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But if 3 is nonzero, f = and the density cannot be normalized. So 3 must be 0. But then we have four equations and only three variables, so that in general it is not possible to choose the appropriate constants. The method seems to have failed in this case. The reason for the apparent failure is simple: The entropy has a least upper bound under these constraints, but it is not possible to attain it. Consider the corresponding problem with only rst and second moment constraints. In this case, the results of Example 12.2.1 show that the entropymaximizing distribution is the normal with the appropriate moments. With the additional third moment constraint, the maximum entropy cannot be higher. Is it possible to achieve this value We cannot achieve it, but we can come arbitrarily close. Consider a normal distribution with a small wiggle at a very high value of x. The moments of the new distribution are almost the same as those of the old one, the biggest change being in the third moment. We can bring the rst and second moments back to their original values by adding new wiggles to balance out the changes caused by the rst. By choosing the position of the wiggles, we can get any value of the third moment without reducing the entropy signi cantly below that of the associated normal. Using this method, we can come arbitrarily close to the upper bound for the maximum entropy distribution. We conclude that rdlc gs1 128 Packages matching GS1-128 - NuGet Gallery
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