A probability-based measure of effect size: Robustness to base rates and other factors.

概化理论 统计 非参数统计 数学 统计的 样本量测定 稳健性(进化) 计量经济学 相关性 度量(数据仓库) 一般化 心理学 计算机科学 数据挖掘 基因 数学分析 生物化学 化学 几何学
作者
John Ruscio
出处
期刊:Psychological Methods [American Psychological Association]
卷期号:13 (1): 19-30 被引量:339
标识
DOI:10.1037/1082-989x.13.1.19
摘要

Calculating and reporting appropriate measures of effect size are becoming standard practice in psychological research. One of the most common scenarios encountered involves the comparison of 2 groups, which includes research designs that are experimental (e.g., random assignment to treatment vs. placebo conditions) and nonexperimental (e.g., testing for gender differences). Familiar measures such as the standardized mean difference (d) or the point-biserial correlation (rpb) characterize the magnitude of the difference between groups, but these effect size measures are sensitive to a number of additional influences. For example, R. E. McGrath and G. J. Meyer (2006) showed that rpb is sensitive to sample base rates, and extending their analysis to situations of unequal variances reveals that d is, too. The probability-based measure A, the nonparametric generalization of what K. O. McGraw and S. P. Wong (1992) called the common language effect size statistic, is insensitive to base rates and more robust to several other factors (e.g., extreme scores, nonlinear transformations). In addition to its excellent generalizability across contexts, A is easy to understand and can be obtained from standard computer output or through simple hand calculations.
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