2000
DOI: 10.1086/302911
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Parametric and Nonparametric Multipoint Linkage Analysis with Imprinting and Two-Locus–Trait Models: Application to Mite Sensitization

Abstract: We present two extensions to linkage analysis for genetically complex traits. The first extension allows investigators to perform parametric (LOD-score) analysis of traits caused by imprinted genes-that is, of traits showing a parent-of-origin effect. By specification of two heterozygote penetrance parameters, paternal and maternal origin of the mutation can be treated differently in terms of probability of expression of the trait. Therefore, a single-disease-locus-imprinting model includes four penetrances in… Show more

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Cited by 164 publications
(191 citation statements)
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“…For illustration purposes, we choose the homozygote risk f d/d ¼ 0.1; the disease allele frequency p ¼ 0.01, 0.1, 0.5, and 0.8; and the sample size n ¼ 100, to evaluate the sizes of the TDT and the TDTI. For the completeness of this investigation, we choose the following 13 representative pairs of g 1p and g 1m , which are scattered uniformly in the diamond (Strauch et al 2000) composed of {(g 1p , g 1m ) j 1 # g 1p , g 1m # g 2 }: (g 1p , g 1m ) ¼ (g 2 , g 2 ), ((1 1 g 2 )/2, g 2 ), ((1 1 3g 2 )/4, (1 1 3g 2 )/4), (g 2 , (1 1 g 2 )/2), (1, g 2 ), ((3 1 g 2 )/4, (1 1 3g 2 )/4), ((1 1 g 2 )/2, (1 1 g 2 )/2), ((1 1 3g 2 )/4, (3 1 g 2 )/4), (g 2 , 1), (1, (1 1 g 2 )/2), ((3 1 g 2 )/4, (3 1 g 2 )/4), ((1 1 g 2 )/2, 1), (1, 1). It is noted that (g 1p , g 1m ) ¼ (g 2 , g 2 ) corresponds to the common dominant mode of inheritance, (g 1p , g 1m ) ¼ ((1 1 g 2 )/2, (1 1 g 2 )/2) corresponds to the additive mode of inheritance, (g 1p , g 1m ) ¼ (1, 1) corresponds to the common recessive mode of inheritance, (g 1p , g 1m ) ¼ (g 2 , 1) indicates complete maternal imprinting, and (g 1p , g 1m ) ¼ (1, g 2 ) indicates complete paternal imprinting.…”
Section: Simulation Resultsmentioning
confidence: 99%
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“…For illustration purposes, we choose the homozygote risk f d/d ¼ 0.1; the disease allele frequency p ¼ 0.01, 0.1, 0.5, and 0.8; and the sample size n ¼ 100, to evaluate the sizes of the TDT and the TDTI. For the completeness of this investigation, we choose the following 13 representative pairs of g 1p and g 1m , which are scattered uniformly in the diamond (Strauch et al 2000) composed of {(g 1p , g 1m ) j 1 # g 1p , g 1m # g 2 }: (g 1p , g 1m ) ¼ (g 2 , g 2 ), ((1 1 g 2 )/2, g 2 ), ((1 1 3g 2 )/4, (1 1 3g 2 )/4), (g 2 , (1 1 g 2 )/2), (1, g 2 ), ((3 1 g 2 )/4, (1 1 3g 2 )/4), ((1 1 g 2 )/2, (1 1 g 2 )/2), ((1 1 3g 2 )/4, (3 1 g 2 )/4), (g 2 , 1), (1, (1 1 g 2 )/2), ((3 1 g 2 )/4, (3 1 g 2 )/4), ((1 1 g 2 )/2, 1), (1, 1). It is noted that (g 1p , g 1m ) ¼ (g 2 , g 2 ) corresponds to the common dominant mode of inheritance, (g 1p , g 1m ) ¼ ((1 1 g 2 )/2, (1 1 g 2 )/2) corresponds to the additive mode of inheritance, (g 1p , g 1m ) ¼ (1, 1) corresponds to the common recessive mode of inheritance, (g 1p , g 1m ) ¼ (g 2 , 1) indicates complete maternal imprinting, and (g 1p , g 1m ) ¼ (1, g 2 ) indicates complete paternal imprinting.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…For illustration, we choose b to be 1 4 , 1 2 , and 3 4 or equivalently g 1 to be (3 1 g 2 )/4, (1 1 g 2 )/2, and (1 1 3g 2 )/4, equally spaced in the range of 1 and g 2 . When g 1 (b) is given, we can derive the range of the degree of imprinting I from the diamond of inheritance (Strauch et al 2000) as follows:…”
Section: Methodsmentioning
confidence: 99%
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“…1 The methods can be roughly divided into parametric (LOD-score) and nonparametric (NPL) analysis. NPL analysis delivers results without relying on specific model assumptions, while with the LOD-score method a disease model has to be specified.…”
Section: Introductionmentioning
confidence: 99%