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Collapsibility for Directed Acyclic Graphs

机译:有向无环图的可折叠性

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Collapsibility means that the same statistical result of interest can be obtained before and after marginalization over some variables. In this paper, we discuss three kinds of collapsibility for directed acyclic graphs (DAGs): estimate collapsibility, conditional independence collapsibility and model collapsibility. Related to collapsibility, we discuss removability of variables from a DAG. We present conditions for these three different kinds of collapsibility and relationships among them. We give algorithms to find a minimum variable set containing a variable subset of interest onto which a statistical result is collapsible.
机译:可折叠性意味着可以在某些变量被边缘化之前和之后获得相同的统计结果。在本文中,我们讨论了有向无环图(DAG)的三种可折叠性:估计可折叠性,条件独立可折叠性和模型可折叠性。关于可折叠性,我们讨论了DAG中变量的可移动性。我们为这三种不同的可折叠性和它们之间的关系提供了条件。我们给出了算法,以找到包含相关变量子集的最小变量集,统计结果可折叠到该变量子集上。

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