Efficiently controlling for case-control imbalance and sample relatedness in large-scale genetic association studies - PubMed (original) (raw)
. 2018 Sep;50(9):1335-1341.
doi: 10.1038/s41588-018-0184-y. Epub 2018 Aug 13.
Jonas B Nielsen 3, Lars G Fritsche 2 4 5, Rounak Dey 2 5, Maiken E Gabrielsen 4, Brooke N Wolford 1 2, Jonathon LeFaive 2 5, Peter VandeHaar 2 5, Sarah A Gagliano 2 5, Aliya Gifford 6, Lisa A Bastarache 6, Wei-Qi Wei 6, Joshua C Denny 6 7, Maoxuan Lin 3, Kristian Hveem 4 8, Hyun Min Kang 2 5, Goncalo R Abecasis 2 5, Cristen J Willer 9 10 11, Seunggeun Lee 12 13
Affiliations
- PMID: 30104761
- PMCID: PMC6119127
- DOI: 10.1038/s41588-018-0184-y
Efficiently controlling for case-control imbalance and sample relatedness in large-scale genetic association studies
Wei Zhou et al. Nat Genet. 2018 Sep.
Abstract
In genome-wide association studies (GWAS) for thousands of phenotypes in large biobanks, most binary traits have substantially fewer cases than controls. Both of the widely used approaches, the linear mixed model and the recently proposed logistic mixed model, perform poorly; they produce large type I error rates when used to analyze unbalanced case-control phenotypes. Here we propose a scalable and accurate generalized mixed model association test that uses the saddlepoint approximation to calibrate the distribution of score test statistics. This method, SAIGE (Scalable and Accurate Implementation of GEneralized mixed model), provides accurate P values even when case-control ratios are extremely unbalanced. SAIGE uses state-of-art optimization strategies to reduce computational costs; hence, it is applicable to GWAS for thousands of phenotypes by large biobanks. Through the analysis of UK Biobank data of 408,961 samples from white British participants with European ancestry for > 1,400 binary phenotypes, we show that SAIGE can efficiently analyze large sample data, controlling for unbalanced case-control ratios and sample relatedness.
Conflict of interest statement
COMPETING FINANCIAL INTERESTS STATEMENT
The authors declare no competing financial interests.
Figures
Figure 1
Manhattan plots of GWAS results for four binary phenotypes with various case-control ratios in the UK Biobank. GWAS results from SAIGE, SAIGE-NoSPA(asymptotically equivalent to GMMAT) and BOLT-LMM are shown for A. coronary artery disease (PheCode 411, case:control = 1:12, N = 408,458), B. colorectal cancer (PheCode 153, case:control = 1:84, N = 387,318), C. glaucoma (PheCode 365, case: control = 1:89, N = 402,223), and D. thyroid cancer (PheCode 193, case:control=1:1138, N = 407,757). N: sample size. Blue: loci with association p-value < 5×10−8, which have been previously reported, Green: loci that have association p-value < 5×10−8 and have not been reported before. Since results from SAIGE-noSPA and BOLT-LMM contain many false positive signals for colorectal cancer, glaucoma, and thyroid cancer, the significant loci are not highlighted. The upper dashed line marks the break point for the different scales of the y axis and the lower dashed line marks the genome-wide significance (p-value = 5×10−8).
Figure 2
Quantile-quantile plots of GWAS results for four binary phenotypes with various case-control ratios in the UK Biobank. GWAS results from SAIGE, SAIGE-NoSPA (asymptotically equivalent to GMMAT) and BOLT-LMM are shown for A. coronary artery disease (PheCode 411, case: control = 1:12, N = 408,458), B. colorectal cancer (PheCode 153, case: control = 1:84, N = 387,318), C. glaucoma (PheCode 365, case: control = 1:89, N = 402,223), and D. thyroid cancer (PheCode 193, case: control=1:1138, N = 407,757). N: sample size.
References
- Bush WS, Oetjens MT, Crawford DC. Unravelling the human genome-phenome relationship using phenome-wide association studies. Nat Rev Genet. 2016;17:129–145. - PubMed
METHODS-ONLY REFERENCES
- Breslow NE, Clayton DG. Approximate Inference in Generalized Linear Mixed Models. J Am Stat Assoc. 1993;88:9.
- Gilmour AR, Thompson R, Cullis BR. Average Information REML: An Efficient Algorithm for Variance Parameter Estimation in Linear Mixed Models. Biometrics. 1995;51:1440.
- Kaasschieter EF. Preconditioned conjugate gradients for solving singular systems. J Comput Appl Math. 1988;24:265–275.
- Hestenes MR, Eduard S. Methods of conjugate gradients for solving linear systems. Vol. 49. NBS; 1952.
Publication types
MeSH terms
Grants and funding
- R01 HL109946/HL/NHLBI NIH HHS/United States
- R01 LM010685/LM/NLM NIH HHS/United States
- T32 HG000040/HG/NHGRI NIH HHS/United States
- U54 HD083211/HD/NICHD NIH HHS/United States
- R01 HL133786/HL/NHLBI NIH HHS/United States
- MC_PC_17228/MRC_/Medical Research Council/United Kingdom
- MC_QA137853/MRC_/Medical Research Council/United Kingdom
- U2C OD023196/OD/NIH HHS/United States
- R01 HG008773/HG/NHGRI NIH HHS/United States
- R35 HL135824/HL/NHLBI NIH HHS/United States
LinkOut - more resources
Full Text Sources
Other Literature Sources