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Original Articles

An Algorithm for Computing the Exact Distribution of the Kruskal–Wallis Test

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Pages 1029-1040 | Published online: 15 Feb 2007

References

  • Chow , B. , Dickinson , P. and Champgne , Q. 1974 . An approximation of the critical values of the Kruskal–Wallis H-test using a Monte Carlo sampling technique . Journal of Quality Technology , 6 ( 2 ) : 95 – 97 .
  • Iman , R. L. and Davenport , J. M. 1976 . New approximations to the exact distribution of the Kruskal–Wallis test statistic . Communications in Statistics: Theory and Methods , 5 ( 14 ) : 1335 – 1348 .
  • Iman , R. L. , Quade , D. and Alexander , D. 1975 . “ Exact probability levels for the Kruskal–Wallis test ” . In Selected Tables in Mathematical Statistis Edited by: Harter , H. L. and Owen , D.B. Providence : American Mathematical Society .
  • Kruskall , W. H. and Wallis , W. A. 1952 . Use of ranks in one-criterion variance analysis . Journal of the American Statistical Association , 47 : 583 – 621 .
  • Lehmann , E. L. 1975 . Nonparametrics. San Francisco : Holden-Day Inc. .
  • Mehta , C. R. and Patel , N. R. 1983 . A network algorithm for performing Fisher's exact test in r × c contingency tables . Journal of the American Statistical Association , 78 : 427 – 434 .
  • Wallace , D. L. 1959 . Simplified beta-approximations to the Kruskall–Wallis H-test . Journal of the American Statistical Association , 54 : 225 – 230 .

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