Equal probability of correct selection for bernoulli selection procedures
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Publication:3323005
DOI10.1080/03610928308828647zbMath0537.62019OpenAlexW1978752426MaRDI QIDQ3323005
Publication date: 1983
Published in: Communications in Statistics - Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03610928308828647
sequential selection proceduresprobability of correct selectionBernoulli populationsstrong curtailmentweak curtailment
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A curtailed procedure for selecting among treatments with two Bernoulli endpoints ⋮ Optimal Bayes procedures for selecting the better of two Bernoulli populations ⋮ Truncation of the bechhofer-kiefer-sobel sequential procedure for selecting the multinomial event which has the largest probability (ii): extended tables and an improved procedure ⋮ Closed inverse sampling procedure for selecting the largest multinomial cell probability ⋮ Selection of Populations: An Overview and Some Recent Results ⋮ A nonparametric sequential selection procedure ⋮ Designing selection experiments with bernoulli populations ⋮ Sequential procedures for comparing several medical treatments ⋮ Some sequential Bernoulli selection procedures with modified Bechhofer-Kulkarni stopping rules ⋮ Selection and Ranking Procedures–Some Personal Reminiscences, and Thoughts about its Past, Present, and Future ⋮ Closed adaptive sequential paired-comparison selection procedures ⋮ Closed sequential procedures for selecting the multinomial events which have the largest probabilities
Cites Work
- A note on inverse sampling procedures for selecting the best binomial population
- On the performance characteristics of a closed adaptive sequential procedure for selecting the best bernoulli population
- Play-the-Winner Rule and Inverse Sampling for Selecting the Best of $k \geqq 3$ Binomial Populations
- Play-the-Winner sampling for a fixed sample size binomial selection problem
- Play-the-Winner sampling for a fixed sample size with curtailment
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