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估计的多位点基因型概率的标准误差和置信区间评估及其在DNA法医学中的意义。

Evaluation of standard error and confidence interval of estimated multilocus genotype probabilities, and their implications in DNA forensics.

作者信息

Chakraborty R, Srinivasan M R, Daiger S P

机构信息

Graduate School of Biomedical Sciences, University of Texas Health Science Center, Houston.

出版信息

Am J Hum Genet. 1993 Jan;52(1):60-70.

Abstract

Multilocus genotype probabilities, estimated using the assumption of independent association of alleles within and across loci, are subject to sampling fluctuation, since allele frequencies used in such computations are derived from samples drawn from a population. We derive exact sampling variances of estimated genotype probabilities and provide simple approximation of sampling variances. Computer simulations conducted using real DNA typing data indicate that, while the sampling distribution of estimated genotype probabilities is not symmetric around the point estimate, the confidence interval of estimated (single-locus or multilocus) genotype probabilities can be obtained from the sampling of a logarithmic transformation of the estimated values. This, in turn, allows an examination of heterogeneity of estimators derived from data on different reference populations. Applications of this theory to DNA typing data at VNTR loci suggest that use of different reference population data may yield significantly different estimates. However, significant differences generally occur with rare (less than 1 in 40,000) genotype probabilities. Conservative estimates of five-locus DNA profile probabilities are always less than 1 in 1 million in an individual from the United States, irrespective of the racial/ethnic origin.

摘要

使用位点内和位点间等位基因独立关联假设估计的多位点基因型概率会受到抽样波动的影响,因为此类计算中使用的等位基因频率来自从总体中抽取的样本。我们推导了估计基因型概率的精确抽样方差,并提供了抽样方差的简单近似值。使用真实DNA分型数据进行的计算机模拟表明,虽然估计基因型概率的抽样分布在点估计周围不对称,但估计的(单一位点或多位点)基因型概率的置信区间可以从估计值的对数变换抽样中获得。这反过来又允许检查从不同参考群体数据得出的估计量的异质性。该理论在VNTR位点DNA分型数据中的应用表明,使用不同的参考群体数据可能会产生显著不同的估计值。然而,显著差异通常出现在罕见(小于40000分之一)的基因型概率中。在美国,无论种族/族裔出身如何,个体的五位点DNA图谱概率的保守估计始终小于百万分之一。

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