A course in multicultural mathematics
Hall R.W.
2007
PRIMUS
3
10.1080/10511970601134419
The course described in this article, Multicultural Mathematics, aims to strengthen and expand students' understanding of fundamental mathematics—number systems, arithmetic, geometry, elementary number theory, and mathematical reasoning—through study of the mathematics of world cultures. In addition, the course is designed to explore the connections between mathematics and the arts, to engage students' imagination and creativity, and to increase the diversity of offerings in the mathematics classroom. This article details a course in multicultural mathematics for liberal arts and education majors I have been teaching for several years. The first three sections describe the rationale, structure, and main topics of the course. Sample projects and questions for class work and discussion are provided in the final two sections. An extensive source list is included. © 2007 Taylor and Francis Group, LLC.
Ethnomathematics; Liberal arts; Mathematics of art; Mathematics of music; Multicultural mathematics; Number systems
Ascher M.M.T., An Analysis of a Maori game, Math. Mag, 60, 2, pp. 90-100, (1987); Ascher M., Ethnomathematics: A Multicultural View of Mathematical Ideas, (1991); Ascher M., Mathematics Elsewhere: An Exploration of Ideas across Cultures, (2002); Ascher M., Ascher R., Ethnomathematics, Hist. Ofsci, 24, 64, pp. 125-144, (1986); Ascher M., Ascher R., Athematics of the Incas: Code of the Quipu; Bag A.K., Binomial Theorem in Ancient India, Indian J. History Sci., 1, pp. 68-74, (1966); Boyer C.B., A History of Mathematics, (1989); Chemillier M., Ethnomusicology, Ethnomathematics. The Logic Underlying Orally Transmitted Artistic Practices, Mathematics and Music (Lisbon/Vienna/Paris, 1999), pp. 161-183, (2002); D'ambrosio U., Ethnomathematics and Its Place in the History and Pedagogy of Mathematics, Ethnomathematics, pp. 13-24, (1985); Dauben J., The Universal History of Numbers and the Universal History of Computing, 49, 1, pp. 32-38, (2002); Doughan D., Bradfield J., An Introduction t o the Writing Systems of Middle Earth, Quettar, (1987); Eglash R., African Fractals, (1999); Flegg G., Numbers: Their History and Meaning, (1983); Flegg G., Numbers through the Ages, (1989); Gardner H., Frames of Mind: The Theory of Multiple Intelligences, (1983); Gerdes P., Women, Art, and Geometry in Southern Africa, (1998); Gerdes P., Geometry from Africa: Mathematical and Educational Explorations, Classroom Resource Materials Series, (1999); Gillings R.J., Mathematics in the Time of the Pharoahs, (1972); Ifrah G., The Universal History of Numbers: From Prehistory to the Invention of the Computer., (2000); Joseph G.G., Multiplication Algorithms, Multicultural Mathematics, pp. 85-125, (1993); Joseph G.G., The Crest of the Peacock, (2000); Kanigel R., The Man Who Knew Infinity: A Life of the Genius Ramanujan, (1991); Ma L., Knowing and Teaching Elementary Mathematics: Teachers’ Understanding of Fundamental Mathematics in China and the United States, (1999); Menninger K., Number Words and Number Symbols, (1969); Mordell L.J., Diophantine Equations, 30, (1969); Morris L., The Rhythm Catalog, (1997); Reston V.A., Principles and Standards for School Mathematics, The National Council of Teachers of Mathematics, (2000); Nelson D., Joseph G.G., Williams J., Multicultural Mathematics: Teaching Mathematics from a Global Perspective, (1993); Powell A.B., Frankenstein M., Ethnomathematics: Challenging Eurocentrism in Mathematics Education, (1997); Singh P., Acaraya Hemacandra and the (So-Called) Fibonacci Numbers, Math. Ed. (Siwan)., 20, 1, pp. 28-30, (1986); Zaslavsky C., The Multicultural Math Classroom: Bringing in the World, (1996); Zaslavsky C., Africa Counts: Number and Pattern in African Cultures, (1999)
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