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高职生数学元认知水平现状调查研究 被引量:6

Investigation and Study of the Present Situation of High Vocational College Students’ Meta-cognitive Level
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摘要 高职学生的数学学业成绩较差,很多学生数学学习兴趣弱、自学能力差、自卑心理较重等特征比较明显.学生的元认知水平是影响高职生数学学业成绩的重要因素.高职生的元认知水平相对偏低,水平发展不平衡,在元认知的各个要素上还存在着诸多不足;高职生数学元认知水平及其各要素与其数学学业成绩之间均存在着显著的相关关系:在元认知知识方面,优、中、差生有显著差异,在元认知体验和元认知监控方面差异不大. Vocational college students were not good at mathematics. Many students had the following obvious features: less interests, weaker self-study ability and stronger self-designation. There were many elements that affect their mathematics achievement, and meta-cognitive level was an important one of them. Therefore, study the present situation of their mathematics meta-cognition and further cultivate their meta-cognitive capacity maybe a breakthrough point to solve the above problems. Using the methdds as questionnaire and interviewing, the thesis studies the present situation of vocational college students' mathematics recta-cognitive level and its relation with students' mathematics achievement. We found that students' meta-cognitive level was lower and unbalanced, also a lot of problems exit in the related elements. There were obvious relationships among students' mathematics achievement, their level of meta-cognition and the related elements.
作者 孙勇
出处 《数学教育学报》 北大核心 2009年第2期52-55,共4页 Journal of Mathematics Education
关键词 高职生 高职数学 元认知 high vocational student high vocational mathematics meta-cognition
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  • 1张庆林,管鹏.小学生表征应用题的元认知分析[J].心理发展与教育,1997,13(3):13-16. 被引量:36
  • 2程素萍.问题解决中的元认知研究综述[J].教育理论与实践,1996,16(3):16-19. 被引量:38
  • 3董奇.论元认知[J].北京师范大学学报(社会科学版),1989(1):68-74. 被引量:516
  • 4汪玲,郭德俊,方平.元认知要素的研究[J].心理发展与教育,2002,18(1):44-49. 被引量:72
  • 5Grouws D. Handbook of Research on Mathematics Teaching and Learning [M]. Macmillan Publishing Company, 1992.
  • 6Novak J D. The Use of Concept Mapping and Knowledge Vee Mapping with Junior High School Science Students [J].Science Education, 1983, 67(6): 625-645.
  • 7Schoenfeld H. Learning to Think Mathematically: Problem Solving, Metacognition and Sense Making in Mathematics[A]. In: Grouws D A. Handbook of Research on Mathematics Teaching and Learning [C]. New York: McMillan, 1992.
  • 8Artzt A, Armour-Thomas E. Development of a Cognitive-metacognitive Framework for Protocol Analysis of Mathematical Problem Solving in Small Groups [J]. Cognition and Instruction, 1992, 9 (2): 137-175.
  • 9Flavell J H, Freidrichs A G. Hoyt J D. Developmental Changes in Memorization Processes. Cognitive Psychology, 1970.
  • 10Brown A L. Knowing When, Where, and How to Remember: A Problem of Metacognition [A]. In: Glaser R. Advances in Instructional Psychology (Vol. l) [C]. Hillsdale, NJ: Erlbaum, 1978.

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