4.7 Article

A Comparison of Methods to Estimate Additive-by-Additive-by-Additive of QTLxQTLxQTL Interaction Effects by Monte Carlo Simulation Studies

Journal

Publisher

MDPI
DOI: 10.3390/ijms241210043

Keywords

biometrical genetics; homozygous lines; Monte Carlo simulation study; phenotypic observations; quantitative trait loci; regression analysis; three-way interaction; weighted regression

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The breeding process aims to obtain new genotypes with improved traits. Parameters related to gene effects and interactions can influence decisions on breeding material suitability. Understanding the genetic architecture of complex traits, especially QTL effects, interactions, and triple interactions, is challenging. Comparing methods for estimating QTL-QTL-QTL interaction effects, there are no publications. The presented simulation studies represent 84 different experimental situations, and weighted regression is a preferred method for estimating QTL-QTL-QTL interaction effects.
The goal of the breeding process is to obtain new genotypes with traits improved over the parental forms. Parameters related to the additive effect of genes as well as their interactions (such as epistasis of gene-by-gene interaction effect and additive-by-additive-by-additive of gene-by-gene-by-gene interaction effect) can influence decisions on the suitability of breeding material for this purpose. Understanding the genetic architecture of complex traits is a major challenge in the post-genomic era, especially for quantitative trait locus (QTL) effects, QTL-by-QTL interactions and QTL-by-QTL-by-QTL interactions. With regards to the comparing methods for estimating additive-by-additive-by-additive of QTLxQTLxQTL interaction effects by Monte Carlo simulation studies, there are no publications in the open literature. The parameter combinations assumed in the presented simulation studies represented 84 different experimental situations. The use of weighted regression may be the preferred method for estimating additive-by-additive-by-additive of QTL-QTL-QTL triples interaction effects, as it provides results closer to the true values of total additive-by-additive-by-additive interaction effects than using unweighted regression. This is also indicated by the obtained values of the determination coefficients of the proposed models.

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