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Let (A, less than or equal to A) and (B, less than or equal to B) be two partially ordered sets. One can define on

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Let (A, less than or equal to A) and (B, less than or equal to B) be two partially ordered sets. One can define on the cartesian product A times B a relation less than or equal to by setting (a_1, b_1) less than or equal to (a_2, b_2) if and only if a_1

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