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is (twice) the rst term in the Taylor series expansion of D(P Q) about Q. Thus, D(P Q) = 1 2 + . [Suggestion: Write 2 P = 1 + P Q and expand the log.] Q Q 11.3 Error exponent for universal codes. A universal source code of . rate R achieves a probability of error Pe(n) = e nD(P Q) , where Q is the true distribution and P achieves min D(P Q) over all P such that H (P ) R. (a) Find P in terms of Q and R. (b) Now let X be binary. Find the region of source probabilities Q(x), x {0, 1}, for which rate R is suf cient for the universal source code to achieve Pe(n) 0. Sequential projection. We wish to show that projecting Q onto P1 and then projecting the projection Q onto P1 P2 is the same as projecting Q directly onto P1 P2 . Let P1 be the set of probability mass functions on X satisfying p(x) = 1,

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The old versions (prior to V9) of Crystal Reports have the limitation for the string ... upgrade your Crystal Reports to version 9 in order to add powerful QRCode  ...

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Executing this statement displays the UserForm and assigns a color value to the UserColor variable. The color corresponds to the color selected by the user. Figure 15-11 shows the UserForm (it looks better in color), which contains 56 CommandButton controls. The BackColor property of each button corresponds to one of the colors in the workbook s color palette. Clicking a button unloads the UserForm and provides a value for the function to return.

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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

1, 2, 3, 4, 6

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from www.apple.com/quicktime). Connect the Image With Movie patch s Image output to the Cube s Top Image input. Take a look at the viewer you should see the movie playing on the cube s top face as it rotates into and out of view. Awesome! Figure 14-14 shows the composition at this point.

PURPOSE TYPE NESTED WITHIN START TAG END TAG CONTENT ATTRIBUTES EXAMPLE TIP Specifies an absolute URL to use as the basis for resolving relative URLs in your document inline

two nodes at distance r is proportional to u(r) r a c, where a is power attenuation factor (a number between 2 and 6), while c is a constant that accounts for the cost of running hardware at nodes and minimum reception power. Although most researchers assume c 0, which enables them to prove some nice properties, in reality it is c . 0, which means that selecting a very close forwarding neighbor may not be the best choice when energy is the criterion. An edge AB is in the enclosure graph if and only if direct transmission between A and B is a power-optimal solution for a given set of nodes. That is, u(jABj) u(jACj) u(jCBj) for any common neighbor C of A and B. The enclosure graph is undirectional. In the case when a 2 and c 0, the enclosure graph becomes equivalent to GG, illustrated in Figure 10.10. 10.5.8 Cone-Based Topology

12: Custom Dialog Box Alternatives . 13: Introducing UserForms . . . . . . 14: UserForm Examples . . . . . . . . 15: Advanced UserForm Techniques . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 355 377 411 439

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