利用决策树生成规则预测学生思想政治课成绩的研究

IF 0.5 Q4 ENGINEERING, MULTIDISCIPLINARY
Jianwei Zhao, Wenjing Li
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引用次数: 0

摘要

预测学生的课程成绩是教学中的一项重要内容。本文利用决策树生成规则研究了学生思想政治课成绩的预测。首先简要介绍了 ID3 算法和 C4.5 算法,然后提出了一种计算效率更高的改进型 C4.5 算法。利用泰勒级数等理论对 C4.5 算法的公式进行了优化。最后,在 UCI 数据集和学生思想政治课程数据集上进行了实验。结果表明,在 UCI 数据集上,改进后的 C4.5 算法的平均分类准确率和计算时间分别为 79.37% 和 74.1 ms,优于传统的 C4.5 算法。然后,预测学生课程成绩的实验表明,测验平均成绩和视频观看次数对最终成绩的影响最大。改进后的 C4.5 算法的预测准确率达到了 93.46%,平均计算时间为 54.8 毫秒,比 C4.5 算法减少了 19.17%。实验结果验证了改进 C4.5 算法的生成规则在预测学生思想政治课成绩方面的有效性。该算法可应用于实际成绩预测中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A study on predicting students’ grades for ideological and political courses with decision tree generation rules
Predicting students’ course grades is an essential element in teaching. This paper used decision tree generation rules to study the prediction of students’ ideological and political course grades. Firstly, ID3 and C4.5 algorithms were briefly introduced; then, an improved C4.5 algorithm with higher computational efficiency was put forward. The formula of the C4.5 algorithm was optimized using theories such as the Taylor series. Finally, experiments were performed on the UCI dataset and students’ ideological and political course datasets. The results suggested that the average classification accuracy and computation time of the improved C4.5 algorithm was 79.37% and 74.1 ms, respectively, on the UCI dataset, which was better than the traditional C4.5 algorithm. Then, the experiment predicting students’ course grades demonstrated that the average quiz grade and the number of video views had the greatest impact on the final grades. The prediction accuracy of the improved C4.5 algorithm reached 93.46%, and the average computation time was 54.8 ms, which was 19.17% less than the C4.5 algorithm. The experimental results verify the effectiveness of the generation rule of the improved C4.5 algorithm in predicting students’ ideological and political course grades. This algorithm can be applied in the actual grade prediction.
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来源期刊
CiteScore
0.80
自引率
0.00%
发文量
152
期刊介绍: The major goal of the Journal of Computational Methods in Sciences and Engineering (JCMSE) is the publication of new research results on computational methods in sciences and engineering. Common experience had taught us that computational methods originally developed in a given basic science, e.g. physics, can be of paramount importance to other neighboring sciences, e.g. chemistry, as well as to engineering or technology and, in turn, to society as a whole. This undoubtedly beneficial practice of interdisciplinary interactions will be continuously and systematically encouraged by the JCMSE.
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