SPECIAL ISSUE PAPER
Development of Mathematical Thinking through Integration of Ethnomathematic Folklore Game in Math Instruction
Abu Qouder Fouze 1  
,  
 
 
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Ben-Gurion University of the Negev, ISRAEL
Online publish date: 2017-11-19
Publish date: 2017-11-19
 
EURASIA J. Math., Sci Tech. Ed 2018;14(2):617–630
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This article belongs to the special issue "Literature and the Arts in Mathematical Education".
ABSTRACT
In light of all the difficulties and challenges facing us today in improving math education, questions arise regarding how to develop students’ mathematical thinking and conception, how to increase student motivation to learn math, how to improve achievement in math, and how to maintain an interesting, enjoyable, and successful learning process in math. In this paper we will present one solution to these questions according to the ethnomathematical approach, which combines culture and math instruction: the integration of ethnomathematical folklore games in the instruction of math. On this background, the proposed paper will discuss the following issues: (1) the definition and essence of ethnomathematics; (2) the historical development of the ethnomathematical approach; (3) the political aspect of ethnomathematics; (4) Lev Vigotsky’s constructivist theory and its relation to ethnomathematics; (5) the importance of developing a curriculum that integrates cultural values; (6) the contributions of an ethnomathematical curriculum; (7) various approaches regarding the ethnomathematical curricula; (8) proposals for the development of ethnomathematical curricula; (9) What is a mathematical game; (10) Discussion; (11) Summary and suggestions.
 
REFERENCES (42)
1.
Adam, S., Alangui, W., & Barton, B. (2003). A comment on: Rowland & Carson. Where would formal, Academic Mathematics stand in a curriculum Information by Ethnomathematics? A critical review. Educational Studies in Mathematics, 52, 327 -335.
 
2.
Aichele, D., & Downing, C. (1985). Increasing the participation of Native Americans in Higher Mathematics. Project funded by the National Science Foundation.
 
3.
Aldridge, S., & Badham, V. (1993). Beyond just a game. Pamphlet Number, 21, Primary Mathematics Association.
 
4.
Amit, M., & Abu Qouder, F. (2015). Bedouin Ethnomathematics-how integrating cultural elements into mathematics classrooms impacts motivation, self-esteem and achievement. International Congress on mathematical education. Proceeding of PME 39, 24-31.
 
5.
Amit, M., & Fried, M. N. (2007). The Mathematics Club for Excellent Students as Common Ground for Bedouin and other Israeli Youth. The Montana Mathematics Enthusiast, Monograph 1, 75-90.
 
6.
Anderson, S. E. (1990). World-Math Curriculum: Fighting Eurocentrism in Mathematics. Journal of Negro Education, 59(3), 348-359.
 
7.
Asher, M. (1991). Ethnomathematics: A Multicultural View of Mathematical Ideas. Pacific Grove, California: Brooks/Cole Publishing Company.
 
8.
Beeg, A. J. C. (2001). Ethnomathematics: Why, and What Else? Zenteralblatt fur Didaktik der Mathematik, 33(3), 71-74.
 
9.
Berry, J. W. (1985). Learning Mathematics in a Second Language: some Cross-Cultural Issues. For the Learning of mathematics, 5(2), 18-23.
 
10.
Bishop, A. J. (1988). Mathematical Enculturation: A Cultural Perspective on Mathematics Education. Dordrecht, the Netherlands: Kluwer Academic Publishers.
 
11.
D’Ambrosio, U. (1987). Reflections on ethnomathemathematics. International study group on Ethnomathemathematics. Newsletter 3(1), 3–5.
 
12.
D’Ambrosio, U. (2001). What is Ethnomathemathematics, and how can it help children in school. Teaching mathematics, 7(6), 308–310.
 
13.
D’Ambrosio, U. (1984). Socio-cultural basis of mathematics education. – Plenary address at the Fifth International Congress on Mathematical Education, Adelaide (Australia), August 24-30, 1984.
 
14.
D’Ambrosio, U. (1985). Ethnomathematics and its Place in the History and Pedagogy of Mathematics. For the Learning of Mathematics, 5(1), 44-48.
 
15.
D’Ambrosio, U. (1999). In focus … mathematics, history, Ethnomathemathematics and education: A comprehensive program. The Mathematics Educator, 9(2), 34-36.
 
16.
D’Ambrosio, U. (2000). Etnomatemática e modelagem [Ethnomathematics and modeling]. In Domite, M. C. (Eds.), Anais do Primeiro Congresso Brasileiro de Etnomatemática (p. 142). São Paulo: FE-USP.
 
