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#1
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I guess this problem we should use Bayes' Theorem but I don't know anything else. Can any one give some hints? Thanks.
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#2
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There is no conditioning here so there is no need to use Bayes theorem. This problem is the `function' analog of Problem 1.12(a), so you may want to have a look at that problem.
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Have faith in probability |
#3
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Does anyone have a hint for how to show that the noise variable has expected value zero?
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#4
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__________________
Have faith in probability |
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