Mercurial > hg > Members > kono > Proof > category
changeset 301:93cf0a6c21fe
fix
author | Shinji KONO <kono@ie.u-ryukyu.ac.jp> |
---|---|
date | Sun, 29 Sep 2013 14:43:47 +0900 |
parents | d6a6dd305da2 |
children | c5b2656dbec6 |
files | comparison-functor.agda em-category.agda monoid-monad.agda |
diffstat | 3 files changed, 2 insertions(+), 3 deletions(-) [+] |
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--- a/comparison-functor.agda Sun Sep 29 14:01:07 2013 +0900 +++ b/comparison-functor.agda Sun Sep 29 14:43:47 2013 +0900 @@ -37,7 +37,6 @@ μ_K = UεF A B U_K F_K ε_K M : Monad A (U_K ○ F_K ) η_K μ_K --- M = Adj2Monad A B {U_K} {F_K} {η_K} {ε_K} AdjK M = Adj2Monad A B {U_K} {F_K} {η_K} {ε_K} AdjK open import kleisli {c₁} {c₂} {ℓ} {A} { U_K ○ F_K } { η_K } { μ_K } { M }
--- a/em-category.agda Sun Sep 29 14:01:07 2013 +0900 +++ b/em-category.agda Sun Sep 29 14:43:47 2013 +0900 @@ -279,7 +279,7 @@ EMap (f ∙ ( emap-ε a )) ∎ ) isNTrans1 : IsNTrans Eilenberg-MooreCategory Eilenberg-MooreCategory ( F^T ○ U^T ) identityFunctor (λ a → emap-ε a ) - isNTrans1 = record { commute = λ {a} {b} {f} → (IsEquivalence.sym (IsCategory.isEquivalence (Category.isCategory A)) ) (homomorphism f ) } -- naturity1 {a} {b} {f} + isNTrans1 = record { commute = λ {a} {b} {f} → commute1 {a} {b} {f} } -- -- μ = U^T ε U^F