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21. The dimension of a poset P- (X, P), denoted dim(P), is the least t for which P is the intersection of t linear orders
21. The dimension of a poset P- (X, P), denoted dim(P), is the least t for which P is the intersection of t linear orders on X a. Show that the dimension of a poset P is the same as the dimension of its dual b. Show that P is a subposet of Q, then dim(P)
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