Which Exact Test is More Powerful in Testing the Hardy–Weinberg Law?

References

• Aoki , S. ( 2003 ). Network algorithm for the exact test of Hardy–Weinberg proportion for multiple alleles . Biometrical Journal 45 ( 4 ): 471 – 490 .
   Google Scholar
• Berger , R. L. ( 1996 ). More powerful tests from confidence interval p values . The American Statistician 50 : 314 – 318 .
   Web of Science ®Google Scholar
• Berger , R. L. , Boos , D. D. ( 1994 ). P values maximized over a confidence set for the nuisance parameter . Journal of the American Statistical Association 89 : 1012 – 1016 .
   Web of Science ®Google Scholar
• Berger , V. , Sackrowitz , H. ( 1997 ). Improving tests for superior treatment in contingency tables . Journal of the American Statistical Association 92 : 700 – 705 .
   Google Scholar
• Chapco , W. ( 1976 ). An exact test of the Hardy–Weinberg law . Biometrics 32 : 183 – 189 .
   PubMedGoogle Scholar
• Elston , R. C. , Forthofer , R. ( 1977 ). Testing for Hardy–Weinberg equilibrium in small samples . Biometrics 33 : 536 – 542 .
   Web of Science ®Google Scholar
• Ford , E. B. ( 1971 ). Ecological Genetics . London : Chapman and Hall .
   Google Scholar
• Guo , S. W. , Thompson , E. A. ( 1992 ). Performing the exact test of Hardy–Weinberg proportion for multiple alleles . Biometrics 48 : 361 – 372 .
   PubMed Web of Science ®Google Scholar
• Haber , M. ( 1994 ). An exact unconditional test for the Hardy–Weinberg equilibrium . Biometrical Journal 36 : 741 – 749 .
   Google Scholar
• Haldane , J. B. S. (1954). An exact test for randomness of mating. Journal of Genetics 52:631–635.
   Web of Science ®Google Scholar
• Kang , S. H. , Shin , D. W. ( 2004 ). The size of the chi-square test for the Hardy–Weinberg law . Human Heredity 58 : 10 – 17 .
   PubMedGoogle Scholar
• Kang , S. H. , Ahn , C. ( 2007 ). Exact tests for testing the homogeneity of two binomial proportions in extremely unbalanced 2 × 2 contingency tables . In print .
   Google Scholar
• Kang , S. H. , Lee , Y. , Park , E. S. ( 2006 ). The sizes of the three popular asymptotic tests for testing homogeneity of two binomial proportions . Computational Statistics and Data Analysis 51 : 710 – 722 .
   Google Scholar
• Lazzeroni , L. C. , Lange , K. ( 1997 ). Markov chains for Monte Carlo tests of genetic equilibrium un multidimensional contingency tables . Annals of Statistic 27 : 138 – 168 .
   Google Scholar
• Louis , E. J. , Dempster , E. R. ( 1987 ). An exact test for Hardy–Weinberg and multiple alleles . Biometrics 43 : 805 – 811 .
   PubMed Web of Science ®Google Scholar
• Maiste , P. J. , Weir , B. S. ( 1995 ). A comparison of tests for independence in the FBI RFLP data bases . Genetica 96 : 125 – 138 .
   PubMedGoogle Scholar
• Mehta , C. R. , Hilton , J. F. ( 1993 ). Exact power of conditional and unconditional tests: going beyond the 2 × 2 contingency table . The American Statistician 47 : 91 – 98 .
   Web of Science ®Google Scholar
• Suissa , S. , Shuster , J. J. ( 1985 ). Exact unconditional sample sizes for the 2 × 2 binomial trial . Journal of the Royal Statistical Society A 148 ( 4 ): 317 – 327 .
   Google Scholar
• Vithayasai , C. ( 1973 ). Exact critical values of the Hardy–Weinberg test statistic for two alleles . Communications in Statistics 1 : 229 – 242 .
   Google Scholar
• Weir , B. S. ( 1996 ). Genetic Data Analysis II . Sunderland , Massachusetts : Sinauer Associates, Inc. Publishers .
   Google Scholar
• Wigginton , J. E. , Cutler , D. J. , Abecasis , G. R. ( 2005 ). A note on exact tests of Hardy–Weinberg equilibrium . American Journal of Human Genetics 76 : 887 – 883 .
   PubMed Web of Science ®Google Scholar
• Zaykin , D. , Zhivotovsky , L. , Weir , B. S. ( 1995 ). Exact tests for association between alleles at arbitrary numbers of loci . Genetica 96 : 169 – 178 .
   PubMed Web of Science ®Google Scholar