Suggests that debate on cultural issues in mathematics provided by the critique of ethnomathematics must be based on contemporary writing in the field and should not focus on extreme views within the political justification for ethnomathematics. Addresses philosophical questions raised by Rowlands and Carson and comments on preliminary results…

Changes in mathematics education from the 1950s to the 1980s are briefly described by the author, who was a leading mathematics educator in Hungary. Illustrations focus on personal experience and small group interaction. (MNS)

This review of E. G. Begle's chapter four of his last book, "Critical Variables in Mathematics," looks first at 21 curriculum variables, and groups sets of these under a few headings. The material goes on to discuss issues that are viewed as more basic questions on weaknesses within curriculum theory. (MP)

Considered are the social and cultural issues that underlie the patterns of schooling, the assumptions and implications of curriculum languages for teaching mathematics, and the contradictory meaning of change and reform that underlie current efforts to improve instruction. (Author/PK)

It appears extremely advantageous for highly gifted children if their parents can work in close collaboration with education authorities. How an individualized education program for one child was devised, and comments on preschool and tertiary education are given. (MNS)

School mathematics curriculum worldwide has failed to bridge the gap between school mathematics and out-of-school problem-solving activities. Presented is the need for a mathematics curriculum unifying the civil, academic, bureaucratic, and school social domains to prepare students as functional citizens. (MDH)

Suggests that mathematics curricula, which have traditionally been considered culture-free, have a role to play in fostering understanding among members of different cultures, after a period of cultural upheaval. Anthropological and educational sources are used to suggest points of relevance when a mathematical curriculum is designed for…

Presented is the development of school geometry in contemporary Greece since the era in which the secondary education system was established (1836). Identified and interpreted are the reasons for the endurance of Euclid's Elements as the basic component of school geometry in Greece. (KR)

Describes a typical pattern in American colleges and universities in preparing mathematics teachers (at Indiana University), suggests reasons for the inadequacy of the pattern, and proposes a solution to the problem. Four reasons for the inadequacy of such programs are noted and discussed. (Author/MP)

Discusses the views and attitudes of 7 mathematics teachers, 19 7th- and 10th-grade students, and others participating in a pilot curriculum development program stressing active methodologies and group work. Teachers approved of the new orientations but complained about the design and implementation of the program. (Contains 24 references.)…