1983
DOI: 10.1111/j.1439-0388.1983.tb00726.x
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Genetic effects in crossbreeding

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Cited by 19 publications
(4 citation statements)
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“…The following single‐trait animal model was used to estimate crossbreeding parameters and across‐breed genetic parameters such as genetic variance and heritability:bold-italicygoodbreak=boldXβgoodbreak+boldZugoodbreak+bolde,where y is the vector of phenotypic measurements; β is the vector of fixed effects; u is the vector of breeding values; e is the vector of residuals; and X and Z are the design matrices for β and u , respectively. For the fixed effects, the Kinghorn model (Kinghorn, 1980, 1983) was used to estimate the following three crossbreeding parameters: the additive breed effect (g), dominance effect (d), and epistatic loss effect (e x ). The coefficients of crossbreeding parameters, namely, f (g), f (d), and f (e x ), were set as follows: f (g) = proportion of the Jinhua gene (the value is 0–1), f (d) = heterozygosity ratio between Jinhua and Duroc genes (the value is 0–1), f (e x ) = 1 – (the proportion of Jinhua gene) 2 – (the proportion of Duroc gene) 2 (the value is 0–0.5). …”
Section: Methodsmentioning
confidence: 99%
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“…The following single‐trait animal model was used to estimate crossbreeding parameters and across‐breed genetic parameters such as genetic variance and heritability:bold-italicygoodbreak=boldXβgoodbreak+boldZugoodbreak+bolde,where y is the vector of phenotypic measurements; β is the vector of fixed effects; u is the vector of breeding values; e is the vector of residuals; and X and Z are the design matrices for β and u , respectively. For the fixed effects, the Kinghorn model (Kinghorn, 1980, 1983) was used to estimate the following three crossbreeding parameters: the additive breed effect (g), dominance effect (d), and epistatic loss effect (e x ). The coefficients of crossbreeding parameters, namely, f (g), f (d), and f (e x ), were set as follows: f (g) = proportion of the Jinhua gene (the value is 0–1), f (d) = heterozygosity ratio between Jinhua and Duroc genes (the value is 0–1), f (e x ) = 1 – (the proportion of Jinhua gene) 2 – (the proportion of Duroc gene) 2 (the value is 0–0.5). …”
Section: Methodsmentioning
confidence: 99%
“…The values of the coefficients of the respective crossbreeding parameters are listed in Table 1. Kinghorn (1983) stated that e x only assumes additive‐by‐additive epistatic interactions and provides a good description of the nature of epistatic interactions in a crossbreeding population. The dominance effect in the Kinghorn model is similar to the heterosis effect when the epistatic loss effect is small and negligible.…”
Section: Methodsmentioning
confidence: 99%
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“…Dickerson (1973) extended the dominance model by "recombination loss" accounting the epistatic effects on the level of the gametes. Another extension of the dominance model where the epistatic effects are considered on the level of genotypes rather than that of gametes was presented by Kinghorn (1980Kinghorn ( , 1982Kinghorn ( , 1983. Kinghorn (1987) presented the general model to describe the nature of 2 locus epistatic interaction.…”
Section: Introductionmentioning
confidence: 99%