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首页> 外文期刊>Statistics in medicine >Correction for misclassification of a categorized exposure in binary regression using replication data.
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Correction for misclassification of a categorized exposure in binary regression using replication data.

机译:使用复制数据纠正二元回归中分类曝光的错误分类。

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摘要

Continuous epidemiologic exposure data are often categorized according to one or more cut points before inclusion in a regression analysis involving some outcome variable. If the original data are subject to measurement error, the categorized data will be afflicted with misclassification, which is differential, and which induces biases in naive methods that ignore the misclassification. We propose a method for measurement error adjustment in these settings, when there are replicate data available on the original measurements, and when the outcome variable is dichotomous. Working on the continuous measurements, conditional densities of the exposure given the outcome are estimated and used to obtain odds ratios. The estimation of densities is done either parametrically or nonparametrically. The method is compared with the naive approach of simply categorizing the erroneous mean measurements in simulation studies, and although the nonparametric method is more variable, it has the best overall performance, the greatest differences being observed in settings where the effects and/or the measurement errors are large. The performance of the parametric method is highly dependent on the model fit. Applying the methods to a real-life data set from the Framingham Heart Study produced larger estimated odds ratios for coronary heart disease as a result of elevated systolic blood pressure, as compared with naive odds ratios. We provide some discussion of alternative procedures that might be considered including regression calibration, SIMEX and the use of estimated misclassification probabilities.
机译:在纳入涉及某些结果变量的回归分析之前,通常根据一个或多个切点对连续流行病学暴露数据进行分类。如果原始数据易受测量误差的影响,则分类后的数据将遭受分类错误的影响,分类错误是有区别的,并且会在忽略分类错误的朴素方法中产生偏差。我们提出了一种在这些设置中,当原始测量中有重复数据可用且结果变量为二分法时用于调整测量误差的方法。通过进行连续测量,可以估算出给定结果的暴露条件密度,并用于获得比值比。密度的估计可以通过参数方式或非参数方式进行。在模拟研究中,将该方法与仅对错误的均值测量进行简单分类的幼稚方法进行了比较,尽管非参数方法的可变性更大,但它具有最佳的整体性能,在影响和/或测量的设置中观察到的最大差异错误很大。参数方法的性能高度依赖于模型拟合。将这些方法应用于Framingham心脏研究的真实数据集,与单纯的优势比相比,由于收缩压升高,导致冠心病的优势比更高。我们提供了一些可能要考虑的替代程序的讨论,包括回归校准,SIMEX和估计的错误分类概率的使用。

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