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The back-step method—Method for obtaining unbiased population parameter estimates for ordered categorical data

机译:后退方法-获得有序分类数据的无偏总体参数估计的方法

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摘要

A significant bias in parameters, estimated with the proportional odds model using the software NONMEM, has been reported. Typically, this bias occurs with ordered categorical data, when most of the observations are found at one extreme of the possible outcomes. The aim of this study was to assess, through simulations, the performance of the Back-Step Method (BSM), a novel approach for obtaining unbiased estimates when the standard approach provides biased estimates. BSM is an iterative method involving sequential simulation-estimation steps. BSM was compared with the standard approach in the analysis of a 4-category ordered variable using the Laplacian method in NONMEM. The bias in parameter estimates and the accuracy of model predictions were determined for the 2 methods on 3 conditions: (1) a nonskewed distribution of the response with low interindividual variability (IIV), (2) a skewed distribution with low IIV, and (3) a skewed distribution with high IIV. An increase in bias with increasing skewness and IIV was shown in parameters estimated using the standard approach in NON-MEM. BSM performed without appreciable bias in the estimates under the 3 conditions, and the model predictions were in good agreement with the original data. Each BSM estimation represents a random sample of the population; hence, repeating the BSM estimation reduces the imprecision of the parameter estimates. The BSM is an accurate estimation method when the standard modeling approach in NONMEM gives biased estimates.
机译:据报道,使用软件NONMEM使用比例优势模型估计的参数存在明显偏差。通常,当大多数观察结果都在可能结果的极端情况下时,这种偏倚就会出现在有序的分类数据中。这项研究的目的是通过仿真评估Back-Step方法(BSM)的性能,这是一种在标准方法提供偏差估计时获得无偏差估计的新颖方法。 BSM是一种迭代方法,涉及顺序仿真估计步骤。使用NONMEM中的Laplacian方法,在分析4类有序变量时,将BSM与标准方法进行了比较。在3种情况下,针对这两种方法确定了参数估计的偏差和模型预测的准确性:(1)具有低个体间变异性(IIV)的响应的非偏态分布,(2)具有低IIV的偏态分布,以及( 3)具有较高IIV的偏斜分布。使用NON-MEM中的标准方法估算的参数显示,偏度随偏度和IIV的增加而增加。在3个条件下,BSM的估计没有明显的偏差,并且模型预测与原始数据非常吻合。每个BSM估计值代表总体的随机样本;因此,重复BSM估计可减少参数估计的不准确性。当NONMEM中的标准建模方法给出有偏差的估计时,BSM是一种准确的估计方法。

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