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Order Statistics for a Two-Level, Eight-Run Saturated-Unreplicated Fractional-Factorial Screening

机译:两级,八轮饱和-非重复分数级筛分的顺序统计

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摘要

Saturated-unreplicated fractional factorial designs remain popular in factor screening investigations. Among the most commonly used schemes is the classical two-level, eight-run orthogonal design. A brute force method is employed to compute a reference cumulative population frequency and cumulative distribution function by permuting directly ranked observations. The technique is simple and nongraphical. It is based on Wilcoxon-Mann-Whitney rank-sum test appropriately adapted for fractional-factorial composite inference. Contrary to most popular methods, this new approach does not rely to the effect-sparsity assumption. The method is illustrated in three unreplicated-saturated case studies. We discuss the performance of this test with other mainstream competing schemes.
机译:饱和-不可复制的分数阶乘设计在因子筛选研究中仍然很流行。其中最常用的方案是经典的两级,八轮正交设计。通过置换直接排序的观测值,采用蛮力法来计算参考累积人口频率和累积分布函数。该技术简单且非图形化。它基于Wilcoxon-Mann-Whitney秩和检验,适用于分数阶乘复合推论。与大多数流行的方法相反,这种新方法不依赖于效果稀疏假设。在三个未重复的饱和案例研究中说明了该方法。我们将与其他主流竞争方案讨论该测试的性能。

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