2017
DOI: 10.1111/jbg.12305
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BIBI: Bayesian inference of breed composition

Abstract: SummaryThe aim of this paper was to develop statistical models to estimate individual breed composition based on the previously proposed idea of regressing discrete random variables corresponding to counts of reference alleles of biallelic molecular markers located across the genome on the allele frequencies of each marker in the pure (base) breeds. Some of the existing regression-based methods do not guarantee that estimators of breed composition will lie in the appropriate parameter space, and none of them a… Show more

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Cited by 3 publications
(4 citation statements)
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“…The adjustments for BBR force genomic estimates for each animal to sum to 100%, with no estimates lower than 0% or higher than 100%. The adjustments limit estimates to be within the parameter space as in Martínez et al (2018), simplify interpretation, and provide better weights to combine marker effects for traits with phenotypes; however, all ancestors are assumed to be from breeds that have a GBC reference population. The mathematical steps for adjusting GBC to obtain BBR are as follows: (1) sum GBC across breeds; (2) adjust GBC mean by subtracting from each GBC value the sum of GBC divided by number of breeds (N b ); (3) obtain the range of adjusted GBC from maximum adjusted breed GBC and minimum adjusted breed GBC; (4) compute an adjustment for standard deviation (SD) if any adjusted GBC are higher than 100 or lower than 0: maximum of…”
Section: Genomic Breed Compositionmentioning
confidence: 99%
“…The adjustments for BBR force genomic estimates for each animal to sum to 100%, with no estimates lower than 0% or higher than 100%. The adjustments limit estimates to be within the parameter space as in Martínez et al (2018), simplify interpretation, and provide better weights to combine marker effects for traits with phenotypes; however, all ancestors are assumed to be from breeds that have a GBC reference population. The mathematical steps for adjusting GBC to obtain BBR are as follows: (1) sum GBC across breeds; (2) adjust GBC mean by subtracting from each GBC value the sum of GBC divided by number of breeds (N b ); (3) obtain the range of adjusted GBC from maximum adjusted breed GBC and minimum adjusted breed GBC; (4) compute an adjustment for standard deviation (SD) if any adjusted GBC are higher than 100 or lower than 0: maximum of…”
Section: Genomic Breed Compositionmentioning
confidence: 99%
“…GBC reflects the genomic contribution of each ancestral breed to the genome of the test animal. Multiple methods can be used to estimate the GBC of crossbreds, such as linear models, supervised admixture models [ 44 ], and Bayesian inference of breed composition (BIBI) methods [ 45 ]. He et al [ 41 ] reported high correlations between GBC that were calculated from a linear model and those from an admixture model.…”
Section: Discussionmentioning
confidence: 99%
“…When considering only one founder breed in the model and an average of allele frequencies for the remaining breeds, the constrained linear regression and ADMIXTURE yielded very similar results [ 8 ], in line with our results. Similarly, a Bayesian method has been proposed that guarantees estimates to be within the parameter space, which showed higher accuracy in a multibreed Angus-Brahman population compared to linear regression, while estimates between both methods had a high correlation of ~ 0.92 [ 10 ].…”
Section: Discussionmentioning
confidence: 99%
“…Empirical validation of methods to estimate line proportions in real data is challenging in the sense that a gold standard is needed to evaluate the estimated line proportions. In unstructured crosses, expected line proportions that can be computed from pedigree data vary across animals, and as such can be used to evaluate the line proportions that are estimated from genomic data [ 6 , 9 , 10 ]. This allows to verify whether the estimated line proportions are unbiased, both in terms of average level and dispersion of the estimates, but not whether they estimate the actual line proportions accurately.…”
Section: Introductionmentioning
confidence: 99%