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Exact simultaneous confidence intervals for multiple comparisons with the mean

机译:精确的同时置信区间,可与平均值进行多次比较

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Multiple comparisons with the mean (MCM) is a method of simultaneous inference for comparing each of a set of treatment means with the overall mean. We take the approach of simultaneous confidence intervals estimation. In the earlier studies of MCM, the overall mean was commonly defined by the weighted mean of the means using the sample sizes as weights. It is known that under this common definition exact simultaneous confidence intervals are computable. In recent years, the attention of some studies of MCM was directed toward the overall mean defined by the equally weighted mean or the trimmed mean of the means. It is shown in this article that under these latter definitions exact simultaneous confidence intervals are still computable. To make the implementation of MCM more flexible, we consider a more general definition of the overall mean that includes all of the previous ones as its special cases. A general computation expression is then developed under the proposed general definition. Some special types or cases of MCM that have a computation expression simpler than the general one are explored. Methods of numerical integration for the proposed computation expressions are suggested and tested. Three examples are given.
机译:与均值的多次比较(MCM)是一种同时推断方法,用于将一组治疗均值与总均值进行比较。我们采用同时置信区间估计的方法。在早期的MCM研究中,总体均值通常由使用样本大小作为权重的均值的加权均值定义。众所周知,在该共同定义下,精确的同时置信区间是可计算的。近年来,一些MCM研究的注意力转向由均等加权均值或均值修整均值定义的总体均值。本文表明,在这些后面的定义下,精确的同时置信区间仍可计算。为了使MCM的实施更加灵活,我们考虑对总体均值进行更一般的定义,其中包括所有先前的均值作为特例。然后,在建议的一般定义下开发出一般的计算表达式。探索了一些MCM的特殊类型或情况,它们的计算表达式比一般的表达式更简单。提出并测试了所提出计算表达式的数值积分方法。给出三个例子。

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