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Theory and Method

An Improved Procedure for Selecting the Better of Two Bernoulli Populations

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Pages 979-984 | Received 01 Jun 1972, Published online: 05 Apr 2012

References

  • Berry , Donald A. 1972 . “A Bernoulli Two-Armed Bandit” . Annals of Mathematical Statistics , 43 June : 871 – 97 .
  • Hoel , D. 1972 . “An Inverse Stopping Rule for Play-the-Winner Sampling” . The Journal of the American Statistical Association , 67 March : 148 – 51 .
  • Hoel , D. and Sobel , M. “Comparisons of Sequential Procedures for Selecting the Best Binomial Population,’ . Proceedings of the Sixth Berkeley Symposium on Mathematical Statistics and Probability . Vol. IV , pp. 53 – 69 .
  • Kiefer , J. and Weiss , G. H. 1971 . “A Truncated Test for Choosing the Better of Two Binomial Populations” . The Journal of the American Statistical Association , 66 December : 867 – 71 .
  • Sobel , M. and Weiss , G. H. 1970 . “Play-the-Winner Sampling for Selecting the Better of Two Binomial Populations” . Biometrika , 57 ( 2 ) : 357 – 65 .
  • Sobel , M. and Weiss , G. H. 1971 . “Play-the-Winner Rule and Inverse Sampling in Selecting the Better of Two Binomial Populations” . The Journal of the American Statistical Association , 66 September : 545 – 51 .
  • Sobel , M. and Weiss , G. H. 1972 . “Play-the-Winner Rule and Inverse Sampling for Selecting the Best of k ≥ 3 Binomial Populations” . Annals of Mathematical Statistics , 43 December : 1808 – 26 .
  • Sobel , M. and Weiss , G. H. “Recent Results on Using the Play-the-Winner Sampling Rule with Binomial Selection Problems” . Proceedings of the Sixth Berkeley Symposium on Mathematical Statistics and Probability, Vol. I . pp. 717 – 36 .

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