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Pischon et al. Respond to 'Variable Selection versus Shrinkage in Control of Confounders

机译:Pischon等。对“混杂因素控制中变量选择与收缩的回应”

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摘要

We read with great interest Dr. Greenland's invited commentary (1) about variable selection to control for confounding in observational studies. We agree with Dr. Greenland that the identification of confounders should be based primarily on background knowledge and not on significance testing. However, our proposed method (2) is not meant primarily as a variable selection procedure. Currently, relative risk estimates are commonly presented from nested models with increasing complexity of covariate use (3). This is not caused predominantly by the uncertainty of selecting the proper model, but rather by the interest to quantify the relative effect of adjustment for specific covariates on risk estimates. For example, relative risks from a multivariate model for a specific nutrient might be compared with those from a model with additional adjustment for other nutrients or foods to evaluate the relative importance of confounding by other dietary characteristics (3). Another potential application is the situation where it may be more likely that a covariate reflects a potential mediator rather than a confounder. Although such type of analysis requires several assumptions and careful interpretation, the comparison of models without and with adjustment for potentially intermediate variables might be informative to quantify the change in a beta coefficient when these covariates are taken into account (4). As pointed out by Dr. Greenland, the precision of the impact of a covariate on the incidence rate ratio in a given regression model may depend on sample size and measurement error. Our method allows deriving a confidence interval for the ratio of incidence rate ratios and is therefore an important tool for more precisely analyzing and interpreting results from Cox proportional hazards models (2)#
机译:我们非常感兴趣地阅读了格陵兰博士的受邀评论(1),其中涉及变量选择以控制观察研究中的混淆。我们同意格陵兰博士的观点,对混杂因素的识别应主要基于背景知识,而不是基于显着性检验。但是,我们提出的方法(2)并不是主要用于变量选择过程。当前,相对风险估计通常是从嵌套模型中提出的,协变量使用的复杂性不断增加(3)。这主要不是由选择合适模型的不确定性引起的,而是由对特定协变量的调整对风险估计的相对影响进行量化的兴趣引起的。例如,可以将来自特定营养素的多元模型的相对风险与通过对其他营养素或食物进行额外调整的模型的相对风险进行比较,以评估其他饮食特征对混杂的相对重要性(3)。另一个潜在的应用是协变量更可能反映潜在中介而不是混杂因素的情况。尽管这种类型的分析需要几个假设和仔细的解释,但当将这些协变量考虑在内时,对不带和带有潜在中间变量调整的模型进行比较可能有助于量化β系数的变化(4)。正如格陵兰博士所指出的,在给定的回归模型中,协变量对发生率的影响的精确度可能取决于样本量和测量误差。我们的方法可以得出发病率比率之比的置信区间,因此是更精确地分析和解释Cox比例风险模型的结果的重要工具(2)#

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