BAYES RISKS OF ESTIMATORS OF ESTIMABLE PARAMETERS
Copyright policy )BAYES RISKS OF ESTIMATORS OF ESTIMABLE PARAMETERS
For the estimable parameter of degree 2, throughout this paper, we consider 02 with h2 such that h2(x, x) and h2(x, x)=0 for any x, yEX. As estimators of estimable parameters, U-statistics and differentiable statistical functions are well known. (See, for example, Hoeffding (1948) and von Mises (1947).) For an estimable parameter of degree 1, the U-statistic is identical with the differ entiable statistical function, which is given by
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Bayesian problems; characterization of Bayes procedures, Bayes estimates, Bayesian inference, estimable parameters, U-statistics, Dirichlet prior, Bayes risks
Bayesian problems; characterization of Bayes procedures, Bayes estimates, Bayesian inference, estimable parameters, U-statistics, Dirichlet prior, Bayes risks
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