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Improving the Accuracy and Efficiency of MAP Inference for Markov Logic

机译:提高马尔可夫逻辑的MAP推理的准确性和效率

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In this work we present Cutting Plane Inference (CPI), a Maximum A Posteriori (MAP) inference method for Statistical Relational Learning. Framed in terms of Markov Logic and inspired by the Cutting Plane Method, it can be seen as a meta algorithm that instantiates small parts of a large and complex Markov Network and then solves these using a conventional MAP method. We evaluate CPI on two tasks, Semantic Role Labelling and Joint Entity Resolution, while plugging in two different MAP inference methods: the current method of choice for MAP inference in Markov Logic, MaxWalkSAT, and Integer Linear Programming. We observe that when used with CPI both methods are significantly faster than when used alone. In addition, CPI improves the accuracy of MaxWalkSAT and maintains the exactness of Integer Linear Programming.
机译:在这项工作中,我们提出了切割平面推理(CPI),这是一种用于统计关系学习的最大后验(MAP)推理方法。从马尔可夫逻辑的角度出发,并受切割平面方法的启发,它可以看作是一种元算法,它实例化了大型而复杂的马尔可夫网络的一小部分,然后使用常规的MAP方法对其进行求解。我们在两个任务上评估CPI,即语义角色标签和联合实体解析,同时插入两种不同的MAP推理方法:Markov Logic,MaxWalkSAT和Integer Linear Programming中MAP推理的当前选择方法。我们观察到,与CPI一起使用时,两种方法都比单独使用时快得多。此外,CPI提高了MaxWalkSAT的准确性,并保持了整数线性规划的准确性。

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