遗传建模中参数估计和功率的审查影响。

Eske M Derks, Conor V Dolan, Dorret I Boomsma
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引用次数: 108

摘要

遗传和环境对表型性状变异的影响可以用正常理论最大似然(ML)来估计。然而,当多元正态性假设不满足时,该方法可能导致参数估计偏倚和似然比检验不正确。在三种不同遗传模型的假设下,对多元正态分布双胞胎数据进行了模拟。对六个数据集进行遗传模型拟合:多元正态数据、离散未删减数据、删减数据、平方根变换的删减数据、删减数据的正态得分和分类数据。使用正态理论ML(数据集1-5)和分类数据分析(数据集6)获得估计。通过将简化模型拟合到数据中来检验统计能力。当将ACE模型拟合到审查数据时,获得了加性遗传效应的无偏估计。然而,普遍的环境效应被低估,独特的环境效应被高估。转型并没有消除这种偏见。在拟合ADE模型时,加性遗传效应被低估,显性和独特环境效应被高估。在所有模型中,通过分类数据分析恢复了正确的参数估计。然而,使用分类数据分析,统计能力下降。用正态理论ML分析l形分布数据会导致参数估计偏倚。使用分类数据分析可以得到无偏的参数估计,但功率降低。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Effects of censoring on parameter estimates and power in genetic modeling.

Genetic and environmental influences on variance in phenotypic traits may be estimated with normal theory Maximum Likelihood (ML). However, when the assumption of multivariate normality is not met, this method may result in biased parameter estimates and incorrect likelihood ratio tests. We simulated multivariate normal distributed twin data under the assumption of three different genetic models. Genetic model fitting was performed in six data sets: multivariate normal data, discrete uncensored data, censored data, square root transformed censored data, normal scores of censored data, and categorical data. Estimates were obtained with normal theory ML (data sets 1-5) and with categorical data analysis (data set 6). Statistical power was examined by fitting reduced models to the data. When fitting an ACE model to censored data, an unbiased estimate of the additive genetic effect was obtained. However, the common environmental effect was underestimated and the unique environmental effect was overestimated. Transformations did not remove this bias. When fitting an ADE model, the additive genetic effect was underestimated while the dominant and unique environmental effects were overestimated. In all models, the correct parameter estimates were recovered with categorical data analysis. However, with categorical data analysis, the statistical power decreased. The analysis of L-shaped distributed data with normal theory ML results in biased parameter estimates. Unbiased parameter estimates are obtained with categorical data analysis, but the power decreases.

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