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Kinds of Mathematical Reasoning Addressed in Empirical Research in Mathematics Education: A Systematic Review

机译:数学教育实证研究中涉及的数学推理:系统审查

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Mathematical reasoning is gaining increasing significance in mathematics education. It has become part of school curricula and the numbers of empirical studies are growing. Researchers investigate mathematical reasoning, yet, what is being under investigation is diverse—which goes along with a diversity of understandings of the term reasoning. The aim of this article is to provide an overview on kinds of mathematical reasoning that are addressed in mathematics education research. We conducted a systematic review focusing on the question: What kinds of reasoning are addressed in empirical research in mathematics education? We pursued this question by searching for articles in the database Web of Science with the term reason* in the title. Based on this search, we used a systematic approach to inductively find kinds of reasoning addressed in empirical research in mathematics education. We found three domain-general kinds of reasoning (e.g., creative reasoning) as well as six domain-specific kinds of reasoning (e.g., algebraic reasoning). The article gives an overview on these different kinds of reasoning both in a domain-general and domain-specific perspective, which may be of value for both research and practice (e.g., school teaching).
机译:数学推理在数学教育中取得了越来越重要的意义。它已成为学校课程的一部分,实证研究的数量正在增长。研究人员调查了数学推理,然而,正在调查的内容是多种多样的 - 这与历史推理的理解多样化。本文的目标是概述数学教育研究中解决的数学推理。我们进行了一个系统的综述,重点是问题:在数学教育的实证研究中解决了哪些推理?我们通过在标题中搜索科学数据库网络的文章来追求这个问题。基于此搜索,我们利用系统的方法来归因地发现在数学教育中的实证研究中解决了各种推理。我们发现三个领域一般的推理(例如,创造性推理)以及六种具体的种类的推理(例如,代数推理)。本文在域一般和域特定的角度下概述了这些不同的推理,这可能对研究和实践(例如,学校教学)具有价值。

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