Lewis Connor Jo, Sarkar Somnath, Zhu Jiawen, Carlin Bradley P
Securian Financial Group, Inc., St. Paul, MN, USA.
Flatiron, Inc., New York, USA.
Stat Biopharm Res. 2019;11(1):67-78. doi: 10.1080/19466315.2018.1497533. Epub 2019 Apr 22.
Some clinical trialists, especially those working in rare or pediatric disease, have suggested borrowing information from similar but already-completed clinical trials. This paper begins with a case study in which relying solely on historical control information would have erroneously resulted in concluding a significant treatment effect. We then attempt to catalog situations where borrowing historical information may or may not be advisable using a series of carefully designed simulation studies. We use an MCMC-driven Bayesian hierarchical parametric survival modeling approach to analyze data from a sponsor's colorectal cancer study. We also apply these same models to simulated data comparing the effective historical sample size, bias, 95% credible interval widths, and empirical coverage probabilities across the simulated cases. We find that even after accounting for variations in study design, baseline characteristics, and standard-of-care improvement, our approach consistently identifies Bayesianly significant differences between the historical and concurrent controls under a range of priors on the degree of historical data borrowing. Our simulation studies are far from exhaustive, but inform the design of future trials. When the historical and current controls are not dissimilar, Bayesian methods can still moderate borrowing to a more appropriate level by adjusting for important covariates and adopting sensible priors.
一些临床试验人员,尤其是那些从事罕见病或儿科疾病研究的人员,建议借鉴类似但已完成的临床试验的信息。本文开篇通过一个案例研究表明,仅依靠历史对照信息会错误地得出存在显著治疗效果的结论。然后,我们试图通过一系列精心设计的模拟研究,梳理出借鉴历史信息可能可取或不可取的情形。我们使用一种由马尔可夫链蒙特卡罗(MCMC)驱动的贝叶斯分层参数生存建模方法,来分析申办方一项结直肠癌研究的数据。我们还将这些相同的模型应用于模拟数据,比较有效历史样本量、偏差、95%可信区间宽度以及各模拟案例的经验覆盖概率。我们发现,即使考虑到研究设计、基线特征和医疗标准改善方面的差异,我们的方法在一系列关于历史数据借鉴程度的先验条件下,始终能贝叶斯式地识别出历史对照与同期对照之间的显著差异。我们的模拟研究远非详尽无遗,但可为未来试验的设计提供参考。当历史对照与当前对照并非截然不同时,贝叶斯方法仍可通过调整重要协变量并采用合理先验,将借鉴程度适度调整到更合适的水平。