【24h】

CHAPTER 2 HISTORY IN MATHEMATICS EDUCATION-WHY BOTHER?

机译:第2章数学教育历史 - 为什么会烦恼?

获取原文

摘要

In this chapter I will discuss how and in what sense mathematics can engage in interdisciplinary work with history to contribute to general educational goals and to the learning of mathematics. The theoretical foundation of the discussion is a multiple perspective approach to the history of the practice of mathematics and a competencebased understanding of mastery of mathematics. It will be suggested that within a theory of learning as developing a certain discourse, a multiple perspective approach to the history of the practice of mathematics might provide special opportunities for the learning of mathematics, since metadiscursive rules can be addressed directly at the object level of history discourse. Methodologically, in-depth analyses of project reports written by students at the interdisciplinary 2-year entrance study program in science at Roskilde University have been applied. As illustration, two project reports have been selected; one on application of mathematics in cell biology in the 1930s and one on the influence of physics on the development of differential equations in "pure" mathematics in the 1690s. The analysis of the projects within the proposed theoretical framework will be presented and discussed with respect to their potential for (1) contributing to general educational goals, (2) developing students' mathematical competence, including developing their insights into and reflections of mathematics as a historical product as well as its function and interplay in and with science, and (3) elucidating metadiscursive rules by making them an explicit object of historical investigations.
机译:在本章中,我将讨论如何和在什么中,有什么意义数学可以与历史互动的跨学科工作,为一般教育目标和数学的学习做出贡献。讨论的理论基础是对数学实践历史的多种视角方法,以及对数学掌握的理解。将建议在学习理论中,发展某一话语,对数学实践历史的多种透视方法可能为数学学习提供特殊的机会,因为可以直接在物体级别地解决了Metadiscursive规则历史话语。在罗斯基尔大学跨学科2年入学课程中学生编写的项目报告的深入分析已应用。作为图示,已选择两个项目报告;一种关于20世纪30年代细胞生物学中数学在30世纪90年代物理学对“纯粹”数学在1690年代差动方程发展的影响。拟议理论框架内的项目分析将讨论并讨论其潜力(1)促进普通教育目标,(2)制定学生的数学能力,包括发展他们的见解和数学的思考作为一个历史产品以及其功能和与科学的功能和相互作用,(3)通过使其明确的历史调查对象阐明了元态规则。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号