| > Still doesn't make much sense to use a secondary trait like educational attainment (58% heritability at highest) over a primary one like IQ (>80% heritability). Educational attainment is phenotyped much more often than is IQ, so it's both available in this dataset and available in the much larger datasets of the GWAS in question. Aside from being a phenotype of interest in its own right and a case of looking under the lamppost, EA also proxies for intelligence on both the genetic and phenotype level. (In some cohorts, like the UK Biobank, the cognitive performance test used has such low test-retest reliability that anyone who is looking for intelligence variants is going to want to use the education variable anyway!) > Maybe I missed something, but how well does BMI measured at age 45-50 correlate with BMI at reproductive age? I'm sure the correlation is <1. But as long as it's not an inverse correlation, it's fine. That is just measurement error which will bias down to 0 the estimate and lead to underestimate of selection. > Wouldn't a far simpler approach be to measure allelic frequency at regions near GWAS QTLs in multiple generations? How do you aggregate those QTLs? You can't examine them individually, that would be horrifically underpowered. If you wind up summing them, don't you get a polygenic score back and do what OP did? |
I suspect that selecting only known high effect QTLs would actually not impact your power all that much as it limits the number of tests performed. If you can't see selection at high effect alleles I'm not sure you'll be able to detect them in aggregate either, especially with very noisy phenotype data.
At the end of the day natural selection is a change in allele frequency driven by differences in phenotype. Sure, this maybe was an easy analysis to do given that the data was available, but I don't really see the value.