Given are k (\geq 2) exponential populations differing only in their location parameter. One wishes to choose the best one, that is the population with the largest value of the location parameter. A possible method for solving this problem is to select a subset of the k populations of size at least one which includes the best population with a required confidence P*(k^{-1} <P* <1). In this paper the required selection constant is determined for different values of k and P*. Also an approximation for the selection constant is derived. A comparison with the exact results is made.
| Name | Memorandum COSOR |
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| Volume | 9407 |
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| ISSN (Print) | 0926-4493 |
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