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Ernest, Paul – Educational Studies in Mathematics, 2006
A semiotic perspective on mathematical activity provides a way of conceptualizing the teaching and learning of mathematics that transcends and encompasses both psychological perspectives focussing exclusively on mental structures and functions, and performance-focussed perspectives concerned only with student's behaviours. Instead it considers the…
Descriptors: Semiotics, Mathematics Activities, Numbers, Mathematical Concepts
Peer reviewedWillis, Jody Kenny; Johnson, Aostre N. – Teaching Children Mathematics, 2001
Explores how to use Gardner's Multiple Intelligence theory to help students' master multiplication. Focuses on helping children use their different intelligence strength to attain conceptual understanding of multiplication, develop their own thinking strategies for harder facts, and build mastery through practice and problem solving. (KHR)
Descriptors: Arithmetic, Calculators, Cognitive Style, Concept Formation
Peer reviewedThorpe, Patricia – International Journal of Early Years Education, 1995
Investigated children's preferred learning styles when exploring spatial concepts. Found that young children first develop the spatial concept of topology, which supports Piaget's theory, followed by the concepts of position. The two separate groups of children appeared to exhibit different learning styles when exploring space concepts. (AP)
Descriptors: Cognitive Style, Concept Formation, Developmental Programs, Exceptional Child Research
Peer reviewedGray, Eddie M.; Tall, David O. – Journal for Research in Mathematics Education, 1994
Discusses duality between process and concept in mathematics, ambiguity of symbolic notation, and flexibility in thought processes of successful students. Content analysis and empirical evidence suggest a qualitatively different kind of mathematical thought in more able compared to less able elementary students (n=72) in arithmetic. (Contains 42…
Descriptors: Ambiguity, Arithmetic, Cognitive Processes, Cognitive Style

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