利用概率模型和治疗选择标准在网络荟萃分析中建立治疗分层体系

Theodoros Evrenoglou, Adriani Nikolakopoulou, Guido Schwarzer, Gerta Rücker, Anna Chaimani
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引用次数: 0

摘要

网络荟萃分析(NMA)的一个重要输出结果是治疗方法的相对排名;然而,它也招致了许多批评。这主要是因为排名是一种有影响力的结果,即使相对效应意味着治疗之间的差异很小,也容易引起过度解读。迄今为止,常见的排名方法依赖于缺乏直观解释的指标,而如何衡量其不确定性仍不清楚。我们介绍了一种在 NMA 中估算治疗等级的新框架。首先,我们制定了一个数学表达式,该表达式基于临床重要值定义了治疗选择标准(TCC)。将此 TCC 应用于研究治疗效果,生成表示治疗偏好或并列的配对数据。然后,我们使用所谓的 "Bradley-Terry "模型的扩展方法综合各研究的配对数据。我们为每种治疗分配一个被解释为治疗 "能力 "的潜在变量,并在回归模型中估计能力参数。我们进一步扩展了我们的模型,对可能影响治疗选择的协变量进行了调整。我们在两个数据集中对所提出的方法进行了说明,并与其他方法进行了比较:一个是比较 18 种抗抑郁药治疗重度抑郁症的网络,另一个是比较 6 种抗高血压药治疗糖尿病发病率的网络。我们的方法提供了一个稳健且可解释的治疗层次结构,它考虑了临床重要值,并与不确定性度量一起呈现。总之,所提出的框架为基于具体标准的 NMA 排序提供了一种新方法,并避免了对治疗之间不重要差异的过度解读。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Producing treatment hierarchies in network meta-analysis using probabilistic models and treatment-choice criteria
A key output of network meta-analysis (NMA) is the relative ranking of the treatments; nevertheless, it has attracted a lot of criticism. This is mainly due to the fact that ranking is an influential output and prone to over-interpretations even when relative effects imply small differences between treatments. To date, common ranking methods rely on metrics that lack a straightforward interpretation, while it is still unclear how to measure their uncertainty. We introduce a novel framework for estimating treatment hierarchies in NMA. At first, we formulate a mathematical expression that defines a treatment choice criterion (TCC) based on clinically important values. This TCC is applied to the study treatment effects to generate paired data indicating treatment preferences or ties. Then, we synthesize the paired data across studies using an extension of the so-called "Bradley-Terry" model. We assign to each treatment a latent variable interpreted as the treatment "ability" and we estimate the ability parameters within a regression model. Higher ability estimates correspond to higher positions in the final ranking. We further extend our model to adjust for covariates that may affect treatment selection. We illustrate the proposed approach and compare it with alternatives in two datasets: a network comparing 18 antidepressants for major depression and a network comparing 6 antihypertensives for the incidence of diabetes. Our approach provides a robust and interpretable treatment hierarchy which accounts for clinically important values and is presented alongside with uncertainty measures. Overall, the proposed framework offers a novel approach for ranking in NMA based on concrete criteria and preserves from over-interpretation of unimportant differences between treatments.
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