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Confidence intervals for dependent data: Equating non-overlap with statistical significance

机译:相依数据的置信区间:将具有统计意义的非重叠等同

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摘要

We revisit the problem of determining confidence interval widths for the comparison of means. For the independent two-sample (two-sided) case, Goldstein and Healy (1995) draw attention to the fact that comparisons based on 95% error bars are not very effective in assessing the statistical significance of the difference in means and derive the correct confidence interval for such a comparison. We provide an extension to Goldstein and Healy (1995) to account for the correlation structure and unequal variances. We use the results to develop rules of thumb for evaluating differences, in an exploratory manner, like Moses (1987) and Cumming (2009), from the independent case. We illustrate the method for the simple comparison of two means in a real data set, provide R code that may be easily implemented in practice, and discuss the extension of the method to other applied problems.
机译:我们重新考虑确定均值的置信区间宽度的问题。对于独立的两样本(两面)案例,Goldstein和Healy(1995)提请注意以下事实:基于95%误差线的比较在评估均值差的统计显着性和推导正确率上不是很有效比较的置信区间。我们提供了对Goldstein和Healy(1995)的扩展,以说明相关结构和不等方差。我们使用结果来建立经验法则,以探索性的方式评估独立案例中的差异,例如Moses(1987)和Cumming(2009)。我们说明了在实际数据集中对两种方法进行简单比较的方法,提供了在实践中可能易于实现的R代码,并讨论了将该方法扩展到其他应用问题的方法。

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