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1. Prove that there is a constant c such that, for all x, y E*, 0 K(x|y) K(x) + c. 2. Prove that 2-2K
1. Prove that there is a constant c such that, for all x, y E*, 0 K(x|y) K(x) + c. 2. Prove that 2-2K (x/n) |x|=n is bounded by some positive constant C that is independent of n.
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Probability And Statistics
Authors: Morris H. DeGroot, Mark J. Schervish
4th Edition
9579701075, 321500466, 978-0176861117, 176861114, 978-0134995472, 978-0321500465
