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Exact statistical power for response adaptive designs

机译:响应自适应设计的精确统计能力

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This paper develops a unified method to compute the exact statistical power for a general class of response adaptive designs including the randomized play-the-winner design, the drop-the-loser design, and the doubly biased coin design. The adaptation of treatment allocation in response adaptive designs is formulated as a Markov chain. The exact statistical power is computed based on the transition probability of the formulated Markov chain. The proposed approach is demonstrated through the ECMO trial example. The difference between the asymptotic and exact statistical power is also explored for large sample sizes.
机译:本文开发了一种统一的方法来计算通用类别的响应自适应设计的精确统计功效,这些设计包括随机赢家设计,输家设计和双偏硬币设计。在响应自适应设计中将治疗分配的自适应公式化为马尔可夫链。基于公式化的马尔可夫链的转移概率计算精确的统计功效。 ECMO试用示例演示了所建议的方法。对于大样本量,也探索了渐近和精确统计能力之间的差异。

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