自我解释对数学教学拓展与放纵的影响——以瓦奇莫大学学生为例

Abdela Atisso, Dawit Kachine, Dinku Feyissa
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引用次数: 0

摘要

本研究的主要目的是探讨自我解释在数学教学中提高证明理解的效果:以Wachemo大学2020/2021学年数学本科生为例。此外,还试图找出学生数学成绩与证明理解中的自我解释之间的联系。为了评估学生的自我解释能力,我们在开始和结束时分别采用自我解释测试和态度测试来评估学生对数学的性格变化。本研究共有48名学生参与对照组和实验组。本研究证明了自我解释在数学课程证明理解中的有效性。这也导致建议课程开发者在自我解释中考虑。研究最有力的发现之一是,概念放纵是专业知识的重要组成部分,因此自我解释是增强学生概念理解的工具,以及现实知识和技术设施。现实知识、程序专业知识和概念放纵的结合使这三个组成部分以强有力的方式运作。因此,自我解释在支持学生实现定理证明的预期目标方面具有突出的作用。其中,有两个方面是定量测量的:学生在微积分和变换几何方面的成绩,以及对这些课程的自我概念。这些定量研究结果在第四章中介绍了数据收集程序的细节,定量结果,以及对结果的分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Effects of Self-Explanation on the Expansion and Indulgent of Mathematics Teaching: Case of the Students of the University of Wachemo
The main goal of this study is to investigate the effects of self-explanation in improving proof comprehension in mathematics instruction: the case of Wachemo university undergraduate mathematics students of academic year 2020/2021. Moreover it is intended to find out interconnection between students achievement in mathematics and self-explanation in proof comprehension. To assess student’s self-explanation ability we applied self-explanation test and attitude test at the beginning and at the end to assess student’s character change to ward mathematics. In this study there are 48 students participated in both control and experimental groups. This study showed that the effectiveness of self-explanation in proof comprehension in mathematics courses. This also leading to recommend for curriculum developers to consider in self-explanation. One of the most strong findings of research is that conceptual indulgent is an important elements of expertise hence self-explanation is the tool to enhance students conceptual understanding, along with realistic knowledge and technical facility. The alliance of realistic knowledge, procedural expertise, and conceptual indulgent makes all three components operational in powerful ways. So that self-explanation has prominent effect in supporting students to achieve the intended objectives in proving theorems. Of these, two areas were measured quantitatively: student achievement in calculus and transformation geometry, and self-concept toward these courses. Those quantitative research findings are presented in chapter four with the details of the data collection procedures, the quantitative results, and an analysis of the outcomes.
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