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Quasi-Symmetric Graphical Log-Linear Models

机译:拟对称图形对数线性模型

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摘要

We propose an extension of graphical log-linear models to allow for symmetry constraints on some interaction parameters that represent homologous factors. The conditional independence structure of such quasi-symmetric (QS) graphical models is described by an undirected graph with coloured edges, in which a particular colour corresponds to a set of equality constraints on a set of parameters. Unlike standard QS models, the proposed models apply with contingency tables for which only some variables or sets of the variables have the same categories. We study the graphical properties of such models, including conditions for decomposition of model parameters and of maximum likelihood estimates.
机译:我们提出了图形对数线性模型的扩展,以允许对表示同源因子的某些交互参数进行对称约束。这种准对称(QS)图形模型的条件独立性结构由具有彩色边缘的无向图描述,其中特定颜色对应于一组参数上的一组相等约束。与标准QS模型不同,建议的模型适用于列联表,其中仅某些变量或变量集具有相同的类别。我们研究了此类模型的图形属性,包括模型参数分解和最大似然估计的条件。

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