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Components of the Pearson-Fisher chi-squared statistic

机译:Pearson-Fisher卡方统计量的组成部分

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The Pearson-Fisher chi-squared test can be used to evaluate the goodness-of-fit of categorized continuous data with known bin endpoints compared to a continuous distribution, in the presence of unknown (nuisance) distribution parameters. Rayner and McAlevey [11] and Rayner and Best [9],[10] demonstrate that in this case, component tests of the Pearson-Fisher chi-squared test statistic can be obtained by equating it to the Neyman smooth score test for a categorized composite null hypothesis under certain restrictions. However, only Rayner and McAlevey [11] provide even brief details as to how these restrictions can be used to obtain any kind of decomposition. More importantly, the relationship between the range of possible decompositions and theinterpretation of the corresponding test statistic components has not previously been investigated. This paper provides the necessary details, as well as an overview of the decomposition options available, and revisits two published examples.
机译:在存在未知(有害)分布参数的情况下,与连续分布相比,Pearson-Fisher卡方检验可用于评估具有已知bin端点的分类连续数据的拟合优度。 Rayner和McAlevey [11]以及Rayner和Best [9] [10]证明,在这种情况下,可以将Pearson-Fisher卡方检验统计量的分量检验等同于Neyman平滑得分检验来进行分类在某些限制下的复合零假设。但是,只有Rayner和McAlevey [11]甚至提供了有关如何使用这些限制来获取任何分解的简短详细信息。更重要的是,以前尚未研究可能的分解范围与相应的检验统计量成分的解释之间的关系。本文提供了必要的详细信息,以及可用的分解选项的概述,并回顾了两个已发布的示例。

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