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Estimating predicted probabilities from logistic regression: different methods correspond to different target populations

机译:通过逻辑回归估计预测的概率:不同的方法对应于不同的目标人群

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摘要

>Background: We review three common methods to estimate predicted probabilities following confounder-adjusted logistic regression: marginal standardization (predicted probabilities summed to a weighted average reflecting the confounder distribution in the target population); prediction at the modes (conditional predicted probabilities calculated by setting each confounder to its modal value); and prediction at the means (predicted probabilities calculated by setting each confounder to its mean value). That each method corresponds to a different target population is underappreciated in practice. Specifically, prediction at the means is often incorrectly interpreted as estimating average probabilities for the overall study population, and furthermore yields nonsensical estimates in the presence of dichotomous confounders. Default commands in popular statistical software packages often lead to inadvertent misapplication of prediction at the means.>Methods: Using an applied example, we demonstrate discrepancies in predicted probabilities across these methods, discuss implications for interpretation and provide syntax for SAS and Stata.>Results: Marginal standardization allows inference to the total population from which data are drawn. Prediction at the modes or means allows inference only to the relevant stratum of observations. With dichotomous confounders, prediction at the means corresponds to a stratum that does not include any real-life observations.>Conclusions: Marginal standardization is the appropriate method when making inference to the overall population. Other methods should be used with caution, and prediction at the means should not be used with binary confounders. Stata, but not SAS, incorporates simple methods for marginal standardization.
机译:>背景:我们回顾了三种在混杂因素调整的logistic回归之后估计预测概率的常用方法:边际标准化(预测概率加到反映目标人群中混杂因素分布的加权平均值);在模式下进行预测(通过将每个混杂因素设置为其模态值来计算条件预测概率);均值的预测(通过将每个混杂因素设置为其平均值来计算的预测概率)。在实践中,每种方法对应于不同的目标人群的认识不足。具体而言,在均值上的预测通常被错误地解释为估计整个研究人群的平均概率,而且在存在二分混杂因素的情况下得出无意义的估计。流行的统计软件包中的默认命令通常会导致故意误用预测。>方法:使用一个应用示例,我们演示了这些方法的预测概率差异,讨论了解释的含义并提供了语法SAS和Stata。>结果:边际标准化可推断得出数据的总人口。在模式或手段上进行预测只能推断出相关的观测层。对于二分法混杂因素,均值的预测对应于一个不包含任何现实观察结果的层次。>结论:边际标准化是推断总体人口时的适当方法。应谨慎使用其他方法,并且不应将二元混杂器用于该方法的预测。 Stata(而非SAS)结合了用于边际标准化的简单方法。

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