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When should I stop experimenting? Sample size considerations in Ⅰ-optimal designs

机译:我什么时候应该停止实验? Ⅰ优化设计中的样本量考虑

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The average prediction variance for an I-optimal design for a specified normal theory linear model decreases nonlinearly with respect to sample size. In this paper, we develop a prediction equation to explain the relationship between average prediction variance and sample size. We investigate methods for determining what sample size is efficient for a given experiment using the average prediction variance (APV) versus sample size curves. The sample size determination is studied assuming a variety of cost structures for the trials in each experiment. For example, in practice, the length of time before an experiment is complete may be considered an implicit cost of experimentation. We provide results for designs and models based on two to five factors. We also present a potential application of the methods using a military system experiment.
机译:指定的法线理论线性模型的I最优设计的平均预测方差相对于样本大小呈非线性减小。在本文中,我们建立了一个预测方程来解释平均预测方差与样本量之间的关系。我们研究了使用平均预测方差(APV)与样本大小曲线确定给定实验有效样本量的方法。假设每个实验中的试验采用多种成本结构,对样本量的确定进行了研究。例如,在实践中,可以将实验完成之前的时间长度视为隐含的实验成本。我们提供基于两个到五个因素的设计和模型结果。我们还介绍了使用军事系统实验的方法的潜在应用。

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