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Peer reviewedLeron, Uri; And Others – Educational Studies in Mathematics, 1995
Undergraduates in an abstract algebra course were interviewed to see how they learned the concept of isomorphism. Analysis showed students used step-by-step procedures, exhibited various degrees of personification in their language, and chose properties they perceived as simpler. (MKR)
Descriptors: Algebra, Cognitive Development, Cognitive Structures, College Students
Berenson, Sarah B.; And Others – Focus on Learning Problems in Mathematics, 1990
Assessed was the level of thinking of 140 students who had been placed in developmental algebra as entering college freshmen. Scores on the Group Assessment of Logical Thinking, Scholastic Aptitude Tests, college placement tests; high school grade point average, and developmental algebra final grade were analyzed. Group characteristics are…
Descriptors: Algebra, Cognitive Development, Cognitive Structures, College Freshmen
Peer reviewedBlais, Donald M. – Mathematics Teacher, 1988
The author defines and discusses the cognitive theory of constructivism as it relates to teaching mathematics. It is suggested that the philosophical and theoretical view of knowledge and learning embodied in constructivism offers hope that educational processes will be discovered enabling students to acquire deep understanding rather than…
Descriptors: Algebra, Cognitive Development, Cognitive Processes, Cognitive Structures
Peer reviewedHerscovics, Nicolas; Linchevski, Liora – Educational Studies in Mathematics, 1994
Investigated the upper limits of (n=22) seventh-grade students' informal processes in solving first degree equations in one unknown prior to instruction. Results indicated the existence of a cognitive gap between arithmetic and algebra characterized as the students' inability to operate spontaneously with or on the unknown. (37 references)…
Descriptors: Algebra, Arithmetic, Cognitive Development, Cognitive Structures


