arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 2005.08516cs.CLcs.AIcs.LG
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面向问题格式独立的数值推理:一组先决任务

Towards Question Format Independent Numerical Reasoning: A Set of Prerequisite Tasks

Arizona State University(亚利桑那州立大学);Microsoft Research(微软研究院)

Swaroop Mishra, Arindam Mitra, Neeraj Varshney, Bhavdeep Sachdeva, Chitta Baral

摘要:

数字推理对于准确理解世界通常很重要。最近,已经提出了几种格式特定的数据集,例如自然语言推理(NLI),阅读理解(RC)和问答(QA)设置中的数值推理。针对这些数据集,还提出了几种特定格式的模型和架构。然而,在执行与问题格式无关的数值推理时,存在对可以评估模型能力的基准的强烈需求,因为(i)我们想要教导的数值推理能力不受问题格式控制,(ii)对于数值推理技术具有最佳可能应用,它必须能够以不排他于单一格式的方式处理语言和推理,任务、数据集或域。为了实现这一目标,我们引入了NUMBERGAME,这是一个多方面的基准测试,用于评估八种不同格式的数值推理任务的模型性能。我们在编译中添加了四种现有的问题类型。我们增加的两种新类型是关于需要外部数字知识,常识知识和领域知识的问题。为了构建一个更实用的数值推理系统,NUMBERGAME需要四个能力超越数值推理:(i)检测问题格式直接从数据(ii)找到中间的共同格式,每一个格式可以转换(iii)纳入常识知识(iv)处理数据格式之间的不平衡。我们建立了几个基线,包括一个基于使用备忘单的知识搜索的新模型。然而,与人类基线相比,所有基线的表现都很差,这表明我们的基准测试很难。我们的工作推进了通用系统开发的最新进展,展示了这些未充分探索的任务的范围。

英文摘要:

Numerical reasoning is often important to accurately understand the world. Recently, several format-specific datasets have been proposed, such as numerical reasoning in the settings of Natural Language Inference (NLI), Reading Comprehension (RC), and Question Answering (QA). Several format-specific models and architectures in response to those datasets have also been proposed. However, there exists a strong need for a benchmark which can evaluate the abilities of models, in performing question format independent numerical reasoning, as (i) the numerical reasoning capabilities we want to teach are not controlled by question formats, (ii) for numerical reasoning technology to have the best possible application, it must be able to process language and reason in a way that is not exclusive to a single format, task, dataset or domain. In pursuit of this goal, we introduce NUMBERGAME, a multifaceted benchmark to evaluate model performance across numerical reasoning tasks of eight diverse formats. We add four existing question types in our compilation. Two of the new types we add are about questions that require external numerical knowledge, commonsense knowledge and domain knowledge. For building a more practical numerical reasoning system, NUMBERGAME demands four capabilities beyond numerical reasoning: (i) detecting question format directly from data (ii) finding intermediate common format to which every format can be converted (iii) incorporating commonsense knowledge (iv) handling data imbalance across formats. We build several baselines, including a new model based on knowledge hunting using a cheatsheet. However, all baselines perform poorly in contrast to the human baselines, indicating the hardness of our benchmark. Our work takes forward the recent progress in generic system development, demonstrating the scope of these under-explored tasks.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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