概念知识及其在数学教学中的重要性

Y. Hussein
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摘要

目的:本研究强调数学中概念性知识和程序性知识的重要性。它从研究人员和教育工作者的角度考察了缺乏概念知识对学生对数学教学的反应的影响。方法/方法/设计:本研究对伊拉克库尔德斯坦地区埃尔比勒的30名中学数学教师进行了关于数学概念知识的访谈。本研究主要集中在三个方面:数学教师对概念知识教学的看法、教授概念知识所需的条件以及教师在教授概念知识时面临的障碍。调查结果:访谈的专题分析显示,数学教师认为概念性知识与程序性知识同等重要。此外,他们认为,在概念理解和程序理解之间取得平衡,并强调它们之间的联系,对于理解真正的数学是必要的。实践启示:许多数学教师倾向于使用传统的教学方法,注重程序,忽视概念数学。这项研究的结果将有助于深入了解与数学教学相关的困难。此外,它将对课程规划产生实际影响,强调概念性知识和程序性知识的平衡。原创性/价值:研究的重点是数学教师对数学概念教学的看法,概念教学所需的条件,以及他们在数学概念教学中面临的障碍。
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Conceptual Knowledge and Its Importance in Teaching Mathematics
Purpose: This study highlights the importance of teaching conceptual knowledge alongside procedural knowledge in mathematics. It examines the effects of a lack of conceptual knowledge on students’ responses to mathematics teaching from the perspectives of researchers and educators. Approach/Methodology/Design: This study draws on interviews with 30 secondary school mathematics teachers from Erbil in the Kurdistan region of Iraq on conceptual knowledge in mathematics. The study focuses on three main areas: mathematics teachers’ perspectives on teaching conceptual knowledge, the conditions needed to teach conceptual knowledge, and the obstacles that they face in teaching conceptual knowledge. Findings: A thematic analysis of the interviews revealed that mathematics teachers believed that conceptual knowledge is as important as procedural knowledge. In addition, they believed that achieving a balance between conceptual and procedural understanding and emphasizing the connections between them are necessary for understanding real mathematics. Practical Implications: Many mathematics teachers tend to use traditional teaching methods that focus on procedure and neglect conceptual mathematics. The results of this study would offer insights into the difficulties associated with mathematics teaching. Moreover, it would have practical implications for curriculum planning, emphasizing the balance of both conceptual and procedural knowledge. Originality/value: The study focuses on mathematics teachers’ perspectives on teaching mathematics conceptually, the conditions needed to teach conceptually, and the obstacles that they face in teaching mathematics conceptually.
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