3.8 Article

A General Approach to Sensitivity Analysis for Mendelian Randomization

Journal

STATISTICS IN BIOSCIENCES
Volume 13, Issue 1, Pages 34-55

Publisher

SPRINGER
DOI: 10.1007/s12561-020-09280-5

Keywords

Instrumental variable; Causal inference; Sensitivity analysis; Unmeasured confounding

Funding

  1. National Science Foundation
  2. NSF [ABI 1457935]
  3. National Institutes of Health [R01 GM117946]
  4. MRC [MC_PC_19009] Funding Source: UKRI

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Mendelian Randomization (MR) is an instrumental variable method using genetic variants to estimate the effect of exposure on outcome in epidemiological studies. Its success relies on three critical assumptions, hence the need for sensitivity analysis. A general approach for sensitivity analysis in MR studies is proposed to evaluate results.
Mendelian Randomization (MR) represents a class of instrumental variable methods using genetic variants. It has become popular in epidemiological studies to account for the unmeasured confounders when estimating the effect of exposure on outcome. The success of Mendelian Randomization depends on three critical assumptions, which are difficult to verify. Therefore, sensitivity analysis methods are needed for evaluating results and making plausible conclusions. We propose a general and easy to apply approach to conduct sensitivity analysis for Mendelian Randomization studies. Bound et al. (J Am Stat Assoc 90:443-450. 10.2307/2291055, 1995) derived a formula for the asymptotic bias of the instrumental variable estimator. Based on their work, we derive a new sensitivity analysis formula. The parameters in the formula include sensitivity parameters such as the correlation between instruments and unmeasured confounder, the direct effect of instruments on outcome and the strength of instruments. In our simulation studies, we examined our approach in various scenarios using either individual SNPs or unweighted allele score as instruments. By using a previously published dataset from researchers involving a bone mineral density study, we demonstrate that our proposed method is a useful tool for MR studies, and that investigators can combine their domain knowledge with our method to obtain bias-corrected results and make informed conclusions on the scientific plausibility of their findings.

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