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Operating characteristic and average sample number functions of truncated sequential probability ratio test

机译:截断顺序概率比检验的操作特征和平均样本数函数

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The operating characteristic (OC) and average sample number (ASN) characterize the performance of the sequential probability ratio test (SPRT). In this paper, the ASN and OC of the truncated SPRT (TSPRT) are examined in a general setting, in which the log-likelihood ratios are not necessarily identically distributed and the bounds for the test can be time varying. Two inductive integral equations are derived for the OC and ASN respectively, which can be solved analytically by backward induction provided the convolution involved can be evaluated analytically. The initial value for backward induction can be readily determined by TSPRT's truncation strategy. Due to the difficulty of analytically evaluating the convolution in the induction process, numerical methods may be necessary. Numerical algorithms based on the system of linear algebraic equation method and the finite element analysis are developed. Examples are provided to illustrate our algorithms.
机译:操作特征(OC)和平均样本数(ASN)表征了顺序概率比测试(SPRT)的性能。在本文中,在一般情况下检查了截短的SPRT(TSPRT)的ASN和OC,在这种情况下,对数似然比不一定相同地分布,并且测试的范围可以随时间变化。分别为OC和ASN导出了两个归纳积分方程,只要可以对卷积进行解析分析,就可以通过向后归纳来解析求解。 TSPRT的截断策略可以很容易地确定反向感应的初始值。由于难以对归纳过程中的卷积进行分析评估,因此可能需要采用数值方法。建立了基于线性代数方程法和有限元分析的数值算法。提供示例来说明我们的算法。

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