An extension of the median test to analysis of variance

Bibliography

• Chi , P.Y. 1979 . Quadratic Forms Used as Non-Parametric Two-Sample Test Criteria . J. Statist. Comput. Simul. , : 267 – 280 .
   Google Scholar
• Conover , W.J. 1980 . Pratical Nonparametric Statistics , New York, NY : John Wiley and Sons Inc .
   Google Scholar
• Dixon , W.J. 1990 . A criterion for testing the hypothesis that two samples are from the same population . Annals of Math. Statist , 11 : 199 – 205 .
   Google Scholar
• Fisher , R.A. 1935 . The Design of Experiment , Edinburgh : Oliver and Boyd .
   Google Scholar
• Good , I.J. 1963 . Maximum entropy for hypotheses formulation especially for multidimensional contingency tables . Annals of Mathematical Statistics , 34 : 911 – 934 .
   Google Scholar
• Haberman , S.J. 1974 . The Anal.ysis of Frequency Data , Chicago, Illinois : The University of Chicago Press .
   Google Scholar
• Ireland , C.T. and Kullback , S. 1968 . Contingency tables with given marginals . Biometrika , 55 : 179 – 188 .
   PubMed Web of Science ®Google Scholar
• Kruskal , W. 1968a . When are Gauss-Markove and least square estimators identical? A coordinate-free approach . Ann. Math. Stat , 39 : 70 – 75 .
   Google Scholar
• Mathisen , H.C. 1943 . A method of testing the hypothesis that two samples are from the same population . Annals of Math. Statist , 39 : 188 – 194 .
   Google Scholar
• Mohebbi , C. 1986 . An extension of the median test to analysis of variance , Philadelphia, PA : University of Pennsylvania . Ph.D. thesis
   Google Scholar
• Shoemaker , L.H. 1986 . A nonparametric method for analysis of variance . Communication in Statistics , B15 ( 3 ) : 609 – 632 .
   Google Scholar
• Wilson , K.V. 1956 . A distribution-free test of analysis of variance hypothesis . Psychological Bulletin , 53 ( 3 ) : 96 – 101 .
   PubMed Web of Science ®Google Scholar