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Original Articles

A nots on the exchangeable generalized farlie-gumbel-morgenstern distributions

Pages 711-721 | Received 01 Dec 1974, Published online: 17 Feb 2011

References

  • Dykstra , R.L. , Hewett , J.E. and Thompson , W.A. 1973 . Events which are almost independent . Ann. Statist. , 1 : 574 – 581 .
  • Sricson , W.A. 1969a . Subjective Bayesian models in sampling finite populations (with Discussion) . J. R. Statist. Soc. , 31 : 195 – 233 . (Ser. B)
  • Ericson , W.A. 1969b . “ Subjective Bayesian models in sampling finite populations: stratification ” . In New Developments in Survey Sampling , Edited by: Johnson , N.L. and Smith , H. 326 – 357 . New York : Jonn Wiley & Sons .
  • Gumbel , E.J. 1958 . Distributions à plusieurs variables dont les marges sont donnés . C. R. Acad. Sci., Paris , 246 : 2717 – 2719 .
  • Johnson , N.L. and Kotz , S. 1975 . On some generalized Farlie-Gumbei-Morgenstern distributions . Commun. Statist. , 4 ( 5 )
  • Shaked , M. 1975 . A concept of positive dependence for exchangeable random variables Submitted for publication
  • Sidak , Z. 1973 . A chain of inequalities for some types of multivariate distributions, with nine special cases . Aplik. Mat. , 18 : 110 – 118 .
  • Tong , Y.L. 1974 . An ordering theorem for the moments of non-negative random veriables with applications , University of Nebraska . Technical Report, Department of Mathematics

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