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A Bayesian sensitivity model for intention-to-treat analysis on binary outcomes with dropouts.

机译:贝叶斯敏感性模型,用于对有辍学的二元结果进行意向性治疗分析。

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Intention-to-treat (ITT) analysis is commonly used in randomized clinical trials. However, the use of ITT analysis presents a challenge: how to deal with subjects who drop out. Here we focus on randomized trials where the primary outcome is a binary endpoint. Several approaches are available for including the dropout subject in the ITT analysis, mainly chosen prior to unblinding the study. These approaches reduce the potential bias due to breaking the randomization code. However, the validity of the results will highly depend on untestable assumptions about the dropout mechanism. Thus, it is important to evaluate the sensitivity of the results across different missing-data mechanisms. We propose here a Bayesian pattern-mixture model for ITT analysis of binary outcomes with dropouts that applies over different types of missing-data mechanisms. We introduce a new parameterization to identify the model, which is then used for sensitivity analysis. The parameterization is defined as the odds ratio of having an endpoint between the subjects who dropped out and those who completed the study. Such parameterization is intuitive and easy to use in sensitivity analysis; it also incorporates most of the available methods as special cases. The model is applied to TRial Of Preventing HYpertension. Copyright (c) 2008 John Wiley & Sons, Ltd.
机译:意向治疗(ITT)分析通常用于随机临床试验中。但是,使用ITT分析提出了一个挑战:如何应对退学的学生。在这里,我们集中于主要结果是二进制终点的随机试验。有几种方法可以将辍学受试者包括在ITT分析中,这些方法主要是在取消研究盲目之前选择的。这些方法减少了由于破坏随机码而引起的潜在偏差。但是,结果的有效性将高度依赖于关于辍学机制的无法检验的假设。因此,重要的是评估不同数据丢失机制之间结果的敏感性。我们在这里提出一种贝叶斯模式混合模型,用于对带有遗漏的二元结果进行ITT分析,适用于不同类型的缺失数据机制。我们引入了新的参数化以识别模型,然后将其用于灵敏度分析。参数化定义为辍学受试者和完成研究的受试者之间具有终点的比值比。这种参数化是直观的,并且易于在灵敏度分析中使用。它还结合了大多数可用方法作为特殊情况。该模型适用于预防高血压的试验。版权所有(c)2008 John Wiley&Sons,Ltd.

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