Subset selection for the least probable multinomial cell

Author:

Chen Pinyuen

Publisher

Springer Science and Business Media LLC

Subject

Statistics and Probability

Reference8 articles.

1. Alam, K. and Thompson, J. R. (1971). On selecting the least probable multinomial event,Ann. Math. Statist.,43, 1983–1990.

2. Bechhofer, R. E., Elmaghraby, S. and Morse, N. (1959). A single-sample multiple-decision procedure for selecting multinomial event which has the highest probability,Ann. Math. Statist.,30, 102–119.

3. Cacoullos, T. and Sobel, M. (1966). An inverse-sampling procedure for selecting the most probable event in a multinomial distribution,Multivariate Analysis (ed. P. R. Krishnaiah), Academic Press, New York, 423–455.

4. Gupta, S. S. and Nagel, K. (1967). On selection and ranking procedures and order statistics from the multinomial distributions,Sankhyā, Ser. B,29, 1–34.

5. Panchapakesan, S. (1971). On a subset selection produre for the most probable event in a multinomial distribution,Statistical Decision Theory and Related Topics (eds. S. S. Gupta and J. Yackel), Academic Press, New York, 275–298.

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2. On the minimization of multinomial tails and the Gupta–Nagel conjecture;Journal of Multivariate Analysis;2005-05

3. Selecting the best and the second best multinomial cells;Communications in Statistics - Theory and Methods;1994-01

4. Selecting the Best Multinomial Cell-Provided it is Better than a Control;Biometrical Journal;1988

5. Thek-in-a-row procedure in selection theory;Annals of the Institute of Statistical Mathematics;1987-12

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