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On Some Classes of Selection Procedures Based on Ranks

机译:基于秩的几类选择程序

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The paper deals with some nonrandomized ranking and selection procedures based on ranks using the subset selection approach. The main problem is to select a subset of k given populations, which contains the 'best' population with probability at least P*. The random variables associated with a fixed population are assumed to be independent identically distributed with a continuous distribution function depending on a single parameter. This parameter is assumed to stochastically order the k distribution functions, and the 'best' population is the stochastically largest (smallest) population. The procedures presented depend on the individual observations of a given populations only through their ranks in the combined sample. In some preference-type tests or lost-data problems, these ranks may be the only information available to an experimenter. (Author)

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