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基于单效用规则的 II 期临床试验贝叶斯安全性和无效性监测。

Bayesian Safety and Futility Monitoring in Phase II Trials Using One Utility-Based Rule.

机构信息

Department of Statistics, University of California, Santa Cruz, Santa Cruz, California.

Department of Biostatistics, UT M.D. Anderson Cancer Center, Houston, Texas.

出版信息

Stat Med. 2024 Dec 20;43(29):5583-5595. doi: 10.1002/sim.10254. Epub 2024 Nov 5.

Abstract

For phase II clinical trials that determine the acceptability of an experimental treatment based on ordinal toxicity and ordinal response, most monitoring methods require each ordinal outcome to be dichotomized using a selected cut-point. This allows two early stopping rules to be constructed that compare marginal probabilities of toxicity and response to respective upper and lower limits. Important problems with this approach are loss of information due to dichotomization, dependence of treatment acceptability decisions on precisely how each ordinal variable is dichotomized, and ignoring association between the two outcomes. To address these problems, we propose a new Bayesian method, which we call U-Bayes, that exploits elicited numerical utilities of the joint ordinal outcomes to construct one early stopping rule that compares the mean utility to a lower limit. U-Bayes avoids the problems noted above by using the entire joint distribution of the ordinal outcomes, and not dichotomizing the outcomes. A step-by-step algorithm is provided for constructing a U-Bayes rule based on elicited utilities and elicited limits on marginal outcome probabilities. A simulation study shows that U-Bayes greatly improves the probability of determining treatment acceptability compared to conventional designs that use two monitoring rules based on marginal probabilities.

摘要

对于基于序毒性和序反应来确定实验性治疗可接受性的 II 期临床试验,大多数监测方法都需要使用选定的切点将每个序结局二分化。这允许构建两种早期停止规则,比较毒性和反应的边际概率与各自的上限和下限。这种方法存在一些重要问题,例如二分化导致信息丢失,治疗可接受性决策取决于如何精确地将每个序变量二分化,以及忽略两个结果之间的关联。为了解决这些问题,我们提出了一种新的贝叶斯方法,我们称之为 U-Bayes,它利用联合序结局的得出的数值效用来构建一个早期停止规则,比较平均效用与下限。U-Bayes 通过使用整个序结局的联合分布而不是对结局进行二分化来避免上述问题。提供了一种基于得出的效用和边际结局概率的得出的限制来构建 U-Bayes 规则的分步算法。一项模拟研究表明,与使用基于边际概率的两种监测规则的传统设计相比,U-Bayes 大大提高了确定治疗可接受性的概率。

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