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Learning directed acyclic graph SPNs in sub-quadratic time

机译:次二次时间内学习有向无环图SPN

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In this paper, we present Prometheus, a graph partitioning based algorithm that creates multiple variable decompositions efficiently for learning Sum-Product Network structures across both continuous and discrete domains. Prometheus proceeds by creating multiple candidate decompositions that are represented compactly with an acyclic directed graph in which common parts of different decompositions are shared. It eliminates the correlation threshold hyperparameter often used in other structure learning techniques, allowing Prometheus to learn structures that are robust in low data regimes. Prometheus outperforms other structure learning techniques in 30 discrete and continuous domains. We also extend Prometheus to exploit sparsity in correlations between features in order to obtain an efficient sub-quadratic algorithm (w.r.t. the number of features) that scales better to high dimensional datasets. (C) 2020 The Authors. Published by Elsevier Inc.
机译:在本文中,我们介绍了Prometheus,这是一种基于图分区的算法,可以有效地创建多个变量分解,以学习跨连续域和离散域的Sum-Product Network结构。普罗米修斯通过创建多个候选分解来继续进行下去,这些分解用一个无环有向图紧凑地表示,其中共享了不同分解的公共部分。它消除了其他结构学习技术中经常使用的相关阈值超参数,从而使Prometheus可以学习在低数据状态下稳定的结构。 Prometheus在30个离散和连续领域优于其他结构学习技术。我们还扩展了Prometheus,以利用特征之间相关性的稀疏性来获得一种有效的次二次算法(w.r.t.特征数量),该算法可以更好地缩放到高维数据集。 (C)2020作者。由Elsevier Inc.发布

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