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Complex Segregation Analysis of Categorical Traits in Farm Animals: Comparison of Linear and Threshold Models 원문보기

Asian-Australasian journal of animal sciences, v.18 no.8, 2005년, pp.1088 - 1097  

Kadarmideen, Haja N. (Statistical Animal Genetics Group, Institute of Animal Science, Swiss Federal Institute of Technology ETH Zentrum) ,  Ilahi, H. (Statistical Animal Genetics Group, Institute of Animal Science, Swiss Federal Institute of Technology ETH Zentrum)

Abstract AI-Helper 아이콘AI-Helper

Main objectives of this study were to investigate accuracy, bias and power of linear and threshold model segregation analysis methods for detection of major genes in categorical traits in farm animals. Maximum Likelihood Linear Model (MLLM), Bayesian Linear Model (BALM) and Bayesian Threshold Model ...

주제어

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제안 방법

  • Ten replicates of Gibbs chains of 50,000 cycles were run, using a spacing of 50 cycles, obtaining 1,000 Gibbs samples per chain and 10,000 samples in total for each trait. A burn-in period of 1,000 cycles was used to allow the Gibbs chains to reach the equilibrium.
  • The main objectives of this study were to compare linear models (LM) and threshold models (TM) segregation analyses based on maximum likelihood and Bayesian methods, respectively.

대상 데이터

  • However, it is not the case in the present study. The empirical means of the test statistic were 511.40, 729.55 and 1, 160.83 for categorical, 40 and 15% incidences binary data sets respectively. The assumptions of normality for discrete traits considerably increase the test statistic values and may therefore lead to false inference of a segregating major gene.

데이터처리

  • These estimates of model parameters are based on 10, 000 Gibbs samples from ten replicated chains. Tests for convergence of the Gibbs sampler were performed by comparison of multiple chain output using ANOVA on the total samples. These tests showed that Gibbs samples of parameters (for major gene effect, genotype frequencies and all variances) were not able to achieve a good stationary phase.

이론/모형

  • 1 Obtained by transforming true values on NDL scale to observed scale using Robertson and Lerner (1949) formula. True values for 15% incidence could not be derived.
  • Table 4. Estimated major gene and polygenetic parameters for osteochondral disease in pigs by mixed inheritance models, using Bayesian Linear Models (BALM) and Bayesian Threshold Models (BATM). Results are based on 10, 000 Gibbs samples from three replicated chains
  • , 1991). In a Bayesian inference framework, the Gibbs sampler algorithm was adapted by Guo and Thompson (1994) in order to solve computing problems in complex pedigrees in animal genetics. The Gibbs sampling algorithms have now found a wide-spread use in genetic analysis of quantitative traits recorded in pedigreed animal populations, due to its flexibility in solving complex and demanding statistical models, especially for categorical traits (e.
  • ii. Investigate the impact of different incidences of binary trait on the accuracy and power of detection of major genes by segregation analysis under both MLLM and Bayesian Threshold Model (BATM) method.
  • i. Investigate the impact of distribution of the trait (normal versus categorical or binary data) on the accuracy and power of detecting major genes in the population, using maximum likelihood linear model (MLLM) method.
  • The analyses were carried out on the same simulated binary data sets (with 15 and 40% incidences) using a Bayesian threshold model (BATM) with Gibbs sampling. MAGGIC software package (Janss, 1998) was used to estimate the genetic parameters of the population.
  • The estimation of parameters maximising the likelihoods was carried out using the Gauss-Hermit quadrature (D01BAF) and optimization (E04JBF) subroutines of the NAG FORTRAN Library (1990) with a quasi-Newton algorithm in which the derivatives were estimated by finite differences.
  • MAGGIC software package (Janss, 1998) was used to estimate the genetic parameters of the population. This method constructs Monte Carlo chains of realizations of the model parameters through Gibbs-sampling. These samples constitute the marginal posterior distributions of the model parameters, from which Bayesian inferences on these parameters can be drawn.
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