Adding power to Haseman and Elston’s (1972) method

Robert C. Elston, Sanjay S. Shete
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引用次数: 6

Abstract

Haseman and Elston1 proposed a model-free method for testing linkage between a polymorphic marker and a quantitative trait locus from data on a sample of independent sib pairs. In that method the squared sib-pair trait difference is regressed on the estimated proportion of alleles shared by the sibs at a marker locus, a negative regression coefficient suggesting linkage. It is possible to obtain more power by modelling the sib covariance, as in the variance component method of linkage analysis, and yet retain a method that is computationally fast, involving only linear regression. To do this it is only necessary to change the dependent variable from the squared trait difference to the difference between the squared mean-corrected sum and the squared trait difference. The method can accommodate sibships of arbitrary size by using generalized least squares and can be made more powerful by weighting the two components. The method is robust in large samples in the presence of any trait distribution, and, in the case of ascertained samples, the mean can be chosen to maximize power.

给哈斯曼和埃尔斯顿(1972)的方法增加力量
Haseman和Elston1提出了一种基于独立同胞对样本数据的无模型方法来检测多态性标记和数量性状位点之间的连锁关系。在该方法中,兄弟姐妹对性状差异的平方是根据一个标记位点上兄弟姐妹共有等位基因的估计比例进行回归的,负回归系数表明有连锁关系。通过对sib协方差进行建模,如在联动分析的方差成分方法中,可以获得更多的权力,但保留一种计算速度快的方法,只涉及线性回归。要做到这一点,只需要将因变量从平方性状差改为平方平均校正和与平方性状差之间的差。该方法通过使用广义最小二乘法可以容纳任意大小的兄弟姐妹,并且可以通过对两个分量进行加权来使其更加强大。该方法在存在任何特征分布的大样本中具有鲁棒性,并且在确定样本的情况下,可以选择均值以最大化功率。
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