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Understanding the structure of the set of rational numbers: a conceptual change approach.

机译:了解有理数集的结构:一种概念上的变化方法。

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摘要

In the present article, we argue that the conceptual change approach to learning can apply in the case of mathematics, taking into consideration the particular nature of mathematical knowledge and the neurobiological bases of mathematical cognition. In the empirical study that is reported in this article, we investigated ninth graders' understanding of algebraic and structural properties of rational numbers, from a conceptual change perspective. We make the point that understanding rational numbers is not indiscriminately difficult. We show that prior knowledge about natural numbers supports students dealing with algebraic properties of rational numbers, while the idea of discreteness is a fundamental presupposition, which constrains students' understanding of density.
机译:在本文中,我们认为,考虑到数学知识的特殊性质和数学认知的神经生物学基础,用于学习的概念变化方法可以适用于数学。在本文报道的实证研究中,我们从概念变化的角度调查了九年级学生对有理数的代数和结构性质的理解。我们指出,理解有理数并非毫无困难。我们表明,关于自然数的先验知识支持学生处理有理数的代数性质,而离散性的思想是一个基本的前提,它限制了学生对密度的理解。

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