解析几何空间能力与创造力的关系

Panagiotis Gridos, E. Avgerinos, E. Deliyianni, I. Elia, A. Gagatsis, Zoi Geitona
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引用次数: 1

摘要

本研究旨在探讨几何空间能力与创造力的关系。数据收集自94名九年级学生。空间可视化能力、空间关系能力和闭合灵活性能力。在学生的创造力方面,我们通过几何中的一个多解问题考察了创造力的三个组成部分:流畅性、灵活性和独创性。结果表明,空间可视化预测了灵活性和独创性,而封闭灵活性预测了所有创造力成分。此外,我们还发现助词结构在问题解决过程中起着重要的作用。最后,对几何教学的进一步研究机会进行了探讨。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Unpacking The Relation Between Spatial Abilities and Creativity in Geometry
This study aims to examine the relation between spatial ability and creativity in Geometry. Data was collected from 94 ninth graders. Three spatial abilities were investigated: spatial visualization, spatial relations and closure flexibility. As for students' creativity, it was examined through a multiple solution problem in Geometry focusing on three components of creativity: fluency, flexibility, and originality. The results revealed that spatial visualization predicted flexibility and originality while closure flexibility predicted all creativity components. Additionally, it was deduced that auxiliary constructions played an essential role in the problem-solution process. Finally, further study opportunities for the teaching and learning of Geometry are discussed.
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