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Asymptotic non-deficiency of the Bayes sequential estimation in a family of transformed Chi-square distributions

机译:一系列变换的卡方分布中的贝叶斯顺序估计的渐近非亏

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摘要

Bayes sequential estimation in a family of transformed Chi-square distributions using a linex loss function and a cost c 0 for each observation is considered in this paper. It is shown that an asymptotic pointwise optimal rule (A.P.O.) is asymptotically non-deficient, i.e., the difference between the Bayes risk of the A.P.O. rule and the Bayes risk of the optimal procedure is of smaller order of magnitude than c, the cost of single observation, as c → 0.
机译:本文考虑了使用线损函数和每个观察值的成本c> 0的变换卡方分布族的贝叶斯顺序估计。结果表明,渐近的逐点最优规则(A.P.O.)渐近无缺陷,即A.P.O的贝叶斯风险之间的差异。则最佳程序的贝叶斯风险比c(单次观测的成本)c的数量级小,因为c→0。

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