NotesFAQContact Us
Collection
Advanced
Search Tips
Showing all 7 results Save | Export
Peer reviewed Peer reviewed
Fidelman, Uri – For the Learning of Mathematics, 1987
The ontological problem is "what exists?" The answer regarding the part of consciousness which is related to left hemisphere is that only individual discrete objects exist; objects are regarded one at a time. The answer regarding the part of consciousness which is related to right hemisphere is only comprehensive entities exist; each…
Descriptors: Brain Hemisphere Functions, Cognitive Development, Concept Formation, Logic
Peer reviewed Peer reviewed
Solomon, Avery – For the Learning of Mathematics, 1991
This in-depth examination of a line explores several ways that the infinite nature and finite representation of a line can be perceived. These attempts to understand the nature of the line give insights into the nature of understanding itself. (MDH)
Descriptors: Cognitive Development, Geometric Concepts, Learning Processes, Mathematics Education
Peer reviewed Peer reviewed
Onslow, Barry – For the Learning of Mathematics, 1991
Discussed is the importance of establishing the link between students' understanding of mathematics in real world settings and the symbolism used to represent that mathematics. Examples provide evidence that students and sometimes teachers fail to establish that link. References are given for resources providing strategies and contexts to assist…
Descriptors: Cognitive Development, Elementary Secondary Education, Learning Processes, Mathematics Education
Peer reviewed Peer reviewed
Shumway, Richard – For the Learning of Mathematics, 1990
Discussed are supercalculator capabilities and possible teaching implications. Included are six examples that use a supercalculator for topics that include volume, graphing, algebra, polynomials, matrices, and elementary calculus. A short review of the research on supercomputers in education and the impact they could have on the curriculum is…
Descriptors: Algebra, Calculators, Calculus, Cognitive Development
Peer reviewed Peer reviewed
Ball, Deborah Loewenberg – For the Learning of Mathematics, 1988
The constructivist perspective, which holds that children's learning of subject matter is an interaction between what they are taught and what they bring to a learning situation, could be used to improve mathematics teacher education. (PK)
Descriptors: Cognitive Development, College Mathematics, Concept Formation, Elementary School Mathematics
Peer reviewed Peer reviewed
Bouvier, Alain – For the Learning of Mathematics, 1987
Begins with the assumption that by practicing something one often learns something else. A discussion is presented on the historical and social development of knowledge, the cognitive development of students, the role of teachers, and the meaning of learning situations. (PK)
Descriptors: Cognitive Development, Cognitive Structures, Concept Formation, Elementary School Mathematics
Peer reviewed Peer reviewed
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