期刊
BIOMETRICAL JOURNAL
卷 65, 期 1, 页码 -出版社
WILEY
DOI: 10.1002/bimj.202100349
关键词
clinical trials; covariate adjustment; machine learning; prognostic covariates; sample size reduction
The question of how to leverage individual patient data for designing more powerful clinical trials becomes increasingly important in the era of digitalization. Incorporating historical information in the design and analysis of future clinical trials can lead to smaller yet equally powerful studies. A study found that adjusting the analysis with respect to a prognostic score obtained from historical data can significantly reduce the required sample size.
The question of how individual patient data from cohort studies or historical clinical trials can be leveraged for designing more powerful, or smaller yet equally powerful, clinical trials becomes increasingly important in the era of digitalization. Today, the traditional statistical analyses approaches may seem questionable to practitioners in light of ubiquitous historical prognostic information. Several methodological developments aim at incorporating historical information in the design and analysis of future clinical trials, most importantly Bayesian information borrowing, propensity score methods, stratification, and covariate adjustment. Adjusting the analysis with respect to a prognostic score, which was obtained from some model applied to historical data, received renewed interest from a machine learning perspective, and we study the potential of this approach for randomized clinical trials. In an idealized situation of a normal outcome in a two-arm trial with 1:1 allocation, we derive a simple sample size reduction formula as a function of two criteria characterizing the prognostic score: (1) the coefficient of determination R-2 on historical data and (2) the correlation rho between the estimated and the true unknown prognostic scores. While maintaining the same power, the original total sample size n planned for the unadjusted analysis reduces to (1-R-2 rho(2)) x n in an adjusted analysis. Robustness in less ideal situations was assessed empirically. We conclude that there is potential for substantially more powerful or smaller trials, but only when prognostic scores can be accurately estimated.
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