通过部分学分和问题难度提高学生建模能力

Korinn S. Ostrow, Christopher Donnelly, Seth A. Adjei, N. Heffernan
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引用次数: 26

摘要

智能辅导系统中的学生建模是一项主要由二元模型驱动的任务,该模型预测学生的知识或下一个问题的正确性(即知识跟踪(KT))。然而,使用二元结构的学生评估往往导致研究人员忽视了这些平台固有的反馈。本研究考虑了一种新的方法,为每个学生的当前问题列出一个算法确定的部分信用评分和问题难度bin,以预测二进制和部分下一个问题的正确性。本研究使用自适应数学导师ASSISTments 2012-2013学年的日志文件进行。该数据集由338,297个问题日志组成,这些日志与15,253个唯一的学生识别号相关联。研究结果表明,考虑部分信用和问题难度的有效表模型在对下一个问题正确性的二元预测上的表现与KT一样好。该方法为修改KT提供了基础,以尝试优化学生建模。
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Improving Student Modeling Through Partial Credit and Problem Difficulty
Student modeling within intelligent tutoring systems is a task largely driven by binary models that predict student knowledge or next problem correctness (i.e., Knowledge Tracing (KT)). However, using a binary construct for student assessment often causes researchers to overlook the feedback innate to these platforms. The present study considers a novel method of tabling an algorithmically determined partial credit score and problem difficulty bin for each student's current problem to predict both binary and partial next problem correctness. This study was conducted using log files from ASSISTments, an adaptive mathematics tutor, from the 2012-2013 school year. The dataset consisted of 338,297 problem logs linked to 15,253 unique student identification numbers. Findings suggest that an efficiently tabled model considering partial credit and problem difficulty performs about as well as KT on binary predictions of next problem correctness. This method provides the groundwork for modifying KT in an attempt to optimize student modeling.
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