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Tanisli, Dilek; Ozdas, Aynur – Educational Sciences: Theory and Practice, 2009
The main purpose of this study is to determine the strategies of using the generalizing patterns of the primary fifth grade students. The practice of this research is conducted on twelve students, which have high, middle and low success levels. Task-based interviews and students journals are used as the tools for data collection. For the analysis…
Descriptors: Visualization, Grade 5, Generalization, Interviews
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Samuelson, Larissa K.; Horst, Jessica S. – Developmental Science, 2008
Young children tend to generalize novel names for novel solid objects by similarity in shape, a phenomenon dubbed "the shape bias". We believe that the critical insights needed to explain the shape bias in particular, and cognitive development more generally, come from Dynamic Systems Theory. We present two examples of recent work focusing on the…
Descriptors: Neurological Organization, Novelty (Stimulus Dimension), Cognitive Development, Cognitive Processes
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Beamer, James E.; Fejfar, James L. – School Science and Mathematics, 1974
Imagine a wooden cube painted and cut into "unit cubes." A typical activity consists of predicting the number of unit cubes with exactly three faces painted, two faces painted, etc. This article presents extensions of this activity designed to help students develop analyzing abilities and powers to generalize. (JP)
Descriptors: Cognitive Processes, Elementary School Mathematics, Experiential Learning, Generalization
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Feinstein, Irwin K. – School Science and Mathematics, 1979
Numerous mathematical examples are presented which illustrate and raise questions about students' tendencies to overgeneralize. (BB)
Descriptors: Cognitive Processes, Concept Formation, Discovery Learning, Generalization
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Naraine, Bishnu – Mathematics Teacher, 1993
Presents an activity in which students develop their own theorem involving the relationship between the triangles determined by the squares constructed on the sides of any triangle. Provides a set of four reproducible worksheets, directions on their use, worksheet answers, and suggestions for follow-up activities. (MDH)
Descriptors: Cognitive Processes, Concept Formation, Generalization, Geometric Concepts
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Avital, Shmuel; Barbeau, Edward J. – For the Learning of Mathematics, 1991
Presents 13 examples in which the intuitive approach to solve the problem is often misleading. Presents analysis of these problems for five different sources of misleading intuitive generators: lack of analysis, unbalanced perception, improper analogy, improper generalization, and misuse of symmetry. (MDH)
Descriptors: Cognitive Development, Cognitive Processes, Generalization, Geometric Concepts
Pateman, Neil A., Ed; Dougherty, Barbara J., Ed.; Zilliox, Joseph T., Ed. – International Group for the Psychology of Mathematics Education, 2003
This volume of the 27th International Group for the Psychology of Mathematics Education Conference includes the following research reports: (1) Improving Decimal Number Conception by Transfer from Fractions to Decimals (Irita Peled and Juhaina Awawdy Shahbari); (2) The Development of Student Teachers' Efficacy Beliefs in Mathematics during…
Descriptors: Student Teachers, Mathematics Education, Teacher Effectiveness, Metalinguistics