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A Balanced Two-Stage Procedure for Selecting the Best of Normal Populations With Unequal Means

机译:均衡的两阶段程序,用于以均等的方式选择最佳的总体

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This paper introduces a balanced two-stage procedure (BTSP) for selecting the best of k normal populations with known or unknown common variance. The BTSP equally splits the upper bound of probability of incorrect selection (PICS) between the two stages. The modified upper bound of PICS gives a better approximation to the true PICS. In the 20 examples considered with k = 3;20;000 groups of simulations show that the modified upper bounds are much closer than the old upper bounds. The range of absolute improvement, which is defined as PICS(Original) – PICS(Modified), is (0.013,0.028). The range of percentage improvement, which is defined as (PICS(Original) - PICS(Modified)) /PICS(Modified) is (33.33%, 47.32%). For k normal populations with unknown common variance, the above results approximately hold as well. Simulation study regarding total expected number of observations is carried out in Section 5. Comparison with the results of Gupta and Kim (1984) is made in Section
机译:本文介绍了一种平衡的两阶段过程(BTSP),用于选择具有已知或未知共同方差的k个正常种群中的最佳种群。 BTSP在两个阶段之间平均分配了错误选择概率(PICS)的上限。修改后的PICS上限可以更好地逼近真实PICS。在考虑k = 3; 20; 000的20个示例中,模拟组显示修改后的上限比旧上限更近。绝对改善的范围定义为(0.013,0.028),定义为PICS(原始)-PICS(修改)。百分比改进范围定义为(PICS(原始)-PICS(修改))/ PICS(修改)为(33.33%,47.32%)。对于具有未知共同方差的k个正常群体,上述结果也大致成立。在第5节中进行了有关总预期观测数的模拟研究。在第5节中与Gupta和Kim(1984)的结果进行了比较。

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