# HG changeset patch # User Yasutaka Higa # Date 1423962910 -32400 # Node ID b6dcbe8617a93fc9e8537adc76fc8098d4631f4d # Parent bb0b2fb49a93d398a096f741729389d2a1141a9d Delete unnecessary lines diff -r bb0b2fb49a93 -r b6dcbe8617a9 agda/delta/monad.agda --- a/agda/delta/monad.agda Sat Feb 07 14:43:20 2015 +0900 +++ b/agda/delta/monad.agda Sun Feb 15 10:15:10 2015 +0900 @@ -10,11 +10,6 @@ module delta.monad where -tailDelta-is-nt : {l : Level} {A B : Set l} {n : Nat} - (f : A -> B) -> (d : Delta A (S (S n))) -> - (tailDelta {n = n} ∙ (delta-fmap f)) d ≡ ((delta-fmap f) ∙ tailDelta {n = n}) d -tailDelta-is-nt f (delta x d) = refl - tailDelta-to-tail-nt : {l : Level} {A B : Set l} (n m : Nat) (f : A -> B) (d : Delta (Delta A (S (S m))) (S n)) -> @@ -40,7 +35,6 @@ delta-eta-is-nt : {l : Level} {A B : Set l} -> {n : Nat} (f : A -> B) -> (x : A) -> (delta-eta {n = n} ∙ f) x ≡ delta-fmap f (delta-eta x) delta-eta-is-nt {n = O} f x = refl -delta-eta-is-nt {n = S O} f x = refl delta-eta-is-nt {n = S n} f x = begin (delta-eta ∙ f) x ≡⟨ refl ⟩ delta-eta (f x) ≡⟨ refl ⟩