0WjZCGuCSaBdjmO3uoKrXKQnWLVY1tPkjlmjRA0dHsbzUhZZS+nFF5B/6dk0QecZLv+XOOuz6AMnWsai4K03GQlWzRIXq3eImGA3ppocKA26uDVmiTUakKf7C/+LxD6/Bfy86F+d+og0fff3naV1ehnmjgRO/ooiGtMjZiYh472B84t+A7HyFQWhzEAfHYIwjZsvpkSAmB4kigsgzFPovXJrad2LN2ktwQ9sCrPnkJWhq3wkgsw9QKzuO7e6n0e5+VFondJJZh6KGNH2KvAjOrbVnsnSbqGBblH7aUD+GEztfwLO3fQ4DBzsQD0cwePAI6v/hM8n3KUKUXoto1iLqiDYhdoyWfJFJIwDUuHhS7IjOz/Q+RuMcG38/ghM0KoeYBkgUEUSeofRZYdLUvhOX3Hk7KjsPwRUNo/LYIVxy5+1oat8p9S/apTWn1RCpTLOYG4a4Cw9EPyg0N/yn3jKhWJKJK8vZGdaai62bPBra734QsfFQ2vX4eAhX/+BuqTN3qqeR8ew/7vdhMM6gcV2UDSa8GBs8PM2kEUiPChmkehIZ58sCP6Ki8bDGsf6dM3iVrC2IPEPfrgkiz6hUaF2QXLDtHrjD42nX3OFxXPCde9HOF2FzfCU6eCXCXEEHr8Sm+EqsVjotNUSMARGupK3bwxcJU1QiwbGpy48TkpTSyRhDC/pAwAAAIABJREFUb3RCjAzFGQYEogOwFlt3RxUMd54Qrh3rfC+jM3fqs2/rK8XNtSE0eDgUpkepKl2wFJIbUR7ZDLVUsbM7qKJTkmqTFY2fjMTx2d+fwUMnxtJSaXHOMRjNrQ6KIMxQ5RpB5BnzDw+iMPB3H5dc7wQg9i/agl3CPRxAa+xWW/c1Co5TMcZjmM0Qnx3y4ubaUDJd1ujhyVSWalprdI8ZbO0rxbnNCzB4sMPyDJWLFyY/NsSMyCcIEHejyTLCgURBt6jlfzDOsGPJULLo+3DIhcWqZmnfX5Rw/TaKwq3F4mFcfyqM6+u9WFLixlBMw+ISF6pFrpEE4RD6KiKIPEOF1oVJsEls2BhsapbucTJzzM4AWWPN/YEghuN6VCg1grS6ImIRJKoCDMSZJdqUWixtCIk/+toX4C7xpe13l/jQdvcX0q5l8jly0o1mdLKJapJqXDytkPzyiqiwfd+dEsH6TN2YcJbaWZ5x7B2J4eh4HFVuBef66fd7YmogUUQQeYZEUWGyf/1d0LzetGua14v9d9wl3bM1vgIRnv5tM8IVy8wxOwNkzWsaPBxVLo5NXf5kum2BRJBUu7i0eyz13OVXX46rf/hNVC9fCq6qKF+2FNf86F+wdM3qtPMy+RwNSdJ1ZlKtAYZT6o96owyDcWaJmGb7Z2HMTBPNUrs7EMLWsytwa6AEbTUqXJSiJqYIktcEkWeo0LowWdp2Dq6+7yb8atuzGO4aQGWgBh/ecA16/uhsdDvs/jb/SM40QNZIU2Vb0+aPSH1/GPS5ZKneQ7J7n3XV5TjrqsvREVawra8Uf5EoiDYQpd5yQWHAn9fqRd2pAqjKxaXvIxuyMSPlCnWiEfmBRBFB5JkSihQVJBtce9Gy8mycvfLstOvr+V7pLLQNrr1QWXr0RmUa1rvS99iZLyZbs1jVsGf5ABjE0RTOJ0SHaERGpntnM24UISucFiGqn0vORBO8F5G9QCqymWlQPLafiSCcQKKIIPJMSQ6/JitgcCU6fVwAXGzi7wqM6ylr2MQeYGKdm7Hkx/pahl8PR0A2ePYNGnPZY2eArGyNwiB0fDYwZ4pSvX0yDXHNFF3KhOw5ncBgLQ6PaMCP+31YVRHBIlUfYWJvZhoDfHWTeh6CkEGiiCDyzLJSN544rwqqotdVeFKEisISwgW6aDGESz5p+3U/xsgdGN0oRwuGLddFRdNO92ztKxV2k6WmqURrcsVwxJadlS26lAnRc4rGlWSiP85QI4g4GaaPCjLPTPti+RHMG/4dEB0D81ZAWbAKqDrL/gMQhE2o2oEg8kyJi+F9ZW40l7gw3+tCnaqgxqOgyqOgwq2g1MXgczF4FJZ3QQRQ4beBzKDRXDSdyx6ZH1Fqmsq8xo5Ola0ROWIb6yNa5uhSNkTv5UenfeiNMou5pMj52jCcNKfWVAVYVxdCi1fL2OLPR3tReep1KNEgFGhg4SHwjp+BDx229fwE4QTGzV/VM8yKFSv43r17Z/oxCGLOcvVvBnEyQoWqANDKjmO9ay8COIMulGNrfAX2cHE90WT22GHHkiFhmiqi6T5IXVEFu0ZU3GzqyAppeopVZNMTThwnKvYPa8Cl79ZM6pnb/BFLfRID0q7tGlHxqbpQ1m4zER1hBTj+IlqYNToHXy2Uc/9yUs9PFA+MsX2cc/lvPAkofUYQRQZ1w00gMmjMxx47yFJu5gjTgZDbIkQ21o9Ja5jKFI4GxfrLb6Y2fLuIjCgBgI/2YoNrLxawM1jnKQUbOwcom+/obCPdeL+sxis8lMsjE0RG6NsjQRQZlD5zRuoA2O3up9HKxE7YqdgxbjSv31A/BhfTI0PvPvsCHvrgVdjaeB781660DHBlKX8y6P5A5tRaSNOvVwtqeSJT1IYvopUdT86H80CDEg0CvfvAR3vS1nEO8NEe8M4XwI/8TP9ztAc8ZaQJg9wwE96qvDw/UdyQKCKIIkPY4kwISf0B72UaWtgw7nO9lFEY2TFulK33MOD4zhew868+hzOHjoBFImmDakVnbwkEcUttenpK48Bj/T6srogI2+QH4ixjG/5k2ODaa5kPBx4HTh9IvzbWA/TuA6JBgGv6n737gLEeKEwfabKl6hCqWcRSuxSFGyzQlpfnJ4obEkUEUWRQpMg+oh/wPhbHepe87jGTKaOd9aLJ9sagWtHZqmItYlYYsKoiIvUsEkWPpgqZbQFipvd/+oAullJJEU98tAeevn2owniyUJwDiLlKgIaLMKAp4BG5fQJB5IJtUcQYczHG3mCM/Tzx9w2MscOMMc4Yk5pGMMa+wRj7XeK/G6fioQmCyB0SRfbJycsoIUSCr7yGo39xGw5+9GocvfU2VP/6lYzrDWST7f3dnY7mkBnDWUV0RRXHKT67SNNdblO6ziySzNcFookBcCsuqOWNqHHFEBvrBY8GrWcQRI44iRT9HYB3Uv7+CoCPAOiUbWCMXQ3gQgAfAPAhAF9kjFXk8JwEQUwRVGhtHycDYJN7ogqCr7yG7nvuR+T4e+DRKCKd76Hv6/fjwv0vC9enUtm8QHhusKlZKnIMDj/3Ah6+eA2+1XAeHv3QVfj+9j2WFvlIotbISYpPhqjeapfWbEl3cQC8rCn9olkkma9nE00A3Iyjb+QknuwZx1B0cgaTBAHYFEWMsQUArgbwA+Ma5/wNzvmxLFvPAfAy5zzGOR8FsB/AlTk+K0EQU4BKkSLb5ORl1FeKk9/7AXg4nP5COIw/+6+twvUhbaLouPXTl8HtSx9jEfOWYP8dd2FrX6lFcBgcfu4FPHvb5zBwsAPxcARnDh1B9Zc+g45fvGBZe01V2FGKT4Ss3upq5bDViBHAyeFehFJ1S905AHOZFrqAunP1j7OIJuPzVXfsv/DBrh/jW7/dT8KImDR2f2f8FoAvAXD6FbcfwBrGWGkixbYKwEKHZxAEMYVQ+sw+7XwRNsdXooNXIswVdPBKbIqvzOhLtDuoItTdK3yt/nSXcP1jx4egJYqOl7adjavvuwnVLQ3gqorhxcvw6r3fR3frx7A7qKIvJv7/t1tQi6SEQnjtnn9Ou6YqwDy3WFkFHKTnZPVW8yAWVtVaEI+90YnQU1sRf/heaL/4KXi8FvD4AabofzauAEob9Q0ZRBMfnSjSZtAF2Zf4Lvzs0Nu2n58gRGT1KWKMXQOgj3O+jzG20snhnPPnGWMfBPAqgFMAXgMQE9zjdgC3A8CiRVPv/0EQxASUPnNGLr5EJ+sCCPQes1zvqwsI16+KvgklRWAsvexcLL3sXHTwSqyNXZ+29oHeMqGf0cCxE6KZqxg+9p7t53biXSSrt5KZso8NhPDJAz+BqkUTD3YaePUFYNWfgi19v/WcsvngjRcBpw+Ax8YwxPwon3c2PGWN4J0vWOqNfCyOPxx7DS8NLMPKGq/t90EQqdj5F/BHAK5jjB0D8CSA1Yyxn9i9Aef8Ps75BzjnH4UeRT0kWPMQ53wF53zFvHnz7B5NEEQOqNMwSqTY2f7HGxH2pP9gDnu82P4nG4XrnRR07w6qeLzfpztdJ8Z4PNbvw8j8ZuEZlYutwfm+GEtPZUE/q1ThlroiWUG2rN4q7ioRRnj8nV3wGYIouTgGvveXwnMAXRix5svBGleg0qXBdfJ1XRBFR4XrF7Iz2HJ0FCMxSqMRuZFVFHHOv8I5X8A5XwxgLYAXOee32Dk80bFWm/j4fADnA3h+Es9LEMQkEY2DkNE68BaefOM+7H7tc3jyjfvQOvBW/h5sFmDXyPE3F1yGbbfdjxONLYi4VZxobMHWv9qCN84Xe+vIBMbelzuwZu0luKFtAdZ88pKkV9FNtSGoih6VURXg5toQYp/fhLjH5D3k8aD1a19Iu8Q58OyQF5u7/Gnzy1jCGyi14DqT55Ks3orXnQ80XmRJi7lGJR17I4Npz2bGSJUpiVQZokHopds6R15+G4/86YP410s24Sc3PAjvi8/hG0dHUWgjrIjZgaPZZ4n02Rc459cwxv4Wep1RI4A+AM9xzv+KMbYCwKcTH/sA/CaxfSRx/c1M96DZZwSRP/iRfeh/8XGUBk+h21eLbc3Xob3mPOHa1oG38PWDj6T9dh9SPPjqsnVpe5rad+KCbffA330cwcAi7L/jLnS3zr1+CqOwOLWOJsRd2BxfifZJzj4Tnf3OS+/g2c2PQ0kp2I55S3DpQ/+CP/r4KssZr/z3Lrxy29/CFZuI9CiqB9c+8q8466rL09Z2hBXc2FElnbeW7fXeKMO1h6uFc+D+tqVCPMPtqa1wj5y2vvmqOnSUnI32ux/EcOcJVDYvROvdn08+sx4ZErfdH3n5bTy76XHEwhNfo26vByvu+2uU3rABFy46W7hvLM4xFueIcw43Y4hzjhgHQpr+Z0TjmKcqaPC6hPuJ2Yfd2Wc0EJYgigR+ZB+0Z/8NSPmhKRI5Bk++cR9axk9arneUNOCT/28zAF0QXXLn7XCHx5Ovx7wlePXeh+acMNruflo4mFRU95MLZoHx1A1b4Dl2zLKuevlS/OWvnrNc/9HFazB4sMNyvWb5UnzKtN4YBrtn+UDGYbGy1zkHvnDCL5x7ZkSXUmueOAf48d8Du/4TiKeUlbrc6GCL8OyX/zmtSNxd4sPVP/wmzrrqcvAjP9Mdry0wPHLDgxg4av0arWmpx9od/4DY4mtQUbcs7bXBqIZPvDmEkXjmFNutTSXYuKgs4xpi9mBXFFHJJUEUCVr7E2mCCAB8WhR3dD4jXN8U6hdeD6Rcv2DbPWmCCJhwX55r5GLk6IR2vghrY9ejNXYr1sauh9LVI1wnK5yWmT6K1hsF1ZnMHTO9zpi8fX93UBWm5pTm94Ot+lOgqg5QXEBVHdjqG9C+7QlL11xsPIT2f0x0zcla8z1lGO4eFL403DUAH4vD1/0i+PAh8DNHkyaP/9I5mlUQAUC8sOIFxDRBooggioXhU8LLAYn46fbVCq93pVz3d4travzdUk/XWUsuRo7ZaGrfaakZMgg2iVNy4UCzpUg6pAFhyfoKU6G1MX0emPBISkXjwEJVw44lQ9g1okp9kQIeTVqEvTuoYlxjVr+i5vdD+cQGKJ+6E8onNoAtWp5dzGVozZcZXVYGagAA7tgoAA5oUWCsG/Ghg1hXcdKWSaV5wC5RHJAoIohioVLc2dklET/bmq9DSEk3EQwpHmxrvi75d9kP7mCTuBNqNpOLkWMmjNRjZechuKLhtMGvALB//V2IeUvS9sS8JXjt018Tdp+99pmvCdcf3vBV9EYZNNP0eWAiqtMRVhDV9NcVBniYXlR9U20Iw6bxZAaDcZbRFdvuSBKpsEmIOVY2P1m4zaEg5ikHGleAlTWi9e4vwF3iS9vn9nrQuvGqxF/So0wKm3jOry0CbguU4vYFpbhjYSk2LizDZxeV4fPNZfiHxX5cXpufgblEYUOiiCCKBKX1k4A7/Ru9WeSk0l5zHr66bB06ShoQZm50lDRg87J12JNSfyT7wb3/jrum/g3MMLkYOWYiW+qxu/VKvHrvQxhevAxx1Zs0cTxrzSph99lZa1YL14dXXoEqF4fCkJw+nypedgdV3NhRhRNRBWZfT58ChLi1fd/4eyZXbFnqLXUUyY8uvgpnXXuFVdiU+NB29xcsexkDXNALpAHgrKsux9U//CZq3tcMl+pGTUs9rt5yM5a2nZPujm3CpwBtJSNoUBVUuRl8CoPCgBjnGI1z9Ec17BmM4Nudo/jO8TE81RvCU70h4VnE3IIKrQmiiOBH9iH40hNwjfShK9F9tkfSfWaXpvaduOA798Lf3YlgU3Oi++xjU/TEs4NWdhwbXHvRhDPoTnRhZetIu6FtAVzRsOU6V1Vsf9nqfG2QqWNsW18pNtSPoSkxDHZr4u+ZOswMMhVdb+ryY339GAIeDV2Jc7cEghmLtM0F13y0B4f/80k896UfpneLlfhw4R3rcPjn/4vhY++hcvFCtN39BSxdszq5D7370swaOXOBNV6kR5EwcT5OH9Bno7lLgbpzwcoapZ9H4zkBwAUGtwK4oAtHN2OJP4EG1YXzy93wMoY7Fknqm4iCh7rPCIIQ8uvhCO54Z2SmH2POkGur/pq1l6Cy0+Jli+qWBvzuieeke2XiJaoBccDidO2C2JsqVRQAmcVWqnjKtj6i6S5C3VEFu0ZUrKyIYEGkC66+ffiPT3wDA8f6LHtEHXJAwrfouKQl3+MHa77cet0mEXjgqVgMBoCRoemch7rPCIKwwI/sw7k//YotM0Ynxo3FbPIomwG23pX5l7v96++Cy5tes+X2etC2cU3GvbK0FIc4nSX7tdc80kNUdJ1alG1GtJ5zPZ1n1BjdVBvCtr5SnOh9FwqPY7h7QHiWrKOOMeiRHxGy6yY4txZNhzSgh9VgLM4dD/Qk5jYkigiiSDB8inxDPfDyGFrGT+LrBx8RChjDuLFl/OSUrk3dM1dEVK6t+t2tV+Jj992CmpZ6Sz1Mpr0y8SILdjAGW2LHXHQd0QAXAzbWjwm7tVLXhxPrzc9g1BgZn6PKphrLOYB4FEkyiSFryTdd17ieQuOdL4Af+Zn+52gPTg6fRF/HLsQP/wzxzhfQO3QSm7r8+NMDUazcO4Ane0M4EIzht2eiOBGSVJUTRUPWgbAEQcwNMvkUmc0b13c+Y5lTNRVrAatTtiGiZCaSxp71nc+gKdSf1YnbCVNxbjfK0QKrqaOdVn3vZR/GupVW1+VMe3cHVdzzk1ex+N++jrHj76F00UIc2/hV/PWNlwrTWe9FFLw0ouKW2hA8DIhyvVutXWC8aJgxptYCGd1aj/f7sKoiklavtDuoJvfsWS6OArWoGiKeMiB2Bq0b11gdqFOKqrVgD9B/ADw6Bs1dCve8c/SWfFNNkbmImnNg/6lTuODMPjBjXTQI3rMXNQA8RjwoGkTlqddRyfy4LbAc9aqCMhfDyUgcLjD4FJ4URjUeBaUuSqsVGxQpIohiwYFPkR3jxlzWAplFlAinUSsnKT+nES4Rk2nVz2VvU/tOVH7xDpw5dATxcARnDh1B5RfvwPe37xFGhHaNqMJuNZlXz4b6MWEabl1dSNp+D2Q2elTnnQ3OXFh62bm4+v6bJqJj72vGNT/6Fyxdsxo82IN47z6waBAKNLhjQfDeffohgllqqUXUjAEXjP92QhAZ16FNCCLjvbA4/obtxWcWluITDT5cWefFqhov2mpULCtzY4HPhQU+FwmiIoVEEUEUCw58iuwYN+ayFsifiHIqcpyKM0A8EDZTq362AbK5tPnLWvnd39ySls7qCCvY1OXH6opIxtZ5M2Z/IaOF/tuN5+Hhi6/C4edeEJ6xta8UkTPW9BWQmHbfeBEi7nIsuuw83Ppfd+Pvjr6AT73+fLLLDP0H4IZJ1PA4cPqAvr/5crCl1+p/CrrKmM0aIwCo5VPjQk7MPSh9RhBFgtL6SeHsM5FP0bbm64TDYCe7FtBFlGim2mRFlNM0nlNxZu4ya8Ew7nO9lOwya48tcrTeQLQ3E5lcxH+Rks4y2BIQD1MNSMwVh+IMZ3b+Eu13P4iho8ehxeLJAp+Bg0fw7G2fS84la1E1vLp8ACeiCl7sGQA/uQ/ARPoKvfvAE63zrGw+lJL5+IeDQTzo+RXQ+zq4uxSoO0dvrZ9kQTXcpdLBsWYGlQo02DuVKDIoUkQQRQJbehGUqzeC1wSkZowGdowbc1kL2HPKTsVuJMqpyHEa4XLaZZZrV1o2nLqIZ5tvZh7V0bvzl3j2ts9h4GAHtGgM5jkfqXPJGNPb/Vu8GtaxfVBNkR4kIj0G7rEePOh5CSwa1Ie8GsJptMd2QbUUwTiQCFcQ4envP8Rd2FXyYXtnEkUHRYoIoohgSy+CsuRCtP1KLBRSaa85z3bRsdO1X122Dnd0PoNAqD+riaTdSJTTCJTTCJfTLrN8DZDdv/4uXHLn7WkpNFeJDzfd//f41JKhZAG0wda+UsvUeqP7zGyw2OLV8PC9D1oGtJoRtdArdiI9/QcsdT9J4WSjoDoTrGw+eONFwOkD0KJjOMZ1E00GYL1rL5pZEJpaidHGVnys6ixbZxLFB4kigigyFMbgZgyxGTRuFYkoWSeYXRG1q+YCNHc9nxb+tjPGxK44c9plNpmutEwY4z8u+M69qOg+hpqWhbgs6QCtF0Bv7vInhZHROm92pG4PqtixZMhSbyQb0JqKqIVemr5KjfRkEE6posauKzWgB7IMKwBWNh+RkvkYiDMscHH8bVTBo/1l2Fl2Mz69oBRehUFcWUcQOuRoTRBFBD+yD1r7E4gMToz5yBbhsdu2Ppn2dnObPqALmkxt+tn2awAeCVyB7zVfY+sZst5D4lwtK4x2ut7Y42RciFMXajMid+yHL16DgYMd0j3uEl+yYywVPtoD3rsvPRLEXGmdYrxz6t2pB2PAYFxBwKNhMM5Q4+JQ094TA0rng3n8OZ1PzA3I0ZogiDQM80YMdEN1YLJop6Nrsu3tuXSCZduvAFg5sN/Wfjs47RRzut4QUS1sGF6moYXphdnmjrVUZJPoZUXUZkT1RqLJ82AMituNimVLccUPrYII0KM0WoPeYSZrnRfV/RgpMpHxokGm18Kc4caOKlz6bg3GNWYSRADAgdBpW58PgqD0GUEUCU7MGw3sdnQ57fwyk61IOlsUymmRda447RRzsj5TYbbsjO6oIowUmUd4yNg1oqK5LgQlxZJnwZWX48offBOv3vPPlgGtxnDYLVpQID6A454AFtQCGNBTYEf+8wm0/9tzGH6vF5XNC9F69+ex9DJrigzg6fVEKZ1rAKSvsbL5qHZNZDtkIhGmr02CkEGiiCCKBQfmjQZ2xYbj9naTyBnylKEhIqi/8dXacsB2WmRdiORSmG0UUZ/Y+QLa734Qw50nUNG8EIc3fBX4YOa0YZs/gptq0wWRlnC7Xv2Rj+JTV1vTWYNxht1BFT/p92GdSUyFNGBXzwDWxXUBc+Tlt9Pcq83t/KnwzhfSC6yB9M412Wtl8zEYn3gImUiEqduRIGRQ+owgigUH5o0GdtvWnbS3i1Jt1dEgIqa0ilEkbSe15rTNvxDplhRg2xn58fNEC308HMHgQd3huql9Z8b7iZyrFQasqojoRowCbVHj4vhM3ZhUTK2KvgklIWDa/+0XaeM8gPR2/vQX0guwg28exdE7H8eh2x7E0S8/hOCbR4V7+GgPart+mTTHfLFnwOLqDTDAVyf5LBBEOiSKCKJIUFo/CbjTjf2yCQe7YmNb83UWURNhLuHZIpGj8jgGPOVCryM7USinXkmpFMpw2lzHhbj/+X7ETS307vA4LvjOvRn3ZapH2h1U0yIwBqoC3FIbkoqp1GjXcLd4FpqonT+1Qy345lH0fO95RHsGwWNxRHsG0fO9563CSFGB3n1wx4LJGqybonvw2PEhdIQVaGD6GiqyJhxA6TOCKBIM80at/UlEh07iPW/mFnTAedu65Z6CazKRUx0N4uMr7rFct5sac+KVZJDLcNp8MgwvVK5HTfpQigfif5hx5Acgd7iu6D6WcV+meqQ2fwTz3OLOZI9kJFjAo6ErxYagsqkGA8f6LOuE7fz++cDgIQDAqZ++Bh6Npb3MozGc/ulr8H+gRb9gCHBurcFaGX0TN3Zcj2+/vwKXlFuH3hJEJkgUEUQRwZZeBNfSi/D5349gz5B4IKgZO2JjfeczUE0/oFQeFxZa59tk0Yk1QK4F4k5b57Mhat+v4mGhqDQTbFqEys5Dlus1LQvR5o9Yxn4YyEwdd42ouC8QTEuPpRIDIKrQGYwzbI2vSL6P1o1r0mqKAL2dv+3uL6Tt46M9wNCEBUDs1IjwvtFTI3pXm1Gc3fu6cJ1RgzUWLyy7GWJ2QOkzgihCVNlPPBN2U0tOCq2d1v84SY05tQbIpWstl9b5bExmJMj+9XfBZWqhd5f40Pbl23B//BnpMFrD1NHOAFmDkAaMxsWvAek2BAvazsOaB25Dzfua4fKqqFm+NOlvxDkQNYJUpw+kRXzc8yqEZ3sCAYz21uHYnY/j0B/fhqNffVxYa2TUYJEmInKBIkUEUYTIfuil4iS15DT6M+wuhZroNutTq/BPS27Imsazk85yGvnJpWstl9b5bExmJEh365W48gffxGspLfStX74NS8/3ArEzAJMPowUmUpws8Z+s1kjjiXZ8yYDZejfHnuUD6I5WYGvfNdgdVLFj7RA+devfW9YyBvTHGMaiDIujY2kRsXmf+EP0fO/5tBQaU1X4Wy9F9z33g4fDAIBoTz96Hnoe82+/IplWS63BkqX5CCITFCkiiCLETqTIiaGi3eiPIbQaIsNQoH8DqoqN2koT2cFp5CeXrrV8zDTLpfMsleorPoJP/eo5fPbkW/jUr57D0gurhPU2qZEnY+5Zi1eDNzHU9b5AEEOCAmsAOBZR0B5Upa8rDGnntPkjeLFnQGq6WO3i2NZXCu5JH/jq/0AL5v/NFVDnV4O5XVDnV2P+31yBMy/vSgoiAx6JofunvxaaY3ptRkMJIhWKFBFEEaLa+HnhRGDYLcierMljNpxGfnIpJM/HTLPUWhwDO51ngC5uUg0MAUhnjC1kE8JN1JLvU4ChuJ4mkw2QtdxLgE8Bvlh+BJWnXgdYiuliz6/BXT6g/nx0uQPYUD8GJTYxCJafHgaOdqFsPIKy6z4AtATA6ioBAD3f/YXwXpFTI2iN3Wq5HqP0GZEDJIoIoggpc2VXRbkIjGzCJt/O006LsgHnXWuTETDSZ0jU4qx37UUAZ9CVKN7O1nkG6OLG4i4tGc7K3WVA4lMjS5NVuzg2dfnxxcZR1Cc60IbiDEx2Lwnzhn8HhQkKkOIh8N592OUqwS2LqsC8+iBY/k478M5RPU8HAGNh4J2j4Ge3gNVVwj2vAtGeQctxfXUB4f3NM90Iwg70ZUMQRUi5O/s//XwYIjoxecyFyfgV2b6Hw5lmdjmy+wAe/dMH8e1LNuPRGx5Ex+4DtvYJxY1kxhirPSf5V9HcM0BFR/W+AAAgAElEQVSvxflS4yhqXBwK09NijR6O+wJBLFDtzVQDAETF0SoAYFxvnTeegZXNB471TQgiA40DR7sBAPP+bBWY15v2ctjjxfY/2Si8B2XPiFygSBFBFCF20meT9SgSkUskxym5+BU5vofDGWjZaGrfiUvuvB3u8DgAoPLYIVxy5+149d6H0N16Zca9Ir8hVqZHX8wzxk64m5JrRC35gC4mGjzW3JNPge5yLfja0TgsIz+GmB8NXNxeD+g1WJtTn+GMNQoEABgPA8wF/xV/jKb6C3DqoR8i2t0DT9N8uP/yr1G+5MOAoPab0mdELjDOC+srZ8WKFXzv3uxtqARB5M5TvSF845i4iyjftA68NaVCay6wZu0lQq+h4cXL8IsnXsm41yiYztZRGEoMc21P8S1q80ewvn4Mi1XNVmQlqgFxpNcbca7XIYU5Q7WLoyuqYGtfKTDaiy3ul6BC3MPfwSuxNnZ98hnqvr0Jp9vfQiwYgtvvQ92FzfAvrAEvLYVy3V+AlTVK39fmLn+aH1MrO457Sn6DstgI4K0EC1wGVnVW9jdIzFkYY/s451lz3BQpIogiZCbrLaYjkpMvcjVtzLZP5kpd3d2BVnY84z0Mv6H19WNoUTUwSSTHLIiMvbuDKvYsH4DXhih6L6pgW18pvtg4igY3B2N6e321Gwhpei2SIU7a/I1gVRcBp38LxNPHkKTWYO0Oqgi+8ho2Pv8mPFHdUDQ6Mo7e9oOobTsb+67/C3y0VCyIAF2gra8fS943aYQZTYix0ADCR36GY41r8P7A+9P28mgQCJ0CtBiguAHfPBoJUuRQTRFBFCE+KrhwTK6mjXb2BZvEoqcqUGPrHruDKm7sqMKxiPhb+rGIAgZgx5Ih7Fk+gB1LhtDmn3A0l9UXpWJ0oO0OqhjXmEV8GeLEYEP9GNTy+WAtHwPmXwx4/ABTEHGXW2qwbvyvf0sKIgMe13Dwd4N437KzhEIvlYBHQ5s/gh1LhvBPJb+y+EipiKHsZHv6+dEgMNYDaFEAXP9zrEe/ThQtJIoIogghUeScXF2n7ezbv/4uxLwlaWvcXg9aN15l29ka0EWLeUp86ugOsyeRIYxE+1LROPBYvy8ZaZJ1ri1WteSZqWtY2Xyw5svBll4LLFptKUqfd7pbeJ5/8LT0XqkMxlny/SkSO4J6fgZfO3wGmw6dwd//fgS9wycBmMtHOBA6nfV+xNyF0mcEUYT43Qz1qgIXGBQGuJL/MSgA3MbHDHAl/u5RGFxM/03KxfSP3QxwM71d251yhrHOnfg49XxjnYKJ11LPdDHgd8EYftIzPpOfIgu5mjba2dfdeiVevfchfPy7n8dI1wAqAzVo3XgVlradY+seBqmptIBHS9b3bJR4Ehlpp9R9ovoihQGrKiL499O60aJsmKzCgPsCQWzu8mccOGvmVF0TAr3HLNf76gLwS84xiGgT7weA1I6gn5VjeZkbCoBvdo6hukEyr8Tko0UUFySKCKIIubDCg+curJnpx5DiYazgRFGupo1293W3XomVq8bQwiZnDGmInFRkozkCKVGYbPVFqWtlnWvAhNiSDZzd2ldq2bP9jzdi/Q83wRudcKw22u3LM9zLoDbVULJuwgwyeV/ughZow02NejSuYzwuFW1QRONuiWKB0mcEQRQcngL8zrQ1vgIhnu79Y8e0UbRP48AurXnK7pENWc2QKGqTbW2bP4IN9WNwMb3zTETAo0kHzpqLvQHgNxdchm233Y8TjS2IuFWcaGzB1r/agjfOb0s7x2xjBACqkp4EY2XzgcaLAI8fGnQfqe97PoIFjcuTa26eXyJJGTLAVyd+U0RRQC35BEEUHHuHo/j0O9aIyUzTyo7n5Dr9aWUf1im/Tffy4S7hgNZc75EJUdu+qEXfWLslEExzro5owJe7/GCArfb/jrCCGzuqJvXMIvYsHxB2TkY5EOfW0STG+7upsQSfW1yWfG08ztH6ej/a/BF8vnFcr1tSPICvjrrP5ijUkk8QxKzF7iiJ6SZX08ZVSqelTscooDafN9XGkIC81kgUtZFhjPmw44ckSpFNBiM65ZH0B7wX0a0CZO/vrWAMnHOwRBvbobEYgETK8LCKB95XjkurVVuDkom5DYkigiAKjrn2wynXIu2pRFRrJEI030xN1AnJOsE0rkdrchFb2chmTmmIsPYM7++tYBTP90fwsTp9TMhjPem+SV86dAYPnVOJCyuonqjYIVFEEETBYWcMyWwi1yLtmUAmfAIeTVqcfCySn3QZII9OaVy/r10R9ljPOD5aq+J0RMNrQxHL6xFRwRJRdBRokJogiGJmrkWK8lVAnQ3D0FBk2Ch7fSgu/twPxhm29pUmW+ANIgkfJNl9sj1DNjL5FG1LCCI79whregqwVlXgc6W/xx+cU4nz/BQjIEgUEQRRgMy1SFE7X4TN8ZXo4JUIc70jyuzqPNUYaSeZYaPsdS9zFjFhAP68NiS8T7ZnMJ4jk6CSfSkYnkifqRvLeg8AODIeQ5zrflgrq9MjS4tLXChz049DgtJnBEEUIN45FikC8lNAnQlR2inVsFH2ukyQVru4sN5IZJ9g3IcBGZ/BXC9kCJrNXXoH2H2mLjjRfW6pDVnWpN7DmDvXrAShvFMJHrgM5/kX4Om+ifXDMY4qKiciQKKIIIgCZC6KonxgdGU1Jep9jNlkQObaoEyvy/AwoFm1vyeQ4XzjtUzCTSSoZM8lu0dyOCyL62ZGoQHwjp+hdeHVqPPU4XRUf47hmAbdu50odkgUEQRRcExnS362CfaTJZNwmexaWZRld1DNOmZD9npfjKHKxS2CxKlO7YrqQ2gzPUM24WaHKAc8Yz3A6QNAbEwf81F3DrrcAeHcOfAYKvr2oMn7iaQoGopSkTWhQ0lUgiAKDoUxqNlGo08BdibYi/Zsdz+Ndvej2O5+OuNaOzU1uawFMkdZAPGQV40DC1UNO5YMYdeIKhwe+0BvWUYHaTMRDYhx67WtfaXSAbWGj5HMPZtBHgEyn/VSbz947z593hnXgGgQvHcfdvUMSK0QeHgIvx+NJf8+FHMWNSPmLiSKCIIoSHzTkEKzM8E+FaciKptwyXUtkD3KkjoeI6rpgkhhutho8Wq4qTaEx/t9wjEcu4MqbuyogiyAonEk9/y43ycUT8z0DKJRHyLRxLkeKRT979c4MBhjaWedNfoWGE//f8h4HCujb6JbYnkQ8VQikjLN4UycIkWEDqXPCIIoSLwKAMkg86nCqaliJhElKqJ2kh5ymkqyM4XeMGzcsWTIstanACsrIhn9hez4Eu1YMiQ1ezTuL0sBmp22GTKnThUGlCgcmxIpQgC43y3/f7gpvmqipihBDG68V3spMDqxdpjSZ0QCihQRBFGQmL1k8oEskiAzVXQqoqZyEKuZbKmpVHKt3bFzj8nWBRlRqUvfrYEdaWKOng0p4lllg4pfaIXwr67VOGv+Mjx5fhV+eG4lnr6gGusCJbaelZj7kCgiCKIgmY70mVNTRaciyolwcbIWyJ6aSntuh4LLyT1yPVuE7CwzaYKr9hyAmTrHmEu/Dt0KYW3serTGbsXa2PXYHgrgB13jOKvUjQvKPVhU4kLpNAhwYnZAooggiIJkOgwcnZoqOhVRu4MqHjs+hPCxF6Ed/hnCx17EY8eHhMLFichJhaX8KfuUORVc5ucyIjk3dlRZnifb2XYdrdv8EZQqHNxGuChVcFVXNACNFwEeP8AU/c/GFaipaJDuf+jEGP5PMOqDIEgUEQRRkLinyauonS/CtvgKdKMcAZzBRtdeaeF0O1+Ex7VzEeEKOAciXMFj2rlSEdXKjuOm6B6osTNg0KDGzuCm6B7p+buDKrb1laI7qiDg0bCxfiyjiLDbrZar4LJDprPtPqOxrsHDYTQdcg4MxmAZK2IWc91RBaxsPljz5WBLr9X/LGvMGqk6kNJ9RhAGJIoIgihIvNOU0XDSUdbKjuMm5W2oTANjgMo03Ky8Le8+c9jd5kToOO1WyxbxmSyiiJXdZxStYwwYjCv4ShYxl2sUbFkp9RkRVkgUEQRRkJRMU52HE+HiVOQ47m5zIHSmwvhwKsgk5Ow+Y6Z12cRcrlGw5hJysCaskFQmCKIgma5RH06Ei+PuM5SjBcOW69LuNgdCx05L/nSQScjZfUan70Xk/J3JWkDEe6E4FvpIGBHpUKSIIIiCZDoKrQFgCD7hdZFwkXWfMUDocO24u81BJ9dkiqenkkxCzu4zOnkvTp2/ZWzpGMUIOVkTJkgUEQRRkKjTEClqZcdRjZDleoQrQuEiEjmc67VFonokp4XZTsRBPounnSATcoNxZvsZnbwXp7VUMnoicbzQTx1oRDqUPiMIoiCZjvTZBtdeqMwaLRiATyhcjBb+9a69COCM7sBs2p/qcJ1amA0AKvTC7AN8nnDorNnhuSuRGpIJnUxu0dPF1r5SbAkELU7UNS6ONn9E+oyWQbyjK3BjR/ZBvFNVSzXPo+Cympn93BGFB4kigiAKkkzjHqYKWY2QKHpk0M4XJUd6tLsfFa4xaoycjgUBCkPoOGF3UMVgnKFBSTcYSh31Ycbo+DM+Ny3QI2yb4yuFYjGVTPVHoloj2efyD6tU1HgoWUKkQ18RBEEUJNMRKXLqUO10v9PCbEAXDNvdTwtrlKaDXO5f5RI7LsqiN066+Mzmj7tGVGGKcdeI6qjW6Jf9YUREk2yJooZEEUEQBcl0FFo7LYR2ut+p6HLimZQPcr2/01EfdsWiqKj6ptoQHu/3WeqPVldEHNUajWkcW487q0Mi5j4kigiCKEimo9Da6ZgPp/udii6nPkhTTa73d9oJZ1csyoqqV1ZELN5FudQaPXc6LH2NKE6opoggiIJEZdM35kNW3zPZ/ebC7C6UY2t8hVR05ZJuc4KluDm+Iq2GJ9f7Oy0Q3xpfgS2uXWlF6qKOv0xCx1w/NCSoawKyex3Fh0+DMQ9YyTwwjz/j+yTmPiSKCIIoSKaj0Ho6cCK6nJo9OsFOcXO2+2crZLYznDYT5j2yourBOMN9gWAyitTi1RDR9DlpqV832byOklEoHgXGesBL50Nzl8E1TYKcKDzmyLcdgiDmGtPlaF1ITLbGKRN2UmOZ7p/JNNGpoaLICkFlmiVNJ0vLMcCSVlMVYCDOcvY6Ajji46cwGqfi62KGRBFBEAXJfG/xfXuabI1TJuykxjLdP5NpolNDRbtpOpmpo6zbrdrF02qNGJDWuWaINFlaTuExVLiL7+uOmIDSZwRBFCRVRfrDabI1TjLspuZk98+lkFn2mpM0oci3yc6sNHOKzIhebe7yS/czxSN9L0RxUJzfdQiCKHiqPQxKTpUphIjJpuYytd07bckXPUuEKyhDVOiPZMerKKIBpQpPrvlS46g0eiVKy8U5A3x1wucligcSRQRBFCTlbgVFmEHLG5NNzWVqu3fakm9+ll6ur2tgYxZ/JDteRb1RXTw3enhyTb1bbigpSss9cLIcQTa9w3SJwoNxXlhFZStWrOB7906PJwdBEIXN6tcHMBKnSeaFQps/Im27z/RaNra7n0YLs6bTOngllEWrhamujrCCGzuqAOh1Q6I1IlL3mfl/5R58/9xKW+cQswvG2D7OedawKNUUEQRRsLgVAPGsy4hpItNctsnMbMtUeM1s1DLJ6p04B1K76zNFrwDg4kqqKSp2SBQRBFGweMgvpigY7A+j4eghYDwClKhASwCsrhLMUwaP5EsgtV5JVjh9MsYwpjFL9EpmYvmfJ0M4p8yNP/C7UUnDYosSEkUEQRQssh+IRGayOVdP5RmZDB3tTK1vHXgL1Qd/D2gx/cJYGHjnKPg5S6H+wYcg0sXmiM+uERWL60JpazkHnh3y4t9Pp0eGMppYRhfh794dQY1HwTMfqIbPRV+AxQZJYYIgChb6Zd05UzFU1u4ZU2HouL7zGaiGIDLQOHC8H6ys0XJZZMq4qiJiEU+M6dfN2DGxHIhqCGuFVW9LTA/0LYcgiIKF0mc6rew4trufFrarm5mKobJ2z5gKQ8emUL/4IYIjlktRjuQA2LQzHHgo2TWO/GlfSPxcxJyGRBFBEAWLmzSR48jPVAyVtXtGJjFiV6h0+2rFD1FRbbkk8z1y4pPULZkjZzaO/M57Y3iiZ1z8bMSchUQRQRAFi6cI558ZNLXvxJq1l2Bh24fw5A3fwJGX306+linyY/eHfibsniETIwzAUFz8/84sVLY1X4eQyUk6ongQveijadcydY458UlyYmL5L51j2DcSFd6TmJuQKCIIomAp1khRU/tOXHLn7ajsPAQtEsPAsT48u+nxNGEki/xMxVBZu2eIxAigD2etdnFEbAiV9prz8NVl69BR0oAwc6OjpAFfWbYOm1wX2RruCshnpInWOzGx1MDxlUNncHQsZnmNmJuQeSNBEAXLhndG8H/D4knrc5k1ay9BZechy/Walnqse+oLAHRjw7Wx64X7W9lxrHftRQBn0JXoHHM6VNbuGW3+CLYEglAFv2L3RsUt8bONEoXhs81l+JN6LxSqc5uVkHkjQRCznmKNFPm7xfVCw10DALJHfqZiqKzdM3YHVch+ta52cVx72FoblE/s2AA4ZVzj2HI0iJcGIvjX95eTMJrDkCgiCKJgKVZRFGxaJIwUVQRq0MErsTW+Aqx/GE923oemUD+6fbXY1nwd2mvOy3hu68BbWN/5jKM9ds7oji7MOrV+OjBsAIyuN8MGYHOXf9LCCABeG47g2HgcS0rpR+dchWqKCIIoWIq10Hr/+rsQ85akXYt5S/Dfn/km1sauB+sfxtcPPoKW8ZPw8hhaxk/i6wcfQevAW9IzWwfecrzH7hkv/u6oo4GwTnBkR2DTBsCgzR/BjiVD2LN8ADuWDFk8lMwoYFjoc2VcQ8xuSBQRBFGwFGukqLv1Srx670MYXrwMcdWL4cXL8Oq930d368cA6IaHPi29K8qnRXFH5zPSM3PZY/eMy959znahsxMy2RGIBI0TvyK75pKpaOAYjhVWHS4xtVAMkCCIgsVdxLUb3a1Xorv1SuFrMsPDgMwIMcc9Ts6YzEBYGTITyS96Xkd1YJUlTTYUZ2hQrKJFlMbLFFXK9D52D0ZwfYPP+ZshZgUkigiCmFFe6A8jpHHEOSb+g/73o+PUCi2i21eLlvGTlutdMiPEHPfk4wwnyEwkG3gQikDQDMX1tF2q2JGl8ZxElVJ56mQI18zzQi3S1O5ch0QRQRAzyv1HRzEcy/yDiEhnW/N1+PrBR9JSWSHFg23N103pnlzPmIqBtIBuItmCYct17hHXKlW7ODZ1+bG+fiyrDUB3VMmpOPzQWAx3HQ5iy/v8YEUcyZyrUE0RQRAzCg0id47I8HDzsnXYk6GTLJc9uZwxFQNpDWQmkqcq/0C4viuqYHdQxY0dVbj03RrhnLTk2Q5csM38ciCMXQPF559VDJB5I0EQM8pVvxlAn9n6mJi1bHc/jRZmje5kMpvMhMhEUilrTGu9B3RB47S4u80fsRVVEuFVGP6k3oc7FpailJR9wUPmjQRBzAqKuZh6LuJkIK2dNJvQRDIIbE5Jkw2OnAT6D+B+LYhut/10nVFQvSFxzsb6MbCU65kIaxxP9o7jlaEIvry4DB+qmn1O3YQVSp8RBDGjFGvb/VzF7jDZyabZjDTZVw4GUXnqdTTwEcfn5NKWb+a9UBzrfz+CN2hw7JyARBFBEDMKRYrmFnaHycra7de7nJVPTOYcp2aPmThEQ2PnBJQ+IwhixgjGNEQLrK5xLjIV4z3sYkyhzzZM1kmaLROTOcdpW36mdN//9EfwkVovajwUa5jNkCgiCGJaOR3R8PJgBC8NRPD6SBQxEkV5xRjNYbTRG6M5vrpsXV6FUbZhsrJ2e3OaLRuTOcdJW76R7jOiUi3Q03Sb4yvRzhdh/5ko/r+jo/gGterPakjSEgSRd46Px/Ef3eP41O+GceVvBrDlaBCvDUdIEE0DUzHeIx/YTbPl8xwnbfl20nQvDoTxdF/YwdMThQZFigiCyAsdYzHsPB3BS4MRdJAz9YwxFeM98oHdNFs+z9kdVNO62DK15dtN0z11MoQ1dV5q05+lkCgiCCIvPNI9judO02/NM810j+Zwgp00W77PsTuzzW6a7vBYDH/x1hC+e04l5qmUjJlt0P8xgiDygofqKgqCbc3XIaR40q45He8xm2jzR7BjyRD2LB/AjiVDGdvr7aw11ixoXA6NidN05nMWucfxV28P4/6OIEZohM2sgkQRQRB5gZpwCgPzaI5etRLD7jLc/+7DePKN+9A68NaMPl8rO47t7qfR7n4U291P5zQOxMCJ75Cdtalr1PL5UBovgubxIwoFHbwSm+Irk+7a5nOWesbxdF8Iz1CN0ayC0mcEQeQFlSJFecNpi317zXlorznPdidaLi38uQyBzdbR5ZRMvkPmFJmdteY1rGw+XGXz0RlWsLajCgCwo34o4zn9UYoUzSbodzmCIPICOVXnB0PYtIyfhJfHksLGTsTHTidaLufn6k49VQaOBk58h+ysnYo1j/WEcJiMHWcNJIoIgsgLHoVUUT6YTIu9nU60XM7PVdxMlYGjQbfAXwgQ+w7ZWTsVazRw/ODEuPiBiYKDRBFBEHlBJU30/7d353FylWW+wH/PqbU7vSQdSCedHTCCiBjIuKAdQLxsYmaIDibqjMt18N7Ada7OhbmaK3cGjHe2y6hDnLmMOsN8UIILoyCLjALSBFwSQgBBspluksoGnd671vPeP6qqU111TtU5tZ23qn7fz6c/qeWct95KdVU9/b7P+7wV6R9+Adt2bcGTz3xuVu5PJUvsIzYrznJXopXTfrnBjdN90pxyU3fIybFOjnnsyDBSgz+D2v8A1ODPoCaPFBzz0+EYfjHifD818g6DIiKqCY4Ula/YFJaTwMaOk5Vo5bRfbnBTrQKOWdm6QwdiBmImcCBm4AuHOyzrDjk5ttQx/TKEDyeegpGYAJQJJCZgHt2Jbw+NFDzmF/ZO4Nej3DRWd6I0qyi7Zs0atWNHefPJRKSPe45M4/8OTnrdjYa0bdcWy9pCB9p68fXl62YlSwPpwGbzqo/jKQfbdvQPv4BNg/djcfR1HM4kUT+Vl2Tttv38hGkgHdx8IXVJySKK/TJUcQFHr9zrvw8rpbB20QHVjQ3J9ZbnXNcbxo3L5rC4Y52JyE6lVMlomyNFRFQTQY4Ula3YFFb+EvsDbb2OA6Isyfk3/1Uqp/1sVekDqhsxdWq5upPgZkAtw4bkevQnP4YNyfV1D4jc1DXKZzdtuNIYt23ru8ei2PD8CJ4f56iRjrgkn4hqIsCYqGylqlBnl9i75XRJfrntFwu2aq2ckgDZOkTZJfXZGkObD3dUVOVa/O1YGTLxf+buxXD8t5hrTszqUySWwvUvjWHDwjCuOT2Es9r5VawLjhQRUU1wpKh8bqpQ2yVkW6nV5rDlLsmvlrJLAhSpVeSEVU4UxAecdi7U5BEEju9Erxqz7FNSKdx9ZBrPj3O5vk4cB0Ui4hORXSLy48z1G0Vkn4goETmtyHl/IyK/EZGXReRrIqzoRtQKuPqsfE6nsNzWFKrV5rDVrjdUr8d3U9fISu60oRIDCHQAC9dA5iwEXnsJUKX79OYOjhLpxM2r8acAXgbQlbm+HcCPATxhd4KIXATgXQDekrnpKQAXFzuHiJoDV59VxskUVrGRH6tznWwOW04162rXG3Kr7JIACQMrQ4UB0OGEUXQ6bm1HHDcumEJfwEQk0YU7jl+DGxdMzW4raT3alN+nRSFO2OjE0ashIksAvA/AN7K3KaV2KaUOljhVAQgDCAIIAQgAKHxHElHT4Wd97bkd+Sk1LVdutexq1xtyq+ySADZ1iB4/Mmw7HWe3Z9rjY8HZbRnWOUknEZ51Pc5dQLTidKToKwBuBtz9hiulnhGRxwEcQTrv7g6l1Mv5x4nI9QCuB4BlyxpjKSZRrSmlYAJIKSCpgJRSSCogYSrEVfr2lFLpfwGYCjCVgsipc5KZc5Jm+nIic15CKcRNIGYqxPOOmXVezmUzU70j3ScFM+dxc/uRvTye1KvcRzNyMvKTKzstZ7ck3+3IU9YdqTWWS/LLrTfkVrmPn61DdMOCKSwOmDicMHDH8XbcmHjCdjrOWPAeyzykS7ris9oy4OwLdiiawvwg/4LQRcnXTESuAXBcKbVTRC5x07iInAXgHABLMjf9h4isVUo9mXucUupOAHcC6TpFbh6DqJEppXBgOoXHh+N4fDiOg9FUJshIbw9AVMxWm5pFVgnZWcWm5crNOcrm1tSq3lDfwCM4f+ut6IgMYWLxMuzedAsi/VdW5fGfnAgWrDT7st9+Ok6K5CHltjXgj1vu/zcP0VnXnzgZx+quQOGB5Akngey7AKwTkauRngrrEpG7lVIfdXDutQB+oZSaAAAReRjAOwA8WfQsoiZ3JJbC945G8cTJOIaiqdInEFkoNfLjltuRp1l9UcswkKz+SH/fwCO46IvXwx9L7x/WfXAvLvri9Xj6tjsLAqNqPb7dUvvD6IRRJA/JaRu5Hnkthk/0tWFugKNFOij5KiilPq+UWqKUWgFgA4DHHAZEADAE4GIR8YtIAOkk64LpM6JW8+vRBP7tyDQDIqrYQM952Lh6M9a+83ZsXL257IAIcFcKoJr6ZQj3+u/DgP8u3Ou/b9ZS+vO33joTEGX5Y9M4/+u3zVyvpACjFbvtR54IvBXthkL+RhBW+6uV2sIk2+cfnfEaxkZ+hz2jI1BKYThhYjLJRCOvlB2aishnROQQ0lNjz4vINzK3r8leBvB9APsBvABgN4DdSqkHKuwzUcPjwiyqBjc1ipzILwVwNNiNUf8cfPmVf6lK+1ZK1RjqiFjXGuqIDAKAbeJzJYHRgFqG75jnIq4MKAXElYEB39n4yLK56A2k8/YAQCngaEIs91crVuU7v89LgyksNY/j8y8dxeU7h3HFsydxYIr1i7zAvdeto0MAACAASURBVM+IPPDgiSj+9/4Jr7tBDcxuj7L86tS6tp9Vav+wqzZchO7BvQX3j65YhYfv2Y7vnjFSMJ2lJo8gfuJlqMSk4+rWuaz2cjPFB2PhhZA5i2b3M2bgQwfmFrQxe9l+OoE7m29k1efcthYEDWx7y1x0+TmlVi3c+4xIY3r9KUKNqNzq1E5Hl8ppv9g0mJ1SNYZ233ALkqG2WfclQ23YvemW9PmBwoAIR3cimBwvu7q2VTFIQ6XSBRnz+2mReF1q9MquaOSKkInvnz8X950/jwGRR/i/TuSBIAu7U4XKWSnmpg6R2/bL3WqjVI2hSP+VePq2OzG6YhVSwRBGV6zC07f9MyL9V6Tvz0twdlpJulgAZxeoITFZ2M/8x4f19iGh6SP4cup+DPjvAoYeSwdveQwjiBVtfoR9/HzwCoMiIg9woQlVKmKzIqzYSjE3oz9u2y93q41SCclAOjB6+J7t+N7PD+Hhe7bPBESARQFGB5WkSwVwdoGagpoVzFglWAOlR6+CyXGoozvzAiMBwrY7ZlGd8KOZyAMhZlpThcpZKeZm9Mdt++VutVEsIdmJbAHGAzEDMROI++ZYHpe7FL5UAHdHas1MsdJcAiB+4mXEzHT+j1WCNeBs9EpUaqatKAJA+yJIoMPBM6Za4k50RB4IMyiiCpVTo8hNHSK37Tuty2P5XCqsMZRbNLFf3layunWpAG5ALUMKBgwU5v6oxCT6X+kp2p87jrdjy+KJU1NoNqNX2bY2LmzDn3VbB3NUXwyKiDzAoIiqwcmmsbncVsB2077XW31kOalu7SSAGzY60KvGih5jR00excjvfo3T1QQQaEdKQgio6YLjsm3dc3Qaa+cF8XvdrGztNU6fEXkgPwmTqB7y6xAdaOvF5lUfr6jg40zbahm+fXwJYr96BeaTzyH2q1fw7eNLqrbVh9u+bEiuR3/yY9iQXF/QByeFFXsWnA3I7GPiKB3kZfOVetUYDJgwEhNQqRjiavabPj9g/Iv9E9gzydpEXuNIEZEH2rm6hOqsf/gF3DB4P/qiryMSno/Nb/xE0VGgUvuNWbX/4T0PIpgZhQpOT+HDex7ES6tOr2pdo2ooNZp044IpBEOLoIwL0/lAySnA347h7jfjqSPFgzyrfKWgmDiq2jGlArajV8fiKXz8xVH8+co5+P0F4eo/aXKEQRGRB9o4fUZVlB/wbF2+blYgkl+IMbsU364Qo9P9xnIVW9mmW1AEFM9jyq4ekzmLgJxijT0mgMKV9LPPtclXmoco1iU/VPTct3cHGBB5jIP4RB5o40gRVYmT2kNuCzE62W8sXzl1k3QVSRhQk0egBn8Gtf+B9L+TRyxrEhWcW6LuUjHjKZZ19RqDIiIPBAQwwMCIKuck4HEbsJTab8xKOXWT6qGcKtuPHRmGOroTSEwAygQSE1BHd+LxI8Mlz3VSd8nO/qkUkla1AKhuGBQReUBEmGxNVeEk4HEbsEz0WU8rze2ZY7stSDl1k2qt3Crblyaeg1jUFbok8VzJx6yk7tJ4ysSvxhIlj6Pa4ccykUc4hUbV4CTgcRuwWO035g/4cOnVb7bdFqSWK9vKVW6V7XILUWaVWv1WzLajUUfHpZTCWNJ6DzUqH4MiIo8w2ZqqwUnA4zZgye431rmwBz6/gZ7eLlz9R+/CmecuLpqLNNBzHjau3oy177wdG1dv9jQgAsoPbirJC6rU0yNx/OS1GExVfBrtWMxEB/+wqjquPiPyCEeKqBqcVp52W+gx0n8l/sj/PoRUYe2cRkmedlKksV+GcKNvB/owjkhmqbzbQpRWbQzkjA45LW8w087BcUSGujC1sB9vWPRGiM0G0gY3lq46USWi0Xpbs2aN2rGj+NAmUTP45IujeH6C+QOkr227thRsC7L/xUN47KEXMTo85ah+UTFWwcKZa99UNMBwIhtcLMEYfFDIHZSNKt9Mjk825yg/+NmcugQAilbFzn0suzYG1LKC8gYAkAy1FZQ3sGvnHwOXYWnvKqydF8TCUDqB21QKh2MmloZnJ3STPRHZqZQqme3OoIjII5teGmVSJdVVqXpGVsfn1jfa/+IhPHT300gmTn1x537BlxoxyWUVLJihEN635cM455JzZm7LDTAcPUeL4MJUQAoGXs0Lbu7134eVUjiSdEB1Y0NyvaPHK9bG1tQanL3hfRg/eLTg/tEVq/DwPdsdtbMhuR6nBQysOz2Mq08PostvYK5fOFLkgtOgiDlFRB7h9BnVk5N6Rvnyc5Eee+jFWQERcKp+kduVXla1kIxYDL/c+uCs25wkRueySq42BHgVnQVJz5UmVBdrYynGscX3BKYir1nen1/ewK6dJTKOb7ypGw9dMA+blrVjRZsfPQGDAVGNMCgi8kiAH2pUR24LOGblJk+PDlvv9t4RGXS90suuFtLo4cJaQNUIUqzaqEZCtV0bCunn393XY3n/RN9yR+2kAnMxnDAZBNUJgyIij3D/M6qnalSctqtfNNG33PWoi11b3YsLg4hqBClWbVRSaLFUG4J0akr/f7sK/tDs1YHJUBt2b7qlZDsQPx4Mvh3/c+8EHjjubKk+VYZBEZFHuCSf6qncitP9wy9g264tePKZz+Hyq86GGQzNuj/7Be921MWqFpIZCuEdN14z67ZqBSlWbVRSaLFUG4fQBQA48+Jz8b4vfxg9KxfAF/Sjc+UiPH3bPyPSf0XRdhLBHsgZ78clK8/B6UEDf3lgAl8dnCy5VJ8qw0RrIo98fWgK34pYT0cQVVt+0jSQrmdUrF6R1Tkvv3QUDzx6AMaxo5joW55ZfXaF7eqpYkFG38AjOP/rt6EjMjjT1plrz3G06qvoc5WhituoVDn/H7k2r+zAtb3pzWGnUgof2j2CI/EULuwK4L8vm4NzOlhRxw2uPiPS3F2Hp/EPr0563Q1qIf3DL2DT4P1YOn0CSgQC4FD4NNtVaFZL8gHgQFsvNq7eXNi+BsFIOdysmnPb7k2+Z7AA6T9+jqMdf5t6p2Xb+X34UeDt2PTmtwAA9k0lcdOecZxIpCtYX2q8ir8M70Q4OQaEuiGLL4bMPavi/jYzp0ERQ00ijwRaaPLaB4FPAL8AfhFETYWEUvCLwC/ppPOAAZxMKJjQ6w+1ZpINfHJHf7Kr0P7Xqo8XBEZu85AG1DIMJPUPgnLlj+isRHrVnJsyAMXMRWymTtJCTFm2bdWH/5L4Gb6wI4WnsRzJnMGLfhnCXxpPIJxdBRgdhjrwAHDG+xkYVQGDIiKP+PNSigykAwQjEzwYEPgNwAfAlwkefJK+7Mtc9kvOfTh1Xzb48GcvG1JwW0BybjMszsm5P1Bwv9Vxp/qSfcx0n1BQkVcpZVmld92uk4jEUgW3U/UUW4WWHxRFwvMtR4pK5SE1kmKr5ioN8Jy2bXfcJt8OPJnXB6tjoZJQh59kUFQFDIqIPHLtgjB+f0EYBtKBQystubXbtiDYOv8FnnEz+rN1+TrLPCS7jWQbUTVqFVXatps+2B2L2Ii7zpGlFhrAJ9JLwBCEDEHAYGXarCBX5NWcm1VobjeSbUS13PzVadtu+mB37ISvG0mTU8+VYlBERNoIMCaqua3L1yFqzK6bU2z0J7d448bV9dv5vl+GcK//Pgz478K9/vtsK2NXqhq1iipt200f7I69JboaH9jN0aJKMSgiIm1wpKg+Rv1zYAIwARwNdpcc/cmtVbRt1xbbrUGcBjJ9A4/gqg0X4Q/XLsFVGy9C38AjBe242TKkEtWoVVRp2276UOzYw7EUxpJmxf1uZVyST0Ta4Ca5tWVXq8hq5Znbc0rtFp/lZNf4amzU2qqu6w3j5pUdXndDO9wQlogajp8jRTVVzv5nTs9xuveZ1Uaw2U1ls2qZ/KyzakwZfvdYFI+9HoNSCkopPD/OPzLc4OozItIGc4pqq5z9z5ye4zSQsdsINnfX+Ag6sRKFI0WVJD/3DTyC87feio7IECYWL8tU4k6PTNWyeKPTdsupl2TX/s17x7Es7MPpQQPzAwbe0hmwPJ8KcaSIiLQR4Cq8mipn/zOn5zhdQVVsU9ksJ4nHVnlJdiMt2Sm77sG98CVi6D64Fxd98fqZc2qRv+S2XacjbU7bH4qmsHMsgaReGTLaY1BERNrIL2hJ1eV25Zmbc5yuoLLaCDZ/1/hSicdWQc67v/gpfOqpOyyDhGJTdm6DEafctut2ytBJ+2e0+XH5/KCbbrc8BkVEpI0Ac4pqqpy6Q07PcbqC6sxzF+Ndn3gv5vV2w/D7kFi63HbX+A3J9ehPfgwbkutntWMV5BixGH659cFZt2WDhGJTdrXKX3Lbrtt6SU7a/+TiNrx3fqhYNykPc4qISBvMKaq9gZ7zbFeaVXpOqb3PZlayvaEDF918NYD0qNPxVX2IuOiPXZAzeni44LbFGMdE3zJ0D+4tuG+ib3lN8pcA93lRd6TWWK7es6uX5KT92wcnMc8vePtcjhY5xZEiItIGp8+aWzmr36zY5SV1L+4puO0wOotO2dWqeKPbdt3WS3LS/rnJg1h84C4kdt6O5IvfhBrZV9FzagUMiohIG5w+a27lrH6zYhXkmKEQ3nHjNbNuywYJkf4r8fRtd2J0xSqkgiGMrlg1M2VXq+KN5bRbbMrQbfvZROw+NQIfUjBiw1AHHmBgVAKnz4hIGyGuPmtqkfB8rJw+VnB7sdVvlu1kgpzzv34bOiKDmOhbjt2bbsGRd52DG9QOLMY4DmeWqGeDhEj/lTNL8POVmvYrV63addK+VSI2VBKJQz9HcO5ZNetTo2NQRETamONjUNTMti5fZ1kdu9jqNztWQU5EoaZBCJDOi7ph8H70RV9HJDwfW5evc52jVQ92idhmdASffHEUH1kUxmVMwi7AoIiItOHnhH5Ty65k2zR4PxZHX8fhTFBRq01mSwUwbgOc/C1PVk4fw5f2/KvtNim1KgrppG27ROxD6MTzEwn8dl8Sr0ym8MHeEBaEfAXHAYCpFKJm+t/JlEKvzXHNhHufEZE2fng8ii8dmPC6G9QESu3ZVs4+cNt2bbGc/jvQ1ouNqzfPfnyHe8GV9dwctG13TH5ek18El/YE8bH2w1h1cjsQHwVC3ZDFF0PmnoWkqfAvkWl88/A01p0ewv9YMachN27m3mdE1HDaG/DDluqjf/gFbNu1BU8+8zls27UF/cMvFD2+1Eq3clbCuUkUL6copNO9z5y07TTRO6kUosN7sezIQ0BsGFApIDqM5IEH8Mi+3+Da50bw/w5NIakU7jsexQ+PR2373ww4fUZE2mhjThFZcDttBZQOYMpZCecmUdxt8UY3e585bdtpordVkOVTSZw1sh1Hkutn3f7VoSn4RHDl/CDmNOF8d/M9IyJqWCF+IpGFckZ1Su3ZVs4+cG62SXFbodrNyJLbtktxE8DFTIWvDk5i+0jC4ozGx48gItJGmNNnZKGcUZ1SAUw5+8C52SbFbfFGN4FJtQtOugmyrpwfwvfPn4vLT2vOlWucPiMibTAoIivl1DcqtdIt9/6l0yegROBTJm4cvB+Sud+uXadbnmxOXYIbfNZ1kwqeo4ttQdy2XYqTLUZ6Agb+6g2duKArYNVE0+DqMyLSxuB0Ch/YfdLrbpBm7FaKldrMtpK2i+Ur1YLT1WK1fPxiQdafLpuDP+prK9KC3pyuPuNIERFpI8gJfbJQaX2jYvWIiuUrVVLTyOl5ufePhLuAM/owb37I8ehPNfu1oWe97fGtku/XIk+TiBoBP5DIzkDPefj68nWIhOdjcfR13Dh4f8ll+cCpkaCV08cQUsmZlWvZc53kK5Vqo9zHzr+/d3oY3S+/gi8cv6Dk3me17JeVbUejMDWbWaoFfgYRkTZCzCkiG+UGAKVWrjlZhVbO6jcn55Xbbq37ZWUomsIt+ybwg2NRfP9oFA+diGE4YTrqZyPh9BkRaYOJ1mTH6TRXvlIjQU72Yytn9ZuT88ptt9b9svPI6zE88nps5roBwZouP67tDePiecGGrHSdjyNFRKQN5hSRnXK/yEuNBDlZZl9OTSMn55Xbbq375ZQJhV+NJfD5veO4cudJfGVwEpFoqvSJGuNHEBFpQ5Dei4koX7lf5E7qEQ30nIeNqzdj7Ttvx8bVmwsSuMupaeTkvG8emY9/+esH8bU/vxd3/fWD2P/iIUft1rpf5RhLmbj7yDT+4LkRfPa3Y3j0tRjiZuPlIDEoIiJtiAi6/AyKqFC5X+RuCi5Wu42BnvPwnUWXIi4+KABx8eE7iy7FUz3noW/gEXT/zZcxcnwMqaSJ4eNjePDuZ3Db8Bsc962SflX6f2LHhMLASBxf2DeOq589ib8fnMThBho9Yp0iItLK1c8O43i8+RI4qXL9wy+UvSzfC8VqIHVs+jS6B/cWnDO6YhUevmd7PbtZc34RPHrhPHR5uFca6xQRUUMKcvqMbDitJq2LYsnh90WGLM/piAy6eoxy6xRV63wnkkph31QKF3TpPznFoIiItMJl+eQFu+CgkqChWHL4RN8yy5Eis3chtu3a4ujx8keismUKnFbjrvR8NwanUw2xRYj+YRsRtZRWqZxL5esffgHbdm3Bk898Dtt2bbGsVeTkmNxjrWogfXrwx2XVRsoqlhy++4ZbkAzN3jbDDIaw7vIzHD+eV3WOynEo1hh5Rfz4ISKtcKSIinFSxNFtoUe74OCjkZ9VFDQUSw6P9F+Jp2+7E6MrViEVDGF0xSq885NX4Ow3LXT8eF7VOSrHoWhj5AkyKCIirTAoomKcjG64HQGxCw4Cynp0w2nQUGqVV6T/Sjx8z3Z87+eH8PA923Hhqm5Xj+dVnaNyvNogK9CYU0REWgnzTzUqwsnohtsRkEh4PlZOHyu4PSE+BC0CIzdBg5vkcLt+2D2ek2rcxVR6vhuHoikopSCaL6Tgxw8RaYUjRVSMk9ENtyMgdtNcd/ddVvUih8W4rcVUab2hWtYryjdlKhycTmEkYRb8TKf0KQ3EOkVEpJVb90/g/hNRr7tBmrKr/ZP7Ze7kGKt2rWog1bs2UiPVYvq9rgCuOC0EAMgPJfIjiy6/4KK5QbT7vPmjx2mdIgZFRKSVv/ndBL57jEER2XMSODRScNEq/m5VJy7pCXny2CzeSEQNidNn5ITk/Gv1G9NohR5bQSSm/wo05hQRkVaCDIqoCLfL7UkfhxpgBRqDIiLSCos3UjH1LDhI1XWII0VERO4ENF+yS96qZ8FBqq6jDRAUMaeIiLSS0mzxRzX5IPAJ4Jf0zuE+Qeb67Mv+nMtxU+GVqaTXXdeG21o+pI9ITP9aRQyKiEgrUylgfsBA7srd/EDBwOwAIn3fqYAjaAiCAvgNgS97vgHLyz6L8wOZywFj9mMbKAxkDKTPCRkCI3vdkNmBT6a/5XwZHJxO4oO7R6rxX9sU6llwkKoraiqcTCr0BBgUERE5smlZOzYta/e6G9oIavxXtReyBQe53L4xHY+b6Anom7nDoIiISGNcjVeIy+0bU1AESzRfSaF374iIWlyQn9LUJBYEDZyIm4ib+uYNcqSIiEhjYY4UUZM4FEvhD58fgQBYGPRhadjAijYfrl/SjrmaTKnp0QsiIrLkZ0xETUYBOBJP4VdjCXz3WBS/mdBndSWDIiIijRkirN1ETS2p0WwagyIiIs0xr4iaWVKj2mR8qxERaY6b5FIzS+gTEzEoIiLSHafPqJlxpIiIiBzj9Bk1M+YUERGRY5w+o2aW1GifWAZFRESaCzImoibG6TMiInKMI0XUzDh9RkREjnH/M2pmYxpFRQyKiIg0p/kemkQV6dSobDvfakREmgtyST41qbd1BfDB3rDX3ZjBoIiISHNckk/N6qN9bWjz6RP0861GRKQ5JlpTs+rUKCACGBQREWmP02fUrH4xmvC6C7MwKCIi0hynz6hZ3RWZxgPHo153Y4bf6w4QEVFx3PuMmkm7IfhAbxjXnB7CGW0+iEa/3wyKiIg0F/Z53QOi6lgQNHDnm7qxRNNfag7KEhFpjjlF1Cze2hnQNiACGBQREWmPOUXULB4fjuPAVNLrbtji9BkRtYxoSmE4YSKpgJRSSAFIqeyPQkoBJtLLhN8wp7Yfj7cfnETUPPWYplKZf9PXU+rUbUdiGm0jTlSBhFL42tAUbn9jJwwNR0AZFBFRy3h2PIHP/Has5HHvnhvEV87uqmlfHnothpEkgx1qPU+NxHHTnnF86axOrQo3Apw+I6IW4jSTYSypMDSdQtys3UaVnBKjVmVAsLozgLCG7wENu0REVBt+h5Whn59IYP3uk9g3lapZX1ilmlrV367qxEf72rRaip/F6TMiahkBl5/BsVqOFGn4hUBUD186MIHXE+0ICKAAXD4/hLAm02gcKSKiluF2dKaW02chfvpSizqZNPHl303grsg0OnyCZ8f12eqDb0siahluA5FaLvri9Bm1uoPRFG7eO46JZO3++HCL02dE1DLcTlnFlfMPa6UUFJCzxD69pD6pMLP038xZ9s91Z0RpryX0eTcwKCKiluE2byHu4rN6z1QKH3lhxGWPiEifcSIGRUTUQoIuZ6z+YWgS3zo8BeDU6E9KASmkR4Cy100o1DD9iKipuRiQrTkGRUTUMsIu83hOJEyc0CcHlKgpaRQTMdGaiFqH3xAmOBNphkEREZFH3I4WEVHrcBwUiYhPRHaJyI8z128UkX0iokTkNJtzLhWR53J+oiLyB9XqPBGRWwyKiPTSqDlFfwrgZQDZXRK3A/gxgCfsTlBKPQ7grQAgIj0A9gF4tJyOEhFVA4smEulFp+Lujj4eRGQJgPcB+Eb2NqXULqXUQReP9UEADyulplz1kIioijhSRKQXnd6RTv9m+gqAm1FZvbENAO6xukNErheRHSKy48SJExU8BBFRcdydnkgvmmx7BsDB9JmIXAPguFJqp4hcUs6DiMgiAOcB+InV/UqpOwHcCQBr1qzRaHaRiJqNFxuxfnRRG4Ii8AlgSPpL4JXJFH42HKt7X4h042+koAjAuwCsE5GrAYQBdInI3Uqpj7p4nOsA/LtSihU/iMhTXuzG/cnFbejyzx6ievS1GIMiIgB+jZKKSg4kK6U+r5RaopRagfQU2GMuAyIA2AibqTMionpq9yCnKJoqHABnvSSiNJ2mz8qeXReRz4jIIQBLADwvIt/I3L4mezlzfQWApQB+XllXiYgq1+7BJ3DMIimAq+CI0nQKilxt86GUegKZJfhKqa8B+JrFMTsAfCrn+kEAiyvoIxFR1YQ9CEY4UkRkz9Bo/Rn/ViGiluLFkvyYxW6xDIqI0gIaRSIadYWIqPa8SLTm9BmRPZ3+PODbkohaCkeKiPSiUyDiKqeIiKjRtXkQjIwmFCaSJkwAKQW8NJHEd45G694PIh1VUhW62hgUEZH2TKWQVMj8KKQKLp+6P5W5nDCB/dPJzG2njvntZLLu/f/i/vG6PyZRo7BYh+AZBkVEpJ2YqXDZjuGZIEejz0wiqjKdJpIZFBGRdoICxE3AZDhE1PR0Sq/TKb+JiAgAICJY3cW/2YhagU6BCD91iEhLXqwSq5ZbzuiATwCfCOb4BNuORvHL0bjX3SLSkkZbnzEoIiI9NXJQ9N75oVnbiTw2zICIyI5Po6wiBkVEpKU2ncbUHTqjzY+rTgsWTAd4sbUIUaNo2L3PiIjqxYvK05VaHDLwicXtBbc38qgXUa3p9PZgUEREWqpGICFIbzbpN9KXozmVpQXpnB8DgF8AvwgMQSYXCBAIjsVTtm2f3xlAMJM35Jf0B/s5c6w/Uld3BhAz1ezHyPTLQPpcf7YdAFtfncK0RRVsomak098/DIqISEsf6A3j3XOD8MmpoCX3sn8mgDl1ezZASQcpAqUUJJPFaSqFmImZ84wS2Z3RlMK7f/267f1/u6oTPQ53slzbE8TanqDj535XZJpBEbUMn0aZ1gyKiEhLS8M+LA37KmpDcj5sDRG0uWiu1Iat0ZQCAmV2rISgTvMJRDWmU8qdTn0hItLGaFLBKLIqJlrDkRxuFkutRKfpMwZFREQW2n2CjsyntV8EQZFZQVK0hrtYlhqlImomOv26c/qMiMhC0BD8dM28WblHsczokA+1/euW02fUSkrl99UTgyIiIhv5H9ac1iKqPk6fERGRJVMpHJy2LwVA1Gx0Coo4UkREpJEdYwn4BOgN+uA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    8114Chicago12TrueK3_FULL154972019-04-26 13:28:0841.766409...South Shore Dr & 71st StSouth Shore Dr & 71st StIN_SERVICE1In ServiceFalse152015POINT (-87.5656875719 41.7664094567)
    91817Chicago13TrueK3_FULL130662019-04-26 13:25:5041.932418...Wilton Ave & Diversey PkwyWilton Ave & Diversey PkwyIN_SERVICE1In ServiceFalse352013/2014POINT (-87.652705 41.932418)
    10114Chicago14TrueK3_FULL131632019-04-26 13:27:4141.858086...Morgan St & 18th StMorgan St & 18th StIN_SERVICE1In ServiceFalse152013/2014POINT (-87.651073 41.858086)
    11213Chicago15TrueK3_FULL131642019-04-26 13:28:1741.858166...Racine Ave & 18th StRacine Ave & 18th StIN_SERVICE1In ServiceFalse152013/2014POINT (-87.65649500000001 41.858166)
    12411Chicago16TrueK3_FULL132232019-04-26 13:25:5441.910337...Paulina Ave & North AvePaulina Ave & North AveIN_SERVICE1In ServiceFalse152013/2014POINT (-87.670072 41.910337)
    13418Chicago17TrueK3_FULL132462019-04-26 13:29:1541.903119...Honore St & Division StHonore St & Division StIN_SERVICE1In ServiceFalse232013/2014POINT (-87.673935 41.903119)
    14135Chicago18TrueK3_FULL155362019-04-26 13:26:4541.883132...Wacker Dr & Washington StWacker Dr & Washington StIN_SERVICE1In ServiceFalse192015POINT (-87.637321 41.883132)
    15412Chicago19TrueK3_FULL131392019-04-26 13:26:2641.868968...Loomis St & Taylor St (*)Loomis St & Taylor St (*)IN_SERVICE1In ServiceFalse162013/2014POINT (-87.65914100000001 41.868968)
    1687Chicago20TrueK3_FULL131542019-04-26 13:28:0941.910522...Sheffield Ave & Kingsbury StSheffield Ave & Kingsbury StIN_SERVICE1In ServiceFalse152013/2014POINT (-87.65310599999999 41.910522)
    17617Chicago21TrueK3_FULL131572019-04-26 13:27:5441.877726...Aberdeen St & Jackson BlvdAberdeen St & Jackson BlvdIN_SERVICE1In ServiceFalse232013/2014POINT (-87.65478743 41.87772613)
    18213Chicago22TrueK3_FULL131602019-04-26 13:26:5941.869482...May St & Taylor StMay St & Taylor StIN_SERVICE1In ServiceFalse152013/2014POINT (-87.6554864 41.8694821)
    19510Chicago23TrueK3_FULL131722019-04-26 13:27:2041.902924...Orleans St & Elm St (*)Orleans St & Elm St (*)IN_SERVICE1In ServiceFalse162013/2014POINT (-87.637715 41.902924)
    20015Chicago24TrueK3_FULL132622019-04-26 13:30:1141.891860...Fairbanks Ct & Grand AveFairbanks Ct & Grand AveIN_SERVICE1In ServiceFalse152013/2014POINT (-87.62062 41.89186)
    21815Chicago25TrueK3_FULL130342019-04-26 13:27:1141.897660...Michigan Ave & Pearson StMichigan Ave & Pearson StIN_SERVICE1In ServiceFalse232013/2014POINT (-87.62351 41.89766)
    22922Chicago26TrueK3_FULL130512019-04-26 13:26:2941.890359...McClurg Ct & Illinois StMcClurg Ct & Illinois StIN_SERVICE1In ServiceFalse312013/2014POINT (-87.617532 41.890359)
    23613Chicago27TrueK3_FULL131742019-04-26 13:29:3541.910210...Larrabee St & North AveLarrabee St & North AveIN_SERVICE1In ServiceFalse192013/2014POINT (-87.6435 41.91021)
    24213Chicago28TrueK3_FULL132822019-04-26 13:29:0441.914680...Larrabee St & Menomonee StLarrabee St & Menomonee StIN_SERVICE1In ServiceFalse152013/2014POINT (-87.64332 41.91468)
    25015Chicago29TrueK3_FULL132902019-04-26 13:27:3941.900680...Noble St & Milwaukee AveNoble St & Milwaukee AveIN_SERVICE1In ServiceFalse152013/2014POINT (-87.6626 41.90068)
    26213Chicago30TrueK3_FULL132482019-04-26 13:27:5641.899643...Ashland Ave & Augusta BlvdAshland Ave & Augusta BlvdIN_SERVICE1In ServiceFalse152013/2014POINT (-87.6677 41.899643)
    27617Chicago31TrueK3_FULL130172019-04-26 13:29:0041.896776...Franklin St & Chicago AveFranklin St & Chicago AveIN_SERVICE1In ServiceFalse232013/2014POINT (-87.635633 41.896776)
    28415Chicago32TrueK3_FULL130762019-04-26 13:29:1741.874640...Racine Ave & Congress PkwyRacine Ave & Congress PkwyIN_SERVICE1In ServiceFalse192013/2014POINT (-87.65703000000001 41.87464)
    29918Chicago33TrueK3_FULL130032019-04-26 13:28:5941.877181...State St & Van Buren StState St & Van Buren StIN_SERVICE1In ServiceFalse272013/2014POINT (-87.627844 41.877181)
    ..................................................................
