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评估公共卫生干预措施:6. 对比率还是差异进行建模?让数据来告诉我们。

Evaluating Public Health Interventions: 6. Modeling Ratios or Differences? Let the Data Tell Us.

作者信息

Spiegelman Donna, VanderWeele Tyler J

机构信息

Donna Spiegelman is with the departments of Epidemiology, Biostatistics, Nutrition, and Global Health, Harvard T. H. Chan School of Public Health, Boston, MA. Tyler J. VanderWeele is with the Department of Epidemiology, Harvard T. H. Chan School of Public Health.

出版信息

Am J Public Health. 2017 Jul;107(7):1087-1091. doi: 10.2105/AJPH.2017.303810.

DOI:10.2105/AJPH.2017.303810
PMID:28590865
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC5463222/
Abstract

We provide an overview of the relative merits of ratio measures (relative risks, risk ratios, and rate ratios) compared with difference measures (risk and rate differences). We discuss evidence that the multiplicative model often fits the data well, so that rarely are interactions with other risk factors for the outcome observed when one uses a logistic, relative risk, or Cox regression model to estimate the intervention effect. As a consequence, additive models, which estimate the risk or rate difference, will often exhibit interactions. Under these circumstances, absolute measures of effect, such as years of life lost, disability- or quality-adjusted years of life lost, and number needed to treat, will not be externally generalizable to populations other than those with similar risk factor distributions as the population in which the intervention effect was estimated. Nevertheless, these absolute measures are often of the greatest importance in public health decision-making. When studies of high-risk study populations are used to more efficiently estimate effects, these populations will not be representative of the general population's risk factor distribution. The relative homogeneity of ratio versus absolute measures will thus have important implications for the generalizability of results across populations.

摘要

我们概述了比率测量指标(相对风险、风险比和率比)与差值测量指标(风险差和率差)相比的相对优点。我们讨论了相关证据,即乘法模型通常能很好地拟合数据,因此当使用逻辑回归、相对风险或Cox回归模型来估计干预效果时,很少会观察到与该结果的其他风险因素的相互作用。因此,估计风险差或率差的加法模型通常会表现出相互作用。在这种情况下,诸如生命年损失、残疾或质量调整生命年损失以及需治疗人数等绝对效应测量指标,除了与估计干预效果的人群具有相似风险因素分布的人群外,通常无法外推至其他人群。然而,这些绝对测量指标在公共卫生决策中往往最为重要。当使用高风险研究人群的研究来更有效地估计效果时,这些人群将不代表一般人群的风险因素分布。因此,比率测量指标与绝对测量指标的相对同质性对于结果在不同人群中的可推广性具有重要意义。

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