使用llm生成的数据集增强数学自我解释质量的自动评分:半监督方法

IF 2.6 Q2 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
Ryosuke Nakamoto, Brendan Flanagan, Taisei Yamauchi, Yiling Dai, Kyosuke Takami, Hiroaki Ogata
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引用次数: 0

摘要

在数学教育领域,自我解释是一种重要的学习机制,使学习者能够清晰地表达他们对复杂数学概念和策略的理解。随着数字学习平台的日益突出,收集和利用数学自我解释的机会越来越多。然而,这些机会在自动化评估中遇到了挑战。数学自我解释的自动评分对于预处理任务至关重要,包括学习者反应的分类,常见误解的识别,以及定制反馈和模型解决方案的创建。然而,这项任务受到缺乏充足样本集的阻碍。我们的研究引入了一种半监督技术,使用大型语言模型(LLM),特别是它的日语变体,来丰富数学自我解释自动评分的数据集。我们严格评估了五个数据集的自我解释质量,从人工评估的原件到缺乏原创内容的原件。我们的研究结果表明,将基于llm的解释与数学材料相结合可以显著提高模型的准确性。有趣的是,对于有多少合成的自我解释数据可以使系统受益,存在一个最佳限制。超过这个限制不会进一步改善结果。因此,这项研究强调了在将合成数据整合到解决方案中时,特别是在数学学科中,需要仔细考虑。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Enhancing Automated Scoring of Math Self-Explanation Quality Using LLM-Generated Datasets: A Semi-Supervised Approach
In the realm of mathematics education, self-explanation stands as a crucial learning mechanism, allowing learners to articulate their comprehension of intricate mathematical concepts and strategies. As digital learning platforms grow in prominence, there are mounting opportunities to collect and utilize mathematical self-explanations. However, these opportunities are met with challenges in automated evaluation. Automatic scoring of mathematical self-explanations is crucial for preprocessing tasks, including the categorization of learner responses, identification of common misconceptions, and the creation of tailored feedback and model solutions. Nevertheless, this task is hindered by the dearth of ample sample sets. Our research introduces a semi-supervised technique using the large language model (LLM), specifically its Japanese variant, to enrich datasets for the automated scoring of mathematical self-explanations. We rigorously evaluated the quality of self-explanations across five datasets, ranging from human-evaluated originals to ones devoid of original content. Our results show that combining LLM-based explanations with mathematical material significantly improves the model’s accuracy. Interestingly, there is an optimal limit to how many synthetic self-explanation data can benefit the system. Exceeding this limit does not further improve outcomes. This study thus highlights the need for careful consideration when integrating synthetic data into solutions, especially within the mathematics discipline.
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来源期刊
Computers
Computers COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS-
CiteScore
5.40
自引率
3.60%
发文量
153
审稿时长
11 weeks
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