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Roth, Wolff-Michael – Curriculum Inquiry, 2013
In this article, I (1) argue for approaching processes, events-in-the-making, by means of process categories--to learn, to teach--not by means of categories that denote differences in state and (2) exemplify doing and writing research consistent with process philosophy. To understand process we must not think, research, and write them in terms of…
Descriptors: Curriculum, Educational Theories, Geometry, Elementary School Mathematics
Roanes-Lozano, Eugenio – International Journal for Technology in Mathematics Education, 2011
Technology and, in particular, computer algebra systems, allows us to change both the way we teach mathematics and the mathematical curriculum. Curiously enough, unlike what happens with linear system solving, algebraic system solving is not widely known. The aim of this paper is to show that, although the theory lying behind the "exact…
Descriptors: Statistical Studies, Computer Uses in Education, Algebra, Mathematics Instruction
Reeve, W. D., Ed. – 1936
The first chapter presents representative criticism of the teaching of mathematics, some typical testimonials of its values, and suggestions for certain improvements. Next comes a survey of the educational situation with particular emphasis on the reorganization of secondary mathematics instruction. Chapter 3 presents arguments for the value of…
Descriptors: Critical Thinking, Curriculum, Evaluation, Geometry
Peer reviewedDavis, Brent; Sumara, Dennis J. – Journal of Curriculum Studies, 2000
Draws on the new field of mathematical study called fractal geometry. Illustrates the pervasiveness and constraining tendencies of classical geometries. Suggests that fractal geometry is a mathematical analogue to fields such as post-modernism, post-structuralism, and ecological theory. Examines how fractal geometry can complement other emergent…
Descriptors: Constructivism (Learning), Curriculum, Curriculum Design, Educational Philosophy
Payne, Joseph N., Ed. – 1975
This yearbook presents many aspects of mathematics learning by children between the ages of three and eight. Addressed to teachers of primary school children, the book begins with chapters discussing learning and cognition, the primary curriculum, and research on mathematics learning at this age level. Eight subsequent chapters deal with the…
Descriptors: Curriculum, Elementary Education, Elementary School Mathematics, Experiential Learning
Reeve, W. D., Ed. – 1930
There are a number of recurring topics in the articles that comprise this yearbook, such as the nature of both informal and demonstrative geometry, the reasons for teaching both, and the extent of such courses. Other emphasized topics are use of the analytic method, whether to combine plane and solid geometry, the place of algebra and trigonometry…
Descriptors: Course Content, Curriculum, Deduction, Geometry
Reeve, W. D., Ed. – 1933
The first of six chapters in this yearbook discusses articulation between junior and senior high school in terms of several specific content and topic areas. The following chapter is a selected review of research in mathematics education for the years 1915-1931. Investigations are categorized into one of nine areas and a 132-entry bibliography is…
Descriptors: Articulation (Education), Course Content, Curriculum, Geometry

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