探索孟德尔随机化中一阶近似引起的方差误差。

Q2 Agricultural and Biological Sciences Genomics and Informatics Pub Date : 2022-03-01 DOI:10.5808/gi.21060
Hakin Kim, Kunhee Kim, Buhm Han
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引用次数: 0

摘要

孟德尔随机化(MR)使用遗传变异作为自然实验来研究可改变的风险因素(暴露)对结果的因果影响。通过全基因组关联研究,双样本孟德尔随机化(2SMR)被广泛用于测量暴露与结果之间的因果关系。2SMR可以通过利用来自大型联盟(如UK Biobank)的汇总统计数据来提高统计能力。然而,在应用2SMR时,通常使用标准误差的一阶项近似值。这种近似可能低估了MR中因果效应的方差,这可能导致假阳性率的增加。另一种方法是使用标准误差的二阶近似值,它可以大大纠正一阶近似值的偏差。在本研究中,我们模拟了MR,以显示一阶近似低估方差的程度。我们表明,根据具体情况,与真实方差相比,一阶近似可以低估几乎一半的方差,而二阶近似是鲁棒和准确的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Exploration of errors in variance caused by using the first-order approximation in Mendelian randomization.

Mendelian randomization (MR) uses genetic variation as a natural experiment to investigate the causal effects of modifiable risk factors (exposures) on outcomes. Two-sample Mendelian randomization (2SMR) is widely used to measure causal effects between exposures and outcomes via genome-wide association studies. 2SMR can increase statistical power by utilizing summary statistics from large consortia such as the UK Biobank. However, the first-order term approximation of standard error is commonly used when applying 2SMR. This approximation can underestimate the variance of causal effects in MR, which can lead to an increased false-positive rate. An alternative is to use the second-order approximation of the standard error, which can considerably correct for the deviation of the first-order approximation. In this study, we simulated MR to show the degree to which the first-order approximation underestimates the variance. We show that depending on the specific situation, the first-order approximation can underestimate the variance almost by half when compared to the true variance, whereas the second-order approximation is robust and accurate.

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来源期刊
Genomics and Informatics
Genomics and Informatics Agricultural and Biological Sciences-Ecology, Evolution, Behavior and Systematics
CiteScore
1.90
自引率
0.00%
发文量
0
审稿时长
12 weeks
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