Moreno-Gonzalez J, Grossman M
Genetics. 1976 Sep;84(1):95-111. doi: 10.1093/genetics/84.1.95.
Reciprocal recurrent selection (RRS), which assumes overdominant loci to be important, alters two genetically different populations to improve their crossbred mean. Individual plants from two populations (A and B) are selfed and also crossed with plants from the reciprocal female tester population (B and A, respectively). Selection is based on the mean of crossbred families, and the selected individuals are randomly mated within A and B to form new populations.--We propose two alternatives to RRS. The first (RRS-I) uses, as the tester of population A, a population (LB) that is derived from population B by family selection for low yield. The second (RRS-II) is similar to RRS-I, but also uses, as the tester of B, a population (LA) that is derived from population A by family selection for low yield.--The expected crossbred means of RRS, RRS-I, and RRS-II were compared, assuming equal sigmaP, at several cycles of selection for incomplete and complete dominance, and for several cases of overdominance (depending on the gene frequencies in A and B, and on the equilibrium gene frequency).--The choice of selection method depends on the importance of the effects of overdominant loci compared to loci exhibiting incomplete or complete dominance. If overdominance is unimportant, RRS-II is the best selection method, followed by RRS-I and RRS. If overdominance is important, both RRS and RRS-I are superior to RRS-II; RRS is preferred to RRS-I if the effects of overdominant loci are sufficiently important. If the genetic model is a mixture of levels of dominance at different loci, a combination of selection systems is suggested.
互作轮回选择(RRS)假定超显性位点很重要,它改变两个遗传上不同的群体以提高它们的杂交均值。来自两个群体(A和B)的个体植株进行自交,并且也与来自反向雌性测验群体(分别为B和A)的植株杂交。选择基于杂交家系的均值,并且选择的个体在A和B内随机交配以形成新的群体。——我们提出了RRS的两种替代方法。第一种(RRS-I)使用一个通过低产家系选择从群体B衍生而来的群体(LB)作为群体A的测验群体。第二种(RRS-II)与RRS-I类似,但也使用一个通过低产家系选择从群体A衍生而来的群体(LA)作为B的测验群体。——在几个选择周期中,针对不完全显性和完全显性以及几种超显性情况(取决于A和B中的基因频率以及平衡基因频率),比较了RRS、RRS-I和RRS-II的预期杂交均值,假定(\sigma P)相等。——选择方法的选择取决于与表现出不完全或完全显性的位点相比,超显性位点效应的重要性。如果超显性不重要,RRS-II是最佳选择方法,其次是RRS-I和RRS。如果超显性重要,RRS和RRS-I都优于RRS-II;如果超显性位点的效应足够重要,则RRS比RRS-I更受青睐。如果遗传模型是不同位点上显性水平的混合,则建议采用选择系统的组合。