4.4 Article

The Impact of Genetic Architecture on Genome-Wide Evaluation Methods

Journal

GENETICS
Volume 185, Issue 3, Pages 1021-1031

Publisher

GENETICS SOCIETY AMERICA
DOI: 10.1534/genetics.110.116855

Keywords

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Funding

  1. European Commission
  2. Scottish Executive Environment and Rural Affairs Department (SEERAD)
  3. Instituto Nacional de Investigacion y Technologica Agraria y Alimentaria
  4. Biotechnology and Biological Sciences Research Council (BBSRC)
  5. BBSRC [BBS/E/D/05191133] Funding Source: UKRI
  6. Biotechnology and Biological Sciences Research Council [BBS/E/R/00000673, BBS/E/D/05191133] Funding Source: researchfish

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The rapid increase in high-throughput single-nucleotide polymorphism data has led to a great interest in applying genome-wide evaluation methods to identify an individual's genetic merit. Genome-wide evaluation combines statistical methods with genomic data to predict genetic values for complex traits. Considerable uncertainty currently exists in determining which genome-wide evaluation method is the most appropriate. We hypothesize that genome-wide methods deal differently with the genetic architecture of quantitative traits and genomes. A genomic linear method (GBLUP), and a genomic nonlinear Bayesian variable selection method (BayesB) are compared using stochastic simulation across three effective population sizes and a wide range of numbers of quantitative trait loci (N-QTL). GBLUP had a constant accuracy, for a given heritability and sample size, regardless of NQTL. BayesB had a higher accuracy than GBLUP when N-QTL was low, but this advantage diminished as N-QTL increased and when N-QTL became large, GBLUP slightly outperformed BayesB. In addition, deterministic equations are extended to predict the accuracy of both methods and to estimate the number of independent chromosome segments (Me) and N-QTL. The predictions of accuracy and estimates of Me and N-QTL were generally in good agreement with results from simulated data. We conclude that the relative accuracy of GBLUP and BayesB for a given number of records and heritability are highly dependent on Me, which is a property of the target genome, as well as the architecture of the trait (N-QTL).

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