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基于历史对照的贝叶斯选择反应适应性设计。

Bayesian selective response-adaptive design using the historical control.

机构信息

UCSF Helen Diller Family Comprehensive Cancer Center, San Francisco, California, USA.

Department of Epidemiology and Biostatistics, University of California San Francisco, San Francisco, California, USA.

出版信息

Stat Med. 2018 Nov 20;37(26):3709-3722. doi: 10.1002/sim.7836. Epub 2018 Jun 13.

Abstract

High quality historical control data, if incorporated, may reduce sample size, trial cost, and duration. A too optimistic use of the data, however, may result in bias under prior-data conflict. Motivated by well-publicized two-arm comparative trials in stroke, we propose a Bayesian design that both adaptively incorporates historical control data and selectively adapt the treatment allocation ratios within an ongoing trial responsively to the relative treatment effects. The proposed design differs from existing designs that borrow from historical controls. As opposed to reducing the number of subjects assigned to the control arm blindly, this design does so adaptively to the relative treatment effects only if evaluation of cumulated current trial data combined with the historical control suggests the superiority of the intervention arm. We used the effective historical sample size approach to quantify borrowed information on the control arm and modified the treatment allocation rules of the doubly adaptive biased coin design to incorporate the quantity. The modified allocation rules were then implemented under the Bayesian framework with commensurate priors addressing prior-data conflict. Trials were also more frequently concluded earlier in line with the underlying truth, reducing trial cost, and duration and yielded parameter estimates with smaller standard errors.

摘要

如果纳入高质量的历史对照数据,可能会减少样本量、试验成本和持续时间。然而,如果对数据的使用过于乐观,可能会导致在先验数据冲突下出现偏差。受广受关注的中风两臂对照试验的启发,我们提出了一种贝叶斯设计,该设计既能自适应地纳入历史对照数据,又能在持续试验中根据相对治疗效果选择性地调整治疗分配比例。该设计与从历史对照中借鉴的现有设计不同。与盲目减少分配给对照组的受试者数量不同,如果综合当前试验数据和历史对照的评估表明干预组具有优越性,那么这种设计会自适应地减少对照组的数量。我们使用有效历史样本量方法来量化对照组的借用信息,并修改双重自适应有偏硬币设计的治疗分配规则以纳入该数量。然后,在贝叶斯框架下实施修改后的分配规则,并采用相应的先验来解决先验数据冲突问题。试验也更频繁地根据潜在真相提前结束,从而降低了试验成本和持续时间,并产生了具有较小标准误差的参数估计值。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/d3ea/6221103/391443843c8c/SIM-37-3709-g001.jpg

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