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After this, each additional bit of k reduces the set by half, and we proceed along the line of slope 1 until k = K(x n |n). For k K(x n |n), the smallest set that can be described that includes x n is the singleton {x n }, and hence Kk (x n |n) = 0. We will now illustrate the concept with a few examples. 1. Bernoulli( ) sequence. Consider a sample of length n from a Bernoulli sequence with an unknown parameter . As discussed in k Example 14.2, we can describle this sequence with nH n + 1 log n 2 bits using a two stage description where we describe k in the rst stage (using log n bits) and then describe the sequence within all sequences with k ones (using log n bits). However, we can use an k even shorter rst stage description. Instead of describing k exactly, we divide the range of k into bins and describe k only to an accu k racy of n n k n using 1 log n bits. Then we describe the actual n 2 birt pdf 417 Eclipse BIRT PDF417 Barcode Maker add-in makes PDF417 ...
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