17.
D’Ambrosio, U. (2002). Ethnomathemathematics: An overview, In M. de Monteiro (Esd), Proceedings of Second International Conference on Ethnomathemathematic, (pp 3-5). (ICEM2), CD Room, Lyrium Comunacacao Ltda: Ouro Preto, Prazil.
 
18.
Davies, B. (1995). The role of games in mathematics. Square One, 5.
 
19.
Davison, D. M., & Schindler, D. E. (1986). Mathematics and the Indian Student. In J. Reyhner (Ed.), Teaching the Indian Child: A Bilingual/Multicultural Approach (pp. 178-186). Billings, MT: Eastern Montana College.
 
20.
Davison, D. M., (1990). An ethnomathematics approach to teaching Language minority student. In J. Reyhner (Ed.), Effective language education practices and native language survival (pp. 2-3). Choctaw, OK: NALL.
 
21.
De Avila, E. A. (1988). Bilingualism, cognitive function, and language minority group membership. In Rodney R. Cocking & Jose P. Mestre, Linguistic and Cultural Influences on Learning Mathematics. Hillsdale, NJ: Erlbaum, 101-121.
 
22.
Driscoll, M. (2000). Psychology of learning for Instruction. Needham Heights, MA: Allyn & Bacon.
 
23.
Fasheh, M. (1982). Mathematic, Culture, and Authority. For the Learning of Mathematics, (p. 4). Albany: state university of New York press.
 
24.
Gerdes, P. (1990). On Mathematical Elments in the Tchokwe “Sona” Taradition. For the Learning of Mathematics, 10, 31-34.
 
25.
Gerdes, P. (1991). Lusona: Geometrical Recreations of Africa. Maputo: Eduardo Mondlane University Press.
 
26.
Gilmer, G. (1990). An Ethnomathematical Approach to Curriculum Development. International Study Group on Ethnomathematics. Newsletter, 5(1), 4-6.
 
27.
Goldin, G. A., Epstein, Y. M., Schorr, R. Y., & Warner, L. B. (2011): Beliefs and Engagement Structures: Behind the affective Dimension of Mathematical learning. ZDM, 43(4), 547–560.
 
28.
Gough, J. (1999). Playing mathematical games: When is a game not a game? Australian Primary Mathematics Classroom, 4(2).
 
29.
Keitel, C., Damero, P., Bishop, A., & Gerdes, P. (1989). Mathematics, education, and society. Science and Technology Education. Paris, France: UNESCO.
 
30.
Leap, W. L. (1988). Assumptions and Strategies Guiding Mathematics Problem Solving by Ute Indian Students. In Rodney R. Cocking & Jose P. Mestre, Linguistic and Cultural Influences on Learning Mathematics (pp. 161-186). Hillsdale, NJ: Erlba um.
 
31.
Lipka, J., Andrew-Ihrke, D., & Yanez, E. E. (2012). Yup’ik Cosmology to school Mathematics: The Power of Symmetry and Proportional Measuring. Interchange, 42, 157–183.
 
32.
National Research Council (Mathematical Science, Committee on the Mathematical Science in the year 2000) (1989). Everybody counts. Washington DC: National Academy Press.
 
33.
Oldfield, B. (1991). Games in the learning of mathematics. Mathematics in Schools.
 
34.
Powell, A. B., & Frankenstein, M. (Eds.) (1997). Ethnomathematics: Challenging Euroceentrrism in mathematics education. Albany, New York: State University of New York Press.
 
35.
Rosa, M. & Orey, D. C. (2011). Ethnomathematics: the cultural aspects of mathematics. Revista Latinoamericana de Etnomatemática, 4(2), 42.
 
36.
Shirley, L. (2001). Ethnomathemathematics as a Fundamental of Instructional Methodology. International Reviews on Mathematics Education, 33(3), 85-87.
 
37.
Swienciki, L. W. (1981). Multicultural classroom posters. San Jose, California: educational Materials.
 
38.
Trentacosta, J. (Ed.) (1997). Multicultural and gender equity in the mathematics classroom: The gift of diversity (1997 Yearbook). Reston, Virginia: National Council of Teacher of Mathematics.
 
39.
Verner, I., Massarwe, K., & Bshouty, D. (2013): Constructs of engagement emerging in an ethnomathematically-based teacher education course. Journal of Mathematical Behavior, 32(3), 494-507.
 
40.
Vygotsky, L. (1978). Mind in Society: The Development of Higher Psychological Processes. Cambridge, MA: Harvard University Press.
 
41.
Zaslavsky, C. (1991). World cultures in the mathematics class. For the learning of mathematics, 11(2), 32-35.
 
42.
Zaslavsky, C. (1996). The Multicultural Mathematics Classroom: Bringing in the World. Heiinemann, Portsmouth: HH.
 
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