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发掘元认知实现对波利亚解题思想的超越

Cultivation of Meta-cognition and Transcendental Realization of Polya’s Teaching Theory of Mathematics Problems-tackling

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【作者】 沈南山;

【Author】 SHEN Nan-shan (Anhui Lu’an zhangdian Middle School, Anhui Lu’an 237191, China)

【机构】 安徽省六安市张店中学!安徽 六安 237191;

【摘要】 近年来,在数学素质教育观下,人们深入研究并实践波利亚的解题思想.教学实践引发人们辨证地认识波利亚的解题观.因此对波利亚解题观需要再认识.要全面理解数学解题中的“元认知”涵义;解剖“事例”透视数学解题活动能力差异及其成因.元认知的培养与训练是深化波利亚解题思想的重要手段.

【Abstract】 In the recent years, under the guidance of the viewpoint of mathematics quality education, the research on Polya’s teaching theory of mathematics problems-tackling had been deepened to put his theory into practice. As a result, this had aroused people to think polya’s maths problems-solving methods dialectically. The paper here in the perspective of meta-cognition, was the respect of maths problems-solving abilities, and the relative reasons. And the paper improves Polya’s teaching theory of mathematics problems-tackling in a very significant aspect.

【关键词】 元认知; 剖析; 差异; 超越;
【Key words】 Meta-cognition; analysis; difference; transcendence;
  • 【文献出处】 数学教育学报 ,Journal of Mathematics Education , 编辑部邮箱 ,2001年03期
  • 【分类号】G633.6
  • 【被引频次】20
  • 【下载频次】214
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