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Optimization of sample size in controlled experiments: The CLAST rule

机译:在对照实验中优化样本大小:CLAST规则

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摘要

Sequential rules are explored in the context of null hypothesis significance testing. Several studies have demonstrated that the fixed-sample stopping rule, in which the sample size used by researchers is determined in advance, is less practical and less efficient than sequential stopping rules. It is proposed that a sequential stopping rule called CLAST (composite limited adaptive sequential test) is a superior variant of COAST (composite open adaptive sequential test), a sequential rule proposed by Frick (1998). Simulation studies are conducted to test the efficiency of the proposed rule in terms of sample size and power. Two statistical tests are used: the one-tailed t test of mean differences with two matched samples, and the chi-square independence test for twofold contingency tables. The results show that the CLAST rule is more efficient than the COAST rule and reflects more realistically the practice of experimental psychology researchers.
机译:在零假设重要性检验的背景下探索了顺序规则。多项研究表明,固定样本停止规则比先后停止规则实用性低,效率低。固定样本停止规则是研究人员预先确定的样本量。有人提出,称为CLAST(复合有限自适应序列检验)的顺序停止规则是COAST(复合开放自适应序列检验)的一种高级变体,COAST是Frick(1998)提出的一种序列规则。进行了仿真研究,以测试样本大小和功效方面的规则有效性。使用了两种统计检验:两个匹配样本的均值差的单尾t检验,以及双重列联表的卡方独立性检验。结果表明,CLAST规则比COAST规则更有效,并且更真实地反映了实验心理学研究人员的实践。

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