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BRonen/+-assoc-proof.agda

Created May 12, 2024 17:42
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+-assoc-proof.agda
+-assoc-proof : ∀ (x y z : ℕ) → x + (y + z) ≡ (x + y) + z
+-assoc-proof zero y z = refl
+-assoc-proof (suc x) y z = cong suc (+-assoc-proof x y z)
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