    578120Chicago636TrueK3_FULL180052019-04-26 13:25:5841.890028...Orleans St & Hubbard St (*)Orleans St & Hubbard St (*)IN_SERVICE1In ServiceFalse122018/2019POINT (-87.636618 41.890028)
    579214Chicago637TrueK3_FULL180062019-04-26 13:27:5641.895634...Wood St & Chicago Ave (*)Wood St & Chicago Ave (*)IN_SERVICE1In ServiceFalse162018/2019POINT (-87.67206899999999 41.895634)
    580527Chicago638TrueK3_FULL180122019-04-26 13:26:3541.878419...Clinton St & Jackson Blvd (*)Clinton St & Jackson Blvd (*)IN_SERVICE1In ServiceFalse322018/2019POINT (-87.64097700000001 41.878419)
    58178Chicago639TrueK3_FULL180142019-04-26 13:25:5041.965845...Lakefront Trail & Wilson AveLakefront Trail & Wilson AveIN_SERVICE1In ServiceFalse152018/2019POINT (-87.64536099999999 41.965845)
    58292Chicago640TrueK3_FULL180162019-04-26 13:29:5341.949923...Bernard St & Elston AveBernard St & Elston AveIN_SERVICE1In ServiceFalse112018/2019POINT (-87.713949 41.949923)
    58383Chicago641TrueK3_FULL180172019-04-26 13:28:1741.914166...Central Park Ave & Bloomingdale AveCentral Park Ave & Bloomingdale AveIN_SERVICE1In ServiceFalse112018/2019POINT (-87.71675500000001 41.914166)
    58434Chicago642TrueK3_FULL180182019-04-26 13:29:4641.894745...Latrobe Ave & Chicago AveLatrobe Ave & Chicago AveIN_SERVICE1In ServiceFalse72018/2019POINT (-87.756895 41.894745)
    585511Chicago643TrueK3_FULL180192019-04-26 13:27:0441.892048...Smith Park (*)Smith Park (*)IN_SERVICE1In ServiceFalse162018/2019POINT (-87.689397 41.892048)
    586111Chicago644TrueK3_FULL180212019-04-26 13:27:2241.868563...Western Ave & Fillmore St (*)Western Ave & Fillmore St (*)IN_SERVICE1In ServiceFalse122018/2019POINT (-87.686234 41.868563)
    58757Chicago645TrueK3_FULL180222019-04-26 13:29:5441.826712...Archer (Damen) Ave & 37th St (*)Archer (Damen) Ave & 37th St (*)IN_SERVICE1In ServiceFalse122018/2019POINT (-87.683144 41.826712)
    58829Chicago646TrueK3_FULL180232019-04-26 13:27:1141.796642...State St & 54th StState St & 54th StIN_SERVICE1In ServiceFalse112018/2019POINT (-87.625923 41.796642)
    58934Chicago647TrueK3_FULL180242019-04-26 13:27:2141.786691...Elizabeth St & 59th StElizabeth St & 59th StIN_SERVICE1In ServiceFalse72018/2019POINT (-87.65585900000001 41.786691)
    59043Chicago648TrueK3_FULL180252019-04-26 13:30:1141.779870...Carpenter St & 63rd StCarpenter St & 63rd StIN_SERVICE1In ServiceFalse72018/2019POINT (-87.650919 41.77987)
    59184Chicago649TrueK3_FULL180262019-04-26 13:26:5341.779835...Stewart Ave & 63rd St (*)Stewart Ave & 63rd St (*)IN_SERVICE1In ServiceFalse122018/2019POINT (-87.63477399999999 41.779835)
    59257Chicago650TrueK3_FULL180272019-04-26 13:27:5041.768898...Eggleston Ave & 69th St (*)Eggleston Ave & 69th St (*)IN_SERVICE1In ServiceFalse122018/2019POINT (-87.635876 41.768898)
    59334Chicago651TrueK3_FULL180282019-04-26 13:26:4241.765286...Michigan Ave & 71st StMichigan Ave & 71st StIN_SERVICE1In ServiceFalse72018/2019POINT (-87.621748 41.765286)
    59438Chicago652TrueK3_FULL180292019-04-26 13:27:3041.766000...Rhodes Ave & 71st StRhodes Ave & 71st StIN_SERVICE1In ServiceFalse112018/2019POINT (-87.611726 41.766)
    59556Chicago653TrueK3_FULL180302019-04-26 13:28:5241.780595...Cornell Dr & Hayes DrCornell Dr & Hayes DrIN_SERVICE1In ServiceFalse112018/2019POINT (-87.584846 41.780595)
    59684Chicago654TrueK3_FULL180462019-04-26 13:27:2641.883073...Racine Ave & Washington Blvd (*)Racine Ave & Washington Blvd (*)IN_SERVICE1In ServiceFalse122018/2019POINT (-87.656952 41.883073)
    59787Chicago655TrueK3_FULL180472019-04-26 13:27:0041.979851...Hoyne Ave & Balmoral AveHoyne Ave & Balmoral AveIN_SERVICE1In ServiceFalse152018/2019POINT (-87.681932 41.979851)
    59888Chicago656TrueK3_FULL180542019-04-26 13:28:2041.885951...Damen Ave & Walnut (Lake) St (*)Damen Ave & Walnut (Lake) St (*)IN_SERVICE1In ServiceFalse162018/2019POINT (-87.677009 41.885951)
    599015Chicago657TrueK3_FULL180562019-04-26 13:28:1741.899181...Wood St & Augusta BlvdWood St & Augusta BlvdIN_SERVICE1In ServiceFalse152018/2019POINT (-87.6722 41.899181)
    600610Chicago658TrueK3_FULL180572019-04-26 13:27:0641.902997...Leavitt St & Division St (*)Leavitt St & Division St (*)IN_SERVICE1In ServiceFalse162018/2019POINT (-87.683825 41.902997)
    601411Chicago659TrueK3_FULL180582019-04-26 13:27:3441.895501...Leavitt St & Chicago AveLeavitt St & Chicago AveIN_SERVICE1In ServiceFalse152018/2019POINT (-87.682017 41.895501)
    602015Chicago660TrueK3_FULL180662019-04-26 13:27:1142.004583...Sheridan Rd & Columbia AveSheridan Rd & Columbia AveIN_SERVICE1In ServiceFalse152018/2019POINT (-87.661406 42.004583)
    603114Evanston661TrueK3_FULLE0122019-04-26 13:30:0642.057044...Evanston Civic CenterEvanston Civic CenterIN_SERVICE1In ServiceFalse152018/2019POINT (-87.686554 42.057044)
    60469Evanston662TrueK3_FULLE0132019-04-26 13:28:3442.023463...Dodge Ave & Mulford StDodge Ave & Mulford StIN_SERVICE1In ServiceFalse152018/2019POINT (-87.699595 42.023463)
    605132Evanston663TrueK3_FULLE0142019-04-26 13:29:2242.064854...Lincolnwood Dr & Central StLincolnwood Dr & Central StIN_SERVICE1In ServiceFalse152018/2019POINT (-87.71529700000001 42.064854)
    60697Chicago664TrueK3_FULL180682019-04-26 13:27:0841.939354...Leavitt St & Belmont Ave (*)Leavitt St & Belmont Ave (*)IN_SERVICE1In ServiceFalse162018/2019POINT (-87.68328200000001 41.939354)
    60734Chicago665TrueK3_FULL190312019-04-26 13:29:2141.747363...South Chicago Ave & Elliot AveSouth Chicago Ave & Elliot AveIN_SERVICE1In ServiceFalse72018/2019POINT (-87.580046 41.747363)
    \n", + "

    608 rows × 23 columns

    \n", + "
    " + ], + "text/plain": [ + " altitude availableBikes availableDocks city id is_renting \\\n", + "0 2 36 Chicago 2 True \n", + "1 8 47 Chicago 3 True \n", + "2 9 14 Chicago 4 True \n", + "3 9 14 Chicago 5 True \n", + "4 10 29 Chicago 6 True \n", + "5 18 1 Chicago 7 True \n", + "6 4 11 Chicago 9 True \n", + "7 4 7 Chicago 11 True \n", + "8 1 14 Chicago 12 True \n", + "9 18 17 Chicago 13 True \n", + "10 11 4 Chicago 14 True \n", + "11 2 13 Chicago 15 True \n", + "12 4 11 Chicago 16 True \n", + "13 4 18 Chicago 17 True \n", + "14 13 5 Chicago 18 True \n", + "15 4 12 Chicago 19 True \n", + "16 8 7 Chicago 20 True \n", + "17 6 17 Chicago 21 True \n", + "18 2 13 Chicago 22 True \n", + "19 5 10 Chicago 23 True \n", + "20 0 15 Chicago 24 True \n", + "21 8 15 Chicago 25 True \n", + "22 9 22 Chicago 26 True \n", + "23 6 13 Chicago 27 True \n", + "24 2 13 Chicago 28 True \n", + "25 0 15 Chicago 29 True \n", + "26 2 13 Chicago 30 True \n", + "27 6 17 Chicago 31 True \n", + "28 4 15 Chicago 32 True \n", + "29 9 18 Chicago 33 True \n", + ".. ... ... ... ... ... ... \n", + "578 12 0 Chicago 636 True \n", + "579 2 14 Chicago 637 True \n", + "580 5 27 Chicago 638 True \n", + "581 7 8 Chicago 639 True \n", + "582 9 2 Chicago 640 True \n", + "583 8 3 Chicago 641 True \n", + "584 3 4 Chicago 642 True \n", + "585 5 11 Chicago 643 True \n", + "586 11 1 Chicago 644 True \n", + "587 5 7 Chicago 645 True \n", + "588 2 9 Chicago 646 True \n", + "589 3 4 Chicago 647 True \n", + "590 4 3 Chicago 648 True \n", + "591 8 4 Chicago 649 True \n", + "592 5 7 Chicago 650 True \n", + "593 3 4 Chicago 651 True \n", + "594 3 8 Chicago 652 True \n", + "595 5 6 Chicago 653 True \n", + "596 8 4 Chicago 654 True \n", + "597 8 7 Chicago 655 True \n", + "598 8 8 Chicago 656 True \n", + "599 0 15 Chicago 657 True \n", + "600 6 10 Chicago 658 True \n", + "601 4 11 Chicago 659 True \n", + "602 0 15 Chicago 660 True \n", + "603 11 4 Evanston 661 True \n", + "604 6 9 Evanston 662 True \n", + "605 13 2 Evanston 663 True \n", + "606 9 7 Chicago 664 True \n", + "607 3 4 Chicago 665 True \n", + "\n", + " kioskType landMark lastCommunicationTime latitude \\\n", + "0 K3_FULL 15541 2019-04-26 13:28:24 41.876470 \n", + "1 K3_FULL 15544 2019-04-26 13:28:12 41.867226 \n", + "2 K3_FULL 15545 2019-04-26 13:26:03 41.856268 \n", + "3 K3_FULL 13030 2019-04-26 13:25:59 41.874053 \n", + "4 K3_FULL 15548 2019-04-26 13:28:40 41.886976 \n", + "5 K3_FULL 15534 2019-04-26 13:26:18 41.886349 \n", + "6 K3_FULL 15695 2019-04-26 13:27:12 41.828792 \n", + "7 K3_FULL 15496 2019-04-26 13:27:52 41.766638 \n", + "8 K3_FULL 15497 2019-04-26 13:28:08 41.766409 \n", + "9 K3_FULL 13066 2019-04-26 13:25:50 41.932418 \n", + "10 K3_FULL 13163 2019-04-26 13:27:41 41.858086 \n", + "11 K3_FULL 13164 2019-04-26 13:28:17 41.858166 \n", + "12 K3_FULL 13223 2019-04-26 13:25:54 41.910337 \n", + "13 K3_FULL 13246 2019-04-26 13:29:15 41.903119 \n", + "14 K3_FULL 15536 2019-04-26 13:26:45 41.883132 \n", + "15 K3_FULL 13139 2019-04-26 13:26:26 41.868968 \n", + "16 K3_FULL 13154 2019-04-26 13:28:09 41.910522 \n", + "17 K3_FULL 13157 2019-04-26 13:27:54 41.877726 \n", + "18 K3_FULL 13160 2019-04-26 13:26:59 41.869482 \n", + "19 K3_FULL 13172 2019-04-26 13:27:20 41.902924 \n", + "20 K3_FULL 13262 2019-04-26 13:30:11 41.891860 \n", + "21 K3_FULL 13034 2019-04-26 13:27:11 41.897660 \n", + "22 K3_FULL 13051 2019-04-26 13:26:29 41.890359 \n", + "23 K3_FULL 13174 2019-04-26 13:29:35 41.910210 \n", + "24 K3_FULL 13282 2019-04-26 13:29:04 41.914680 \n", + "25 K3_FULL 13290 2019-04-26 13:27:39 41.900680 \n", + "26 K3_FULL 13248 2019-04-26 13:27:56 41.899643 \n", + "27 K3_FULL 13017 2019-04-26 13:29:00 41.896776 \n", + "28 K3_FULL 13076 2019-04-26 13:29:17 41.874640 \n", + "29 K3_FULL 13003 2019-04-26 13:28:59 41.877181 \n", + ".. ... ... ... ... \n", + "578 K3_FULL 18005 2019-04-26 13:25:58 41.890028 \n", + "579 K3_FULL 18006 2019-04-26 13:27:56 41.895634 \n", + "580 K3_FULL 18012 2019-04-26 13:26:35 41.878419 \n", + "581 K3_FULL 18014 2019-04-26 13:25:50 41.965845 \n", + "582 K3_FULL 18016 2019-04-26 13:29:53 41.949923 \n", + "583 K3_FULL 18017 2019-04-26 13:28:17 41.914166 \n", + "584 K3_FULL 18018 2019-04-26 13:29:46 41.894745 \n", + "585 K3_FULL 18019 2019-04-26 13:27:04 41.892048 \n", + "586 K3_FULL 18021 2019-04-26 13:27:22 41.868563 \n", + "587 K3_FULL 18022 2019-04-26 13:29:54 41.826712 \n", + "588 K3_FULL 18023 2019-04-26 13:27:11 41.796642 \n", + "589 K3_FULL 18024 2019-04-26 13:27:21 41.786691 \n", + "590 K3_FULL 18025 2019-04-26 13:30:11 41.779870 \n", + "591 K3_FULL 18026 2019-04-26 13:26:53 41.779835 \n", + "592 K3_FULL 18027 2019-04-26 13:27:50 41.768898 \n", + "593 K3_FULL 18028 2019-04-26 13:26:42 41.765286 \n", + "594 K3_FULL 18029 2019-04-26 13:27:30 41.766000 \n", + "595 K3_FULL 18030 2019-04-26 13:28:52 41.780595 \n", + "596 K3_FULL 18046 2019-04-26 13:27:26 41.883073 \n", + "597 K3_FULL 18047 2019-04-26 13:27:00 41.979851 \n", + "598 K3_FULL 18054 2019-04-26 13:28:20 41.885951 \n", + "599 K3_FULL 18056 2019-04-26 13:28:17 41.899181 \n", + "600 K3_FULL 18057 2019-04-26 13:27:06 41.902997 \n", + "601 K3_FULL 18058 2019-04-26 13:27:34 41.895501 \n", + "602 K3_FULL 18066 2019-04-26 13:27:11 42.004583 \n", + "603 K3_FULL E012 2019-04-26 13:30:06 42.057044 \n", + "604 K3_FULL E013 2019-04-26 13:28:34 42.023463 \n", + "605 K3_FULL E014 2019-04-26 13:29:22 42.064854 \n", + "606 K3_FULL 18068 2019-04-26 13:27:08 41.939354 \n", + "607 K3_FULL 19031 2019-04-26 13:29:21 41.747363 \n", + "\n", + " ... \\\n", + "0 ... \n", + "1 ... \n", + "2 ... \n", + "3 ... \n", + "4 ... \n", + "5 ... \n", + "6 ... \n", + "7 ... \n", + "8 ... \n", + "9 ... \n", + "10 ... \n", + "11 ... \n", + "12 ... \n", + "13 ... \n", + "14 ... \n", + "15 ... \n", + "16 ... \n", + "17 ... \n", + "18 ... \n", + "19 ... \n", + "20 ... \n", + "21 ... \n", + "22 ... \n", + "23 ... \n", + "24 ... \n", + "25 ... \n", + "26 ... \n", + "27 ... \n", + "28 ... \n", + "29 ... \n", + ".. ... \n", + "578 ... \n", + "579 ... \n", + "580 ... \n", + "581 ... \n", + "582 ... \n", + "583 ... \n", + "584 ... \n", + "585 ... \n", + "586 ... \n", + "587 ... \n", + "588 ... \n", + "589 ... \n", + "590 ... \n", + "591 ... \n", + "592 ... \n", + "593 ... \n", + "594 ... \n", + "595 ... \n", + "596 ... \n", + "597 ... \n", + "598 ... \n", + "599 ... \n", + "600 ... \n", + "601 ... \n", + "602 ... \n", + "603 ... \n", + "604 ... \n", + "605 ... \n", + "606 ... \n", + "607 ... \n", + "\n", + " stAddress1 stAddress2 \\\n", + "0 Buckingham Fountain \n", + "1 Shedd Aquarium \n", + "2 Burnham Harbor \n", + "3 State St & Harrison St \n", + "4 Dusable Harbor \n", + "5 Field Blvd & South Water St \n", + "6 Leavitt St & Archer Ave \n", + "7 Jeffery Blvd & 71st St \n", + "8 South Shore Dr & 71st St \n", + "9 Wilton Ave & Diversey Pkwy \n", + "10 Morgan St & 18th St \n", + "11 Racine Ave & 18th St \n", + "12 Paulina Ave & North Ave \n", + "13 Honore St & Division St \n", + "14 Wacker Dr & Washington St \n", + "15 Loomis St & Taylor St (*) \n", + "16 Sheffield Ave & Kingsbury St \n", + "17 Aberdeen St & Jackson Blvd \n", + "18 May St & Taylor St \n", + "19 Orleans St & Elm St (*) \n", + "20 Fairbanks Ct & Grand Ave \n", + "21 Michigan Ave & Pearson St \n", + "22 McClurg Ct & Illinois St \n", + "23 Larrabee St & North Ave \n", + "24 Larrabee St & Menomonee St \n", + "25 Noble St & Milwaukee Ave \n", + "26 Ashland Ave & Augusta Blvd \n", + "27 Franklin St & Chicago Ave \n", + "28 Racine Ave & Congress Pkwy \n", + "29 State St & Van Buren St \n", + ".. ... ... \n", + "578 Orleans St & Hubbard St (*) \n", + "579 Wood St & Chicago Ave (*) \n", + "580 Clinton St & Jackson Blvd (*) \n", + "581 Lakefront Trail & Wilson Ave \n", + "582 Bernard St & Elston Ave \n", + "583 Central Park Ave & Bloomingdale Ave \n", + "584 Latrobe Ave & Chicago Ave \n", + "585 Smith Park (*) \n", + "586 Western Ave & Fillmore St (*) \n", + "587 Archer (Damen) Ave & 37th St (*) \n", + "588 State St & 54th St \n", + "589 Elizabeth St & 59th St \n", + "590 Carpenter St & 63rd St \n", + "591 Stewart Ave & 63rd St (*) \n", + "592 Eggleston Ave & 69th St (*) \n", + "593 Michigan Ave & 71st St \n", + "594 Rhodes Ave & 71st St \n", + "595 Cornell Dr & Hayes Dr \n", + "596 Racine Ave & Washington Blvd (*) \n", + "597 Hoyne Ave & Balmoral Ave \n", + "598 Damen Ave & Walnut (Lake) St (*) \n", + "599 Wood St & Augusta Blvd \n", + "600 Leavitt St & Division St (*) \n", + "601 Leavitt St & Chicago Ave \n", + "602 Sheridan Rd & Columbia Ave \n", + "603 Evanston Civic Center \n", + "604 Dodge Ave & Mulford St \n", + "605 Lincolnwood Dr & Central St \n", + "606 Leavitt St & Belmont Ave (*) \n", + "607 South Chicago Ave & Elliot Ave \n", + "\n", + " stationName status statusKey statusValue \\\n", + "0 Buckingham Fountain IN_SERVICE 1 In Service \n", + "1 Shedd Aquarium IN_SERVICE 1 In Service \n", + "2 Burnham Harbor IN_SERVICE 1 In Service \n", + "3 State St & Harrison St IN_SERVICE 1 In Service \n", + "4 Dusable Harbor IN_SERVICE 1 In Service \n", + "5 Field Blvd & South Water St IN_SERVICE 1 In Service \n", + "6 Leavitt St & Archer Ave IN_SERVICE 1 In Service \n", + "7 Jeffery Blvd & 71st St IN_SERVICE 1 In Service \n", + "8 South Shore Dr & 71st St IN_SERVICE 1 In Service \n", + "9 Wilton Ave & Diversey Pkwy IN_SERVICE 1 In Service \n", + "10 Morgan St & 18th St IN_SERVICE 1 In Service \n", + "11 Racine Ave & 18th St IN_SERVICE 1 In Service \n", + "12 Paulina Ave & North Ave IN_SERVICE 1 In Service \n", + "13 Honore St & Division St IN_SERVICE 1 In Service \n", + "14 Wacker Dr & Washington St IN_SERVICE 1 In Service \n", + "15 Loomis St & Taylor St (*) IN_SERVICE 1 In Service \n", + "16 Sheffield Ave & Kingsbury St IN_SERVICE 1 In Service \n", + "17 Aberdeen St & Jackson Blvd IN_SERVICE 1 In Service \n", + "18 May St & Taylor St IN_SERVICE 1 In Service \n", + "19 Orleans St & Elm St (*) IN_SERVICE 1 In Service \n", + "20 Fairbanks Ct & Grand Ave IN_SERVICE 1 In Service \n", + "21 Michigan Ave & Pearson St IN_SERVICE 1 In Service \n", + "22 McClurg Ct & Illinois St IN_SERVICE 1 In Service \n", + "23 Larrabee St & North Ave IN_SERVICE 1 In Service \n", + "24 Larrabee St & Menomonee St IN_SERVICE 1 In Service \n", + "25 Noble St & Milwaukee Ave IN_SERVICE 1 In Service \n", + "26 Ashland Ave & Augusta Blvd IN_SERVICE 1 In Service \n", + "27 Franklin St & Chicago Ave IN_SERVICE 1 In Service \n", + "28 Racine Ave & Congress Pkwy IN_SERVICE 1 In Service \n", + "29 State St & Van Buren St IN_SERVICE 1 In Service \n", + ".. ... ... ... ... \n", + "578 Orleans St & Hubbard St (*) IN_SERVICE 1 In Service \n", + "579 Wood St & Chicago Ave (*) IN_SERVICE 1 In Service \n", + "580 Clinton St & Jackson Blvd (*) IN_SERVICE 1 In Service \n", + "581 Lakefront Trail & Wilson Ave IN_SERVICE 1 In Service \n", + "582 Bernard St & Elston Ave IN_SERVICE 1 In Service \n", + "583 Central Park Ave & Bloomingdale Ave IN_SERVICE 1 In Service \n", + "584 Latrobe Ave & Chicago Ave IN_SERVICE 1 In Service \n", + "585 Smith Park (*) IN_SERVICE 1 In Service \n", + "586 Western Ave & Fillmore St (*) IN_SERVICE 1 In Service \n", + "587 Archer (Damen) Ave & 37th St (*) IN_SERVICE 1 In Service \n", + "588 State St & 54th St IN_SERVICE 1 In Service \n", + "589 Elizabeth St & 59th St IN_SERVICE 1 In Service \n", + "590 Carpenter St & 63rd St IN_SERVICE 1 In Service \n", + "591 Stewart Ave & 63rd St (*) IN_SERVICE 1 In Service \n", + "592 Eggleston Ave & 69th St (*) IN_SERVICE 1 In Service \n", + "593 Michigan Ave & 71st St IN_SERVICE 1 In Service \n", + "594 Rhodes Ave & 71st St IN_SERVICE 1 In Service \n", + "595 Cornell Dr & Hayes Dr IN_SERVICE 1 In Service \n", + "596 Racine Ave & Washington Blvd (*) IN_SERVICE 1 In Service \n", + "597 Hoyne Ave & Balmoral Ave IN_SERVICE 1 In Service \n", + "598 Damen Ave & Walnut (Lake) St (*) IN_SERVICE 1 In Service \n", + "599 Wood St & Augusta Blvd IN_SERVICE 1 In Service \n", + "600 Leavitt St & Division St (*) IN_SERVICE 1 In Service \n", + "601 Leavitt St & Chicago Ave IN_SERVICE 1 In Service \n", + "602 Sheridan Rd & Columbia Ave IN_SERVICE 1 In Service \n", + "603 Evanston Civic Center IN_SERVICE 1 In Service \n", + "604 Dodge Ave & Mulford St IN_SERVICE 1 In Service \n", + "605 Lincolnwood Dr & Central St IN_SERVICE 1 In Service \n", + "606 Leavitt St & Belmont Ave (*) IN_SERVICE 1 In Service \n", + "607 South Chicago Ave & Elliot Ave IN_SERVICE 1 In Service \n", + "\n", + " testStation totalDocks Existence \\\n", + "0 False 39 2015 \n", + "1 False 55 2015 \n", + "2 False 23 2015 \n", + "3 False 23 2013/2014 \n", + "4 False 39 2015 \n", + "5 False 19 2015 \n", + "6 False 15 2015 \n", + "7 False 11 2015 \n", + "8 False 15 2015 \n", + "9 False 35 2013/2014 \n", + "10 False 15 2013/2014 \n", + "11 False 15 2013/2014 \n", + "12 False 15 2013/2014 \n", + "13 False 23 2013/2014 \n", + "14 False 19 2015 \n", + "15 False 16 2013/2014 \n", + "16 False 15 2013/2014 \n", + "17 False 23 2013/2014 \n", + "18 False 15 2013/2014 \n", + "19 False 16 2013/2014 \n", + "20 False 15 2013/2014 \n", + "21 False 23 2013/2014 \n", + "22 False 31 2013/2014 \n", + "23 False 19 2013/2014 \n", + "24 False 15 2013/2014 \n", + "25 False 15 2013/2014 \n", + "26 False 15 2013/2014 \n", + "27 False 23 2013/2014 \n", + "28 False 19 2013/2014 \n", + "29 False 27 2013/2014 \n", + ".. ... ... ... \n", + "578 False 12 2018/2019 \n", + "579 False 16 2018/2019 \n", + "580 False 32 2018/2019 \n", + "581 False 15 2018/2019 \n", + "582 False 11 2018/2019 \n", + "583 False 11 2018/2019 \n", + "584 False 7 2018/2019 \n", + "585 False 16 2018/2019 \n", + "586 False 12 2018/2019 \n", + "587 False 12 2018/2019 \n", + "588 False 11 2018/2019 \n", + "589 False 7 2018/2019 \n", + "590 False 7 2018/2019 \n", + "591 False 12 2018/2019 \n", + "592 False 12 2018/2019 \n", + "593 False 7 2018/2019 \n", + "594 False 11 2018/2019 \n", + "595 False 11 2018/2019 \n", + "596 False 12 2018/2019 \n", + "597 False 15 2018/2019 \n", + "598 False 16 2018/2019 \n", + "599 False 15 2018/2019 \n", + "600 False 16 2018/2019 \n", + "601 False 15 2018/2019 \n", + "602 False 15 2018/2019 \n", + "603 False 15 2018/2019 \n", + "604 False 15 2018/2019 \n", + "605 False 15 2018/2019 \n", + "606 False 16 2018/2019 \n", + "607 False 7 2018/2019 \n", + "\n", + " geometry \n", + "0 POINT (-87.62034 41.87647) \n", + "1 POINT (-87.61535539019999 41.86722595682) \n", + "2 POINT (-87.613348 41.856268) \n", + "3 POINT (-87.62771600000001 41.874053) \n", + "4 POINT (-87.612813 41.886976) \n", + "5 POINT (-87.6175165471 41.88634906269) \n", + "6 POINT (-87.6806044594 41.82879201994) \n", + "7 POINT (-87.5764501141 41.76663823695) \n", + "8 POINT (-87.5656875719 41.7664094567) \n", + "9 POINT (-87.652705 41.932418) \n", + "10 POINT (-87.651073 41.858086) \n", + "11 POINT (-87.65649500000001 41.858166) \n", + "12 POINT (-87.670072 41.910337) \n", + "13 POINT (-87.673935 41.903119) \n", + "14 POINT (-87.637321 41.883132) \n", + "15 POINT (-87.65914100000001 41.868968) \n", + "16 POINT (-87.65310599999999 41.910522) \n", + "17 POINT (-87.65478743 41.87772613) \n", + "18 POINT (-87.6554864 41.8694821) \n", + "19 POINT (-87.637715 41.902924) \n", + "20 POINT (-87.62062 41.89186) \n", + "21 POINT (-87.62351 41.89766) \n", + "22 POINT (-87.617532 41.890359) \n", + "23 POINT (-87.6435 41.91021) \n", + "24 POINT (-87.64332 41.91468) \n", + "25 POINT (-87.6626 41.90068) \n", + "26 POINT (-87.6677 41.899643) \n", + "27 POINT (-87.635633 41.896776) \n", + "28 POINT (-87.65703000000001 41.87464) \n", + "29 POINT (-87.627844 41.877181) \n", + ".. ... \n", + "578 POINT (-87.636618 41.890028) \n", + "579 POINT (-87.67206899999999 41.895634) \n", + "580 POINT (-87.64097700000001 41.878419) \n", + "581 POINT (-87.64536099999999 41.965845) \n", + "582 POINT (-87.713949 41.949923) \n", + "583 POINT (-87.71675500000001 41.914166) \n", + "584 POINT (-87.756895 41.894745) \n", + "585 POINT (-87.689397 41.892048) \n", + "586 POINT (-87.686234 41.868563) \n", + "587 POINT (-87.683144 41.826712) \n", + "588 POINT (-87.625923 41.796642) \n", + "589 POINT (-87.65585900000001 41.786691) \n", + "590 POINT (-87.650919 41.77987) \n", + "591 POINT (-87.63477399999999 41.779835) \n", + "592 POINT (-87.635876 41.768898) \n", + "593 POINT (-87.621748 41.765286) \n", + "594 POINT (-87.611726 41.766) \n", + "595 POINT (-87.584846 41.780595) \n", + "596 POINT (-87.656952 41.883073) \n", + "597 POINT (-87.681932 41.979851) \n", + "598 POINT (-87.677009 41.885951) \n", + "599 POINT (-87.6722 41.899181) \n", + "600 POINT (-87.683825 41.902997) \n", + "601 POINT (-87.682017 41.895501) \n", + "602 POINT (-87.661406 42.004583) \n", + "603 POINT (-87.686554 42.057044) \n", + "604 POINT (-87.699595 42.023463) \n", + "605 POINT (-87.71529700000001 42.064854) \n", + "606 POINT (-87.68328200000001 41.939354) \n", + "607 POINT (-87.580046 41.747363) \n", + "\n", + "[608 rows x 23 columns]" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "geo_df" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Clustering Matrix " + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### *Enter Station File to Create Matrix*: ex. S_2013, S_2014_Q34, ... S_2017_Q34" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [], + "source": [ + "STATION_DATA = S_2019.sort_values(by=['id']) #S_2013.sort_values(by=['id']) # Always sort Ids so they match Time Matrix below" + ] + }, + { + "cell_type": "code", + "execution_count": 25, + "metadata": {}, + "outputs": [], + "source": [ + "def column_rename(df): #Because Divvy_Trips_2018_Q1.csv is formatted with odd column names\n", + " df = df.rename(index=str, columns={\"01 - Rental Details Rental ID\": \"trip_id\",\n", + " \"01 - Rental Details Local Start Time\": \"start_time\",\n", + " \"01 - Rental Details Local End Time\": \"end_time\",\n", + " \"01 - Rental Details Bike ID\": \"bikeid\",\n", + " \"01 - Rental Details Duration In Seconds Uncapped\": \"tripduration\",\n", + " \"03 - Rental Start Station ID\": \"from_station_id\",\n", + " \"03 - Rental Start Station Name\": \"to_station_name\",\n", + " \"02 - Rental End Station ID\": \"to_station_id\",\n", + " \"02 - Rental End Station Name\": \"to_station_name\",\n", + " \"User Type\": \"usertype\",\n", + " \"Member Gender\": \"gender\",\n", + " \"05 - Member Details Member Birthday Year\": \"birthyear\"})\n", + " return df" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "metadata": {}, + "outputs": [], + "source": [ + "def remove_extinct_station_data(Station_Ids, Trip_Data):\n", + " from_id = 'from_station_id'\n", + " to_id = 'to_station_id'\n", + "\n", + " fr = np.setdiff1d(Trip_Data[from_id],Station_Ids)\n", + " to = np.setdiff1d(Trip_Data[to_id],Station_Ids)\n", + " extinct_ids = list(np.union1d(fr,to))\n", + " print(extinct_ids)\n", + " if len(extinct_ids)==0:\n", + " return Trip_Data\n", + " else:\n", + " for ex_id in extinct_ids:\n", + " Trip_Data = Trip_Data[Trip_Data[from_id]!=ex_id]\n", + " Trip_Data = Trip_Data[Trip_Data[to_id]!=ex_id]\n", + " return Trip_Data \n", + "\n", + "def remove_long_rides(Trip_Data,limit):\n", + " if Trip_Data['tripduration'].dtypes=='O':\n", + " Trip_Data['tripduration'] = Trip_Data['tripduration'].str.replace(\",\",\"\").astype(float)\n", + " \n", + " Trip_Data = Trip_Data[Trip_Data['tripduration'] 10000]" + ] + }, + { + "cell_type": "code", + "execution_count": 119, + "metadata": {}, + "outputs": [], + "source": [ + "# Difference btw out and in \n", + "#O = Cluster_df[:,:24]\n", + "#I = Cluster_df[:,24:]\n", + "#Cluster_df2 = pd.DataFrame(np.concatenate((Cluster_df,(O-I)), axis=1))\n", + "#Cluster_df2 = Cluster_df2[total_out + total_in > 10000]" + ] + }, + { + "cell_type": "code", + "execution_count": 120, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Components 5 explained_variance: 0.8971380356290047\n" + ] + } + ], + "source": [ + "from sklearn.decomposition import PCA\n", + "comps = 5\n", + "pca = PCA(n_components=5)\n", + "principalComponents = pca.fit_transform(Cluster_df2)\n", + "principalDf = pd.DataFrame(data = principalComponents)\n", + "print(\"Components\",comps,\"explained_variance:\",sum(pca.explained_variance_ratio_[:comps]))" + ] + }, + { + "cell_type": "code", + "execution_count": 121, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.scatter(principalDf[0],principalDf[1],alpha=0.5)\n", + "plt.title('PCA')\n", + "plt.xlabel('principal component 1')\n", + "plt.ylabel('principal component 2')\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 122, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "def calculate_kn_distance(X,k):\n", + " kn_distance = []\n", + " for i in range(len(X)):\n", + " eucl_dist = []\n", + " for j in range(len(X)):\n", + " eucl_dist.append(\n", + " math.sqrt(\n", + " ((X[i,0] - X[j,0]) ** 2) +\n", + " ((X[i,1] - X[j,1]) ** 2)))\n", + "\n", + " eucl_dist.sort()\n", + " kn_distance.append(eucl_dist[k])\n", + "\n", + " return kn_distance\n", + "\n", + "eps_dist = calculate_kn_distance(principalDf.values,4)\n", + "plt.hist(eps_dist,bins=30)\n", + "plt.ylabel('n');\n", + "plt.xlabel('Epsilon distance');" + ] + }, + { + "cell_type": "code", + "execution_count": 125, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Clusters: 3\n", + "Noise: 71\n" + ] + } + ], + "source": [ + "from sklearn.cluster import DBSCAN\n", + "\n", + "clustering = DBSCAN(eps=0.06, min_samples=5).fit(principalDf)\n", + "labels = clustering.labels_\n", + "\n", + "n_clusters_ = len(set(labels)) - (1 if -1 in labels else 0)\n", + "n_noise_ = list(labels).count(-1)\n", + "print(\"Clusters:\",n_clusters_)\n", + "print(\"Noise:\",n_noise_)" + ] + }, + { + "cell_type": "code", + "execution_count": 126, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize = (8,8))\n", + "ax = fig.add_subplot(1,1,1) \n", + "ax.set_xlabel('Principal Component 1', fontsize = 15)\n", + "ax.set_ylabel('Principal Component 2', fontsize = 15)\n", + "ax.set_title('DB-Scan', fontsize = 20)\n", + "\n", + "targets = [-1,0, 1, 2]\n", + "colors = ['black','r', 'g', 'b']\n", + "for target, color in zip(targets,colors):\n", + " indicesToKeep = clustering.labels_ == target\n", + " ax.scatter(principalDf.loc[indicesToKeep, 0]\n", + " , principalDf.loc[indicesToKeep, 1]\n", + " , c = color\n", + " , s = 50)\n", + "ax.legend(targets)\n", + "ax.grid()" + ] + }, + { + "cell_type": "code", + "execution_count": 127, + "metadata": {}, + "outputs": [], + "source": [ + "from sklearn.cluster import KMeans\n", + "\n", + "kmeans = KMeans(n_clusters=3, random_state=0).fit(principalDf.values)\n", + "#kmeans.labels_" + ] + }, + { + "cell_type": "code", + "execution_count": 128, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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QIyCEqDgdB3Sw4/wd9D7Zy9ZdW1k8bzFdh3Ql6gTAdBrCzxlIOg0hRLUgR0AIkQpam1pZdWhpoytdy7pYs8m/yDPpNIQQ1YJqBIQQdYOXhmhranulQLGlsYW2prbE0xBCVAuKCAgh6opypSGEqBbkCAgh6o5ypCGEqBaUGhBCCCHqGDkCQgghRB0jR0AIIYSoY1LnCBhjjjfGPGWM2WqM6fY5vsYY80tjzC+MMfcaY/5LJdYphBBC1AKpcgSMMbOA64ATgKXAB4wxS3NO+znwVmvtfwU2AFeUd5VCCCFE7ZAqRwA4Athqrf2ttXYMuBk4KfsEa+391trhqV//HVhY5jUKIYQQNUPa2gcXANuyft8OvC3k/FXAXX4HjDEfAz4GsM8++7B58+aElig8BgcHdV8TRve0NOi+Jo/uaWmoxH1NmyNgfJ6zvica8z+AtwLv9jturf0a8DWAJUuW2COPPDKhJQqPzZs3k/r7mslAby8MDEB7O3R1uVHBKaUq7mkVovuaPLqnpaES9zVtjsB2YFHW7wuBHbknGWNWAv8IvNtaO1qmtYlqo78fOjthchKGhqClBdasgb4+jQoWQogp0lYj8DDQbow50BjTBJwB3J59gjHmLcBXgROttS9UYI2iGshknBOQyTgnANyj9/zgYGXXJ4QQKSFVjoC1djdwLrAJ+BVwi7V2izHm88aYE6dO+99AK/BvxpjHjTG3B1xO1DO9vS4S4MfkpDsuhBAidakBrLV9QF/Oc5/L+vfKsi9KVB8DA9ORgFyGhmDr1vKuRwghUkqqIgJCJEZ7u6sJ8KOlBRYvLu96hBAipcgRELVJVxc0BPzn3dDgjgshhJAjIGqUtjbXHdDWNh0ZaGmZfr5Vs+eFEAJSWCMgRGJ0dMCOHa4wcOtWlw7o6pITIIQQWcgRELVNayusWlXpVQghRGpRakAIIYSoY+QICCGEEHWMUgNC5FJl8wmEEKIY5AiI6iZpo635BEKIOkOOgKhekjba2fMJPDx1ws5O14GgjgMhRI2hGgFRnZRiqJDmEwgh6hA5AqI6KYXR1nwCIUQdIkdAVCelMNqaTyCEqEPkCIjqpBRGW/MJhBB1iBwBUZ2UwmhrPoEQog5R14CoTjzjnNs10NBQnNHWfAIhRJ0hR0BUL6Uy2ppPIISoI+QIiOpGRlsIIYpCNQJCCCFEHSNHQAghhKhj5AgIIYQQdYwcASGEEKKOkSMghBBC1DHqGhAihSQ9XVkIIYKQIyBEykh6urIQQoSh1IAQKWJyMvnpykIIEYYcASFSxK5dyU9XFkKIMOQICJEiRkeTn64shBBhyBEQIkU0Nyc/XVkIIcKQIyBEipg3L/npykIIEYYcASFShDdFua1tOjLQ0jI9dVnTkIUQSaP2QSFSRqmmKwshhB9yBIRIIZquLIQoF0oNCCGEEHWMHAEhhBCijpEjIIQQQtQxqhEQQgiRGJnRDL1behnYOUD7/Ha6lnXR1qyJWWlGjoAQQohE6H+2n84bO5m0kwyND9HS2MKaTWvoO7OPjgM0MSutKDUghBCiaDKjGTpv7CQzlmFo3OlkD40PkRlzzw+OaWJWWpEjIIQQomh6t/Qyaf0nZk3aSXqf1MSstCJHQAghRNEM7Bx4JRKQy9D4EFt3aWJWWpEjIIQQomja57fT0ug/MaulsYXF8zQxK63IERBCCFE0Xcu6aDD+JqXBNNB1iCZmpRU5AkIIIYqmrbmNvjP7aGtqeyUy0NLYQluTe761ScMy0oraB4UQQiRCxwEd7Dh/B71P9rJ111YWz1tM1yFdcgJSjhwBIWqQTMZNLxwYgPZ2N72wTZouogy0NrWy6lBNzKom5AgIUWP090NnJ0xOwtAQtLTAmjXQ1+dGHAshRDaqERCihshknBOQyTgnANyj9/ygNF2EEDnIERCihujtdZEAPyYn3XE/Mhno6YG1a91jJlO6NQoh0oVSA0LUEAMD05GAXIaGYKuPpotSCULUN4oICFFDtLc7Q+5HSwssztF0USpBCCFHQIgaoqsLGgL+r25ocMezKTSVIISoHUIdAWPMe40x9xpj/sMY02uMeZfPOW8zxkyUbolCiKi0tbmQflvbdGSgpWX6+dacdu5CUglCiNoisEbAGHMMcBvw78CPgLcD9xtjrgEusNba8ixRCBGHjg7YscPt5rdudemArq49nQCYTiX4OQN+qQQhRO0RVix4MfAta+3feU8YYz4KfBk4yBjzAWvtSKkXKISIT2srrIqg6dLV5QoD/fBLJQghao+w1MAhwHeyn7DW/gvwbuBvgPuMMfNKuDYhRImJm0oQQtQeYRGBEWCP+mNr7aPGmHcAm4CfAv9UmqUJIcpBnFSCEKL2CHMEfgGcANyee8Ba+9spZ6AP+GZpliaEKBdRUwlCiNojLDVwK9AZFP631r6ASxP8GDAlWJsQQgghSkygI2Ct/aq19r9Ya3eFnDNkrT3WWis9AiGEEKIKkQEXQggh6hg5AkIIIUQdo6FDQghfMhnXSTAw4ISHurpcW6EQoraQIyCE2ANNJBSifpAjIISYQfZEQg9Pgriz02kOSGOgNsiMZujd0svAzgHa57fTtayLtmaFfeqNSDUCxpj7jDF/HXDsjcaY+5JdlhCiUmgiYX3Q/2w/C9YtYPXG1Vzx0ytYvXE1C9YtoP/Z/kovTZSZqMWCRwKvCjj2KmCPqYRCiOpEEwlrn8xohs4bO8mMZRgad3/sofEhMmPu+cGxwQqvUJSTOF0De0wbNMY0AUcBzye2IiFERfEmEvqhiYS1Qe+WXiatf9hn0k7S+6TCPvVE2Bjii4HPTf1qgX83JlBA8H8nvC4hRIXQRMLaZ2DnwCuRgFyGxofYukthn3LgV6NRCcKKBfuAl3DywV8GrgKeyTlnDPi1tfaBkqxOCFF2vMmDuV0DDQ2aSFgrtM9vp6WxxdcZaGlsYfE8hX1KTf+z/XTe2MmknWRofIiWxhbWbFrDTYfdVPa1BDoC1tqHgYcBjDEZ4E5r7UvlWpgQonJoImFt07WsizWb/MM+DaaBrkMU9ikl2TUaHp5TNrBrgMGxQVqbyvc/W6T2QWvtDaVeiBAiXVT7RMLssOvh44eTGc2oNW6KtuY2+s7s22NH2mAa6Duzr6xGqB4Jq9EA6H2yl1WHlu9/vkiOgDGmEfg0cDKwEJiTe461dt9klyaEEIWRG3Zdt2QdC9YtoO/MPjoOkCISQMcBHew4fwe9T/aydddWFs9bTNchXXICykBYjcaknSx7jUZUQaGrgY8DdwD342oDhBAidfiFXSft5CutcTvO3yFjN0VrU2tZd57CEVaj0WAayl6jEdUROA3ottZeVcrFCCFEsURpjauE8ZOKn/AIq9EAyl6jEdURMMAvSrkQIYRIgjS2xgVViIelKuQ41C5hNRrt89rLHrGK6gh8HfgAcE8J1yKEEEWTtta4sArxoFRFIY6DqC6CajQe+ekjZV9LVEfgj8CZxpj7cc7An3KOW2vtVxJdWS1RiXmumiEr6pS0tcbFTVUU4jiI6iQtNRpRHYFrph4PAN7tc9wCcgT8qMQ8V82QFXWMX9i1wTTQ1tRWkda4uKmKStc4KCVRf0TVEYgzk6AojDHHA+uBWUCPtfaynOPvwjkm/xU4w1q7oVxri00l5rlqhqwQe4RdF40tqthOOm6qopI1DkpJ1CdlM/BRMMbMAq4DTgCWAh8wxizNOe1Z4CNA+XUY41KJea6aIStKQCYDPT2wdq17zPYz04oXdr105aXsPXfvioXTu5Z10WD8v2p3T+5my4tb6Hmsh8you6me4+BHKWscNJGwfonsCBhj9jXGXG6MudcY87QxZtnU8582xrw9ofUcAWy11v7WWjsG3AyclH2CtfYZa+0vgGBZpnKR79sxzjzXpL5pNUNWJEx/PyxYAKtXwxVXuMcFC9zzIj9eqqKtqe0VAz9nltNkM8Zw9b9fzeqNq1mwbgH9z/aHOg6lrHHQRML6Jaqy4BG4IsEXgR8BRwLNU4f3B84HTk1gPQuAbVm/bwfelsB1kydKHt6b5+pnmLPnuSaZ04/6nkJEQJmmZMhOVWx5YQtfedSVVI3sHgH2LAashPxvlJSEZJtrE2OtzX+SMT/BOQEn46IIY8BbrbWPGWNOBq6x1h5Q9GKMOQ04zlr791O/fxA4wlr7KZ9zvwncEVQjYIz5GPAxgH322eewW265pdjlTTM5CU884R+Cb2iA5cvdY5TzINq1kl5bAgwODtIqK5AoabunL70E27YF/+e0aBHsvXf51xWXNN3Xl4ZfYttftvnuvhtMA4tetYi95+7NpJ1k18u7GJ0YpXlWM/P2mhcYKSjHuvZt2ZcXhl4AXIRg0ZxFPDf6XEX63muZJP9bXbFixaPW2rfmOy9q18ChwEnW2kljjMk5thNIas7AdmBR1u8LgR2FXMha+zXgawBLliyxRx55ZNGLe4WeHvjsZ4N33evXT09raWoKnufa0RHvWlHJ954JsXnzZhK9ryJ193TtWpcOCKK7Gy69tHzrKZQ03de196zliqeCb2r3O7q59Mjy39TMaIYF6xbMaFv0aG1sBcOMOoEr33glFzx9AW1NbWppTJBK/Lca1b38M7BPwLGDcDoDSfAw0G6MOdAY0wScAdye0LWTI04e3pvnun69+9Zcv9797hnkUuT0872nEBHxMk1+KNNUGJUqBsyHXy1DS2MLbU1tnH3E2QRFj1U/UP1EjQjcBlxijHkQ+P3Uc9YYszdwAfC9JBZjrd1tjDkX2IRrH/wXa+0WY8zngUestbcbYw4Hvg/8FfA+Y8wl1tplSbx/ZOLm4cPmuZYqp1/tM2RFKujqcuUqfjQ0uOMiHlEFjyrRzx+kdveFH30hdbLNIjmiOgLdwL3AL4FHp577v8Bi4HfA55JakLW2D+jLee5zWf9+GJcyqBxJfjvqm1akmLY2l1EKyjSlJO2eWoKMeb5iwEr28/up3aVNtlkkS1RBof80xvwN8EHgaGAI2AX0AN+y1o6WbokpJMlvR33TphNJNL+Cl2nq7XWZqsWL3e3Qf5rh5DPmfjvv1qbWVEoMp022WSRL1IgAU33935j6EUl+O+qbNl1IonkPlGmKR1Rj7icVXGmJYT/SJtsskiWyI+BhjJkNNOU+b60dTmRF1USS3476pk0HapwXCVCMMU/jGGWorGyz5h+UlqiCQq8CvoTTEdgXyG0hBFfcJ0R1E0WiWQ6byEMxxjzN+fjsKMbmzZvL4gSkef5BrTgoUSMCXwXei6sJ+CVOUEiI2kMSzSIBijHmysdPk8Z6CY80OyhxiaojcBxwnrX2PGvt1621N+T+lHKRQpQNNc6LBChmXkBYP3+95ePTOv+g1gY0RY0IDOFU/4SobdTO6YuaKOIRpUUwjLCugnoirfUSaSzoLIaojsBVwNnGmLutDfj0QtQCaufcAzVRFEaxxjyoq6CWyJdjT2u9RFodlEKJ6ggsAJYDTxlj7gf+lHPcWmvXJroyISqF2jlfQU0UxVEPxrxQouTY01ovkVYHpVCiOgKnApNT5x/jc9wCcgREONUUX1Y7J6AmiqjUSvV4uYhaBFhsiqVUpNVBKZSoyoIHlnohosZRfLkqURNFfmqperxcxMmxp7FeIq0OSqHEFhQSKaGadtdh8eUTToA//EHx5ZRSqplYtUKa29vSTNwcexpTLGl0UAolsiNgjDkI+F9ABzAPN2vgAeBKa+1vS7M8MQPP+N9/P9x6K8yaBcPDpdtdJ+VshMWXBwfhn/8ZLrusuLWKkpDGJoo0heELrR5P02eoBLWSY0+jg1IIUZUFDwPuB0aAO4A/Aq8FTgHONMassNY+VrJViunQ+sSEM/7ZlKJ6K8lQflh8GWDdOrjoIkUFUkjamijSFoYvpHo8bZ+hEtRajr3aiSoodCXwc+D11tqPWmsvtNZ+FDhw6vkrS7VAwczQeq4TkI1XvZXk+3kGfGho+vnBmGIZ7e3Q3Bx83Jhk1l0nZDLQ0wNr17rH7IxLKfCaKNavh+5u97hjR/lLO9Io4uLtbP3w29mm8TNUAokmpYuoqYEjgNNzBwtZa4eNMVcC+hYvJWGh9WySqt5KulS8qwvOOSf4+NiYqs4iUqmayzQ0UaRRxCXuzjaNn6FyOG3MAAAgAElEQVRS1FKOvdqJ6gi8DMwPODYPlzIQpSJfaN0jqeqtpEvF29pg9Wq44gr/46o6i0S99/SnUcQlbvV4Gj9DJamVHHu1EzU1cCdwmTFmxp5j6vdLgR8kvTCRRZj+fTZJVW+VQm8/rAagxqV7kwrlRwnU1DJxw/DlYvlrl/Olo7/EOw94Jye84QQuX3k5O87f4ZvvT+tnEPVN1IjAGuA24EfGmBdxxYL7Tv38FDi/NMurc7yq/S1bYPfu4PPmznUdBElVb5WiVLytDe66K9mqsypooSxXzWU99PSnscDMr/Cvf1s/y/db7usIpPEzCBFVUGgn0GGMOR44HNgf+APwkLX27hKur37JtSBz5rjn58yBkRFnUSYm4JRTYMWKZCVwS1UqnqR0bxUIFCUdyq/3nv60ibgUoiGQts8gBMQUFLLWbgQ2lmgtwsPPgoxklWGsWQNLl5ZW/75UevtJVJ1VSbK8FDWXaevpLzdpKjArtPAvTZ+hmqh37YVSEssRMMYci+sgyI4I3FOKhdUd2WHu5593u30/Zs1yTkA5SrjjGO2kw/Rh16sSAfxS1Fymqae/UqSlwKyYwr+0fIZqQdoLpSWqoNDrgO/j0gIvTP3sC3zeGPMI8LfW2udKtspaJzfMPWtWsCOQxmRw0mH6fNerkmR5KUL5GoyYDEnsLkupjqfd7zSScS49USMCX8NFATqstT/1njTGvAP4LvBV4L3JL68O8AtzBzkBAI2NzhJkMukojEs6TB/lenEtbIWKCksVyk9DT38hpKW2M6ndZakK/7T7nYm0F0pP1PbBo4B/yHYCAKy1PwG6gRVJL6zm8XrKTjvNCepEZXwcNmyABQvczrnSJN3TFuV6XV3OkvqRa2H7+9298nQMVq8u273zQvltbdPdmC0t08/X0y6+gn+GGSSp7FcKdTwpD+6JtBdKT9SIwB9xokJ+vAy8lMxy6oTc0HdcPJnhNBTGJR2mj3K9qMnyFBQVKpRfnj9D1FB60rvLpAv/tPvdk1oZUJRmojoCX8LVAzxqrd3uPWmMWQhcDHyxFIurSfy+FQslDYVxSSfCo14vioVNSVFhtYbykyLKn+H00wtPG8QJpZdid5lk4Z92v3si7YXSE9UROBYnMfwbY8xjTBcLHjr175XGmJVT51prrf4yQUSdGxCFQgvjkkzWJp0Ij3O9fBa2SooKa518f4b774fzzius1jRuIVkxu8tyFPBp97sn0l4oPVEdgb2BgakfgFfh5gt4NQP7JLyu2iXq3IAoFLLjvvtuOPFEV5C4e7dTJSymwj/pnrYkr1fvCjwpIezPMHcu3HrrTJmMOGmDuKH0QneXcQv4CnUatPv1R9oLpSWqsqCKAZMi7Ftx9uxwKeFc4u64774bjjtu5nNJ1BsknQhP6npS4EkFYX+GiQn3n70fIyNuaOW11wYHrOKG0gvZXcaNOhRT9a/dbzDSXigdsQSFRAKEfSvutRd8+9twxhnuG3J83DkN1rqfhobCd8iZDJx0UvDxiYnicuZJJ8ILvV5u2mPDBjj11PpW4KkwYUGe970PbrrJ/3Xj4+7Y978fHLAqJJQed3cZJ+qQRM+7dr+i3ER2BKZEhd4HLADm5B631v5DguuqXfKFvjs64MUX99wNQ3E75N7ecH2C4eHqz5n7CRE1NDhnYNu2+i3bz6ES/fxBQZ6bb4bbbgvOlu3ePV1f6xewKjSUHmd3GSfqkFTVv3a/opxEVRY8A7gBMMCLQG7juwXkCEQlX+g7aDccd4ec/Y3/xBNuixXE7NnVnTMP61E79dTKt1mmhCREIAt1JPz+sw4LkGUT1ORRjlB6nKiDqv5FNRI1IvBF4FbgE9bav5RwPfVDqXvKcr/xm5vDz581q7pz5ilpFUwzSfTzJ60mnR0gGxkJ9lXDmjxKHUqPE3VQ1b+oRqIqC84HviEnoErI/sb3vulHR8Nfc/vt1b1jVqtgXooVgfT7z2poaPr5wQJF77wA2Qc+EFw4mK/JwwulX7ryUlYduirRfHocBcGuZV00GP+v1aSr/jOjGXoe62HtPWvpeayHzGgC2iSiLokaEfgecCRwb+mWIhIjn1ZBU5OTNW5sdJGA226DY48t7ZrixJMLiT2rVTAvxfpKpQy6tLa67oDvf99fa6uhATrfn6HnscoM4okadShX1b/mEYgkieoInAt8wxjTA9wH/Cn3BGttX5ILE0WQT6vg0EPhyCPLVzgXJ55caOxZrYIz8POlivWVSh10Caujvexff8GSr3VU1PBFLeArdapC0/hE0kR1BN4IHAEcCHzU57gFZiW1KFEk7e1OqcXTCMjl5z+He+6J7wDkWpeDDor2mqiJ6WKS2EkLG1UxQb7Uhg3RZzX5UY6gi18dbef7Myz5WkdVGb5SVv1rHoFImqiOwL8CfwHeA2xlz64BkSa6upwSSxCzZsWP4/pZly98waUZwnbqceLJxcaeNeEnb/NEMbIK5Qq65NbR9jxWfsNXDjnhQlFngkiaOBGBk621m0q5GJEgYTUCfpoBYXn5IOsyOZl/px4nnpxE7DlfN0YlmujLSD5fatu2wn2lSgVdym340p5/T7IzIc0OjygfUR2BnwEHlHIhIkF6e92uP0iuuKlpZhw3X16+mJ16nHhyqWPPSfe+RaScvkcUX6qYztVKBF3iGL5iDVs15N+TmkeQdodHlI+ojsAa4JvGmJcJLhYMSEiLsjMwEN4uaO10HDdKXr6YnXqceHIpY89JNNEXQLl9j3Lk8cs9Vjmq4QszbFGphvx7Ep0J1eDwiPIRVUfgUeBNOHXBbUDG50ekBc8aBLFmzbTRi7LbD7tePuvixZPb2qav0dIy/Xy28Y1zblyKbaIvgFL13YfR1VVcQWAaidLHn23YPIM2ND5EZizzisGMQrXk373OhPXHr6f7Hd2sP349O87fEXknH8XhEfVD1IjAR3GdASKN5MaeOzuDd9atrXDRRdO/R9ntf+Yzxe3U48STSxV7roDgUCXEDmu1eSJfS14+w7br5V2R3idKGiItefViOhOqxeER5SHqGOJvlngdolCCYs+XXQbd3fmtQXs7zJkzcyC8x5w5zhAnYV3ixJNLEXuugOBQpcQOa7V5Iszw5TNsoxMuVZbPiOdLQyx69SIWrFtQ9Xl1SSGLbGKNIZ6aQPh2YB6wC3jQWrujFAsTEQjLe3d3w9NPw513hluDzk446yz/64+MwHve4/7tZ10OPLCkRXaJUgHBoUqKHZY7j19p8hm25lnNkYrjwvLvG07fwKm3nFp1eXU/5yepgkNRG0SdPjgL+D/AWcwUDpowxnwN+JS1EZNwIjnyxZ7vvDO/NejrcwOJ/IoL58yZeY1c67J5c0HLrghJx8wjtAJI7LB85DNsr57z6sjFcUFpiJufvDn1hYS5hDk/5ZBCFtVB1IjAJbg6gc8AvcAfgdcCXcDngZ3A50qxQBFCErHn++8P7jAYGamtYT1JxcwjtgLUar4+jeSrpH/+yedjGXG/NES15dWjdAaUUgpZVA9RHYEPARdZa6/Meu5Z4H8bYyzwP5EjUH6KjT1nMvC97wUfnzu39ob1FCs4FLMN0fM9brgB7rjDPfee98Dy5Ql+JgGEFxTe+MSNRRvxasurR22FTFsUQ5SfqI7AvsAvAo79Yuq4KDfFxp57e4N7zQAmJmo7fp1r9A84YE/93dydfgGtAI8/DhdeOH3ZBx5wjRgl1jGqS4IKCptnNRfdDdC1rItPb/y07/tabOry6tUWwSgXaen6SBNRHYGngTOAu32OnQE8ldiKRHSKjT0PDAQPJgJnFJOIX6dR1jc3vO83pMlvpx8zHVMhHSORw7y95tFg/J3eON0A1vp3UQc9X0nCIhhNs5pY+KqFFVhVZZGaoj9RBYX+GfiIMeaHxphPGGP+1hjzcWPMD4EPTx0XlWD5cvjSl+Cd74QTToDLL3fWJcpWM59Q0IoVxa+vvx8WLIDVq+GKK9zjggXu+VKRyUBPD6xd6x5zB9z7Kf2EOUTZgkMxxZUqoGMkfPBqBfxEibK7AfzEiAbHnPJT75beUGcibSI8Xcu6Atc7NjFG973d9D9bwv8PU0Y+0Snv71yPRHIErLW3AMcDLcB64Fbgy8Bc4Hhr7b+VbIUiGM/IdnfDxo3w4x+7GPTjj0d7fall6CohrRfF8Qizzn5k7/Rj3rNyaAnk83tqgSQ+Y5Aa37N/fjaSyl61hdq9AsrWRv+Q0+DYYF0ZQKkpBhNZR8BaezdwtzGmAdgbeEktgxUkiZhzW5ubS3vSSa4eYHzchchnzSqurN1LBWzY4C9UBO69kpbWi3pPwqyzH9k7/YjpGO8WPPFEcHdmSwssXOgMm5c1OeigeB+5QnOUykqSn7GYboBqKxYE5/xcuvJSLrj7gldElbJJa9tjKag2R66chDoCxpg3Af9prd3uPTdl/F+YOr4AmGet/Y+SrlLsSRL6tf39rg6gocEZ7NmznUPw/e8XbkVyv7WDGBmBX/6ysPcIIuo9Ceu28CN3p5+nDTHqLbDWBXOsnTZwX/iCGw4Z5fbXQ/1BOT5jVANfrSI82/68zdcJgMIMoFdst1dmL3oe66maYrtqdOTKRWBqwBhzLG788GtCXv9XwEPGmJOSXpjIQ7Ex5+xvWC8/vnu327qeemphYXu/VEAYO3fGf48wot6TsPA+BA88yo5P33wznH46XHqpcy6yIgH5bkFLizvdWnebs7Mmk5PRsyaF1h9UUyqhHDUWYbn0bAMfZfhRGvEMoB9xDWD/s/0sWLeA1RtX8/zg86zeuJoF6xZURa1B1L9zPRJWI7Aa+Fdr7ZNBJ0wd+wbwiaQXJvJQzERACP+GnZjI/w2bycBLL820JnFz7zt2JGuNot6TbOPe1OSea2pyv2/aBOvXu636+vXThZcRix7DbsGsWXDIIa6e89JLg32RqAauEF+wErWbxVCOGos4Br7YqX+VICkDWO3FdtXqyJWDsNTA3wDXRbjGRuBbySxHRKZYDYGwb9jhYfj6192O16/Nz4t9X3KJsyZe0vZ974uXe//xj+Gee5JLbBdyT4yZ+Th37p4plRjx6bDbOjEBv/61q+cMu1VRDVxcPalqTCWUa15DvumGsGf/+Wfe+ZmqCInnU12MagCjChSlmSh/53okzBGYC/wlwjX+MnWuKCfFagi0t/v3zns89BC87nVw110zjXO2NfG2vt639Pe+F37NXLwKuqSsUdR74te1MDrqfvzWEKMeI1/5we7d7u1vvTX4vLlzp4MlYbILcf2eSoxFLpZyzmsIm25Y7f3nSRjAWim2K2Z8c60S5ghsBw4GHshzjaXAc4mtSESnGO38ri4499zwcwYHYeVKOPtsWLrUGckLLwzuBJicdInvMJqaYGws+PXFWqMo9ySuRYwRnw4zXNnMmuUiBH4MD7uGi+Hh8GBJXF+wUmORPQrRlUrDvIYomv3VsKMs1gCq2K52CXME7gDON8bcaK31/fowxrQC5wE/KMXiRAQKnTfb1gannAI33RR+3ugoXH31tOVqaAg2omNjrvNgr73ced63tjFwzjnu8fHHneaBH0lZo3z3JK5FjBGfzjZcIyOuS9KP4WE480y4/faZ4obZx73lQHCwJI4vWMmxyMW0ACY1K6pQaiEkngTV2jUh8hPmCHwJOA34qTHmQuBea+0ogDGmCTh66pxW4NJSL1SUgBUr4LbbouX1ve1rvmLA3bvd+OLLLoPt2/f81u7pcWL7caxR0hLFcS1izPi0Z7jOOcf5Wbt3+7/NihXwf//vtIHbsSN/AaGffxPVF6zUWOQkahMK9XeTIF9I/JcvJtwGm1Jyaw0AjS6uEQK7Bqy1LwBHAeO46EDGGPOcMWY7kAHuBHYDR02dK6qNfG10hTI6Cj/7mZusk9Val/c9/axRKcrc467B2+a3tQW3FubQ2grXXuuCI2Fv4xm4Sy+F/fYL9rOSCJYU8DESodpllsPa7wCue/i6qmifS4Lsron9Wveriq4JkZ9QK2Ctfcpa+1bgSODzwO24NMAXgHdZaw+31j5d8lWK0lAqCzA+7rbCfgY7jjUqlURxIRbR2+b7tRYm9Dbt7cH+SVKh+wI+RtFUujahWMLa7wBGJ0aron0uKbxagwVtC1h16CpFAmqASBLD1tofAz8u8VpEJVi+3G1Hv/MdeOQRZ4mCEttx8MrjjzkGPvEJWLZsOqQfNekbtpUcHYXTTnN1DoWkCgpJPBcQn47zNl1dLnPiR5Kh+3KH2StZm5AEXkj8mG8fw8hu/0LZeqoVELVH5FkDogbxq+AaH3cFf36J7UIYGYFrrtmzOiyKNQrbSo6NuaLDBx6A885znQ0Qr4agtdVpJfT2wtNPO7XAsNcWWKvg91GDLtXe7h4rUSFfqmnRlapNSJKOAzr4xGGf4JqHrvE9Xs72uVw9g2qR+BXpRY5AvRJWwVUKCtEKiDITwDt2xRXuMU45epxS9gQn34RdqrW1MhXypRxelGQLYKmclSgs23dZxdvnql3PQKQTOQL1Slw5YHAaAMa4DoJCIwZRtQIyGRdNCNIcCCKqwxGnlD1BSb58l7r1VheY8Azd6acn6wT4GVLvvUupOJhEC2ClJy1Wun2uVvQMRPooQcm4qArijuIFOPpoN1/g/vvdNsyrbMtugM9HlOowr1Ogu7vweoV85ehxStkTLHsPu9T4OPzHf5RuDkBQA8Y//3PyVf1+g42yOyRym0miXK8UdaNxqLRWfRQ9g0qRGc3Q81gPa+9ZS89jPWRGUzzJSuyBIgL1StxRvC0trjCvtXV6e7dxozPW3lZv1H/U6R7XCasO89sye8ya5X6iRAnyORxxStkTLHsPu9TIyPRIYu/SkMyuPCwScc01wbe0kKr+Uuzc0yKPXEmt+rRK/CpdUf0EOgLGmM44F7LW9hW/HFE2omrheuRWdbW2wt57O62A006L5gSASy28/PJMIX2Yjlc//3yw9u7s2dHfJ5/DEaeUPcGy97j+FyRj6MIMqTHBys9xq/pLNdio3C2IYQV5ldKqT6PEr9IVtUE+iWELmAjXscCsRFYkyoNXwbVyZbhxbW52ViJ3aE9vr9udn3BCtHqBlhZniSYnXRTB2yp++tNuG+xJEod1LER1AiB/OXqcUvYEy97j+l+QjKELM6Sjo9DY6H8sblV/qXbu5WxBTOsOt9I1Cn5Ifrk2CKsROBA4aOox389BpV2mKAkdHfC73zlJYD8aG+Gqq2YqzniJ5k9/GnbtcvHsfI7AMcfA5Zc7x2F4eGbse3jYRQi85wotQmxudo9Bij07dsCHPwxve5t7zGSiq/0kKMkXdKnm5uA/QxKGzjOkQddfsyYZxcFS7dzDxCCNSa4FMXuH6+1sh8aHyIxlKi4aVOoahULy/GlNV4h4BEYErLW/L+dCRIXYf3+4557g3q6gEcRxOOwwePbZ0lZ0HXWUE0fyK0e//non/O/xs5/Bt74F110XvZQ9wck3fpfq7IQlS/zPL6bX3gvePPlkcMaloQEuusj9FPvxSrVz95ySY491fmM2k5NullUSnQNp3+GWqkah0ChIGtMVIj6xigWNMbOBA4A99i7W2vqYvFGLJKH0F0RDAyxc6ER/imH2bPfjNwLZK2T0izl703/8OOccOPnk6LHqBCX5/C7V1wcPPzxtSIsVE8ot2vMiDnPmuNvY2OiCNBs2TF/f7+OF9e7nHuvsLJ140PLlbr25DA8n1+ZYDTvcpGsUisnzpzFdIeITyREwxjQCXwY+DDQHnKYagWqmWKW/IIxxNQAmSqlJCB//uNvF+zkCYRbmwgvDr3v++W4MYCUUanLo6HAFe+vXFy8m5Be88W7dyIjzqcbHnTNw6qnBFf1hHQDgf+yyy1wZSPbzxsAnPwlf+EJ+ZyLoT9Db6/5T8iOs/iAzmuGl4ZdYe8/avEp89bjDLSYKkjuR0IsmaCJhdRE1IvA54L3AKuBG4BxgCPgfwBuAT5VkdSJdFFLyvmKFs2pxhYGyaWmBt7wFzjgjvjzdr38dfu3vfnd6FHO5FWp8aGhIJuiQL3jjlWIMD7tHvx31jh171pJ6f/oTTnCP2dke71h3t1NsvvNO96e31mVhrrsuujPh9ycopP7AC3lfcuAlXPHUFXlD3vW4wy02ClLJlkqRDFEdgdOBfwJuwTkCP7PWPgp8yxhzA3ASoPbBWqeQkvcHH3TbSi8e7UdDQ7jVmpiY3hrHzdP/9V+7moAgStW4X2HiBm9yd9T9/a7GM6hRY2wsOMgzOemcgFWr3G5/wQJ/h2HlSheZyF5n2J8gbv1Bdsjb2/HmC3knucOtlpkASURBKtVSKZIhqiOwCHjaWjthjBkB/irr2I3ATcDHk16cSBm5ovHgVAXHx6d/z61Iy2eNWlqcVQlzBE48cabubpzw/aWXupRCHMqpUBNCHF393HMXLYoXvMneUXtphSC/DcIDPNnXyjdAMsjR8PsTxO3iLDTk3XFAB0+d+xTdP+zmqZ1PsWT+Ei5beRn7t+3v/+Y+pLUF0Y96jIKImUSVGP4D8Jqpf/8OeFfWsTckuSBjzPHGmKeMMVuNMd0+x5uNMb1Txx8yxrw+yfcXecgeaL/ffvDlL7s2wj/9Cc48M7ghfdYst/3z5Ii9/rQPfzi4nB3ca26/fVoX95xzYP58J0iUr3vBaxFcuTLeZyyFQk1MguSA/eSG774b9tnH5eCvuMJ1dl54YXA+3Y/sHXWUmtCmpumOzbBrFVJWAv5/grhdnIWGvPuf7WfJtUu49Ve38tBzD3Hrr25lybVL6H82mtZzmlsQ/ai0dLKoPFEjApuBdwI/AL4OXGmMWQyMAl3Ad5NYjDFmFnAdcAywHXjYGHN7TkfCKuA/rbWLjTFnAJdPrUGUC6+wcPNmOPLI6ef32y94NsDEhDPqk5POYVixAv78Z1esF8bu3TO1Bbyt6BVXuLbAu+6KVuW2115ubW98Ixx+OLzpTXDxxeVRqIlJHHW+u++G446b+Xov77/XXu48L/sxd+70sVyyd9RRjHdTk3v029FnX6uQshKY/hP4RUWiZocKCXknoZSX9hZEP5Tnr2+iOgL/COwNYK29xhhjgFOBvYD/A3w+ofUcAWy11v4WwBhzM67+INsROAlXrwCwAbjWGGOsjbP/ESWhvT3c2nhG/fbbnRF+4xuLe7/BQf9ksp8l9ZrPt22Dhx5y1vGSS/yvW2yfW5HccENw6D07ZJ7JwEknBV/HGFfBP2fOtNFctMh1CYTVW+Yz3s3Nzv+C/LWbhZSVgLvOokUuCuJXSJibtfHLx4eFvI0xvLz75T06CcKM+OjEKKfdchqnLD0lNN9fDS2IfijPX79EcgSstc8Dz2f9fjVwdQnWswDYlvX7duBtQedYa3cbY/4MzAdeKsF6RBwOOCDYCchmctKlBJLAL5kcVec2u94hicb9BBgcdMYuKLCSHTK/4Ybw4YzDw7B9uyuTyCbfjjrMeM+Z48Qo99sv/FrZO/lPftJlksIUor1ZB96fYMMG57BEiYqE5eO9wr8G47KgLY0tWCwTkxN0/7B7j/PDjPjYxBgbf7ORB559gPM2nsfZR5wNlj0KAauxBbFaChtFaTBxNtLGmNcAhwD7AzuALdbaPyW2GGNOA46z1v791O8fBI6w1n4q65wtU+dsn/r9N1Pn7My51seAjwHss88+h91yyy1JLVNMMTg4SOvcua5G4OWX4cUXoyemGxsLHzGcy377ua2jx3PPueFFUc6fnHTrHx11W91584K1bEvM5CS89NIg27YFOyHeTnnOHNeiF3a7jXG+2d57x1/L4KAz4t66vFvS3p7fRwp6rbX+6/U0p8bGpv8Eu3a54I2fP+fdg733dqH2J/74hO8uvsE0sPy1ywH4c+bPDJthmmY1sf0v2wPPX/iqhYHHg/CcjPZ57bQ2tUZak/eaNDA4NsjALvcHm7STe3yewNcNDtJaxZ01aSXJ+7pixYpHrbVvzXdeVEGh2cAXcfoB2cPnh40x1wP/aK1N4lt9O65DwWMhzuHwO2f71LpeDezKvZC19mvA1wCWLFlij8zOZYtE2HzHHRz5/vdP76ijMmeO0wV48MHiFzF3ritYzP779vSE5//Xr595fkro6YFMZjMXXHBk4DltbfDUU06OOF+tZHMzvPRS4cGNwcH4ksNeu6Df2vbay9WMejULQUrW4GpBr7gi+H26u12ko+exHj774GcDd9/r37ieVYeuYvPmzfztkX/rzn88+PzLV17OxU9cPKNGICptTW2v1BA0PdsU2IKY3TVQ6Z14ZjTDgnULfD9v9ufxY/Pmzeh7NXkqcV+j1gisw+2uPw98D3gB2Bc4BfgsTnL4fyawnoeBdmPMgcBzwBnAf88553acwuGDuDqF+1QfUCay472LFrkdfdy5A+D60q6/3jkDxTI87NaSTYLTAsvJwADsu2/wcW8I5J13RlN6vv324jIchSgqh2VlGhr2rFkILPSLqBkQNx+f7/ztf9m+h45AVLILAaMU36WhxbAaCxtF8kR1BD4IfMZauy7ruV3AF6d0BS4iAUdgKud/LrAJJ1n8L9baLcaYzwOPWGtvB74BfNsYs3VqDWcU+74iArlV+M3N8MUvFnatOXPg0Ued1FzQHIA4nHrqzKRxrt5BSvL/+WhvD/armppg3Tq3c/7BD8IDMLNmTQ/oKTf51P/8ahb8iOrLxc3HRzk/24jf+stbue+Z+xidyD8CO9fxCCu+S6I7IQmqtbBRJEvURNUksCXg2JNAYjtya22ftfaN1to3WGu/OPXc56acAKy1I9ba06y1i621R3gdBqKEZFfhe9/yYZVf+RgZcVvCD34QrrwSXve64tY3NuYq57LJ1jvo7naP2eOUU0hYoKKpyYXU16515Q9z5waft359ZZwAyD/uOGpXZlTNgK5lXYH5dj8xnKjne0a897RemmY1RVpznELAKDvxcuA5Rn6ktbBRJE/UiMC3gY3A080AACAASURBVL/H7dRzOQv4TmIrEumjkKmDYbS0OKuW3RsWhldSHsToqJtuuHz5TEOf4LTActDW5gxpW9vMQIa1Toahuzu/HkBzc3INGYWQZFYmylDMuJLASZwfRBwVvrTsxKUqKCC6I/B74JSpiv3bma4ROAloA64yxpw9da611n4l8ZWKyhFXHq65Gc46C77+df/IgTEuLTAYorCW3Ue2bRvceivcd19wJGJ83E3C8abdZM/F7etLxXTBKOSOU1i40DkA2bcq2wlIamRxUiSdlYniy8UVwyn2fGst1z1yHdbagmcRpKXFUNMDBURsHzTGxNkOWmttqkYSL1myxD711FOVXkb10tPjNG5znIHNV17JkRdcMPPc5mb44Q/dds5vhm1Dg2ss90bR5dLcDEcdBaecMnP7F1aOnk1jo4sgDA1NDzryHsPK1FNCbsVwwK0HXGTgtNNg//2LG1lcCgrpOCglSVdiD44NFqXCV0y1fiko5POoa6A0JHlfjTHJtQ9aa9PT9CrKTxx5uHPOmTayQbHdL3whOMIwOuomBuZuA72t5tFHh6cJxsen9Qm8qTneYxVOFwwLxgwPOycgSvEdxBtiVCxVlpWJTbEqfGnbiUtVsL6JmhoQ9Ux2vHdsLDg839ICS5fOfK61FU4/3Vmgp592UwTzjcb7ylfg5JNdzj/Xcl11lasHyJ4/EJco0wUzGVeAeMcd7vf3vtcl38ucVog7ejcIv+CMJ9eb0uBIzSN9f5EWAh0BY8xS4DfW2tGpf4eSMxhI1Bre7v6GG5wh9lMF3L3bWZts/CyQMeGSeCMjbpJOQ8PMiTmf+hS8733xxur5kTtzN9fZeOIJV3bvzScA2LTJlexv2lRWy5lE8V2cIUaivGgnLtJAWETgSeBvgJ8R3iJopo6lqi5AlIDWVhf6X77cWRBjZh43xkneedvMMAu0116uHiAoupBbFu/9/m//tuf7xsXbSvtpI5w9VfPq5+gMD7uCxD/8IVHLme2LHH64+90LPCRRfBd19ILYk0or/wlRDsIcgRVMT/1bUYa1iGqho8Pp3H43Z/r0yIj78baZvb3B8wSshXe+0xUWxqXYiEBDg1tjrk5vFG2E8fGCLWdQ8CHbyK9b52ois0P2Udrowsgn8rNVmjG+pEH5T4hyEOgIWGt/5PdvIQDXohe0M/e2mU8+OV2ol8vIiHt9IcPqC6Wpye364+j05jI6mtdyRjH4LS0uwzIxMTMDMTk5HUjJDtkXU3yXVJ1BGihXwWNalP+EKAeRugGMMUcbYz4ScOwjxhhFDOqNgYFgQ+ptM194Ifwa++xT3kl/Rx89rS4YVxvBo7k51HL297sd/erVbmjO6tVOOPG442YKMw4NuRa7bCcgG8+XSoKuruDbnOLRC3vgd28XLHDPJ01alP+EKAdRv4W/CLw24NjewJeSWY6oGtrbg62LJ4e3YUP4Nfbbz19HtrXV1RAkSUuL0ybwtthhWrhhNDYGWk4/JWbP4AcpAQaRZMg+qlxvmgm6t97zYdpUhZAW5T8hykFUR2AZ8EjAsZ8DebsKRI0Rto30lAOD6gPAifwsXeo/E+DWW4uvA8gld+sbtk0O4/LLAy1nkkrMSYfsq2H0QibjBJTWrvVGMk8fi1LwmCTS4Bf1RFQdgd3AvIBj8xNai6gmgoTxs5UDw8jeWWcnwD0FwaDagrgEldh72+ETToi3nezuhg99yNcZKDTb4EdSIftyiggVQz6dg3IXPEqDX9QTUbdE/cD/MsbMGMM19fv5wANJL0xUAZ4wfu42E8ItYmNjcEw67rb6qqv8Uwtr1zpLcsopzsn49a9nbjEzGffcWWfB8cfD7NmumBCmH/0I2X4Wkm2YO9ct13tdQ0NyIfty5tSLISzs73VrPv+8+8/Gj1IUPHrKf21Nba9EBloaW2hrapMGv6g5okYE/hHnDGw1xvQCfwD2B04HXg2oC7le8StnDytTb252xtsvJp3JuLqCqNvquXPh1a/27617/HFnXSYmXIJ+1iwXqTj5ZHj96+H666fFilpaXKrinHNcWuPxx2HjRv/3DNl+hon/7LWXW0K2PtLEBLz//fD2t7u33b7diS4mIfBTTSJCYb7f4KD7c82eHZxpKlXBo5T/oiO9heom6qyBXxhjDgf+CfggLh2wE7gXuMRa+3TJViiqjzCL2NTkPyfXiw2HzRHIZXjYGeVcZ8TPCk5MuMdbbtnzOp6FvP56ZyFvvhkeeCB2v10+8Z83v9kZvfvvd2UQs2fDTTfBbbdNn7N7t3MWenqKC+ffcEPwrZycdMebm9ORMsiXUhkb8/8s5Zi4KOW//EhvofqJPGvAWvsU8IESrkXUCnHl8PwMd1T8igp7ewubReCJBRWh65tP/Of0051+QHYJRPZO/TvfceH7YmYC9Pe71wTtoIeG3Bq8IY2VnjvQ3h4uMunH7Nlw6qlw7bXpiWzUI9JbqA00dEiUhjhyeMWU2193HVx00czr3n9/cIN+GCMj8MtfBjoyGfMqej/5Iwa+0Bq6iw4T/wn7qBMT7lYVE873fKqwhg2YOaSx0imDri6XlYnD7t1u8qKcgMoSRW9BEZX0E9kRMMacCpwMLATm5B631h6R4LpELRBVDi9fbPjAA+F3v/M/liuW74X2C2XnTve4fDl86UtOgRDoP/gsOr/+t0xeZ4raRecbKxxE1JkAxfhUlZo70NY2XdAYlWpTRKxVpLdQG0RyBIwx/wR8DngCN38gRiJXiDzk08BdsiTYERgehq9/3Y04BrjmmuKa+bdscR0HWcWEmbmvpXPjMWSYllQudBcd9lEbG4PlE6K2yOXzqRoa8gtCVoKLLnK3PGonZzUpItYynt6CnzMgvYXqIWr74CrgMmvtW6y1Z1pr/y73p5SLFDVOPg3c97zHldkH8dBDbjt5xRXxig39eOQRd53BwVcsau/we5nEf65CXDGbsI86a1a4WGOUHXBYC2NTk3v/sBbHn/+8sFKNYmlrg7vu2rMTdK+93J++WhURa52uZV00GP//aKW3UD1EdQTacB0CQiRPPg3ck08u3sAXwQCLGcLf6sTdRYd91NtuC35d1B1wmKPhdW6GTXHetMnNRii11oCfiqCf+uELL8Af/5huRcR6RnoLtUHUGoGbgeORMyBKRXZx4ZYtLlc/fz784AfTYfoK0c5WWhj0dQbmznXLXrs2ehueN8W5u9s9LlkCl13mit/GxvzFGqPugPM1bOy/P5x9dng+fnCwtIWD+VQE/WoUyl234Id65f2R3kL1E9URuBe43BizN3AP8KfcE6y1fUkuTNQhra3OKp533rSVSAFd9LKGdb7HhoedBtLw8J4GLUjeN9cQPvkkfP/708Y+arNFEHEaNoIoVeFgmNDRCSfApZfCtm2V1zbIRb3y4UhvobqJ6gh4WdDXAz5qMFhgVhILEnVMMXoCJaSNQfropJM+JpvmMDTWxNy501X+3mN2AeGGDa7PPXfX6z0f1CL4//5f9GaLMMKuEVawmL2mUhQO5lMRvOACpydQaW2DbNQrL2qdqDUCB+b5OagkqxP1RZLj+xKmg5+wg9exntV0N17Fqe/6Y2D94sQEnHiiv3b+iSeGT9Hbtas0688myuDFKMWJYdMCg8jX1eCJCpVyxHBcovTKC1HNRJUY/n2pFyJEIuP7GhvdVnJsDL7yleSmGAKtDLFq7CsArL3XMDzurz44POyU7/yYmAhW0BsaClfXS2qSoFdHcOyxwbpL+YoT8+X5g4gSjcimUtoG2ahXXtQ6gY6AMWautXbY+3e+C3nnClEwca1ELk1NsG7dtEzdySfDypXxtGsj0m5+Q0vzOEOje47Ea2wMVvbbvdu1CXqjD7JpaXGV/X4UaniDWL7crSOIDRumawpyHZDOzsIHGoWpN/tRSW0DD/XKi1onLECYMcZ4aoGDQCbPjxDFESVmHUZz88yBRh0dTohozh5CmEXTNfYtGqyPNccZ2DDZAz8nANxHnzdvz+fDxvQWGjrv7Q1uxGhpcQV74D/K+KCDgh2dfLoKfu2TYVOf06AgqF55UeuEpQY+Cvxm6t8SDBKlJ7v3bWws+k6+qck5Adk9dtnb2E98Ar785UTrD9paLH3n/pATrnsv4+Nuqc3NLhpw662uIDAul13m7weFlU4UGjoPy8J4u/CwCv8gouzgc7saFi50rZR+Dk0aFAS9XvncroEG06BeeVETBDoC1tobAIwxjcBW4HfW2h3lWpioUzwrcdppsHFjtNdMTLhYthcjz42jl4KGBjjqKLhuemedvcP+5Cfh6qudeM/YmPNV8mkidXe7roFcohjtuORTdV682BnqfMOL/Fi4MP85uV0Ny5dHH1ZZCdQrL2qZKMWCE8B9QCcgR0CUntZWOOUUeOCBaIZ8YgJOOsnt/N/wBrjwwnjx8rlznQWKWlg4Zw6ZDZvoPHXujLcZG3M/xx3nDP/4uCsabGyEt7zFKSGHEdQ1EMVoxyXKpOV/+IdEay1DSUL7oNSoV17UKnkdAWvtpDFmAHhtGdYjhCNuVdnIiBs4FGXr7eGlFDZscI5HVM4+m95n3x6aafCWsHu3e3zssfyXDeoaiGK043YU5FMgfPxxN8upELZvL+x1SegniNKSra54+PjhZEYzUlesAaIKCv0jTlnwP6y1/1HKBQkB+FuqKMSZSfDGN8KDD8I3vxl969vcDEuXMvB0vKxDISF2jyhGu5COgqBduLWuQNBzYuKQhuI+URpy1RXXLVnHgnULpK5YA0R1BC4C5gOPG2OeA/6IUxN8BWvtEX4vFKJgci3V73/vKvGSGkC0aJGzouefH8nqZWillw8zsOWDPL+TGeqCSfHCCy6rkRsS9yuws9bdjq98ZWYkIc6I5NxdeCYD555beEogDcV9Inn81BUn7SSZsYzUFWuAqI7AFuDJUi5ECF+yLVUmA3fckZwjcPTR0x0KebibYziJ25nY3cT41Q0lcQI8groAvFsRtRYybkeBd92XX87vF+21l2uTtDadxX0iWaKoK6p+onqJqiz4kRKvQ4j8eDHyqCJBYfUCc+e6MH+ElsK7WclxbAKMK51lphPgOQVBQkFxmJwM7wKIM44hTkdBnOs2N8Pdd8Ob3xytuC8pRURROaSuWNuEOgLGmL1w3QKvB/4A3Gut/WMZ1iWEPx0dbo7u1VeHn9fa6hrzH3zQFQNaO93HZwy8//0uupAn0Z+hlRMb7oRJ43u8qcld6oAD4JFH4Ic/LPSDORoawnPsccYxxMnXR73urFnwxS+6dr8oxX1JKyKKyiB1xdomTGL4IOCHOCfA4y/GmNOttXeXemFCBLJ0abgUcXMz3HWXs1bNzbDvvrBzp0t833abs2Y33RQuaTdFb9OHmNgdrMU7Nub8jHvvdZ2L/f3h+fW5c+FNb4KHHw42vGE59jjjGOLk66Ned2ICLr4YLrkkvzEPEySKUr8g0kPXsi7WbPJvXZG6YvUTpud6BTAJvBOYCywDfg58tQzrEiKYMCniOXPgmWfcvz1t3Kuvdtb6lltcSsGL60eoDRiwb2D3ZPiE7bExZ9je8x6nGRDGrFkuavCjH82U2W1pcb+3t4cbR09TIAzvWnHy9VGu6xFV3jiKIqKoDjx1xbamNloa3X8oDaaBtqY2qSvWAGGOwNuBi6y1P7HWjlhrfwV8HDjAGLN/eZYnhA9+gvWe9bvnHvfvXHH+uJV9c+ZAayvtRx3A3Nn56xFGRpwy4IYNbhm54w3mzJletrXw61+7sPopp7hQ+fr1boc8d274aN98PlD2teKE3gsZ85DPmJdCEVFUDk9dcf3x6+l+RzeLXrWIHefvUOtgDRBWI7A/8Nuc534DGGA/XM2AEJUhTIqup6fwuQKzZ8OKFXDooXDddXQ9cC5rdh8LBIwFnGJ83GUbvv995wxs2wa//KXLSMyf77IZXV2uW/F1r5tWIWxqcj933eWOPfEEfPazwfn0fJoChebdg647NhasgZDPmJdCEVFUlmx1xc2bNysSUCPk6xoImE8mRAoIqlaLk0jPZfduOOQQuP56GBykjUH66KSTPkZpYozgSYa7d7sd/IknuqGHuUvLZODYY117nofnEBx7rEsb/NM/zZwwCHvm08N8oGIq9P2u+/LLLtJRiDEPU0QcH3fXzmTUQSBEpcnnCGwyxvh1FN+b+7y1dt/kliVEEYRtRfPR0uK28VkRhQ5+wg5exw18mDWsYyxPdGB01I3qveeemTv0G26Y6QRk8/LLwbWLfnoAfj5QEhX6fgJDn/mM/7n5ihHDxCHHxuC88+CCC+D2250jJISoDGGOwCVlW4UQSZJvTkGYvkBDg4vl5zgRrQxxDtdjsJzDdbgMWTAjI3vu5O+4I3zZQUuKkk8Pq9BfudJ1XHrpiTg78HypiHzFiF6U4YYbnOHPTjPs3u1+jjsONm2SMyBEpQgbQyxHQFQnQdbLGPjQh+CrIY0vGzbAs8/6RhQytNLN5eRzAjxyd/L/+Z/h5wcV60XJp4dV6I+OusaJQnv4i50M2NrqujgbG4PrDU46CV58Ue2E2UN92ue307WsS0N9RMmJKjEsRHWRa72sheuug298I1j+b+5cV+UXEFHopYvJiE4AzNzJZzKuEDCMoNbDKHoAUcoiiunhL3Yy4MBAeOPGxEQ8OeRaJHeoT0tjC2s2rdFQH1Fy5AiI2sWzXpmM0xQIa3oHZ6m2bg2MKAyMLWVoPLr1nDvXGdy1a+H558Pb85qaXK58y5bpYEScEHycsoi4MwiSoL3dNWQEzTAYH6/vdkK/oT6eip+G+ohSI0dA1D5R9XOzY/A+8fD2l8+kJaCC3o/hYTcdcGgoPCwOcNppLkc+e7bTAYgbgs9XFpFNOXv4vS6GLVvCz6v3dkIN9RGVRI6AqH2ithPmxuBz4uFdGVgTUEGfTfZkQu9tw5yAuXOddIG3hEJ26mEV+rmUy+jmdjE0NwdHBOp9fLGG+ohKElNLTIgqJJ9+blNTJE3eKLK9s2e7IURR5XrB6QckYQS9IMb69a5CP1fd0KMcRje7i8FzSrIHRnr1EIXIIdci3lAfPzTUR5QaOQKi9gnTz21qgnXrImvydnS4oTtB7N4NL7wQviOfPRWHK4UR9IIY69Y5HQM/FeZyGN2wbExTk0uFdHf///buP1qOss7z+PuTX0ASHAwEzAIjujDZA4xhMIvDIhoGGGLgiKOYzAwewx5GZp3DKIvOEhbO+hti1JEcUUYn6xDWWQngimhQlMCVHysozrLOJBKCyAokGA0MJMGQCzz7x1NlOn2rq6pvV/et7v68zrnndlc/Xf3cJ/emvvX8+D7jS4c8iJYcs4RJyv4d9aY+1m0eGrDBV3Fe3u98J//1J5/MT617zjkwZ077y/Da1emyv07kjcbs3g033gh33OEAIJVu6tO8amCSJnlTH+s6BwI2HCq6Km7fDj/9aX4ZqXUHxKRJcPXVez52+/a4NUKaEvi1r22rOoWylv11koa4rKJVDKOj3oq4Wbqpz5p/WcMjTz/CkbOOZMmxSwqDAOcesE45ELDh0eFi+HTyW9G8w0MPjTmLirLxZaUE/tjHYtd5t+6Uq0hDXEaZVQwTsYyx7ho39SnDuQesCg4EzErISuHbytlnF3dAtEoJ/PLL+XfKndzN56UhrvruPB2NOfXUzlInW2vOPWBVcSBgVkLZVATTp8PSpfFxXgdE3vla3Sl3ejc/ns/sxLx58I53tP7cfskdUNeud+cesKo4EDAroSgVweTJsN9+8O1vl7urzjtf1p1yFXfz7X5mJ9Kg5aWXWgcfL74Yy9RZnbvenXvAquLlg2Yl5KUimDIF3vUu2LKl/Dj74YfHBDtZsu6Uy9zNFznqqNa5Bfbdt7q788agJW9/AQnmzo1BQx01dr2nF9ydozvZvjse37G7IGV1lzn3gFXFgYBZCXmpCPbbb++VAEXuuQcuvXTvBDuNshL+VHE3v2hR3B45y65dcOaZxecoo+wwyq5de4KGom0gJkKZrveJ5NwDVhUHAmYlvfe9cUZ/eic/ngQ9RRe+VpsM5fVIlB1rv/XW/B6BtWuLz1FG2YzOqbI9Gr1W9673NPfA/tP2/23PwIypM9h/2v7OPWBt8RwBswKNk/R2747BwNSpcOGFcPnl7c20L8q4d9hh2cMLecvxyqYM3rQpv0fga1+Dhx/uPLdAOzshQn1XD6Rd71nBQF263sebe8CskXsEzHJk5czfvTsmxPnCF9o/X1HGvVZL7dKeh05SBhdtuXDHHbBiBVx0UcyFMN6x+7xhlCx1XT3QL13vae6BK0+7kvOPP99BgLXNgYBZjiom6TXKuxhPmxYn161alZ2vIM1N8MlPwlveAiefDFdcEZfplVF0gU7nLOzc2dnYfVbQMn166/J13XnQXe82LBwImOWoesld3sV492547rn8O/IHH4wTDe+6K+55sGxZ+bv3rAv0tGmty3cydj9vXgxSTj45Bi0rVsBtt03cJkjjlXa9r1y4kmUnLWPlwpVs/sDmCV86aFYlzxEwy5E33j2eLu30wnfGGa2X1rXKD1Aml0AI+ZkHmzMePvhg602Uxjt2n5X46J574s89UZsgdaLdtL9m/caBgFmOKibpNZs3r9wYenO2v6Jhio9/PM5bKMo82JjxcNUquPvu6gKdMsGK9xYwqxcPDZjlqGKSXrM1a+Kde5GdO2H9+j3Pi4Yp/vZv957UWGasP2+oYjyBTtVzKsys+xwImBVIu9NXroxj8itXxufj3a2vnXX211yzZ/w/LzPg1KkxU1+WvAtw1YFOL9MYm1k1PDRgVkKHOxjvpZ119rt27elSX7QI3vOe7HKjo63PUXQBLtopsR1Vz6kws+5zIGDWY3nzDrKkd/QhxB6BrKRAaY9AVh6CMhfgqgKdbsypMLPu8tCAWY9ldcdPyQnJ0zv6vMyAo6Ot5x30+gJcRSpmM+sd9wiYdcH27e0t49u8Oab4zZLe0YeQ3+1+4YVjVw202rugG6pMxWxmveNAwKxiWevoi5bxbd8OX/969vnSO/oQ8rvdL788fnVrnX5ecJO1bDAdpvjCF2K9zKyeHAiYVajMOvqsC3Padf6jH+2568+6o7/11rFBRnOZbqzTLwpuyiwbzKpXUc+JmXWfAwGzCo33ggjxgrp7d1ye2OqOvmiGfycX1lbvLRPcjGfZYNmeEzPrLgcCZhXqdB39pEnFd/StZvh3cmHNe+9DDxUHN+0uGxxvz4mZVc+rBswqlLe7YDfX0Wdtl1x2F8Gi927YUBzctJuh0BkIzerDgYBZhapO2VtWJxfWovdu21Yc3LSbodAZCM3qw0MDZhVKL3xFE/qq1smFtei9Bx5YLrhpJ0OhMxCa1UdtAgFJs4A1wBHAY8DiEMIzGeW+A/whcE8I4axe1tGsjCpT9pbVyYW16L3HHFM+uCmbobBbGQi9CsGsfbUJBIBlwLoQwnJJy5Lnl2SU+xQwHfjLXlbOrB1V7k1QRicX1jLvnTmz2uCmGz0neRMezay1OgUCZwMLksergREyAoEQwjpJC5qPmw2zTi6sZd9bdXBTZc9J0SqEm2+ups5mg6hOgcAhIYQtACGELZIOnugKmfWTTi6sEzGcAdUFF0UTHp9+uvPPMBtUCq12KunGh0m3A6/KeOkyYHUI4YCGss+EEF7Z4jwLgA/mzRGQdAFwAcDs2bNff8MNN3RSdcuwY8cOZnqxd6WqatP04vfCC3Hzn1mzWk/4GwRPPglPPdX69de8ZgezZvl3tUr++++OKtv1lFNO+XEIYX5RuZ72CIQQTmv1mqRfSpqT9AbMAbZ2+FlfAr4EMHfu3LBgwYJOTmcZRkZGcLtWq4o2zRorT7v5BzVj36pV8KEPtZ7weO21/l2tmv/+u2Mi2rVO9wi3AEuTx0uBb0xgXcz6UieJhfpZUf6GWbN6Wx+zflKnQGA5cLqkTcDpyXMkzZe0Ki0k6W7gRuBUSU9IOmNCamtWQ8Oasa8oodEgD4uYdao2kwVDCNuAUzOOPwD8RcPzk3tZL7N+UpQcaP363tanl/ImPI6MTHTtzOqrNoGAmXUuLzkQwDXXwNvfvvdcgUFKwtPr/A1mg8AdZmYDJG+sHGDXrr3nCtxzDxx6KFx0EaxYEb8femg8bmbDwYGA2QBJx8SnTWtdJp0rMKwTC81sbw4EzPrQ9u1xydwll8TvjRn1APLSg6SbEA3rxEIz25vnCJj1mbyc+vPmxddGR1u/P92E6OGHvRWwmblHwKyvFHXnr17d+i4/NWlSLPvUUzClxa2AtwI2Gx7uETDrI0Xd+WvXtr7LB5g6FZYvh7lz4aWX4MUXs8t1shWwmfUXBwJmfaQoT4DUevngPvvAJz4By5aNnVOQmj4dJk8e/1bAZtZ/PDRg1kfSPAFZZsyAM89svXxw2rQYDLTqUZg6Fd75zpiUZ1D3JDCzsRwImPWRopz6S5fmp9p9/PHWPQqjozBnjnsCzIaNhwbM+kh6QW+1u+DMmXHlwBVXxPkCAGedFQOEmTPhoYdaDx14gqDZcHIgYNZn8nLqZy0tvPfeGBy88Y2x3MUXZ5/XEwTNhpMDAbM+lJVTv3FpYSq981+0KAYPZXoUzGy4OBAwGxBlMgWef35+j4KZDR8HAmYDomhpYWOmQO/SZ2YprxowGxBFSws9EdDMsjgQMBsQRUsLPRHQzLI4EDAbEOlEwFY5BDwHwMyyeI6A2QDxREAza5cDAbMB44mAZtYODw2YmZkNMfcImA2B7dvjcMGmTXF1wZIlce6AmZkDAbMBl5V2+OKL4wRC7zJoZh4aMBtgjWmH02RDO3fuOb5jx8TWz8wmngMBswGxfTusWgWXXBK/p8MBo6PZ5UdH4+tmNtw8NGA2AFp1/59xBuzalf2eXbtgw4be1tPM6seBgFmfy9t18Oab89+7bVv36mVm/cGBgFmfy9t1UMp/74EH7nnslQVmw8mBgFmfy9t1cHQUvUccEwAAD9ZJREFUJk+Gl14a+9q++8LRR8fHXllgNrw8WdCsz+XtOjh9OkxpEe5PnRrv+r2ywGy4ORAw63N5uw5Ongy33JK/EVHe0MLLL3tlgdmg89CAWZ9LL+rNXfuTJu3p2s/biChvaGHnzvgeMxtcDgTMBkDRxb5xI6Lt2+H66/dMCjz88Bg4ZAUDM2bEc5nZ4HIgYDYgyuw6mDUpUGo9NDBpUgwozGxwORAwGxJ5+QamT4+BRAhjhxbSXgUzG0wOBMyGRFG+geXL45LCrKEFMxtcDgTMhkTRpMAnnoArr+xtncxs4nn5oNmQyMs34EmBZsPLgYDZkMjLN+BJgWbDy4GA2ZBI8w3kJRcys+HjOQJmQ6Qo34CZDR8HAmZDpky+gTrwbohmveFAwMxqx7shmvWO5wiYWa14N0Sz3nIgYGa14t0QzXrLgYCZ1Yp3QzTrLQcCZlYrTnxk1lsOBMysVpz4yKy3HAiYWa048ZFZb3n5oJnVjhMfmfWOAwEzq6UyiY+cdMiscw4EzKxtdbgAO+mQWTUcCJhZW+pwAW5MOpRKlxwuWhSHFTyMYFaOJwuaWWl1yfrnpENm1XEgYGal1eUC7KRDZtVxIGBmpdXlAuykQ2bVcSBgZqXV5QLspENm1XEgYGal1eUC7KRDZtXxqgEzKy290DavGpg0qfcXYCcdMquGAwEza0udLsBlkg6ZWT4HAmbWNl+AzQaHAwEz64k6ZCM0s7EcCJhZ19UhG6GZZfOqATPrqrpkIzSzbA4EzKyr6pKN0MyyORAws66qSzZCM8vmQMDMuqou2QjNLJsDATPrqrpkIzSzbA