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[add]: ≤-suc in Data.Nat.Properties
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src/Data/Nat/Properties.agda

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@@ -171,6 +171,10 @@ m ≟ n = map′ (≡ᵇ⇒≡ m n) (≡⇒≡ᵇ m n) (T? (m ≡ᵇ n))
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≰⇒≥ {zero} {suc n} m≰n = contradiction z≤n m≰n
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≰⇒≥ {suc m} {suc n} m≰n = s≤s (≰⇒≥ (m≰n ∘ s≤s))
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≤-suc : n ≤ m n ≤ suc m
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≤-suc z≤n = z≤n
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≤-suc (s≤s n≤m) = s≤s (≤-suc n≤m)
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------------------------------------------------------------------------
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-- Relational properties of _≤_
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