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Original Articles

Equal probability of correct selection for bernoulli selection procedures

Pages 2887-2896 | Received 01 May 1983, Published online: 27 Jun 2007

References

  • Bechhofer , R.E. and Frisardi , T. 1983 . A Monte Carlo study of the performance of a closed adaptive sequential procedure for selecting the best Bernoulli population . Journal of Statistical Computations and Simulation , Accepted for publication (subject to minor revisions)
  • Bechhofer , R.E. and Kulkarni , R.V. 1982a . “ Closed adaptive sequential procedures for selecting the best of k ≥ 2 Bernoulli populations ” . In Proc. Third Purdue Symp. Stat. Dec. Theory and Related Topics Edited by: Gupta , S.S. and Berger , J. Vol. 1 , 61 – 108 .
  • Bechhofer , R.E. and Kulkarni , R.V. 1982b . On the performance characteristics of a closed adaptive sequential procedure for selecting the best Bernoulli population . Sequential Analysis, Communication in Statistics , C1 ( 4 ) : 315 – 354 .
  • Bechhofer , R.E. and Kulkarni , R.V. 1983 . Closed sequential procedures for selecting the multinomial events which have the highest probabilities In preparation
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  • Pradhan , M. and Sathe , Y.S. 1973 . Play-the-winner sampling for a fixed sample size with curtailment . Biometrika , 60 : 424 – 427 .
  • Pradhan , M. and Sathe , Y.S. 1974 . Equivalence between fixed sample size rule and Hoel's inverse sampling rule for play-the-winner . J. Amer.Statist. Assoc , 69 : 475 – 476 .
  • Sobel , M. and Huyett , M.J. 1957 . Selecting the best one of several binomial populations . Bell System Tech, J. , 36 : 537 – 576 .
  • Sobel , M. and Weiss , G.H. 1957 . Play-the-winner rule and inverse sampling in selecting the better of two binomial populations . J. Amer.Statist. Assoc , 66 : 545 – 551 .
  • Sobel , M. and Weiss , G.H. 1572 . Play-the-winner rule and inverse sampling for selecting the best of k ≥ 3 binomial populations . Ann, Math. Statist , 43 : 1808 – 1826 .

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