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EDA on the asymptotic normality of the standardized sequential stopping times, Part-Ⅱ: Distribution-free models

机译:EDA对标准化顺序停止时间的渐近正常性,第Ⅱ部分:无分布模型

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摘要

In sequential analysis, an experimenter gathers information regarding an unknown functional (parameter) by observing random samples in successive steps. We discuss a number of distribution-free scenarios under a variety of loss functions. The number of observations gathered upon termination is a positive integer-valued random variable, customarily denoted by N. Often, a standardized version of N would follow an approximate normal distribution in the asymptotic sense. We provide exploratory data analysis (EDA) with the help of a number of interesting illustrations. We do so via large-scale simulation studies to demonstrate broad applicability of the purely sequential methodologies along with the appropriateness of asymptotic normality of the standardized stopping variables as a practical and useful guideline.
机译:在顺序分析中,实验者通过在连续步骤中观察随机样本来聚集有关未知功能(参数)的信息。我们在各种损失功能下讨论了许多无分布式场景。聚集在终止时的观测数量是正整数值随机变量,通常由N.通常,N的标准化版本将遵循渐近感的近似正常分布。我们在许多有趣的插图的帮助下提供探索性数据分析(EDA)。我们通过大规模模拟研究这样做,以展示纯粹的顺序方法的广泛适用性以及标准化停止变量的渐近常态的适当性作为实用和有用的指导。

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