Beyond genomic selection: The animal model strikes back (one generation)

Summary Genome inheritance is by segments of DNA rather than by independent loci. We introduce the ancestral regression (AR) as a recursive system of simultaneous equations, with grandparental path coefficients as novel parameters. The information given by the pedigree in the AR is complementary wit...

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Veröffentlicht in:Journal of animal breeding and genetics (1986) 2017-06, Vol.134 (3), p.224-231
Hauptverfasser: Cantet, R.J.C., García‐Baccino, C.A., Rogberg‐Muñoz, A., Forneris, N.S., Munilla, S.
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container_end_page 231
container_issue 3
container_start_page 224
container_title Journal of animal breeding and genetics (1986)
container_volume 134
creator Cantet, R.J.C.
García‐Baccino, C.A.
Rogberg‐Muñoz, A.
Forneris, N.S.
Munilla, S.
description Summary Genome inheritance is by segments of DNA rather than by independent loci. We introduce the ancestral regression (AR) as a recursive system of simultaneous equations, with grandparental path coefficients as novel parameters. The information given by the pedigree in the AR is complementary with that provided by a dense set of genomic markers, such that the resulting linear function of grandparental BV is uncorrelated to the average of parental BV in the absence of inbreeding. AR is then connected to segmental inheritance by a causal multivariate Gaussian density for BV. The resulting covariance structure (Σ) is Markovian, meaning that conditional on the BV of parents and grandparents, the BV of the animal is independent of everything else. Thus, an algorithm is presented to invert the resulting covariance structure, with a computing effort that is linear in the number of animals as in the case of the inverse additive relationship matrix.
doi_str_mv 10.1111/jbg.12271
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We introduce the ancestral regression (AR) as a recursive system of simultaneous equations, with grandparental path coefficients as novel parameters. The information given by the pedigree in the AR is complementary with that provided by a dense set of genomic markers, such that the resulting linear function of grandparental BV is uncorrelated to the average of parental BV in the absence of inbreeding. AR is then connected to segmental inheritance by a causal multivariate Gaussian density for BV. The resulting covariance structure (Σ) is Markovian, meaning that conditional on the BV of parents and grandparents, the BV of the animal is independent of everything else. 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source MEDLINE; Wiley Online Library Journals Frontfile Complete
subjects Algorithms
Animals
Breeding
breeding value
causal inference
Computational Biology - methods
Covariance
Deoxyribonucleic acid
DNA
Gaussian Markov density
Gene loci
Genetic Markers
Genetics, Population
Genomes
genomic data
Genomics - methods
Heredity
Inbreeding
Markov processes
Mathematical models
Models, Animal
Models, Genetic
Parents
Pedigree
Population genetics
segmental inheritance
Selection, Genetic
Simultaneous equations
Strikes
title Beyond genomic selection: The animal model strikes back (one generation)
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