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The Optimum Classifier and the Performance Evaluation by Bayesian Approach

机译:贝叶斯方法的最佳分类器与性能评估

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This paper deals with the optimum classifier and the performance evaluation by the Bayesian approach. Gaussian population with unknown parameters is assumed. The conditional density given a limited sample of the population has a relationship to the multivariate t-distribution. The mean error rate of the optimum classifier is theoretically evaluated by the quadrature of the conditional density. To verify the optimality of the classifier and the correctness of the mean error calculation, the results of Monte Carlo simulation employing a new sampling procedure are shown. It is also shown that the Bayesian formulas of the mean error rate have the following characteristics. 1) The unknown population parameters are not required in its calculation. 2) The expression is simple and clearly shows the limited sample effect on the mean error rate. 3) The relationship between the prior parameters and the mean error rate is explicitly expressed.
机译:本文采用贝叶斯方法对最优分类器进行性能评估。假设参数未知的高斯种群。给定总体样本有限的条件密度与多元t分布有关系。理论上,最佳分类器的平均错误率是通过条件密度的平方求出的。为了验证分类器的最优性和平均误差计算的正确性,显示了采用新采样程序的蒙特卡罗模拟结果。还表明平均错误率的贝叶斯公式具有以下特征。 1)在计算中不需要未知的总体参数。 2)表达简单,清楚地显示出样本对平均错误率的影响有限。 3)明确表示先验参数与平均错误率之间的关系。

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