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首页> 外文期刊>Biometrics: Journal of the Biometric Society : An International Society Devoted to the Mathematical and Statistical Aspects of Biology >Model‐based bootstrapping when correcting for measurement error with application to logistic regression
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Model‐based bootstrapping when correcting for measurement error with application to logistic regression

机译:使用应用程序纠正测量误差时,基于模型的自动启动

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Summary When fitting regression models, measurement error in any of the predictors typically leads to biased coefficients and incorrect inferences. A plethora of methods have been proposed to correct for this. Obtaining standard errors and confidence intervals using the corrected estimators can be challenging and, in addition, there is concern about remaining bias in the corrected estimators. The bootstrap, which is one option to address these problems, has received limited attention in this context. It has usually been employed by simply resampling observations, which, while suitable in some situations, is not always formally justified. In addition, the simple bootstrap does not allow for estimating bias in non‐linear models, including logistic regression. Model‐based bootstrapping, which can potentially estimate bias in addition to being robust to the original sampling or whether the measurement error variance is constant or not, has received limited attention. However, it faces challenges that are not present in handling regression models with no measurement error. This article develops new methods for model‐based bootstrapping when correcting for measurement error in logistic regression with replicate measures. The methodology is illustrated using two examples, and a series of simulations are carried out to assess and compare the simple and model‐based bootstrap methods, as well as other standard methods. While not always perfect, the model‐based approaches offer some distinct improvements over the other methods.
机译:发明内容当拟合回归模型时,任何预测器中的测量误差通常都会导致偏置系数和不正确的推动。已经提出了一种方法来纠正这一点。使用校正估计器获得标准误差和置信区间可能是具有挑战性的,此外,校正估计器中的剩余偏差有担忧。在此上下文中,Bootstrap(即解决这些问题)的选项已收到有限的注意。它通常通过简单地重新采样观察来使用,而在某些情况下适用于适用,并不总是正式合理的。此外,简单的引导程序不允许估计非线性模型中的偏差,包括逻辑回归。基于模型的引导,它可以潜在地估计偏差,除了对原始采样的强大还是测量误差方差是恒定的,还收到了有限的注意。但是,它面临处理回归模型中不存在的挑战,没有测量误差。本文在使用复制措施纠正Logistic回归中的测量误差时,开发了基于模型的引导的新方法。使用两个示例说明方法,并执行一系列模拟以评估和比较基于简单和基于模型的引导方法,以及其他标准方法。虽然并不总是完美的,基于模型的方法可以通过其他方法提供一些不同的改进。

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