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author | ryokka |
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date | Fri, 13 Apr 2018 19:47:50 +0900 |
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open import Relation.Binary.PropositionalEquality open import nat open import nat_add open ≡-Reasoning module nat_add_sym where addSym : (n m : Nat) -> n + m ≡ m + n addSym O O = refl addSym O (S m) = cong S (addSym O m) addSym (S n) O = cong S (addSym n O) addSym (S n) (S m) = {!!} -- 後述