Created
March 25, 2014 04:41
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| transport : {A : Set} → {B : Set} → {x y : A} → (f : A → B) → x == y → f(x) == f(y) | |
| transport f (refl a) = refl (f a) | |
| symm : {A : Set} → {x y : A} → x == y → y == x | |
| symm (refl a) = refl a | |
| _transEq_ : {A : Set} → {x y z : A} → x == y → y == z → x == z | |
| (refl a) transEq (refl .a) = refl a | |
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