A principal stratification approach to estimating the effect of continuing treatment after observing early outcomes

被引:1
作者
Schnell, Patrick M. [1 ]
Baumgartner, Richard [2 ]
Mt-Isa, Shahrul [3 ]
Svetnik, Vladimir [2 ]
机构
[1] Ohio State Univ, Coll Publ Hlth, Columbus, OH 43210 USA
[2] Merck & Co Inc, Rahway, NJ USA
[3] MSD, Zurich, Switzerland
关键词
Bayesian inference; causal inference; clinical trials; insomnia; principal stratification; treatment discontinuation; MARGINAL STRUCTURAL MODELS; CAUSAL; INFERENCE; TRIALS; INTERVENTION; SCORE;
D O I
10.1111/rssc.12552
中图分类号
O21 [概率论与数理统计]; C8 [统计学];
学科分类号
020208 ; 070103 ; 0714 ;
摘要
Chronic diseases often require continuing care, and early response to treatment can be an important predictor of long-term efficacy. Often, an apparent lack of early efficacy may lead to discontinuation of treatment, with the decision made either by clinicians or by the patients themselves. Thus, it is important to determine whether or not a desired early outcome corresponds to a beneficial long-term effect of continuing treatment, and conversely, whether or not the absence of such an outcome corresponds to a lack of long-term benefit. However, primary clinical trials of such treatments are not commonly designed to answer such questions, for example by randomizing subjects to continue or discontinue treatment after observing early outcomes. We propose an approach to estimating the effect of continuing treatment after observing early outcomes using data from randomized controlled trials in which treatment discontinuationwas not part of the design. Our approach estimates average causal effects of continuing treatment on long-term outcomes in principal strata defined by the potential early outcomes under treatment. For illustration, we estimate the effects of continuing to take gaboxadol to treat insomnia conditional on early improvement in subjective sleep quality after two nights, based on a standard parallel-arm randomized controlled trial.
引用
收藏
页码:1065 / 1084
页数:20
相关论文
共 25 条
[1]  
Angrist JD, 1996, J AM STAT ASSOC, V91, P444, DOI 10.2307/2291629
[2]  
Bornkamp B., 2020, ARXIV PREPRINT ARXIV
[3]   Double/debiased machine learning for treatment and structural parameters [J].
Chernozhukov, Victor ;
Chetverikov, Denis ;
Demirer, Mert ;
Duflo, Esther ;
Hansen, Christian ;
Newey, Whitney ;
Robins, James .
ECONOMETRICS JOURNAL, 2018, 21 (01) :C1-C68
[4]   BART: BAYESIAN ADDITIVE REGRESSION TREES [J].
Chipman, Hugh A. ;
George, Edward I. ;
McCulloch, Robert E. .
ANNALS OF APPLIED STATISTICS, 2010, 4 (01) :266-298
[5]   Principal stratification analysis using principal scores [J].
Ding, Peng ;
Lu, Jiannan .
JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES B-STATISTICAL METHODOLOGY, 2017, 79 (03) :757-777
[6]   Principal Score Methods: Assumptions, Extensions, and Practical Considerations [J].
Feller, Avi ;
Mealli, Fabrizia ;
Miratrix, Luke .
JOURNAL OF EDUCATIONAL AND BEHAVIORAL STATISTICS, 2017, 42 (06) :726-758
[7]   On the effect of treatment among would-be treatment compliers: An analysis of the Multiple Risk Factor Intervention Trial [J].
Follmann, DA .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2000, 95 (452) :1101-1109
[8]   Principal stratification in causal inference [J].
Frangakis, CE ;
Rubin, DB .
BIOMETRICS, 2002, 58 (01) :21-29
[9]  
Gustafson P., 2010, INT J BIOSTATISTCS, V6, P1
[10]   Marginal structural models to estimate the joint causal effect of nonrandomized treatments [J].
Hernán, MA ;
Brumback, B ;
Robins, JM .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2001, 96 (454) :440-448