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Showing all 9 results Save | Export
Jankovic, Branka; Magzan, Maša – Online Submission, 2020
In this paper, the application of fuzzy logic in mathematical education is viewed from the perspective of pre- school education. The aim of the paper is to give a brief overview of examples from the literature related to fuzzy logic and to point out the presence of fuzzy linguistic variables in the everyday life of a preschool child, as well as…
Descriptors: Mathematical Logic, Mathematical Models, Mathematics Activities, Language Usage
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Sheromova, Tatiana S.; Khuziakhmetov, Anvar N.; Kazinets, Victor A.; Sizova, Zhanna M.; Buslaev Stanislav I.; Borodianskaia, Ekaterina A. – EURASIA Journal of Mathematics, Science and Technology Education, 2020
Modern schoolchildren are the new digital generation and their preferences for working with information are based on of the dominant sensory modality which can be visual, auditory, and tactile/ kinesthetic. Therefore, to organize effective mathematics teaching it is necessary to use a personalized system of teaching techniques, instructional…
Descriptors: Cognitive Style, Mathematics Instruction, Cognitive Ability, Teaching Methods
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Wavering, Michael James – School Science and Mathematics, 2011
In his last book, "Toward a Logic of Meanings" (Piaget & Garcia, 1991), Jean Piaget describes how thought can be categorized into a form of propositional logic, a logic of meanings. The intent of this article is to offer this analysis by Piaget as a means to understand the language and teaching of science. Using binary propositions, conjunctions,…
Descriptors: Logical Thinking, Classrooms, Pedagogical Content Knowledge, Science Instruction
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Ozaki, Kyoko; Yamamoto, Naoko; Kamii, Constance – Young Children, 2008
Preschool teachers use the domino effect--standing dominos on end in rows and pushing one over--to examine how play contributes to children's acquisition of knowledge. Using diagrams, photos, and vignettes of children between the ages of 3 and 5 years, the authors demonstrate how children at different stages of development use physical knowledge…
Descriptors: Mathematics Education, Preschool Teachers, Developmental Stages, Cognitive Development
Falikowski, Anthony – Interchange on Educational Policy, 1980
Piaget's theory of cognitive developmental levels is criticized on the grounds that it blends empirical and philosophical issues of knowledge and, therefore, confuses genetic psychology and epistemology. (JN)
Descriptors: Abstract Reasoning, Cognitive Development, Developmental Stages, Educational Philosophy
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Okazaki, Masakazu; Koyama, Masataka – Educational Studies in Mathematics, 2005
When we consider the gap between mathematics at elementary and secondary levels, and given the logical nature of mathematics at the latter level, it can be seen as important that the aspects of children's logical development in the upper grades in elementary school be clarified. In this study we focus on the teaching and learning of "division with…
Descriptors: Grade 5, Misconceptions, Mathematics Instruction, Arithmetic
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Simon, Martin A.; Tzur, Ron; Heinz, Karen; Kinzel, Margaret – Journal for Research in Mathematics Education, 2004
We articulate and explicate a mechanism for mathematics conceptual learning that can serve as a basis for the design of mathematics lessons. The mechanism, reflection on activity-effect relationships, addresses the learning paradox (Pascual-Leone, 1976), a paradox that derives from careful attention to the construct of assimilation (Piaget, 1970).…
Descriptors: Mathematics Instruction, Logical Thinking, Lesson Plans, Cognitive Development
Sigel, Irving E., Ed.; Hooper, Frank H., Ed. – 1968
Theoretical and empirical research derived from Piagetian theory is collected on the intellectual development of the elementary school child and his acquisition and utilization of conservation concepts. The articles present diversity of method and motive in the results of replication (validation studies of the description of cognitive growth) and…
Descriptors: Abstract Reasoning, Children, Cognitive Development, Cognitive Processes
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Davey, Geoff; Holliday, Jack – Australian Mathematics Teacher, 1992
Describes five skills underpinning the understanding of geometry for primary and lower secondary mathematics students. Skill categories identified include (1) visual; (2) verbal; (3) drawing; (4) logical; and (5) application. Gives examples of skills appropriate for Van Hiele levels 1-3. (MDH)
Descriptors: Cognitive Development, Developmental Stages, Drafting, Elementary Secondary Education