期刊文献+

儿童对数量线性分布规则的理解及其与数量表征的关系

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摘要 早期教育中对算术知识的强调可能会影响儿童的数学思维和数学成就。本研究以60名一、二、四年级小学生和10名大学本科生为研究对象,考察算术知识与个体理解数量线性分布规则的关系。数字线估计判断任务的结果发现,随着年龄的增长,个体对线性分布规则的理解方式由基于分类的直觉性理解逐渐转变为基于算术的理解。使用算术理解的儿童在数规律理解和数量表征上都有更好的表现,这可能是因为他们更好地掌握并运用了相关的算术知识。
出处 《苏州大学学报(教育科学版)》 CAS 2014年第1期74-82,共9页 Journal of Soochow University(Educational Science Edition)
基金 国家基础科学人才培养基金(项目编号:J1103602)的阶段性成果
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参考文献12

  • 1John E. Opfer,Robert S. Siegler.Representational change and children’s numerical estimation[J].Cognitive Psychology.2006(3)
  • 2Mathieu Le Corre,Susan Carey.One, two, three, four, nothing more: An investigation of the conceptual sources of the verbal counting principles[J].Cognition.2006(2)
  • 3Mathieu Le Corre,Gretchen Van de Walle,Elizabeth M. Brannon,Susan Carey.Re-visiting the competence/performance debate in the acquisition of the counting principles[J].Cognitive Psychology.2005(2)
  • 4Robert S.Siegler,Julie L.Booth.Development of Numerical Estimation in Young Children[J].Child Development.2004(2)
  • 5Mark H. Ashcraft,Alex M. Moore.Cognitive processes of numerical estimation in children[J].Journal of Experimental Child Psychology.2011(2)
  • 6David C.Geary,C. ChristineBow‐Thomas,FanLiu,Robert S.Siegler.Development of Arithmetical Competencies in Chinese and American Children: Influence of Age, Language, and Schooling[J].Child Development.2008(5)
  • 7Mirjam Ebersbach,Koen Luwel,Andrea Frick,Patrick Onghena,Lieven Verschaffel.The relationship between the shape of the mental number line and familiarity with numbers in 5- to 9-year old children: Evidence for a segmented linear model[J].Journal of Experimental Child Psychology.2007(1)
  • 8Elida V.Laski,Robert S.Siegler.Is 27 a Big Number? Correlational and Causal Connections Among Numerical Categorization, Number Line Estimation, and Numerical Magnitude Comparison[J].Child Development.2007(6)
  • 9Delphine Gandini,Patrick Lemaire,Stéphane Dufau.Older and younger adults’ strategies in approximate quantification[J].Acta Psychologica.2008(1)
  • 10莫雷,周广东,温红博.儿童数字估计中的心理长度[J].心理学报,2010,42(5):569-580. 被引量:13

二级参考文献54

  • 1Dowker A. (2003). Young children's estimates for addition: The zone of partial knowledge and understanding. In Baroody A J, Dowker A (Eds.), The development of arithmetic concepts and skills: Constructing adaptive expertise (pp. 243- 265 ). Mahwah, N J: USum Associates, Publishers.
  • 2Siegler R S, Booth J L. (2004). Development of numerical estimation in young children. Child Development, 75:428 -444.
  • 3Booth J L. (2005). The importance of an accurate understanding of numerical magnitudes. Unpublished doctoraldissertation, Carnegie Mellon University, Pittsburgh, PA.
  • 4Laski E, Siegler R S. (2005). Children' s number categories and their understanding of numerical magnitude. Unpublished manuscript.
  • 5NCTM(1980). An agenda for action: Recommendations for school mathematics of the 1980s. Reston, VA: National Council of Teachers of Mathematics.
  • 6NCTM (1989). Curriculum and evaluation standards for school mathematics. Reston, VA : National Council of Teachers of Mathematics.
  • 7NCTM(2000). Principles and standards for school mathematics: Higher standards for our students. Higher standards for ourselves. Washington, DC : National Council of Teachers of Mathematics.
  • 8Siegler R S, Opfer J E. (2003). The development of numerical estimation: evidence for multiple representations of numerical quantity. Psychological Science, 14 : 237 - 243.
  • 9Opfer J E, Siegler R S. (2007). Representational change and children's numerical estimation. Cognitive Psychology, 55: 169- 195.
  • 10Siegler R S, Mu Y(2008). Chinese children excel on novel mathematics problems even before elementary school. Psychological Science, 19 : 759 - 763.

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