Supporting Information for: A Sibling Method for Investigating ... - PLOS
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Supporting Information for: A Sibling Method for Investigating ... - PLOS
Figure A Estimated coefficients on SNPs for simulated dependent variable with no effects and confounding between a family-level indicator, genotype, and ...
Supporting Information for: A Sibling Method for Investigating vQTLs
1
Figure A Estimated coefficients on SNPs for simulated dependent variable with no effects and confounding between a family-level indicator, genotype, and outcome. The red dashed line represents the true snp level effect (β = 0), while the density curves show the range of estimated βˆ for each of the models. We see the fixed effects model correctly centers the βˆ near the β = 0, while the other family-level random effects (random intercept) and pooled regression show estimates with significant upward bias in the presence of confounding above ρ = 0.1. However, the random effects has the advantage of smaller sampling variance (more efficient estimator) across all levels of confounding because it pools estimates across families. Correlation between family intercept and genotype: 0 8 6 4 2 0 Correlation between family intercept and genotype: 0.01 8 6
Method
4
FE
Pooled
RE
density
2 0 Correlation between family intercept and genotype: 0.05 8 6 4 2 0 Correlation between family intercept and genotype: 0.1 8 6 4 2 0 −0.2
0.0
0.2
Beta on individual minor allele count
2
0.4
Figure B Regional linkage map for FHS genome-wide suggestive SNPs for siblingpair standard deviation in BMI from 1,000 Genomes, CEU Panel. Maps produced by SNAP ([47]). rs28636 ( CEU ) 66191306
80
R-Squared
0.8
60
0.6 40 0.4 20
0.2
0.0
0 MAST4
65685
65935
66185 Chromosome 5 position (hg18) (kb)
3
CD180
66435
66685
Recombination rate (cM/Mb)
66184869
1.0
Figure C QQ plots associated with Manhattan plots in Fig. 1 A) Observed versus expected p-value distributions for analysis of sibling-pair standard deviation in height for FHS generation-three respondents with controls for parental genotype, mean height of sibling pair, sex, and sex difference. B) Same as in (A) except for BMI instead of height. Shaded gray regions depict 95% confidence intervals. A.
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Observed − log10(p )
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4
2
0 0
1
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4
5
4
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Expected − log10(p )
B.
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Observed − log10(p )
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0 0
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Expected − log10(p )
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Figure D Power to detect an effect size of R2 The figure contrasts power at three potential sample sizes (defined as the number of sibling pairs in the data)(see Methods): 1) the Framingham Heart Study (FHS) sample used in the present analysis; 2) the Adolescent and Longitudinal Study of Health (AddHealth) sample; and 3) the UK Biobank sample. Likewise, the figure contrasts two potential p-value thresholds: p < 10− 5 for the discovery analysis; p < 0.05 for the confirmation analysis. The figure shows that although the sample used in the present analysis (FHS) is not adequately powered to detect realistic effect sizes of R2 < 0.01, newly-released datasets with larger sibling subsamples are adequately powered to detect effects using the method. 1.0
0.8
Sig. threshold p < 0.05 p < 10^−5
Power
0.6
Sample size (# of sibling pairs) FHS: 583 AddHealth: 852 UK Biobank: 22,666
0.4
0.2
0.0 1e−07
1e−05
1e−03
R−squared of Putative Effect (depicted on log scale)
5
Figure E Regional Association Plot of rs7202116, top hit for variance in BMI found by Yang et al. (2012), on mean level of BMI from GIANT consortium data. Figure produced using LocusZoom ([60]).
6
Figure F Regional Association Plot of genome-wide suggestively significant (p