Inverse variance-weighted average method

CJ Chong Jin
BL Brian Lee
LS Li Shen
QL Qi Long
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Inverse variance-weighted average method (IVW) is one of the most popular summary-data-based MR methods. While individual-level genetic data are usually considered sensitive and protected, GWAS and quantitative trait loci (QTL) summary statistics are easier to obtain. These summary statistics can then be used to reach a larger sample size and a higher power in a meta-analysis. Here, we assume that the GWAS and QTL summary statistics are generated from different individuals (two-sample setting) and we have effect size estimates, standard error estimates, statistics, and equation ImEquation4-values for SNPs equation ImEquation5 as IVs. In our setting, the equation ImEquation6 SNPs are at most 1M base pairs apart from the gene body so that they count as cis-QTLs of the gene.

When the genetic variants are uncorrelated, the IVW estimate of the causal effect size of the outcome on the exposure equation ImEquation7 is [6]

where the standard error of the estimate is

Here, equation ImEquation8 is the regression coefficient of the exposure equation ImEquation9 on the SNP equation ImEquation10 in the form of QTL and equation ImEquation11 is the regression coefficient of the outcome on the SNP equation ImEquation12 in the form of GWAS. equation ImEquation13 is the standard error of the regression coefficient of the outcome on the SNP equation ImEquation14.

The omics biomarker equation ImEquation15 can stand for transcriptomics, proteomics, metabolomics or other omics readouts. This allows us to combine such equation ImEquation16-values using a method we choose (i.e. Fisher’s combination test, Cauchy combination test, etc.).

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