统计意义与实质意义的交叉点:已知真假假设下的皮尔逊相关系数

Qeios Pub Date : 2024-05-07 DOI:10.32388/ps72pk
Eugene Komaroff
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引用次数: 0

摘要

美国统计学家》特刊的编辑指出"无论'统计意义'的声明是否曾经有用,如今它已变得毫无意义"。这与作者的观点不谋而合,因为 "统计意义 "已经与实质意义混为一谈。不过,作者不同意编者 "不要使用它 "的呼吁。作者用相对简单的图表说明,小样本量(n < 1000)需要对皮尔逊相关系数进行统计显著性筛选(p < .05),以减少效应大小误差的数量,否则在真正的零假设下,这些误差会被认为具有实质显著性。请注意,这里的零假设不仅仅是假定为真,而是确实已知为真。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Intersections of Statistical Significance and Substantive Significance: Pearson’s Correlation Coefficients Under a Known True Null Hypothesis
The editors of a special issue of The American Statistician stated: “Regardless of whether it was ever useful, a declaration of “statistical significance” has today become meaningless.” This resonates with the author's view, as “statistical significance” has been conflated with substantive significance. However, the author disagrees with the editors' call for “don’t use it.” With relatively simple graphs and tables, this author demonstrates that small sample sizes (n < 1000) require Pearson’s correlation coefficients to be screened for statistical significance (p < .05) to reduce the number of effect size errors that would otherwise be considered substantively significant under a true null hypothesis. Note here that the null hypothesis is not merely assumed true but is indeed known to be true.
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