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Learning Bayesian Network Classifiers: Searching in a Space of Partially Directed Acyclic Graphs

机译:学习贝叶斯网络分类器:在部分有向无环图的空间中搜索

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摘要

There is a commonly held opinion that the algorithms for learning unrestricted types of Bayesian networks, especially those based on the score+search paradigm, are not suitable for building competitive Bayesian network-based classifiers. Several specialized algorithms that carry out the search into different types of directed acyclic graph (DAG) topologies have since been developed, most of these being extensions (using augmenting arcs) or modifications of the Naive Bayes basic topology. In this paper, we present a new algorithm to induce classifiers based on Bayesian networks which obtains excellent results even when standard scoring functions are used. The method performs a simple local search in a space unlike unrestricted or augmented DAGs. Our search space consists of a type of partially directed acyclic graph (PDAG) which combines two concepts of DAG equivalence: classification equivalence and independence equivalence. The results of exhaustive experimentation indicate that the proposed method can compete with state-of-the-art algorithms for classification.
机译:人们普遍认为,用于学习不受限制类型的贝叶斯网络(尤其是基于分数+搜索范式的算法)的算法不适合构建基于贝叶斯网络的竞争性分类器。此后,已经开发出了几种用于搜索不同类型的有向无环图(DAG)拓扑的专用算法,其中大多数是对Naive Bayes基本拓扑的扩展(使用增强弧)或修改的。在本文中,我们提出了一种新的基于贝叶斯网络的分类器归纳算法,即使使用标准评分函数也能获得出色的结果。该方法在空间中执行简单的本地搜索,这与无限制或增强的DAG有所不同。我们的搜索空间由一种部分有向无环图(PDAG)组成,它结合了DAG对等的两个概念:分类对等和独立对等。详尽的实验结果表明,该方法可以与最新的分类算法相竞争。

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