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Comments, conjectures, and conclusions

C275. The maximum of a bayes factor against "independence" in a contingency table, and generalizations to higher dimensions

Pages 312-316 | Published online: 20 Mar 2007

References

  • Crook , J.F. and Good , I.J. 1984 . Is this matrix function unimodal? . Amer. Math.Monthly , 91 : 560 – 563 .
  • Good , I.J. 1965 . The Estimation of Possibilities:An Essay on Modern Bayesian Methods , Cambridge, MA : M.I.T. Press .
  • Good , I.J. 1976 . On the application of symmetric Dirichlet distributions and their mixtures to contingency tables . Annals of Statistics , 4 : 1159 – 1189 .
  • Good I. J. Some history of the hierarchical Bayesian methodology. Bayesian Statistics: Proceedings of the First International Meeting held in Valencia, Spain, May 28 to June 2, 1979 Bernardo J.M. DeGroot M. H. Lindley D. V. Smith A. F. M. niversity Press 489 519 (with discussion). Also in Trabajos de Estadistica y de Investigacion Operativa.
  • Good , I.J. 1981 . When is Gpositive in the mixed Dirichlet approach to contingency tables? C94 . J. Statist. Comput. Simul , 13 : 49 – 52 .
  • Good I. J. Multinomial prediction and an improved approximation to the shrinking parameter that maximizes a Dirichlet-multinomial likelihood 1986 C274, this issue
  • Good I. 1. Crook l. F. The robustness and sensitivity of the mixed Dirichlet Bayesian test for “independence” in contingency tables 1986 Submitted for publication
  • Levin B. Reeds J. Maximum likelihood estimation of "flattening constants" in multinomial-Dirichlet distributions and a proof of a conjecture of I. J. Good. Department of Statistics, Harvard University 1974 18 A shorter version appeared in Ann. Statist. 5 (1977), 78-87.)

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