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Concise Integer Linear Programming Formulations for Dependency Parsing

机译:简洁的整数线性规划公式,用于相关性分析

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摘要

We formulate the problem of non-projective dependency parsing as a polynomial-sized integer linear program. Our formulation is able to handle non-local output features in an efficient manner; not only is it compatible with prior knowledge encoded as hard constraints, it can also learn soft constraints from data. In particular, our model is able to learn correlations among neighboring arcs (siblings and grandparents), word valency, and tendencies toward nearly-projective parses. The model parameters are learned in a max-margin framework by employing a linear programming relaxation. We evaluate the performance of our parser on data in several natural languages, achieving improvements over existing state-of-the-art methods.
机译:我们将非投影依赖性解析问题表达为多项式大小的整数线性程序。我们的公式能够有效地处理非本地输出特征;它不仅与编码为硬约束的先验知识兼容,还可以从数据中学习软约束。尤其是,我们的模型能够学习相邻弧(兄弟姐妹和祖父母)之间的相关性,单词效价以及趋近于投影的解析的倾向。通过采用线性规划松弛,可以在最大利润率框架中学习模型参数。我们以多种自然语言评估数据解析器的性能,从而实现对现有最新方法的改进。

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