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Exact Sample Conditioned MSE Performance of the Bayesian MMSE Estimator for Classification Error—Part II: Consistency and Performance Analysis

机译:用于分类错误的贝叶斯MMSE估计器的精确样本条件MSE性能-第二部分:一致性和性能分析

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摘要

In Part I of a two part study on the MSE performance of Bayesian error estimation, we have derived analytical expressions for MSE conditioned on the sample for Bayesian error estimators and arbitrary error estimators in two Bayesian models: discrete classification with Dirichlet priors and linear classification of Gaussian distributions with normal-inverse-Wishart priors. Here, in Part II, we examine the consistency of Bayesian error estimation and provide several simulation studies that illustrate the concept of conditional MSE and how it may be used in practice. A salient application is censored sampling, where sample points are collected one at a time until the conditional MSE reaches a stopping criterion.
机译:在关于贝叶斯误差估计的MSE性能的两部分研究的第一部分中,我们推导了基于贝叶斯误差估计量和任意误差估计量的样本的MSE的解析表达式,该模型采用了两种贝叶斯模型:具有Dirichlet先验的离散分类和的线性分类。高斯分布,具有正态倒数Wishart先验。在这里,在第二部分中,我们检查了贝叶斯误差估计的一致性,并提供了一些模拟研究,这些模拟研究说明了条件MSE的概念以及如何在实践中使用它。一个突出的应用是审查抽样,一次一次收集一个采样点,直到有条件的MSE达到停止标准为止。

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