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Published on: August 16, 2017
Deregressing estimated breeding values and weighting information for genomic regression analyses
Dorian J Garrick1, Jeremy F Taylor, Rohan L Fernando
1Department of Animal Science, Iowa State University, Ames, IA 50011, USA. dorian@iastate.edu
Genomic prediction models can be improved by properly deregressing and weighting estimated breeding values (EBV) and deregressed data. This ensures accurate genomic evaluation by accounting for data reliability and parent information.
Area of Science:
- Animal Breeding and Genetics
- Quantitative Genetics
- Genomic Selection
Background:
- Genomic prediction uses training analyses to estimate the impact of genomic regions on traits.
- Data sources for genomic prediction include phenotypes, family records, and estimated breeding values (EBV).
- Inconsistent methods exist for using EBV and deregressed data, particularly regarding weighting for heterogeneous variance.
Purpose of the Study:
- To introduce a logical approach for using information in genomic prediction.
- To demonstrate appropriate weighting methods for heterogeneous variance.
- To clarify the process of deregressing and weighting EBV.
Main Methods:
- Introduced a logical approach for genomic prediction data analysis.
- Developed methods for appropriate weighting of observations with heterogeneous variance.
- Explained the process of removing parent average effects, deregressing, and weighting EBV.
Main Results:
- Proposed EBV/r² (where EBV excludes parent information and r² is reliability) as the appropriate deregression method.
- Identified the optimal weighting ratio as (1 - h²)/[(c + (1 - r²)/r²)h²] for deregressed breeding values.
- Demonstrated that reliability or prediction error variance are not the appropriate weights.
Conclusions:
- Phenotypic data and deregressed data can be effectively combined in genomic analyses.
- Appropriate weighting is crucial for integrating diverse data sources in genomic evaluations.
- The proposed methods enhance the accuracy of genomic prediction models.
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