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Towards Generating Math Word Problems from Equations and Topics

机译:从方程和主题生成数学单词问题

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A math word problem is a narrative with a specific topic that provides clues to the correct equation with numerical quantities and variables therein. In this paper, we focus on the task of generating math word problems. Previous works are mainly template-based with pre-defined rules. We propose a novel neural network model to generate math word problems from the given equations and topics. First, we design a fusion mechanism to incorporate the information of both equations and topics. Second, an entity-enforced loss is introduced to ensure the relevance between the generated math problem and the equation. Automatic evaluation results show that the proposed model significantly outperforms the baseline models. In human evaluations, the math word problems generated by our model are rated as being more relevant (in terms of solvability of the given equations and relevance to topics) and natural (i.e., grammat-icality, fluency) than the baseline models.
机译:数学单词问题是一个具有特定主题的叙述,它为其中包含数值和变量的正确方程式提供了线索。在本文中,我们专注于生成数学单词问题的任务。以前的作品主要是基于模板的预定义规则。我们提出了一种新颖的神经网络模型,可以根据给定的方程和主题生成数学单词问题。首先,我们设计一种融合机制,以结合方程式和主题的信息。其次,引入实体强迫损失以确保所生成的数学问题与方程之间的相关性。自动评估结果表明,所提出的模型明显优于基线模型。在人工评估中,我们的模型所产生的数学单词问题被评为比基线模型更相关(在给定方程的可解性和与主题的相关性方面)和自然问题(即语法,流利程度)。

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