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Original Articles

Small-sample performance of a modified least-failures sampling procedure for bernoulli subset selection

Small-sample performance

Pages 1051-1065 | Published online: 27 Jun 2007

References

  • Bechhofer , R. E. and Kulkarni , R. V. 1982 . “Closed adaptive sequential procedures for selecting the best of k > 2 Bernoulli populations” . In Proc. Third Purdue Symp. Statist. Decision Theory Related Topics , Edited by: Gupta , S. and Berger , J. Vol. 1 , 61 – 108 . New York : Academic Press .
  • Gupta , S. S. and Mcdonald , G. C. 1986 . “A statistical selection approach to binomial models” . J. Quality Technology , 18 ( 2 ) : 103 – 115 .
  • Gupta , S. S. and Santner , T. J. 1973 . “On selection and ranking procedures-a restricted subset selection rule” . Proc. 39th Sess. International Statist. Inst , 1 ( 2 ) : 478 – 486 .
  • Gupta , S. and Sobel , M. 1960 . “Selecting a subset containing the best of several binomial populations” . In In Contributions to Probability and Statistics , Edited by: Olkin , . Stanford University Press .
  • Kulkarni , R. and Jennison , C. 1986 . “Optimal properties of the Bechhofer-Kulkarni Bernoulli selection procedure” . Ann. Statist , 14 : 298 – 314 .
  • Sanchez, S. M. (1986). “Contributions to the Bernoulli Selection Problem.” Ph.D. Dissertation, Cornell University, Ithaca, New York.
  • Sanchez , S. M. 1987 . “A modified least-failures sampling procedure for Bernoulli subset selection” . To appear in Comm. Statist.-Theory Methods , 14
  • Santner , T. J. 1975 . “A restricted subset selection approach to ranking and selection problems” . Ann. Statist , 3 : 334 – 349 .
  • Santner , T. J. 1975 . “A generalized goal in restricted subset selection theory” . Sankya , 38 : 129 – 143 .
  • Sobel , M. and Huyett , M. 1957 . “Selecting the best one of several binomial populations” . Bell System Tech. J , 36 : 537 – 576 .

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