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国外“数学理解”问题研究述评 被引量:5

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摘要 数学理解是数学教育的中心问题(Sierpinska,1994).“理解”这个术语广泛用于数学教育文献中,探询“理解”的确切定义一直持续了很多年.BrownellandSims(1946)感到数学理解是一个很难定义和陈述的概念,不容易找到和形成一个技术上准确的“理解”的定义.由于理解自身的复杂性,任何模型或隐喻注定都是不充分的(Pirie,1988).但是,许多研究者仍假定存在一个准确的“理解”定义.
作者 徐彦辉
出处 《数学通报》 北大核心 2010年第1期15-18,37,共5页 Journal of Mathematics(China)
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  • 1Sierpinska, A. Understanding in mathematies[M]. London: Falmer Press. 1994 : 121 - 122.
  • 2Brownell, W. A. & Sims, V. M. The nature of understanding[AJ. In J. F. Weaver & J. Kilpatrick(Ed. )(1972), The place of meaning in mathematics instruction: Selected theoretical papers of William A. Brownell ( Studies in Mathematics, Vol. 21, pp. 161-179)[C]. Stanford University: School Mathematics Study Group. (Originally published in The measurement of understanding, Forty-fifth Yearbook of the National Society for the Study of Education, Pan I, 27- 43.) 1946.
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