proposition: Proposition symm_are_disjoint {X : UU} {P₁ P₂ : X → hProp} (H : are_disjoint P₁ P₂) : are_disjoint P₂ P₁.
proof: Proof. intros z p. exact (H z (pr2 p ,, pr1 p)). Qed.
imports: UniMath.MoreFoundations.All UniMath.OrderTheory.DCPOs.Core.DirectedSets UniMath.OrderTheory.DCPOs.Core.Basics UniMath.OrderTheory.DCPOs.Core.WayBelow UniMath.OrderTheory.DCPOs.Core.ScottTopology UniMath.OrderTheory.DCPOs.Core.IntrinsicApartness UniMath.OrderTheory.DCPOs.Basis.Continuous UniMath.OrderTheory.DCPOs.Basis.Basis UniMath.OrderTheory.DCPOs.Elements.Sharp