Representational change and strategy use in children's number line estimation during the first years of primary school
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[1] J. Piaget. The Psychology Of Intelligence , 1951 .
[2] Susan C. Levine,et al. Quantitative Development in Infancy and Early Childhood , 2002 .
[3] Robert S. Siegler,et al. Linear Numerical-Magnitude Representations Aid Children’s Memory for Numbers , 2010, Psychological science.
[4] E. Spelke,et al. Infants' Discrimination of Number vs. Continuous Extent , 2002, Cognitive Psychology.
[5] R. Siegler,et al. The Development of Numerical Estimation , 2003, Psychological science.
[6] R. Siegler. Emerging Minds: The Process of Change in Children's Thinking , 1996 .
[7] Hilary C Barth,et al. The development of numerical estimation: evidence against a representational shift. , 2011, Developmental science.
[8] S. Dehaene,et al. Dissociable mechanisms of subitizing and counting: neuropsychological evidence from simultanagnosic patients. , 1994, Journal of experimental psychology. Human perception and performance.
[9] Clarissa A. Thompson,et al. How 15 hundred is like 15 cherries: effect of progressive alignment on representational changes in numerical cognition. , 2010, Child development.
[10] Robert S. Siegler,et al. The Logarithmic-To-Linear Shift: One Learning Sequence, Many Tasks, Many Time Scales , 2009 .
[11] Clarissa A. Thompson,et al. Costs and benefits of representational change: effects of context on age and sex differences in symbolic magnitude estimation. , 2008, Journal of experimental child psychology.
[12] C. Gallistel,et al. Nonverbal Counting in Humans: The Psychophysics of Number Representation , 1999 .
[13] P. Onghena,et al. 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. , 2008, Journal of experimental child psychology.
[14] Brian P. Dyre,et al. Bias in proportion judgments: the cyclical power model. , 2000, Psychological review.
[15] Robert S Siegler,et al. The powers of noise-fitting: reply to Barth and Paladino. , 2011, Developmental science.
[16] Robbie Case,et al. Child cognitive development: The role of central conceptual structures in the development of scientific and social thought. , 1990 .
[17] Brian Butterworth,et al. Are Subitizing and Counting Implemented as Separate or Functionally Overlapping Processes? , 2002, NeuroImage.
[18] G. Mandler,et al. Subitizing: an analysis of its component processes. , 1982, Journal of experimental psychology. General.
[19] David J. Chard,et al. Using Measures of Number Sense to Screen for Difficulties in Mathematics: Preliminary Findings , 2005 .
[20] Gavin Huntley-Fenner,et al. Children's understanding of number is similar to adults' and rats': numerical estimation by 5–7-year-olds , 2001, Cognition.
[21] Elizabeth M Brannon,et al. The development of ordinal numerical knowledge in infancy , 2002, Cognition.
[22] D. Cohen,et al. Numerical bias in bounded and unbounded number line tasks , 2011, Psychonomic bulletin & review.
[23] Jo-Anne LeFevre,et al. The Development of Procedural and Conceptual Knowledge in Computational Estimation. , 1993 .
[24] S. Dehaene,et al. The Number Sense: How the Mind Creates Mathematics. , 1998 .
[25] Justin Halberda,et al. Developmental change in the acuity of the "Number Sense": The Approximate Number System in 3-, 4-, 5-, and 6-year-olds and adults. , 2008, Developmental psychology.
[26] P. Starkey,et al. The development of subitizing in young children , 1995 .
[27] B. Rittle-Johnson,et al. Flexibility in Problem Solving: The Case of Equation Solving. , 2008 .
[28] E. Spelke,et al. Language and Conceptual Development series Core systems of number , 2004 .
[29] Meindert Beishuizen,et al. Mental Strategies and Materials or Models for Addition and Subtraction Up to 100 in Dutch Second Grades. , 1993 .
[30] R M Church,et al. Time left: linear versus logarithmic subjective time. , 1981, Journal of experimental psychology. Animal behavior processes.
[31] Mary K. Hoard,et al. Cognitive mechanisms underlying achievement deficits in children with mathematical learning disability. , 2007, Child development.
[32] Y Okamoto,et al. Exploring the microstructure of children's central conceptual structures in the domain of number. , 2008, Monographs of the Society for Research in Child Development.
[33] Marco Zorzi,et al. Numerical estimation in preschoolers. , 2010, Developmental psychology.
[34] Ann Dowker,et al. Computational estimation strategies of professional mathematicians. , 1992 .
[35] F. Campbell,et al. The Magic Number 4 ± 0: A New Look at Visual Numerosity Judgements , 1976, Perception.
[36] Nancy C. Jordan,et al. Number sense growth in kindergarten: a longitudinal investigation of children at risk for mathematics difficulties. , 2006, Child development.
[37] Lieven Verschaffel,et al. A validation of eye movements as a measure of elementary school children's developing number sense , 2008 .
[38] Julie L. Booth,et al. Development of numerical estimation in young children. , 2004, Child development.
[39] Ann Dowker,et al. Estimation Strategies of Four Groups , 1996 .
[40] Robert S. Siegler,et al. Representational change and children’s numerical estimation , 2007, Cognitive Psychology.
[41] John P. Smith,et al. Competent Reasoning With Rational Numbers , 1995 .
[42] Jeffrey Bisanz,et al. Multiple routes to solution of single-digit multiplication problems. , 1996 .
[43] S. Griffin,et al. Building number sense with Number Worlds: a mathematics program for young children , 2004 .
[44] Julie L. Booth,et al. Developmental and individual differences in pure numerical estimation. , 2006, Developmental psychology.
[45] Michael Schneider,et al. Mental number line, number line estimation, and mathematical achievement : Their interrelations in grades 5 and 6 , 2009 .