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An Oral Proof in a Geometry Class: How Linguistic Tools Can Help Map the Content of a Proof

机译:几何类中的口头证明:语言工具如何帮助映射证明内容

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摘要

Recommendations that teachers promote argument and discourse in their mathematics classrooms anticipate researchers' needs for methods for examining and analyzing such talk. One form of discourse is oral arguments, including proofs. We ask: How can we track the development of an oral argument by a teacher and her/his students? We illustrate a method that combines Systemic Functional Linguistics (SFL) and Toulmin's argumentation scheme to examine how speakers logically connect different parts of an argument. We suggest that conjunction analysis can aid a researcher to map the content of a proof that has been constructed in class discussion. Using data from a discussion of a geometry proof, we show that different types of conjunctions enabled the teacher and the students to connect various components of an argument and, also, different arguments. The article illustrates how conjunction analysis can support and deepen what Toulmin's scheme for arguments can reveal about oral discussions.
机译:建议教师在数学教室中促进辩论和话语的建议,可以预期研究人员需要检查和分析此类谈话的方法。话语的一种形式是口头辩论,包括证明。我们问:我们如何跟踪老师及其学生的口头辩论的发展?我们将说明一种结合系统功能语言学(SFL)和Toulmin的论证方案的方法,以检查说话者如何在逻辑上联系一个论点的不同部分。我们建议合取分析可以帮助研究人员映射在课堂讨论中构建的证明的内容。使用关于几何证明的讨论中的数据,我们表明,不同类型的连词使老师和学生能够将自变量的各个组成部分以及不同的自变量连接起来。本文说明了合取分析如何支持和加深Toulmin的论证方案可以揭示口头讨论。

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  • 来源
    《Cognition and instruction》 |2013年第3期|271-313|共43页
  • 作者单位

    University of Illinois at Urbana-Champaign;

    University of Michigan, Education. 610 East University Ave. #4119, Ann Arbor, MI 48109-1259;

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  • 正文语种 eng
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