Avoiding bias from weak instruments in Mendelian randomization studies.
By Stephen Burgess, S. Thompson. International Journal of Epidemiology, 2011
3,291 citations recorded by the source corpus.
Subfields: Genetics, Pulmonary and Respiratory Medicine
View Paper: https://www.semanticscholar.org/paper/ecbe09df99442653ec12188341b116dd946e9176
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In Genetics
- J. Bowden
- George Davey Smith
- Stephen Burgess
- E. Sanderson
- S. Thompson
- Gibran Hemani
- Nuala Sheehan
- F. Del Greco M
In Pulmonary and Respiratory Medicine
Citations in the corpus
- Mendelian Randomization Analysis With Multiple Genetic Variants Using Summarized Data (2013, background): “A weak instrument is a variable that satisfies the IV assumptions, but does not explain a large proportion of variation in the risk factor, so that the statistical association between the risk factor and the IV in the dataset is ‘weak’ [Burgess et al., 2011b].”
- An examination of multivariable Mendelian randomization in the single-sample and two-sample summary data settings (2018, background): “This also avoids any potential bias that could arise due to selecting instruments based on their strength.(11)”
- The MR-Base platform supports systematic causal inference across the human phenome (2018, background): “This indicates that the instrument is strong and therefore unlikely to be susceptible to weak instrument bias or bias from sample overlap ( Burgess et al., 2011 ).”
- Assessing the suitability of summary data for two-sample Mendelian randomization analyses using MR-Egger regression: the role of the I2 statistic (2016, positive): “These ideas naturally complement allele score approaches that have been shown to successfully mitigate weak instrument bias when performing standard two-stage least squares or IVW analyses.(18,28) In conclusion, assessing the strength of NOME violation is an important prerequisite to performing caus”
- Using published data in Mendelian randomization: a blueprint for efficient identification of causal risk factors (2015, background): “However, the data-driven choice of instrumental variables can also lead to weak instrument bias [34]; hence the analysis using all variants regardless of their association with calcium levels is also performed.”
- Bias due to participant overlap in two‐sample Mendelian randomization (2016, background): “…case of extremely weak instruments (those for which the expected strength of association with the risk factor corresponds to a P-value above 0.05 Burgess & Thompson, 2011), indicating that the practical consequences of bias with a single IV are unlikely to be substantial (Angrist & Pischke,…”
- Consistent Estimation in Mendelian Randomization with Some Invalid Instruments Using a Weighted Median Estimator (2016, background): “…were obtained, then the resulting analysis suffers from bias and inflated type 1 error rates when the included variants are “weak” (i.e., they do not explain a substantial proportion of variation in the exposure in the dataset under analysis) (Burgess et al., 2011; Pierce and Burgess, 2013).”