Let (J,) be the partially ordered set with J = {0, 1} and with 0 <...
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Let (J,≤) be the partially ordered set with J = {0, 1} and with 0 < 1. By identifying the subsets of a set X of n elements with the n-tuples of Os and 1s, prove that the partially ordered set (X, C) can be identified with the n-fold direct product (J,≤) × (J,≤) × x (J,≤) (n factors). Let (J,≤) be the partially ordered set with J = {0, 1} and with 0 < 1. By identifying the subsets of a set X of n elements with the n-tuples of Os and 1s, prove that the partially ordered set (X, C) can be identified with the n-fold direct product (J,≤) × (J,≤) × x (J,≤) (n factors).
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Related Book For
Introduction to Algorithms
ISBN: 978-0262033848
3rd edition
Authors: Thomas H. Cormen, Charles E. Leiserson, Ronald L. Rivest
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