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問題意識としては FormalizedFormalLogic/Foundation#108 も参照
文 σ に対して ⌜∼σ⌝ = neg ⌜σ⌝ となる関数 neg の構成と,その利用として “x. ¬!𝔅.prov (neg x)”: $\lnot \mathrm{Pr}(\dot{\lnot}(x))$ のような論理式を考えたいのだが,どう定義すればいいのかよくわからなかった.良い案はあるだろうか?
σ
⌜∼σ⌝ = neg ⌜σ⌝
neg
“x. ¬!𝔅.prov (neg x)”
The text was updated successfully, but these errors were encountered:
形式化された否定なら https://github.com/FormalizedFormalLogic/Arithmetization/blob/3d99d24b572f61cb362e8f40f81697343e3562a6/Arithmetization/ISigmaOne/Metamath/Coding.lean#L477 のように定義してあるのでそれを使えばよいと思う.
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問題意識としては FormalizedFormalLogic/Foundation#108 も参照
文$\lnot \mathrm{Pr}(\dot{\lnot}(x))$ のような論理式を考えたいのだが,どう定義すればいいのかよくわからなかった.良い案はあるだろうか?
σ
に対して⌜∼σ⌝ = neg ⌜σ⌝
となる関数neg
の構成と,その利用として“x. ¬!𝔅.prov (neg x)”
:The text was updated successfully, but these errors were encountered: