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婴儿的数认知核心系统 被引量:2

Infants’ Core Systems of Number Cognition
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摘要 在简要回顾双系统假设产生过程的基础上,重点分析了双系统理论的要点、工作机理、实验依据,具体包括小数量精确表征系统和大数量近似表征系统的实验依据。最后讨论了婴儿数量认知的行为和脑生理机制研究中的问题和争论点以及数量认知研究中的矛盾结果和方法局限,并探讨了婴儿数认知是独立的系统还是需要多系统联合参与等七个亟待解决的课题。 Based on the brief review of generation process of the two core-system hypothesis, the essay mainly analyses the core point, working mechanism and experimental basis of the two core-system hypothesis, including the experimental basis on the small precise representative system and large approximate representative system. Finally, the problem and dispute of behavior and brain physiological mechanism are discussed, as well as the contradiction result and method limitation, and seven urgent problems are explored such as the baby's number cognition depends on independent system or multiple systems and so on.
作者 刘锋 陈旭
出处 《心理科学进展》 CSSCI CSCD 北大核心 2009年第1期78-85,共8页 Advances in Psychological Science
关键词 婴儿 近似表征系统 精确表征系统 双系统假设 初始数学能力 infants approximate representative system precise representative system the two core-system hypothesis primary mathematical abilities
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  • 1罗跃嘉,南云,李红.ERP研究反映感数与计数的不同脑机制(英文)[J].心理学报,2004,36(4):434-441. 被引量:8
  • 2水仁德,徐飞,沈模卫.婴儿数量表征的客体档案和类比模型[J].心理科学进展,2004,12(5):784-790. 被引量:5
  • 3高名凯.语言论[M].北京:商务印书馆,1999年5月..
  • 4[1]Dehaene S. The number sense: How the mind creates mathematics. New York: Oxford Univ. Press, 1997. 67~70
  • 5[2]Beckwith M, Restle F. The process of enumeration. Psychological Review, 1966, 73:437~444
  • 6[3]Mandler G, Shebo B J. Subitizing: An analysis of its component processes. Journal of Experimental Psychology: General,1982, 11: 1~22
  • 7[4]Trick L M, Pylyshyn Z W. What enumeration studies can show us about spatial attention: Evidence for limited capacity preattentive processes. Journal of Experimental Psychology: Human Perception and Performance, 1993, 19: 331~351
  • 8[5]Simon T J, Peterson S, Patel G, Sathian K. Do the magnocellular and parvocellular visual pathways contribute differentiallyto subitizing and counting? Perception and Psychophysics, 1998, 60, 451~464
  • 9[6]Cowan N. The magical number 4 in short-term memory: A reconsideration of mental storage capacity. Behavioral and Brain Sciences, 2001, 26, 87~116
  • 10[7]van Oeffelen M P, Vos P G. Configurational effects on the enumeration of dots: Counting by groups. Memory and Cognition,1983, 10:396~404

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  • 1王乃弋,罗跃嘉,李红.两种数量表征系统[J].心理科学进展,2006,14(4):610-617. 被引量:14
  • 2连四清,林崇德.工作记忆在数学运算过程中的作用[J].心理科学进展,2007,15(1):36-41. 被引量:8
  • 3Baddeley,A.D.(2002).Human memory:theory and practice.4th.East Sussex:Psychology Press.
  • 4Bisanz,J.,Watchorn,R.P.D.,&Piatt,C.(2009).On“under-standing”children’s developing use of inversion.Mathematical Think-ing and Learning,11,10-24.
  • 5Canobi,K.H.,&Bethune,N.E.(2008).Number words in youngchildren conceptual and procedural knowledge of addition,subtractionand inversion.Cognition,108,675-686.
  • 6Carey,S.(2001).Cognitive foundations of arithmetic:Evolution andontogenesis.Mind&Language,16,37-55.
  • 7Carey,S.(2004).Bootstrapping and the origins of concepts.Daedalus,133(1),59-68.
  • 8Carey,S.,&Sarnecka,B.W.(2006).The development of humanconceptual representations.In M.Johnson&Y.Munakata(Eds.),Processes of change in brain and cognitive development:Attention andperformance XXI(pp.473-496).New York:Academic Press.
  • 9Dehaene,S.(1992).Varieties of numerical abilities.Cognition,44,1-42.Deschuyteneer,M.,Vandierendonck,A.,&Muyllaert,I.(2006).
  • 10Does Solution of mental arithmetic problems such as2+6and3×8re-ly on the process of“memory updating”?Experimental Psychology,53(3),198-208.

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