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The symbolic basis of physical intuition: A study of two symbol systems in physics instruction.

机译:物理直觉的符号基础:物理教学中两个符号系统的研究。

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摘要

This dissertation is a comparative study of the use of two symbol systems in physics instruction. The first, algebraic notation, plays an important role as the language in which physicists make precise and compact statements of physical laws and relations. Second, this research explores the use of programming languages in physics instruction. Central to this endeavor is the notion that programming languages can be elevated to the status of bona fide representational systems for physics.;I undertook the cognitive project of characterizing the knowledge that would result from each of these two instructional practices. To this end, I constructed a model of one aspect of the knowledge associated with symbol use in physics. This model included two major types of knowledge elements: (1) symbolic forms, which constitute a conceptual vocabulary in terms of which physics expressions are understood, and (2) representational devices, which function as a set of interpretive strategies. The model constitutes a partial theory of "meaningful symbol use" and how it affects conceptual development.;The empirical basis of this work is a data corpus consisting of two parts, one which contains videotapes of pairs of college students solving textbook physics problems using algebraic notation, and one in which college students program computer simulations of various motions. The videotapes in each half of the corpus were transcribed and analyzed in terms of the above model, and the resulting analyses compared. This involved listing the specific symbolic forms and representational devices employed by the students, as well as a measurement of the frequency of use of the various knowledge elements.;A conclusion of this work is that algebra-physics can be characterized as a physics of balance and equilibrium, and programming-physics a physics of processes and causation. More generally, this work provides a theoretical and empirical basis for understanding how the use of particular symbol systems affects students' conceptualization.
机译:本文是对两个符号系统在物理教学中使用的比较研究。第一种是代数符号,作为物理学家对物理定律和关系作精确而紧凑的陈述所用的语言起着重要作用。其次,本研究探讨了编程语言在物理教学中的使用。这项工作的中心思想是,可以将编程语言提升为真正的物理表示系统的状态。我承担了表征这两种教学实践中所产生的知识的认知计划。为此,我构建了一个与物理符号使用相关的知识的一个方面的模型。该模型包括两种主要的知识元素类型:(1)符号形式,构成理解词汇的概念性词汇;(2)表示装置,用作一组解释策略。该模型构成了“有意义的符号使用”及其对概念发展的影响的局部理论。一种表示法,大学生在其中编写各种动作的计算机模拟程序。根据上述模型转录并分析了语料库每半部分中的录像带,并比较了所得到的分析结果。这包括列出学生使用的特定符号形式和表示形式,以及衡量各种知识元素使用频率的方法。这项工作的结论是,代数物理学可以被描述为平衡物理学。和平衡,以及编程物理学,即过程和因果关系的物理学。更广泛地说,这项工作为理解特定符号系统的使用如何影响学生的概念化提供了理论和经验基础。

著录项

  • 作者

    Sherin, Bruce Lawrence.;

  • 作者单位

    University of California, Berkeley.;

  • 授予单位 University of California, Berkeley.;
  • 学科 Science education.;Mathematics education.
  • 学位 Ph.D.
  • 年度 1996
  • 页码 591 p.
  • 总页数 591
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

  • 入库时间 2022-08-17 11:49:15

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