Mercurial > hg > Members > kono > Proof > category
diff HomReasoning.agda @ 606:92eb707498c7
fix for new agda
Set Completeness unfinnished
author | Shinji KONO <kono@ie.u-ryukyu.ac.jp> |
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date | Thu, 08 Jun 2017 19:26:12 +0900 |
parents | a5034bdf6f38 |
children | 984518c56e96 |
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--- a/HomReasoning.agda Thu Jun 08 12:53:54 2017 +0900 +++ b/HomReasoning.agda Thu Jun 08 19:26:12 2017 +0900 @@ -130,7 +130,7 @@ → A [ A [ FMap G f o TMap η a ] ≈ A [ TMap η b o FMap F f ] ] nat1 η f = IsNTrans.commute ( isNTrans η ) - infixr 2 _∎ + infix 3 _∎ infixr 2 _≈⟨_⟩_ _≈⟨⟩_ infixr 2 _≈↑⟨_⟩_ infix 1 begin_ @@ -168,9 +168,8 @@ ( f : Hom A a b ) → A [ A [ (Id {_} {_} {_} {A} b) o f ] ≈ f ] Lemma61 c b g = -- IsCategory.identityL (Category.isCategory c) - let open ≈-Reasoning (c) in - begin - c [ Id {_} {_} {_} {c} b o g ] + let open ≈-Reasoning (c) in begin + c [ ( Id {_} {_} {_} {c} b ) o g ] ≈⟨ IsCategory.identityL (Category.isCategory c) ⟩ g ∎