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The expression X (X Y) = X Y can be shown to be valid using set identities. Specifically, the distributive property states that for any sets A, B, and C, A (B ∪ C) = (A B) ∪ (A C). Applying this to X (X Y) yields X (X Y) = (X X) ∪ (X Y) = X ∪ (X Y) = X Y, demonstrating the validity of the original expression.
