Log-linear Model for Describing the Relationship between Chromosomal Aberrations and Infertility Problems in Holstein-Friesian Cows

F. Abdallah
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Abstract

Log-linear analysis is widely applied in different scientific research areas, such as its use in veterinary medicine. The objective of this study is to model the relationship between chromosomal aberrations and some diseases in different groups of Holstein-Friesian cows arranged in a contingency table using log linear model. The variables under study were chromosomal aberrations (structural and numerical) and groups of animals with normal (control) and abnormal states. The SPSS statistical package was used for analyzing the data. The results showed that the saturated model significantly fitted the data. The likelihood ratio statistic was 421.023 with a P -value of 0.000, indicating that two-way interactions (group of animals × chromosomal aberrations; group of animals × disease status; and chromosomal aberrations × disease status) have a highly significant effect and are good predictors in the model. The three-way interaction (group of animals, chromosomal aberrations, and disease status) was not significant ( P -value = 0.858), so it was eliminated. After backward elimination statistics, it is found that all two-way interactions (group of animals × chromosomal aberrations, group of animals × disease status and chromosomal aberrations × disease status interactions) should not be deleted from the model to avoid model distortion. The total diseased animals compared to total non-diseased ones are both more likely to be grouped where odds ratio = 1.45 with 95% CI (1.549 - 1.360) and be supposed to have chromosomal aberrations. This model was the best fit model because it showed all possible effects, including main effects, interaction effects between each two variables, and interaction effects between the three variables.
描述荷斯坦-弗里谢奶牛染色体畸变与不育关系的对数线性模型
对数线性分析被广泛应用于不同的科学研究领域,例如在兽医学中的应用。本研究的目的是利用对数线性模型对排列在列联表中的不同群体的荷斯坦-弗里塞斯奶牛的染色体畸变与某些疾病的关系进行建模。所研究的变量是染色体畸变(结构和数字)和正常(对照)和异常状态的动物组。采用SPSS统计软件包对数据进行分析。结果表明,饱和模型能较好地拟合数据。似然比统计量为421.023,P值为0.000,说明双向交互作用(动物组×染色体畸变;组动物×疾病状况;染色体畸变(x疾病状态)的影响非常显著,在模型中是很好的预测因子。三方相互作用(动物组、染色体畸变和疾病状态)不显著(P值= 0.858),因此排除。经过反向消歧统计,发现所有双向相互作用(动物组×染色体畸变、动物组×疾病状态、染色体畸变×疾病状态相互作用)不应从模型中删除,以免模型失真。总的患病动物与总的未患病动物相比,都更有可能被分组为比值比= 1.45,95% CI(1.549 - 1.360),并且应该有染色体畸变。该模型是最佳拟合模型,因为它显示了所有可能的效应,包括主效应、每两个变量之间的交互效应和三个变量之间的交互效应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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