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The log likelihood ratio is P(correct decision at Qt+l = q ) = A;+l In (1456) 1 - P(correct decision at Qt+l = q ) Thus the path metric difference where the paths merge in the Viterbi algorithm is equal to the log likelihood ratio of the probability that the decision is correct Application of this concept is somewhat complicated because of delayed decisions Recall that the Viterbi algorithmtypically makes a decision about a bit i tafter some window of decoding delay, typically about five constraint lengths Let us denote the decoding delay by 6 At time t , a decision is made about a bit 2,-6 Consider the window on the trellis in Figure 149, where 6 = 6 (For simplicity, not all paths to time t are shown.

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Technically speaking, it is not difficult to build a shopping cart object. The main problem is how to manage it in a web-based e-commerce system because the H T T P i s stateless. Generally speaking, there are two issues to be resolved. The first one is how to assign and map a shopping cart to a user. Note that in most B2C e-commerce systems, a user does not need to log into the system before shopping. The second issue is how to keep track of the shopping cart and its contents. This means that by using only the stateless HTTI , a web server does not know whether the current request is from a previous client or from a new client. During an e-shopping situation, we may access the VBS, get a shopping cart, and then browse another web site for a while before returning to the VBS again. The challenge is how to Ggetback the previous shopping cart, in order to continue shopping instead of restarting from the beginning. The solution is session tracking. In this chapter, we will examine the traditional session tracking techniques including Hidden Form Field, URL rewriting, HTTP user authorization, and Cookies. In addition, we will discuss the servlet session tracking API for supporting user authentication and building the shopping cart.

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We show below that all the roots of an irreducible polynomial are of the same order. This means that p ( x ) x r - 1. But by the definition of a primitive polynomial, we must have t = p m - 1. 0

because inserting y(2) 1 into the last equation gives 4 0.25 3.75. 16. The given ODE is exact and can be written as d(cos xy) 0; hence cos xy c, or you can solve it for y by the usual procedure. y(1) gives 1 c. Answer: cos xy 1. 18. Try Theorem 2. You have R* (Qx Py)/P [ 1 cos xy y x sin xy ( x sin xy x )] y2 P 1 . y

) The surviving path sequence selected at time t , denoted as qt,is shown with a bold line; its metric is denoted as M!') ( p r ) The 6 paths which were discarded by the Viterbi algorithm over this window are also shown Let A: denote the path metric difference between the metric along the surviving path \y, and the paths discarded by the Viterbi algorithm at a lag of 1 steps back from t , 1 = 0, 1, , 6 - 1 We here refer to the path which was discarded at time t - 1 as the Zth path Let Zt-6 denote the input bit along the selected path at time t - 6, and let Z:-i denote an input bit at time t - i along the lth path.

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