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Qin, Jike; Kim, Dan; Opfer, John – Grantee Submission, 2017
There is an ongoing debate over the psychophysical functions that best fit human data from numerical estimation tasks. To test whether one psychophysical function could account for data across diverse tasks, we examined 40 kindergartners, 38 first graders, 40 second graders and 40 adults' estimates using two fully crossed 2 × 2 designs, crossing…
Descriptors: Mathematics Skills, Numeracy, Arithmetic, Cognitive Processes
Rouder, Jeffrey N.; Geary, David C. – Developmental Science, 2014
Learning of the mathematical number line has been hypothesized to be dependent on an inherent sense of approximate quantity. Children's number line placements are predicted to conform to the underlying properties of this system; specifically, placements are exaggerated for small numerals and compressed for larger ones. Alternative hypotheses…
Descriptors: Numbers, Number Concepts, Cognitive Development, Child Development
Hyde, Daniel C.; Spelke, Elizabeth S. – Developmental Science, 2011
Behavioral research suggests that two cognitive systems are at the foundations of numerical thinking: one for representing 1-3 objects in parallel and one for representing and comparing large, approximate numerical magnitudes. We tested for dissociable neural signatures of these systems in preverbal infants by recording event-related potentials…
Descriptors: Numbers, Infants, Brain, Number Concepts
Falk, Ruma – Cognition and Instruction, 2010
To conceive the infinity of integers, one has to realize: (a) the unending possibility of increasing/decreasing numbers (potential infinity), (b) that the cardinality of the set of numbers is greater than that of any finite set (actual infinity), and (c) that the leap from a finite to an infinite set is itself infinite (immeasurable gap). Three…
Descriptors: Number Concepts, Experiments, Children, Adults
Moeller, Korbinean; Pixner, Silvia; Kaufmann, Liane; Nuerk, Hans-Christoph – Journal of Experimental Child Psychology, 2009
Recently, the nature of children's mental number line has received much investigation. In the number line task, children are required to mark a presented number on a physical number line with fixed endpoints. Typically, it was observed that the estimations of younger/inexperienced children were accounted for best by a logarithmic function, whereas…
Descriptors: Mathematics Activities, Number Systems, Values, Number Concepts
Heine, Angela; Thaler, Verena; Tamm, Sascha; Hawelka, Stefan; Schneider, Michael; Torbeyns, Joke; De Smedt, Bert; Verschaffel, Lieven; Stern, Elsbeth; Jacobs, Arthur M. – Infant and Child Development, 2010
To date, a number of studies have demonstrated the existence of mismatches between children's "implicit" and "explicit" knowledge at certain points in development that become manifest by their gestures and gaze orientation in different problem solving contexts. Stimulated by this research, we used eye movement measurement to…
Descriptors: Age, Eye Movements, Achievement, Human Body
Reyna, Valerie F.; Brainerd, Charles J. – Learning and Individual Differences, 2008
"Numeracy," so-called on analogy with literacy, is essential for making health and other social judgments in everyday life [Reyna, V. F., & Brainerd, C. J. (in press). The importance of mathematics in health and human judgment: Numeracy, risk communication, and medical decision making. "Learning and Individual Differences."]. Recent research on…
Descriptors: Numeracy, Recognition (Psychology), Probability, Cognitive Development
Rousselle, Laurence; Noel, Marie-Pascale – Cognition, 2007
Forty-five children with mathematics learning disabilities, with and without comorbid reading disabilities, were compared to 45 normally achieving peers in tasks assessing basic numerical skills. Children with mathematics disabilities were only impaired when comparing Arabic digits (i.e., symbolic number magnitude) but not when comparing…
Descriptors: Symbols (Mathematics), Reading Difficulties, Mathematics Education, Learning Disabilities

Markman, Ellen M. – 1979
This paper discusses research on how concepts differ in their internal organization and how these differences interact with and affect cognitive processing in children. Two types of natural concepts are focused on: classes (nouns with class-inclusion organization, such as "trees,""students,""soldiers" and collections…
Descriptors: Children, Classification, Cognitive Development, Cognitive Processes
Zhou, Xin; Wang, Yefang; Wang, Luodan; Wang, Bin – Early Child Development and Care, 2006
Two samples of kindergarten children's representation and understanding of written number symbols were examined in two time points in one academic year. About 85% of Chinese five year olds (mean = 5 years 10 months) were able to use conventional number symbols to represent the quantity of 30 or larger. At the end of the kindergarten year, 94% of…
Descriptors: Kindergarten, Mathematics, Arithmetic, Longitudinal Studies

Clements, Douglas; Gullo, Dominic – Child Study Journal, 1985
Tests children for the effects of prior knowledge on the amount of learning that occurs after a training period focusing on either number skills or logical operations. No relationship existed between the amount children learned and their pretraining knowledge or the amount learned and their developmental level. (Author/BB)
Descriptors: Cognitive Development, Cognitive Processes, Learning, Logical Thinking

Steffe, Leslie P. – Educational Studies in Mathematics, 1983
Six seven-year-old children were interviewed to investigate the quality of their solutions to whole-number tasks. Detailed analyses are provided of interviews with a girl who displayed an operative counting scheme (numerical extension) and a boy with a figurative counting scheme (intuitive extension). (MNS)
Descriptors: Cognitive Development, Cognitive Processes, Educational Research, Elementary Education

Girelli, Luisa; Lucangeli, Daniela; Butterworth, Brian – Journal of Experimental Child Psychology, 2000
Traced developmental changes in automatic and intentional processing of Arabic numerals using numerical-Stroop paradigm in two studies. In numerical comparison task, found that congruent physical sizes facilitated and incongruent sizes interfered with numerical comparison at all ages relative to neutral control. In physical comparison task, found…
Descriptors: Adults, Age Differences, Children, Cognitive Development

Schmittau, Jean – Journal of Mathematical Behavior, 1993
Based on the cognitive psychological theories of Vygotsky and Davydov, discusses the establishment of connections between mathematical elements, and the algorithmic rules that govern them, and children's spontaneous mathematical concepts. Presents examples that establish connections involving addition and subtraction, comparing numerical…
Descriptors: Addition, Cognitive Development, Cognitive Processes, Elementary Education
Keranto, Tapio – 1983
This report, written in Finnish with a 10-page summary in English, concerns research on the interrelationship between Piagetian operations, various aspects of information processing capacity and mathematical thought processes and strategies related to number and measurement. In a theoretical discussion, Piaget's research on mathematico-logical…
Descriptors: Cognitive Development, Cognitive Processes, Correlation, Elementary Education