Power heatplots.

Abstract

<p>Power for the combination of screens and gain through a priori filtering for varying configurations of effect sizes across the 4 strata. The figures illustrate (A) the power to detect age-difference, sex-difference or age-sex-difference in at least one of our scans (on <i>P</i><sub><i>agediff</i></sub>, <i>P</i><sub><i>sexdiff</i></sub> and <i>P</i><sub><i>agesexdiff</i></sub>, with and without a priori filtering); and (B) a power comparison, comparing approaches with and without a priori filtering on <i>P</i><sub><i>Overall</i></sub> < 1x10<sup>-5</sup>. We here assume four equally sized strata and a total sample size of N = 300,000 (comparable to the sample size in our BMI analyses). We set b<sub>F≤50y</sub> = 0.033 (corresponding to a known and mean BMI effect in <i>MAP2K5</i> region with R<sup>2</sup> = 0.037%), b<sub>M>50y</sub> = 0, and vary b<sub>F>50y</sub> and b<sub>M≤50</sub> on the axes. This strategy allows us to cover the most interesting and plausible interaction effects: Two-way interactions, such as (i) pure age-difference (b<sub>≤50y</sub> = 0.033, b<sub>>50y</sub> = 0) and (ii) pure sex-difference (b<sub>F</sub> = 0.033, b<sub>M</sub> = 0); and three-way interactions, such as (iii) extreme three-way interaction with opposite direction across AGE and SEX, (iv) 1-strata interaction (b<sub>F≤50y</sub> = 0.033, b<sub>F>50y</sub> = b<sub>M≤50y</sub> = b<sub>M>50y</sub> = 0), and (v) 3-strata interaction (b<sub>F≤50y</sub> = b<sub>F>50y</sub> = b<sub>M≤50y</sub> = 0.033, b<sub>M>50y</sub> = 0).</p

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