NotesFAQContact Us
Collection
Advanced
Search Tips
Showing 1 to 15 of 18 results Save | Export
Peer reviewed Peer reviewed
Direct linkDirect link
Barth, Hilary; Baron, Andrew; Spelke, Elizabeth; Carey, Susan – Journal of Experimental Child Psychology, 2009
Recent studies have documented an evolutionarily primitive, early emerging cognitive system for the mental representation of numerical quantity (the analog magnitude system). Studies with nonhuman primates, human infants, and preschoolers have shown this system to support computations of numerical ordering, addition, and subtraction involving…
Descriptors: Numbers, Infants, Logical Thinking, Number Concepts
Peer reviewed Peer reviewed
Direct linkDirect link
Bailey, Drew H.; Hoard, Mary K.; Nugent, Lara; Geary, David C. – Journal of Experimental Child Psychology, 2012
Competence with fractions predicts later mathematics achievement, but the codevelopmental pattern between fractions knowledge and mathematics achievement is not well understood. We assessed this codevelopment through examination of the cross-lagged relation between a measure of conceptual knowledge of fractions and mathematics achievement in sixth…
Descriptors: Intelligence, Mathematics Achievement, Numbers, Grade 6
Peer reviewed Peer reviewed
Direct linkDirect link
Barrouillet, Pierre; Thevenot, Catherine; Fayol, Michel – Journal of Experimental Child Psychology, 2010
The aim of this study was to provide evidence for knowledge of the syntax governing the verbal form of large numbers in preschoolers long before they are able to count up to these numbers. We reasoned that if such knowledge exists, it should facilitate the maintenance in short-term memory of lists of lexical primitives that constitute a number…
Descriptors: Syntax, Numbers, Short Term Memory, Recall (Psychology)
Peer reviewed Peer reviewed
Direct linkDirect link
Meert, Gaelle; Gregoire, Jacques; Noel, Marie-Pascale – Journal of Experimental Child Psychology, 2010
This study tested whether 10- and 12-year-olds who can correctly compare the magnitudes of fractions with common components access the magnitudes of the whole fractions rather than only compare the magnitudes of their components. Time for comparing two fractions was predicted by the numerical distance between the whole fractions, suggesting an…
Descriptors: Numbers, Cognitive Processes, Test Items, Comparative Analysis
Peer reviewed Peer reviewed
Direct linkDirect link
Ebersbach, Mirjam; Luwel, Koen; Frick, Andrea; Onghena, Patrick; Verschaffel, Lieven – Journal of Experimental Child Psychology, 2008
This experiment aimed to expand previous findings on the development of mental number representation. We tested the hypothesis that children's familiarity with numbers is directly reflected by the shape of their mental number line. This mental number line was expected to be linear as long as numbers lay within the range of numbers children were…
Descriptors: Familiarity, Numbers, Computation, Children
Peer reviewed Peer reviewed
Direct linkDirect link
Jordan, Julie-Ann; Mulhern, Gerry; Wylie, Judith – Journal of Experimental Child Psychology, 2009
The arithmetical performance of typically achieving 5- to 7-year-olds (N=29) was measured at four 6-month intervals. The same seven tasks were used at each time point: exact calculation, story problems, approximate arithmetic, place value, calculation principles, forced retrieval, and written problems. Although group analysis showed mostly linear…
Descriptors: Intervals, Individual Differences, Number Concepts, Computation
Peer reviewed Peer reviewed
Direct linkDirect link
Thompson, Clarissa A.; Opfer, John E. – Journal of Experimental Child Psychology, 2008
Studies have reported high correlations in accuracy across estimation contexts, robust transfer of estimation training to novel numerical contexts, and adults drawing mistaken analogies between numerical and fractional values. We hypothesized that these disparate findings may reflect the benefits and costs of learning linear representations of…
Descriptors: Age Differences, Costs, Correlation, Computation
Peer reviewed Peer reviewed
Cowan, Richard – Journal of Experimental Child Psychology, 1987
Four experiments were conducted to study explanations of why children make relative number judgments inconsistent with their counting. Results are discussed in relation to judgments children make when they use matching, and in light of Klahr and Wallace's (1973) account of number development. (PCB)
Descriptors: Computation, Foreign Countries, Inequality (Mathematics), Mathematical Concepts
Peer reviewed Peer reviewed
Chi, Michelene T. H.; Klahr, David – Journal of Experimental Child Psychology, 1975
Compares one study in which 5-year-olds and another in which adults quantified random patterns of dots under unlimited exposure duration. Data on operating ranges and rates for subitizing and counting are included. (JMB)
Descriptors: Adults, Age Differences, Computation, Kindergarten Children
Peer reviewed Peer reviewed
Yoshida, Hajime; Kuriyama, Kazuhiro – Journal of Experimental Child Psychology, 1986
Proposes the hypothesis that preschoolers have number concepts based on the numbers 1-5 rather than on the decimal structure. Results suggest that children understand numbers to 5 as a privileged anchor. Proposes a new model for a representational system of numbers. (Author/DR)
Descriptors: Computation, Concept Formation, Foreign Countries, Kindergarten Children
Peer reviewed Peer reviewed
Direct linkDirect link
Jordan, Kerry E.; Brannon, Elizabeth M. – Journal of Experimental Child Psychology, 2006
This study compared nonverbal numerical processing in 6-year-olds with that in nonhuman animals using a numerical bisection task. In the study, 16 children were trained on a delayed match-to-sample paradigm to match exemplars of two anchor numerosities. Children were then required to indicate whether a sample intermediate to the anchor values was…
Descriptors: Psychometrics, Probability, Young Children, Numbers
Peer reviewed Peer reviewed
Graham, Theresa A. – Journal of Experimental Child Psychology, 1999
Examined role of spontaneous gesture in 2- to 4-year-olds' counting and assessment of counting accuracy. Found that correspondence of children's speech and gesture varied systematically across age. Children adhered to one-to-one correspondence principle in gesture prior to speech. Counting accuracy related to correspondence of speech and gesture,…
Descriptors: Age Differences, Child Language, Cognitive Development, Computation
Peer reviewed Peer reviewed
Mix, Kelly S. – Journal of Experimental Child Psychology, 1999
Examined whether preschoolers could recognize numerical equivalence for comparisons involving sequentially presented sets. Found that children recognized numerical equivalence for static sets earlier than for sequential sets. Memory of the number of sequentially presented objects emerged earlier than memory for the number of sequential events.…
Descriptors: Age Differences, Cognitive Development, Computation, Mathematical Concepts
Peer reviewed Peer reviewed
Camos, Valerie; Barrouillet, Pierre; Fayol, Michel – Journal of Experimental Child Psychology, 2001
Tested in three experiments hypothesis that coordinating saying number-words and pointing to each object to count requires use of the central executive and that cost of coordination decreases with age. Found that for 5- and 9-year-olds and adults, manipulating difficulty of each component affected counting performance but did not make coordination…
Descriptors: Adults, Age Differences, Attention, Children
Peer reviewed Peer reviewed
Ansari, Daniel; Donlan, Chris; Thomas, Michael S.C.; Ewing, Sandra A.; Peen, Tiffany; Kapmiloff-Smith, Annette – Journal of Experimental Child Psychology, 2003
Understanding of the cardinality principle in children with Williams Syndrome (WS) was compared to that of typically developing children. Findings indicated that such understanding was extremely delayed in WS children and only at the level predicted by their visuo-spatial mental age. Findings suggested that visuo-spatial ability played a greater…
Descriptors: Children, Comparative Analysis, Computation, Concept Formation
Previous Page | Next Page ยป
Pages: 1  |  2