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A comparison of two worlds: How does Bayes hold up to the status quo for the analysis of clinical trials?

机译:比较两个世界:贝叶斯如何坚持现状以进行临床试验分析?

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BACKGROUND: There is a paucity of literature comparing Bayesian analytic techniques with traditional approaches for analyzing clinical trials using real trial data. METHODS: We compared Bayesian and frequentist group sequential methods using data from two published clinical trials. We chose two widely accepted frequentist rules, O'Brien-Fleming and Lan-DeMets, and conjugate Bayesian priors. Using the nonparametric bootstrap, we estimated a sampling distribution of stopping times for each method. Because current practice dictates the preservation of an experiment-wise false positive rate (Type I error), we approximated these error rates for our Bayesian and frequentist analyses with the posterior probability of detecting an effect in a simulated null sample. Thus for the data-generated distribution represented by these trials, we were able to compare the relative performance of these techniques. RESULTS: No final outcomes differed from those of the original trials. However, the timing of trial termination differed substantially by method and varied by trial. For one trial, group sequential designs of either type dictated early stopping of the study. In the other, stopping times were dependent upon the choice of spending function and prior distribution. CONCLUSIONS: Results indicate that trialists ought to consider Bayesian methods in addition to traditional approaches for analysis of clinical trials. Though findings from this small sample did not demonstrate either method to consistently outperform the other, they did suggest the need to replicate these comparisons using data from varied clinical trials in order to determine the conditions under which the different methods would be most efficient.
机译:背景:很少有文献将贝叶斯分析技术与使用真实试验数据分析临床试验的传统方法进行比较。方法:我们使用来自两个已发表的临床试验的数据,比较了贝叶斯和频频组的顺序方法。我们选择了两个广为接受的常客规则,即O'Brien-Fleming和Lan-DeMets,以及共轭贝叶斯先验规则。使用非参数引导程序,我们估计了每种方法的停止时间的采样分布。由于当前的做法要求保留实验方面的误报率(I类错误),因此我们对贝叶斯分析和频频分析的错误率与在模拟的空样本中检测到效果的后验概率近似。因此,对于这些试验所代表的数据生成的分布,我们能够比较这些技术的相对性能。结果:最终结果与原始试验无差异。但是,终止试验的时间因方法而异,且因试验而异。对于一项试验,任何一种类型的小组顺序设计都要求研究提前停止。另一方面,停止时间取决于支出函数的选择和先前的分配。结论:结果表明,除了传统的临床试验分析方法外,试验者还应考虑贝叶斯方法。尽管从这个小样本中得出的结果并未证明一种方法始终优于另一种方法,但他们确实建议需要使用来自各种临床试验的数据来重复这些比较,以便确定不同方法最有效的条件。

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