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On the Additive and Dominant Variance and Covariance of Individuals Within the Genomic Selection Scope

机译:基因组选择范围内个体的加性和优势方差及协方差

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摘要

Genomic evaluation models can fit additive and dominant SNP effects. Under quantitative genetics theory, additive or “breeding” values of individuals are generated by substitution effects, which involve both “biological” additive and dominant effects of the markers. Dominance deviations include only a portion of the biological dominant effects of the markers. Additive variance includes variation due to the additive and dominant effects of the markers. We describe a matrix of dominant genomic relationships across individuals, >D, which is similar to the >G matrix used in genomic best linear unbiased prediction. This matrix can be used in a mixed-model context for genomic evaluations or to estimate dominant and additive variances in the population. From the “genotypic” value of individuals, an alternative parameterization defines additive and dominance as the parts attributable to the additive and dominant effect of the markers. This approach underestimates the additive genetic variance and overestimates the dominance variance. Transforming the variances from one model into the other is trivial if the distribution of allelic frequencies is known. We illustrate these results with mouse data (four traits, 1884 mice, and 10,946 markers) and simulated data (2100 individuals and 10,000 markers). Variance components were estimated correctly in the model, considering breeding values and dominance deviations. For the model considering genotypic values, the inclusion of dominant effects biased the estimate of additive variance. Genomic models were more accurate for the estimation of variance components than their pedigree-based counterparts.
机译:基因组评估模型可以适应加性和显性SNP效应。根据定量遗传学理论,个体的加性或“育种”值是通过替代效应产生的,替代效应涉及标记的“生物”加性效应和显性效应。优势偏差仅包括标志物生物学显性作用的一部分。加性方差包括由于标记的加性和显性效应引起的变化。我们描述了跨个体的显性基因组关系矩阵> D ,它类似于用于基因组最佳线性无偏预测的> G 矩阵。该矩阵可在混合模型环境中用于基因组评估或估计总体中的显性和加性方差。根据个体的“基因型”值,替代性参数化将加性和显性定义为可归因于标记的加性和显性作用的部分。这种方法低估了加性遗传方差,而高估了优势方差。如果等位基因频率的分布是已知的,则将方差从一个模型转换为另一个模型是微不足道的。我们用小鼠数据(四个性状,1884只小鼠和10,946个标记)和模拟数据(2100个个体和10,000个标记)说明了这些结果。考虑到育种值和优势偏差,可以在模型中正确估算方差成分。对于考虑基因型值的模型,显性效应的包含使加性方差的估计产生偏差。基因组模型比基于谱系的模型更加准确。

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