Show that dalals estimator mu given by 1616 of a symmetric
Show that Dalal's estimator μ, given by (16.16), of a symmetric distribution is a symmetrized version of Ferguson's Bayes estimator of an arbitrary distribution. That is, show
where F([t]-) denotes P(X)
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show that dalals estimator mu given by 1616 of a symmetric distribution is a symmetrized version of fergusons bayes
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suppose the prior used in example 162 was changed to mu n2235 24 rather than n2252 24 and the prior sample size used
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, given by (16.16), of a symmetric distribution is a symmetrized version of Ferguson's Bayes estimator of an arbitrary distribution. That is, show