view paper/src/zero.agda.replaced @ 13:e8655e0264b8

fix paper, slide
author ryokka
date Tue, 11 Feb 2020 02:31:26 +0900
parents b5fffa8ae875
children
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+zero : { y : @$\mathbb{N}$@ } @$\rightarrow$@ y + zero  @$\equiv$@ y
+zero {zero} = refl
+zero {suc y} = cong suc ( +zero {y} )

-- cong : @$\forall$@ (f : A @$\rightarrow$@ B) {x y} @$\rightarrow$@ x @$\equiv$@ y @$\rightarrow$@ f x @$\equiv$@ f y
-- cong f refl = refl