2018
DOI: 10.1101/416859
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Polygenic Prediction via Bayesian Regression and Continuous Shrinkage Priors

Abstract: Polygenic prediction has shown promise in identifying individuals at high risk for complex diseases, and may become clinically useful as the predictive performance of polygenic risk scores (PRS) improves. Here, we present PRS-CS, a novel polygenic prediction method that infers posterior SNP effect sizes using GWAS summary statistics and an external linkage disequilibrium (LD) reference panel. PRS-CS utilizes a highdimensional Bayesian regression framework, and is distinct from previous work by placing a contin… Show more

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Cited by 280 publications
(496 citation statements)
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References 64 publications
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“…RSS requires MATLAB and therefore is less accessible to users. PRS‐CS (Ge, Chen, Ni, Feng, & Smoller, ) improves computational efficiency of Bayesian regression by using a continuous shrinkage prior distribution on marker effect sizes. The user must specify a global shrinkage parameter, ϕ, that reflects the proportion of causal variants, but the program can estimate ϕ from GWAS results.…”
Section: Polygenic Risk Scoresmentioning
confidence: 99%
“…RSS requires MATLAB and therefore is less accessible to users. PRS‐CS (Ge, Chen, Ni, Feng, & Smoller, ) improves computational efficiency of Bayesian regression by using a continuous shrinkage prior distribution on marker effect sizes. The user must specify a global shrinkage parameter, ϕ, that reflects the proportion of causal variants, but the program can estimate ϕ from GWAS results.…”
Section: Polygenic Risk Scoresmentioning
confidence: 99%
“…Recently, a novel PRS method that is based upon millions of SNPs in the genome, called genome‐wide polygenic score (GPS), was proposed . Leveraging summary association statistics from previously published GWAS, linkage disequilibrium (LD) information in public data set, improved algorithm and large studies, GPS has been successfully applied to many common diseases .…”
Section: Introductionmentioning
confidence: 99%
“…The BSLMM is capable of learning the underlying mediation architecture from the data, producing good performances across a wide range of scenarios. Our model assumptions are also akin to the notion of quasi‐sparsity that has become popular with continuous shrinkage priors (Ge et al ., ). Specifically, we assume a mixture of two normal components a priori for the j th mediator, j=1,2,p, trueright(βm)jleftπmN(0,σm12)+(1πm)N(0,σm02)right(αa)jleftπaN(0,σma12)+(1πa)N(0,σma02),…”
Section: Bayesian Methods For Estimationmentioning
confidence: 97%