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Codisjoint
1 parent b8aaf14 commit d3e9e72Copy full SHA for d3e9e72
Mathlib/Order/Disjoint.lean
@@ -200,7 +200,7 @@ variable [PartialOrder α] [OrderTop α] {a b c d : α}
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/-- Two elements of a lattice are codisjoint if their sup is the top element.
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Note that we define this without reference to `⊔`, as this allows us to talk about orders where
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-the supremum is not unique, or where implement `Sup` would require additional `Decidable`
+the supremum is not unique, or where implementing `Sup` would require additional `Decidable`
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arguments. -/
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def Codisjoint (a b : α) : Prop :=
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∀ ⦃x⦄, a ≤ x → b ≤ x → ⊤ ≤ x
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