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Coherence and connections in teachers' mathematical discourses in instruction

机译:教师教学中数学语篇的连贯与联系

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In this article, we share our combination of analytical concepts drawn from the literature with a set of grounded framing questions for thinking about differences in the nature of coherence and connections in teachers' mathematical discourses in instruction (MDI). The literature-based concepts that we use are drawn from writing focused on transformation activity as a fundamental feature of mathematical activity. Within this writing, the need for connections between stated problems and the representations introduced and subsequently produced through transformation steps are highlighted. Drawing from four empirical episodes located across primary and secondary mathematics teaching, we outline a set of framing questions that explore coherence and connections between these concepts, and the ways in which accompanying explanations work to establish these connections. This combination allows us to describe differences between the episodes in terms of the nature and degree of coherence and connection.
机译:在本文中,我们将我们从文献中得出的分析概念与一组扎根的框架问题进行了结合,以思考教师在数学教学中的连贯性和联系性质的差异。我们使用的基于文献的概念是从写作中汲取的,重点是将转化活动作为数学活动的基本特征。在本文中,强调了在陈述的问题与通过转换步骤引入并随后产生的表示之间建立联系的需求。从小学和中学数学教学中的四个经验事件中汲取经验,我们概述了一组框架问题,这些问题探讨了这些概念之间的连贯性和联系,以及伴随的解释如何建立这些联系。这种结合使我们能够根据连贯性和联系的性质和程度来描述情节之间的差异。

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