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Edge-Linear First-Order Dependency Parsing with Undirected Minimum Spanning Tree Inference

机译:具有无向最小值的边线性线性一阶依赖性解析   生成树推断

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摘要

The run time complexity of state-of-the-art inference algorithms ingraph-based dependency parsing is super-linear in the number of input words(n). Recently, pruning algorithms for these models have shown to cut a largeportion of the graph edges, with minimal damage to the resulting parse trees.Solving the inference problem in run time complexity determined solely by thenumber of edges (m) is hence of obvious importance. We propose such an inference algorithm for first-order models, which encodesthe problem as a minimum spanning tree (MST) problem in an undirected graph.This allows us to utilize state-of-the-art undirected MST algorithms whose runtime is O(m) at expectation and with a very high probability. A directed parsetree is then inferred from the undirected MST and is subsequently improved withrespect to the directed parsing model through local greedy updates, both stepsrunning in O(n) time. In experiments with 18 languages, a variant of thefirst-order MSTParser (McDonald et al., 2005b) that employs our algorithmperforms very similarly to the original parser that runs an O(n^2) directed MSTinference.
机译:基于图的依赖关系解析的最新推理算法的运行时复杂度在输入字数(n)中是超线性的。最近,针对这些模型的修剪算法已显示出可以削减图形边缘的大部分,同时对生成的分析树造成的损害最小。因此,解决仅由边数(m)确定的运行时复杂性的推理问题就显得尤为重要。我们为一阶模型提出了这样一种推理算法,该问题将问题编码为无向图中的最小生成树(MST)问题,这使我们能够利用运行时间为O(m ),而且期望值很高。然后从无向MST推断出有向分析树,随后通过局部贪婪更新相对于有向分析模型进行改进,这两个步均以O(n)时间运行。在使用18种语言的实验中,采用我们算法的一阶MSTParser(McDonald等人,2005b)的变体与运行O(n ^ 2)定向MSTinference的原始解析器非常相似。

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