Can Visual Arts Learning Improve Geometric Reasoning? A Transfer Study

视觉艺术学习可以提高几何推理吗？

• 批准号: 0815588
• 负责人: Lynn Goldsmith
• 金额: $ 99.19万
• 依托单位: Education Development Center
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2008
• 资助国家: 美国
• 起止时间: 2008-08-01 至 2013-07-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=0815588&HistoricalAwards=false
• 关键词: Visual; Arts; Learning; Improve; Geometric

This project will investigate whether learning in the visual arts, a discipline in which students continually practice visualization, leads to improvements in geometric reasoning. This longitudinal, quasi-experimental study will compare high school students with and without extensive exposure to the visual arts. Geometric reasoning will be assessed at baseline and after one and two years of study, as will visualization skills in art, general spatial visualization, and control tasks not related to visualization. If the study supports the hypothesis that students in the arts group will show greater improvement in their geometric reasoning, future research will examine transfer between visual arts training and other STEM areas that depend on visualization such as physics, chemistry, biology, and additional areas in mathematics. This study promises to extend the boundaries of our understanding of the relation between visual-spatial thinking in mathematics and the visual arts and add to our understanding of the conditions under which near and far transfer may occur. It also has implications for increasing access to higher-level mathematics for students, particularly those students who have traditionally been underserved educationally, by increasing the number of students who succeed in geometry, and thereby increasing the numbers who stay in the mathematical pipeline.

这个项目将调查是否学习视觉艺术，一门学科，学生不断实践可视化，导致几何推理的改进。这项纵向的准实验性研究将比较高中学生与没有广泛接触视觉艺术。几何推理将在基线和一年和两年的研究后进行评估，艺术中的可视化技能，一般空间可视化和与可视化无关的控制任务也将进行评估。如果这项研究支持这一假设，即艺术组的学生将在几何推理方面表现出更大的进步，未来的研究将研究视觉艺术训练与其他依赖于可视化的STEM领域（如物理，化学，生物学和其他数学领域）之间的转移。这项研究有望扩大我们对数学中的视觉空间思维与视觉艺术之间关系的理解，并增加我们对近距离和远距离转移可能发生的条件的理解。它还对增加学生，特别是那些传统上教育不足的学生获得更高水平数学的机会具有影响，增加了几何学成功的学生人数，从而增加了留在数学管道中的人数。