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Sample size and power calculations in Mendelian randomization with a single instrumental variable and a binary
1Department of Public Health and Primary Care, University of Cambridge sb452@medschl.cam.ac.uk.
Calculating sample sizes for Mendelian randomization studies is crucial. This research provides formulas and tools for binary outcomes, aiding researchers in planning robust epidemiological investigations.
Area of Science:
- Epidemiology
- Genetic Epidemiology
- Statistical Genetics
Background:
- Sample size calculations are essential for planning epidemiological studies.
- Mendelian randomization investigations often necessitate large sample sizes.
- Accurate sample size determination is critical for study validity and power.
Purpose of the Study:
- To provide methodologies for sample size and power calculations in Mendelian randomization (MR) studies with binary outcomes.
- To offer practical resources, including formulas and computational tools, for researchers.
- To facilitate the planning of MR studies by clarifying sample size requirements.
Main Methods:
- Derivation of formulas for sample size and power calculations for MR with binary outcomes, building upon existing methods for continuous outcomes.
- Formulas are applicable to single instrumental variables, including individual genetic variants and allele scores.
- Development of graphical representations and R code for practical application.
Main Results:
- Formulas and tools are presented for calculating required sample sizes for a specified power (e.g., 80%) based on causal effect estimates and instrumental variable strength.
- The relationship between sample size, power, causal effect, and instrumental variable characteristics is illustrated.
- An online calculator and R code are provided for flexible sample size and power computations.
Conclusions:
- The sample size needed for Mendelian randomization studies is highly dependent on the proportion of variance in the risk factor explained by the instrumental variable(s).
- Utilizing allele scores with multiple variants can enhance statistical power by explaining more variance, but requires careful validation to avoid bias.
- These findings underscore the importance of selecting strong and valid instrumental variables for efficient MR study design.
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