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11.
Norma C. Presmeg 《Educational Studies in Mathematics》1988,19(2):163-177
In times of cultural change, education plays an especially important role. The writer suggests that even mathematics curricula, which have traditionally been considered culture-free, have a role to play in fostering mutual understanding amongst 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 multi-cultural classrooms.The substance of this paper is the same as that in an article written for the journal,Cultural Dynamics. 相似文献
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These games are excerpted from Play Poweravailable from Play Power Publishing, P.O. Box 2186, Orinda, CA 94563. 相似文献
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In this response we address some of the significant issues that Tony Brown raised in his analysis and critique of the Special
Issue of Educational Studies in Mathematics on “Semiotic perspectives in mathematics education” (Sáenz-Ludlow & Presmeg, Educational Studies in Mathematics 61(1–2),
2006). Among these issues are conceptualizations of subjectivity and the notion that particular readings of Peircean and Vygotskian
semiotics may limit the ways that authors define key actors or elements in mathematics education, namely students, teachers
and the nature of mathematics. To deepen the conversation, we comment on Brown’s approach and explore the theoretical apparatus
of Jacques Lacan that informs Brown’s discourse. We show some of the intrinsic limitations of the Lacanian idea of subjectivity
that permeates Brown’s insightful analysis and conclude with a suggestion about some possible lines of research in mathematics
education.
相似文献
Luis RadfordEmail: |
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Uncontrollable Mental Imagery: Graphical Connections Between A Function And Its Derivative 总被引:2,自引:0,他引:2
Leslie Aspinwall Kenneth L. Shaw Norma C. Presmeg 《Educational Studies in Mathematics》1997,33(3):301-317
The view that imagery might be a disadvantage on certain tasks might surprise some mathematics educators who contend that a learner's conceptual understanding is increased whenever visual imagery is used. One of the limitations of imagery found in the literature comes to bear on a unique aspect of mathematics teaching and learning. This is the notion of an uncontrollable image, which may persist, thereby preventing the opening up of more fruitful avenues of thought, a difficulty which is particularly acute if the image is vivid. Although one calculus student's images supported high levels of mathematical functioning, occasionally his vivid images became uncontrollable, and the power of these images did more to obscure than to explain. This type of imagery can be a major hindrance in constructing meaning for mathematical concepts — contrary to the panacea view of imagery which is sometimes expressed.This revised version was published online in September 2005 with corrections to the Cover Date. 相似文献
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