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Hence, no other code can do much better than the Shannon code most of the time. We now strengthen this result. In a game-theoretic setting, one would like to ensure that l(x) < l (x) more often than l(x) > l (x). The fact that l(x) l (x) + 1 with probability 1 does not ensure this. 2 We now show that even under this stricter criterion, Shannon coding is 1 optimal. Recall that the probability mass function p(x) is dyadic if log p(x) is an integer for all x. Theorem 5.10.2 For a dyadic probability mass function p(x), let 1 l(x) = log p(x) be the word lengths of the binary Shannon code for the source, and let l (x) be the lengths of any other uniquely decodable binary code for the source. Then Pr(l(X) < l (X)) Pr(l(X) > l (X)), (5.85) with equality if and only if l (x) = l(x) for all x. Thus, the code length 1 assignment l(x) = log p(x) is uniquely competitively optimal. Proof: De ne the function sgn(t) as follows: if t > 0 1 0 if t = 0 sgn(t) = 1 if t < 0 Then it is easy to see from Figure 5.6 that sgn(t) 2t 1 for t = 0, 1, 2, . . . . upc rychlost internetu [Re:] Frissítve: Több helyen akadozik a UPC internet szolgáltatása ...
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