Guest guest Posted August 7, 2003 Report Share Posted August 7, 2003 Abstract from American Journal of Human Genetics. 2003 Jul 29 Estimation of the Inbreeding Coefficient through Use of Genomic Data. Leutenegger AL, Prum B, Genin E, Verny C, Lemainque A, Clerget-Darpoux F, EA. Unite de Recherche en Genetique Epidemiologique et Structure des Populations Humaines, INSERM U535, Villejuif, France; and Department of Biostatistics, University of Washington, Seattle, WA, USA. Many linkage studies are performed in inbred populations, either small isolated populations or large populations with a long tradition of marriages between relatives. In such populations, there exist very complex genealogies with unknown loops. Therefore, the true inbreeding coefficient of an individual is often unknown. Good estimators of the inbreeding coefficient (f) are important, since it has been shown that underestimation of f may lead to false linkage conclusions. When an individual is genotyped for markers spanning the whole genome, it should be possible to use this genomic information to estimate that individual's f. To do so, we propose a maximum-likelihood method that takes marker dependencies into account through a hidden Markov model. This methodology also allows us to infer the full probability dostribution of the identity-by-descent (IBD) status of the two alleles of an individual at each marker along the genome (posterior IBD probabilities) and provides a variance for the estimates. We simulate a full genome scan mimicking the true autosomal genome for (1) a first-cousin pedigree and (2) a quadruple-second-cousin pedigree. In both cases, we find that our method accurately estimates f for different marker maps. We also find that the proportion of genome IBD in an individual with a given genealogy is very variable. The approach is illustrated with data from a study of demyelinating autosomal recessive Charcot-Marie-Tooth disease. Full Text at http://www.journals.uchicago.edu/AJHG/journal/issues/v73n3/40058/40058.html Quote Link to comment Share on other sites More sharing options...
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