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Bayesian hypothesis testing with frequentist characteristics in clinical trials

机译:贝叶斯假设检测临床试验中的频率特征

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摘要

Through the use of an informative prior, Bayesian methodologies could potentially borrow the strength of historical information and become more and more popular for their applications to clinical trials. Nonetheless, even with tremendous effort, the reconciliation of the formulation of the hypotheses and the calculation of type I error between a Bayesian analysis and traditional frequentist analysis is still not very clear. In this research, we apply an inferential prior, null prior and design prior to the Bayesian data analysis, type I error control and sample size calculation. As demonstrated theoretically, the type I error control denies any borrowing of favorable prior information. Thus, the use of the calibrated critical value obtained through simulation for the commensurate or power prior for a Bayesian analysis has the effect of eliminating the borrowing of historical information. The validity of a Bayesian analysis with the borrowing of historical data should rest on the a priori assumption of consistency of data from the historical and current studies. Just in case the consistency assumption is not totally true, dynamic borrowing through the commensurate or power prior can regulate the level of borrowing based on the degree of consistency in the data. An example along with simulations are used to illustrate the applications and compare the characteristics of the methods.
机译:通过使用内容的信息,贝叶斯方法可能会借用历史信息的实力,并将其应用于临床试验的应用越来越受欢迎。尽管如此,即使有巨大的努力,贝叶斯分析与传统频繁分析之间的假设和I型错误的计算的调节仍然不是很清楚。在这项研究中,我们在贝叶斯数据分析之前应用推理先前,NULL先前和设计,I型错误控制和样本量计算。如理在理论上,I型错误控制拒绝借用有利的先前信息。因此,通过模拟在贝叶斯分析之前通过模拟获得的校准临界值具有消除历史信息的借用效果。贝叶斯分析的有效性与历史数据的借贷应依赖于历史和当前研究的数据一致性的先验假设。在一致性假设不完全是真实的情况下,通过相应或电力的动态借用,可以根据数据的一致性来调节借款水平。和仿真一起使用示例来说明应用程序并比较方法的特征。

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