Abstract

Abstract Industrial development planners and decision makers quite often encounter the problem which one of several alternatives (processes, plans, brands, machines, varieties, etc.) is the best. This paper presents a statistical two-stage decision procedure for selecting the best of k (≥2) binomial processes or populations with the highest probability of obtaining a “success” on a single trial. In a first stage, preassigned number of n 1 observations are taken from each of k populations and a subset-selection is made for screening the populations. In the second stage, more n 2 observations are taken from each of the subset selected in the first stage and a final selection is made on the basis of observations obtained in the first and the second stages. The problem is how to determine the subset-selection rule at the first stage and the number of observations n 1 and n 2 required for selecting the best one with a specified probability P*. This problem is formulated from the indifference zone point of view...

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