曼惠特尼U检验
非参数统计
数学
统计
Goldfeld–Quandt测试
威尔科克森符号秩检验
序数数据
符号测试
人口
变量(数学)
考试(生物学)
统计假设检验
Z检验
检验统计量
医学
环境卫生
数学分析
古生物学
生物
作者
Patrick E. McKnight,Julius Najab
出处
期刊:Corsini Encyclopedia of Psychology
日期:2010-01-22
卷期号:: 1-1
被引量:665
标识
DOI:10.1002/9780470479216.corpsy0524
摘要
Abstract The Mann‐Whitney U test, which is also known as the Wilcoxon rank sum test, tests for differences between two groups on a single, ordinal variable with no specific distribution (Mann & Whitney, 1947; Wilcoxon, 1945). In contrast, the independent samples t‐test, which is also a test of two groups, requires the single variable to be measured at the interval or ratio level, rather than the ordinal level, and to be normally distributed. We accordingly refer to the Mann‐Whitney U test as the nonparametric version of the parametric t‐test. Both tests require two independently sampled groups and assess whether two groups differ on a single, continuous variable. The two tests, however, differ on the assumed distribution. A nonparametric test assumes no specific distribution, whereas a parametric test assumes a specific distribution. Thus, the Mann‐Whitney U is conceptually similar to the t‐test for determining whether two sampled groups are from a single population. When data do not meet the parametric assumptions of the t‐test, the Mann‐Whitney U tends to be more appropriate.
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