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Set Theoryhard
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Let UUU be a finite universal set. Let P(U)\mathcal{P}(U)P(U) be its power set. Define a relation RRR on P(U)\mathcal{P}(U)P(U) such that (A,B)∈R(A, B) \in R(A,B)∈R if and only if A∪B=UA \cup B = UA∪B=U. Which of the following properties is NOT always satisfied by RRR?