通过范希勒小学数学学习理论分析学生的空间能力

Dedi Kusnadi, Mardyanto Barumbun, Bambang Ahmad Fauzan
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引用次数: 0

摘要

数学学习必须由学生表达创造性思想的技能和教师提供建设性学习所需的技能来促进。在几何学习中,培养学生思维能力的能力之一是空间能力。数学空间能力是几何领域中压力较大的,是学生掌握的重要技能。空间能力的重要性要求学生具备良好的数学空间能力。因为学习数学离不开几何,所以有了良好的空间能力,数学能力也会很好,尤其是在几何领域。努力找出学生理解几何材料的形式是利用范·海尔的几何思维理论,从而克服学生学习几何的困难。Van Hiele的阶段包括可视化阶段、分析阶段、抽象阶段、演绎阶段和严谨阶段。. 在本研究中,我们想从van Hiele的理论中了解学生在可视化(0)和分析(1)层面的空间能力,即学生对几何元素/成分的初始识别能力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
ANALISIS KEMAMPUAN SPASIAL SISWA MELALUI TEORI BELAJAR VAN HIELE PADA PEMBELAJARAN MATEMATIKA DI SEKOLAH DASAR
Mathematics learning must be facilitated by students' skills in conveying their creative ideas and the teacher's skills needed to provide constructive learning. One of the abilities that can develop students' thinking skills in learning geometry is spatial ability. Mathematical spatial ability pressure in the field of geometry and is important for students to master. The importance of spatial abilities requires students to have good mathematical spatial abilities. Because learning mathematics cannot be separated from geometry, so with good spatial abilities, mathematical abilities will also be good, especially in the field of geometry. The form of an effort to find out students understand geometry material is by using van Hiele's geometric thinking theory so that they are able to overcome students' difficulties in learning geometry. Van Hiele's stages consist of the visualization stage, the analysis stage, the abstraction stage, the deduction stage, and the rigor stage. ). In this study, we wanted to know the spatial abilities of students at the level of visualization (0) and analysis (1) from van Hiele's theory, namely students' initial ability to recognize geometric elements/components.
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