4EzKyrnA7YrN68fNDMuq5O2QjNbG8OBMysJ5yN0KyePDRgZmY2xBwImJmZDTEHAmZmZkPMgYCZmdkQcyBgZmY2xBwImJmZDTEHAmZmZkPMgYCZmdkQq00gIGmWpO9J2pR8f2VGmeMk/UDSekk/keQs5WZmZh2oTSAALAPWhRCOAtYlz5s9D7w7hHAMsBC4StIBPayjmZnZQKlTIHA2sDp5vBp4W3OBEMLDIYRNyePNwFZgds9qaGZmNmDqFAgcEkLYApB8PzivsKQTgGnAz3pQNzMzs4GkEELvPky6HXhVxkuXAatDCAc0lH0mhDBmnkDy2hxgBFgaQrivRZkLgAsAZs+e/fobbrihw9pbsx07djDT28dVym3aHW7X6rlNu6PKdj3llFN+HEKYX1Sup4FAHkkbgQUhhC3phT6EMDej3CuIQcCVIYQby5x77ty5YePGjZXW12BkZIQFCxZMdDUGitu0O9yu1XObdkeV7SqpVCBQp6GBW4ClyeOlwDeaC0iaBnwduK5sEGBmZmat1SkQWA6cLmkTcHryHEnzJa1KyiwG3gScJ+nB5Ou4iamumZlZ/5sy0RVIhRC2AadmHH8A+Ivk8VeAr/S4amZmZgOrNnMEuknSdsCTBKp3EPDria7EgHGbdofbtXpu0+6osl1fHUIoXGJfmx6BLttYZsKEtUfSA27XarlNu8PtWj23aXdMRLvWaY6AmZmZ9ZgDATMzsyE2LIHAlya6AgPK7Vo9t2l3uF2r5zbtjp6361BMFjQzM7Nsw9IjYGZmZhkGMhCQNEvS9yRtSr5n7lmQlH2FpCclXd3LOvajMu0q6ThJP5C0XtJPJC2ZiLrWnaSFkjZKekTSmC23Je0jaU3y+v2Sjuh9LftLiTa9WNKG5PdynaRXT0Q9+01RuzaUO0dSkOSVBAXKtKmkxcnv63pJ/7Ob9RnIQABYBqwLIRwFrEuet/Ix4Ps9qVX/K9OuzwPvDiEcAywErpJ0QEa5oSVpMvB54C3A0cCfSTq6qdj5wDMhhCOBzwKf7G0t+0vJNv0/wPwQwuuAm4AVva1l/ynZrkjaH3gfcH9va9h/yrSppKOAS4GTkv9LL+pmnQY1EDgbWJ08Xg28LauQpNcDhwDf7VG9+l1hu4YQHg4hbEoebwa2AoUJLYbMCcAjIYRHQwi7geuJbduosa1vAk6VpB7Wsd8UtmkI4c4QwvPJ0/uAw3pcx35U5ncV4g3VCmBXLyvXp8q06XuAz4cQngEIIWztZoUGNRA4JISwBSD5fnBzAUmTgM8Af9PjuvWzwnZtJOkEYBrwsx7UrZ8cCjze8PyJ5FhmmRDCi8CzwIE9qV1/KtOmjc4Hvt3VGg2GwnaV9AfA4SGEb/WyYn2szO/q7wG/J+leSfdJWtjNCvVtZkFJtwOvynjpspKn+Cvg1hDC477R2qOCdk3PMwf4H8DSEMLLVdRtgGT9wjUv3ylTxvYo3V6S3gXMB97c1RoNhtx2TW6oPguc16sKDYAyv6tTgKOABcSeq7slHRtC+NduVKhvA4EQwmmtXpP0S0lzQghbkgtSVrfKicDJkv4KmAlMk7QjhJA3n2DgVdCuSHoFsBa4PIRwX5eq2s+eAA5veH4YsLlFmSckTQF+B3i6N9XrS2XaFEmnEYPaN4cQXuhR3fpZUbvuDxwLjCQ3VK8CbpH01mTDOBur7N//fSGEUeDnkjYSA4MfdaNCgzo0cAuwNHm8FPhGc4EQwrkhhN8NIRwBfBC4btiDgBIK21XSNODrxPa8sYd16yc/Ao6S9Jqkvf6U2LaNGtv6HOCO4KQfeQrbNOnC/iLw1m6PuQ6Q3HYNITwbQjgohHBE8n/pfcT2dRDQWpm//5uBUwAkHUQcKni0WxUa1EBgOXC6pE3A6clzJM2XtGpCa9bfyrTrYuBNwHmSHky+jpuY6tZTMuZ/IXAb8FPghhDCekkflfTWpNh/Bw6U9AhwMfkrX4ZeyTb9FLH378bk97L5P19rUrJdrQ0l2/Q2YJukDcCdwN+EELZ1q07OLGhmZjbEBrVHwMzMzEpwIGBmZjbEHAiYmZkNMQcCZmZmQ8yBgJmZ2RBzIGDWQNKHkx3U0q/Nkr4m6d+WeO95yXtmVlynBcl5j63yvMm5j0jOfVaJsodIukrSzyS9IOkZSd+WdEbV9RpEkk6Q9OGSZedLujbZoe5lSdd2t3Y2zBwImI31LDHz5InEZFPHAeskzSh439rkPc8XlGvXPyXnnbA9GyTNJe7edybwaeCPgXcDjxEzyc2bqLr1kROAD5UsexLwRmLymae6ViMz+jjFsFkXvdiQGvk+Sb8A7gYWAWOyJSbbik4OIfwK+FXVlQkhPEfM2DaR/pGY4vg/JPVJfVPSNUBXcqAPsc+FEFYCSHKWPusq9wiYFftx8v0IgKTL9gFJb5O0nrj16huahwYaut0XS/qipGclPSHpI8lmLb8l6XWSvinpXyXtkPRDSacnr40ZGkieXyxppaSnk/d9LklZmpaZI+nLkh6V9BtJD0v6eGOZMiS9CXg9cGlTEABACOEnIYRfNJRfLOmfk+GDxyV9ItkvIX09bafjJY1Iej7J9He8pBmS/iFpq0cl/VlTXUYk3STpAkmPJT/XWknNO+IdJGm1pG3J+UckzW8q85ikT0v6z8m/yzOSrpd0QFO5Wcm/3y8l7ZL0vyW9oalMkPR+SVdI+pWkrZI+L2mf9GcGPtdQNkgaadXm3qjLesmBgFmxI5LvTzUdWwFcSewp+HnO+1cAO4h7BnwF+G/JYwAk/TvgXmAO8J+APyHu13D4mDPt7QPEDUvOBT4OXAB8ouH1g4h38RcDC4kpdv8jyQWpDW8GXgJuLyoo6Y+BNcThjLOTz/ogcHVG8dXAV4F3EHdku4mYWnkzsX3uB66TdFjT+04E/jr5uc4HXkfMzd7oZuCM5LOXEP+vu1PSkU3lFgOnEtvuEuAs4IqGn2ef5Oc+nbhl+duIvT63S2repfMDwL8B3kVs678E3p+8tpa47Xla/xOJO6CaTbwQgr/85a/kC/gw8GvisNkU4mYfdwLPAXOSMtcStw09rum95yXHZybPj0ieX9dU7kHg+obnXyXuNrZfizotSM5zbMOxADwETGo4dhlxfsKsFueZAvw5sQdjWlMdz8ppk78DtpRsv/uAO5uO/RdiIHFYUzstbSizKDn25YZjvwOMAu9tODaSHHt1w7GTkvcuTJ4vTJ6/uaHMDOIF/IsNxx4jzruY0nDsKuCphufnA7uBo5ra8WfAp5r+Pe5q+rlvJu4glz6/MP6X2/bv5APAtRP9t+Gvwf1yj4DZWAcSLzajwEbgtcCSEMKWhjJPhhAeLHm+7zY930C8k0/9EbAmhPCbNuv5jbB3F/L/AvYjbguLooskbZD0G+LP84/APsDvtvlZhZuSJHMljmfsPIo1xDvyE5uOr2t4/Ejy/Y7ffmAIzxIv3nt1+wP/FEL4fw3l7iVuiX1CcugE4FchhO83lNkJfIs4Aa/RnSFuApPaABzcMHxyGnFo6OeSpjQMcXwf2GuogeJ/Z7Na8mRBs7GeJV4AAnE4YHMIoflC+Ms2ztc8kW43sG/D8wOBLbSveSvd9Pmc5PtFxBn+y4kXrmeAfw98vunzizwJzJa0bwhhV065g4CpjG2b9PmspuON7bI741h6vLmuWVsIb2XPzz0now5pPfLqkH6egGnJ44OAPyQGUc2aV3GUqbtZ7TgQMBvrxVC8n3qV23ZuY89FrB0Ht3ieBhXvBG4MIVyWFpB09Dg+ZwT4KHEsfW1OuV8TL5jN9Tok+f70OD47S/P502Ppz72lRZlDxlGHp4ld8+/NeO2FNs9lVkseGjCbeOuAxZLavXs8u2n1wduB3wD/kjzfj7EXq3PbrVwI4W5i9/gVkvZvfl3S70s6PITwUlLunU1FFgMvAz9o97NbOF7Sb4c2JJ1EvPD/MDl0P7F7/00NZaYTcyDc0+ZnrQOOBH4RQnig6euf2zzX7qQu7iWwWnGPgNnE+wgxccxdkj5D7CH4A2BbCOHLOe/bH7hR0t8DxxBXI1wdQkjver8HvE/S/cRu7HOJF7XxOJc4afIBSZ8ljn+/gjgz/z3AG4DHiQlzbpP0D8D1wO8DHwP+PoTwxDg/u9lW4FuKWfr2BT5JnDfwHYAQwm2S7gXWSFpGbM8PEgOjT7X5WdcRV3KMSPo08ChxKOcE4qTCz7ZxroeS7++XdAfwXAhhY1ZBSbOJqzUAXgm8WtI5ACGEm9r8GcxyORAwm2AhhI2S3kgcy1+VHN4A/NeCt36GOJHxq8TevVVN7/koMJu4tBDiZML3Ad8cZx2PBy4lrgI4lLhC4YfAn4cQ/m9S7ruS/hS4nBg8bE3qWTajXhk/IC7pu4r4840Ql/81+pPkc68iBgs/BP4ohPAIbQgh7JJ0CrEtP0IcXtianO+WNut9NzEQeT9x2eldxBUhWY5h70mXr20oqzY/1yyXxs6BMrO6kxSAvw4hZK3PH1hJEp5fhxDOKSprZuV4joCZmdkQcyBgZmY2xDw0YGZmNsTcI2BmZjbEHAiYmZkNMQcCZmZmQ8yBgJmZ2RBzIGBmZjbEHAiYmZkNsf8PP1PhUPjAbn8AAAAASUVORK5CYII=\n", + "text/plain": [ + "
    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize = (8,8))\n", + "ax = fig.add_subplot(1,1,1) \n", + "ax.set_xlabel('Principal Component 1', fontsize = 15)\n", + "ax.set_ylabel('Principal Component 2', fontsize = 15)\n", + "ax.set_title('K-Means', fontsize = 20)\n", + "\n", + "targets = [0, 1, 2]\n", + "colors = ['r', 'g', 'b']\n", + "for target, color in zip(targets,colors):\n", + " indicesToKeep = kmeans.labels_ == target\n", + " ax.scatter(principalDf.loc[indicesToKeep, 0]\n", + " , principalDf.loc[indicesToKeep, 1]\n", + " , c = color\n", + " , s = 50)\n", + "ax.legend(targets)\n", + "ax.grid()" + ] + }, + { + "cell_type": "code", + "execution_count": 129, + "metadata": {}, + "outputs": [], + "source": [ + "import time\n", + "from sklearn.manifold import TSNE" + ] + }, + { + "cell_type": "code", + "execution_count": 130, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Components 5 explained_variance: 0.8971380356290047\n" + ] + } + ], + "source": [ + "comps = 5\n", + "pca = PCA(n_components=5)\n", + "principalComponents = pca.fit_transform(Cluster_df2)\n", + "#principalDf = pd.DataFrame(data = principalComponents)\n", + "print(\"Components\",comps,\"explained_variance: {}\".format(np.sum(pca.explained_variance_ratio_)))" + ] + }, + { + "cell_type": "code", + "execution_count": 131, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[t-SNE] Computing 301 nearest neighbors...\n", + "[t-SNE] Indexed 387 samples in 0.000s...\n", + "[t-SNE] Computed neighbors for 387 samples in 0.049s...\n", + "[t-SNE] Computed conditional probabilities for sample 387 / 387\n", + "[t-SNE] Mean sigma: 0.073867\n", + "[t-SNE] KL divergence after 250 iterations with early exaggeration: 53.122536\n", + "[t-SNE] KL divergence after 600 iterations: 0.183889\n", + "t-SNE done! Time elapsed: 3.156705141067505 seconds\n" + ] + } + ], + "source": [ + "time_start = time.time()\n", + "tsne = TSNE(n_components=2, verbose=1, perplexity=100, n_iter=600)\n", + "tsne_pca_results = tsne.fit_transform(principalComponents)\n", + "\n", + "print ('t-SNE done! Time elapsed: {} seconds'.format(time.time()-time_start))" + ] + }, + { + "cell_type": "code", + "execution_count": 132, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 132, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig = plt.figure(figsize = (8,8))\n", + "ax = fig.add_subplot(1,1,1) \n", + "ax.set_xlabel('Principal Component 1', fontsize = 15)\n", + "ax.set_ylabel('Principal Component 2', fontsize = 15)\n", + "ax.set_title('t-SNE', fontsize = 20)\n", + "\n", + "ax.scatter(x=tsne_df.loc[:, 0],\n", + " y=tsne_df.loc[:, 1])\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "'3'" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "hmm = pd.read_csv('Historical_Bikes_In.csv',dtype={\"Station\":object})\n", + "hmm['Station'][1]" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "file, folder = list(trip_files.items())[24]\n", + "os.chdir(root_path + folder)\n", + "Trip_CSV_f = pd.read_csv(file)\n", + "abc = Trip_CSV_f[Trip_CSV_f['from_station_id']==62]" + ] + }, + { + "cell_type": "code", + "execution_count": 34, + "metadata": {}, + "outputs": [], + "source": [ + "def date_to_month_day(date_column):\n", + " L = []\n", + " for t in date_column:\n", + " time = str(t).split(\" \")[0]\n", + " month = str(time.split(\"-\")[1])\n", + " day = str(time.split(\"-\")[2])\n", + " L.append(month+\"-\"+day)\n", + " return L " + ] + }, + { + "cell_type": "code", + "execution_count": 36, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/SamLongenbach/anaconda3/lib/python3.7/site-packages/ipykernel_launcher.py:1: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: http://pandas.pydata.org/pandas-docs/stable/indexing.html#indexing-view-versus-copy\n", + " \"\"\"Entry point for launching an IPython kernel.\n" + ] + } + ], + "source": [ + "abc['date'] = date_to_month_day(abc['start_time'])" + ] + }, + { + "cell_type": "code", + "execution_count": 39, + "metadata": {}, + "outputs": [], + "source": [ + "deff = abc[abc[\"date\"]==\"10-05\"]" + ] + }, + { + "cell_type": "code", + "execution_count": 40, + "metadata": {}, + "outputs": [], + "source": [ + "deff.to_csv(\"abc.csv\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.1" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/R-plots/R-plots.R b/R-plots/R-plots.R new file mode 100644 index 00000000..f7ec0e30 --- /dev/null +++ b/R-plots/R-plots.R @@ -0,0 +1,93 @@ + +abc = read.csv("cluster_matrix_R.csv",sep=",",row.names=1) +names(abc) = 1:48 + +def = read.csv("cluster_matrix_sum_R.csv",sep=",",row.names=1) +names(def) = 1:48 + +library(dplyr) +library(tidyr) +library(ggplot2) + +ghi = abc/def + +samp = ifelse(def[,1]>exp(7.5),T,F) + +ghi = ghi[samp,] + +Out = ghi %>% + select(1:24) %>% + mutate(station=as.numeric(row.names(ghi))) %>% + gather(key = "hour", value = "proportion",1:24) %>% + mutate(hour = as.numeric(hour)-1) +names(Out) = c("Station","Hour","Proportion") + +In = ghi %>% + select(25:48) %>% + mutate(station=as.numeric(row.names(ghi))) %>% + gather(key = "hour", value = "proportion",1:24) %>% + mutate(hour = as.numeric(hour)-25) +names(In) = c("Station","Hour","Proportion") + +In_minus_Out = In %>% + mutate(Proportion = In$Proportion - Out$Proportion) + +df = cbind(rbind(Out,In),rep(c("Out","In"),each=dim(In)[1]) ) +names(df) = c("Station","Hour","Proportion","Bikes") + +#write.csv(In,"Historical_Bikes_In.csv",row.names = F) +#write.csv(Out,"Historical_Bikes_Out.csv",row.names = F) +#write.csv(In_minus_Out,"Historical_Bikes_In_-_Out.csv",row.names = F) +#write.csv(df,"Historical_Bikes_In_Out.csv",row.names = F) + +## 1) Total In/Out Trips per Station: +Bikes = rep(c("Out","In"),each=length(def[,1])) +Trips = c(c(def[,1],def[,48])) + +ggplot()+ + geom_boxplot(aes(x=Bikes,y=log( Trips+1 ),color=Bikes))+ + scale_y_continuous(breaks = c(0,2,4,6,8,10,12,14,16))+ + scale_colour_manual(values=c("#00BFC4","#F8766D")) + +summary(log(1+def[,1])) +exp(9.5) +ggplot()+ +geom_histogram(aes(c(def[,48]/def[,1]))) + +#2 In/Out over Time +#Top Out: 35,76,91,192,177,268,85,77,90,174 +#Top In: 35,76,177,91,268,192,90,85,77,174 + +df %>% + filter(Station %in% c(35,91,192,85,90,77) ) %>% + ggplot()+ + geom_point(aes(x=Hour,y=Proportion,color=Bikes))+ + geom_line(aes(x=Hour,y=Proportion,color=Bikes),se=F)+ + facet_wrap(~Station)+ + scale_colour_manual(values=c("#00BFC4","#F8766D"))+ + scale_x_continuous(breaks=c(0,2,4,6,8,10,12,14,16,18,20,22,24))+ + scale_y_continuous(breaks=c(0,0.05,0.1,0.15,0.2,0.25,0.3), + labels=c("0%","5%","10%","15%","20%","25%","30%")) + +#3 In - Out over Time +#Top Out: 35,76,91,192,177,268,85,77,90,174 +#Top In: 35,76,177,91,268,192,90,85,77,174 + +In_minus_Out %>% + filter(Station %in% c(35,91,192,85,90,77) ) %>% + mutate(Net_Bikes = ifelse(Proportion<0,"Out","In")) %>% + ggplot()+ + geom_point(aes(x=Hour,y=Proportion,color=Net_Bikes))+ + facet_wrap(~Station)+ + scale_colour_manual(values=c("#00BFC4","#F8766D"))+ + scale_x_continuous(breaks=c(0,2,4,6,8,10,12,14,16,18,20,22,24))+ + scale_y_continuous(breaks=c(-0.2,-0.15,-0.1,-0.05,0,0.05,0.1,0.15,0.2,0.25,0.3), + labels=c("-20%","-15%","-10%","-5%","0%","5%","10%","15%","20%","25%","30%")) + + + + + + + + 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2001 From: Sam Long Date: Mon, 29 Apr 2019 21:50:14 -0400 Subject: [PATCH 2/4] Update README.md --- README.md | 12 +++++++++--- 1 file changed, 9 insertions(+), 3 deletions(-) diff --git a/README.md b/README.md index b480b042..319e7517 100755 --- a/README.md +++ b/README.md @@ -1,6 +1,12 @@ -cs573 grad final +CS573 Grad Final: --- -This is where you'll include your code, analysis, and final report. +Files/Folders: + +R-plots - Files and code for generating R plots in our paper. +Java/Flask-code - Files and code for generating visual system +Python-Python-preprocessing - Code for creating csv files for needed in Java and R folders. + +Link to Divvy Bike Share Data: + -`/paper` contains a LaTeX TVCG template. This is the template you should use for your final report. See `/paper` for details. From 971d6d91b50440252944df8f7fd6aec23a406fb5 Mon Sep 17 00:00:00 2001 From: Sam Long Date: Mon, 29 Apr 2019 21:52:43 -0400 Subject: [PATCH 3/4] Update README.md --- README.md | 11 ++++++++--- 1 file changed, 8 insertions(+), 3 deletions(-) diff --git a/README.md b/README.md index 319e7517..f5ef86dc 100755 --- a/README.md +++ b/README.md @@ -3,9 +3,14 @@ CS573 Grad Final: Files/Folders: -R-plots - Files and code for generating R plots in our paper. -Java/Flask-code - Files and code for generating visual system -Python-Python-preprocessing - Code for creating csv files for needed in Java and R folders. +**Java/Flask-code** - Files and code for generating visual system. + +**Python-Python-preprocessing** - Code for creating csv files for needed in Java and R folders. + +**R-plots** - Files and code for generating R plots in our paper. + + + Link to Divvy Bike Share Data: From 6783b8e3befedb389eeefea134db061627bbd079 Mon Sep 17 00:00:00 2001 From: Sam Long Date: Mon, 29 Apr 2019 21:53:53 -0400 Subject: [PATCH 4/4] Update README.md --- README.md | 7 ++----- 1 file changed, 2 insertions(+), 5 deletions(-) diff --git a/README.md b/README.md index f5ef86dc..30b3cd10 100755 --- a/README.md +++ b/README.md @@ -1,7 +1,7 @@ CS573 Grad Final: --- -Files/Folders: +**Folders:** **Java/Flask-code** - Files and code for generating visual system. @@ -9,9 +9,6 @@ Files/Folders: **R-plots** - Files and code for generating R plots in our paper. - - - -Link to Divvy Bike Share Data: +Link to Divvy Bike Share Data: https://drive.google.com/open?id=1cd77zrTO8QGUvvK6UasZQHjPym5Kg8SL