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Use of Ranks in One-Criterion Variance Analysis

William Kruskal; W. Allen Wallis · Journal of the American Statistical Association · 1952

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Given C samples, with n i observations in the ith sample, a test of the hypothesis that the samples are from the same population may be made by ranking the observations from from 1 to Σn i (giving each observation in a group of ties the mean of the ranks tied for), finding the C sums of ranks, and computing a statistic H. Under the stated hypothesis, H is distributed approximately as χ2(C – 1), unless the samples are too small, in which case special approximations or exact tables are provided. One of the most important applications of the test is in detecting differences among the population means.Footnote* * Based in part on research supported by the Office of Naval Research at the Statistical Research Center, University of Chicago.

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APA 7

Kruskal, W. & Wallis, W. A. (1952). Use of Ranks in One-Criterion Variance Analysis. https://doi.org/10.1080/01621459.1952.10483441

MLA

Kruskal, William, and W. Allen Wallis. "Use of Ranks in One-Criterion Variance Analysis." 1952. https://doi.org/10.1080/01621459.1952.10483441.

Chicago

Kruskal, William and W. Allen Wallis. 1952. "Use of Ranks in One-Criterion Variance Analysis.". https://doi.org/10.1080/01621459.1952.10483441.

Harvard

Kruskal, W. and Wallis, W. A. 1952, Use of Ranks in One-Criterion Variance Analysis, Journal of the American Statistical Association, available at: https://doi.org/10.1080/01621459.1952.10483441 [Accessed 5 Aug. 2026].

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Title
Use of Ranks in One-Criterion Variance Analysis
Author / contributors
William Kruskal; W. Allen Wallis
Publisher
Journal of the American Statistical Association
Publication year
1952
Language
English

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