Exploring ethnomathematics in the Maldives: Counting and measuring
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Keywords

ethnomathematics
counting
measuring
Maldivian culture

How to Cite

Exploring ethnomathematics in the Maldives: Counting and measuring. (2020). The Maldives National Journal of Research, 8(2), 7-30. https://doi.org/10.62338/epe8ay39

Abstract

Ethnomathematics is the study of mathematics that takes into consideration the culture in which mathematics arises. It is a subject that values and recognises the contributions of all cultures to the development of mathematics. The aim of this study was to explore the nature of indigenous thinking in the Maldives with respect to counting and measuring that are found in the Maldivian society and are related to traditional and cultural contexts, so that these ideas can be considered for inclusion in future primary mathematics curricula in the Maldives. The fieldwork and data collection was done in the Maldives. Data was collected through interviews with people who do practical work as part of their everyday life, and informal discussions held with historians, mathematicians, mathematics teachers, teacher educators and mathematics students. In total, 91 interviews and informal discussions were conducted. The study also involved the analysis of documents focussed on finding the sources of mathematics, and mathematics currently used in the Maldives. The data from interviews and document analysis show that counting and measuring are in the Maldivian culture even though people may not identify these as mathematics. Cultural contexts in the Maldivian society where counting and measuring are evident include fishing, boat building, building and construction, agriculture, astronomy and navigation, house work, mat weaving, rope making and toddy collecting. The evidence from informal interviews with historians and mathematicians, and document analysis show that initially Arabia and South Asia (mainly India) influenced Maldivian mathematics, and later the Britain. In conclusion, this study identified the Maldivian mathematical ideas related to counting and measuring thereby arguing that mathematics is not culture free. Mathematics exists in every culture even though the way ideas are expressed and emphasised vary from culture to culture.

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References

Adam, A. S. (1999). Exploring ethnomathematics in Maldives [Unpublished MPhil thesis]. University of Waikato, Hamilton.

Adam, A. S. (2004). Ethnomathematics in the Maldivian curriculum: Trialling an implementation [Unpublished doctoral thesis]. University of Auckland: Auckland.

Adam, S., Alangui, A., & Barton, B. (2003). A Comment on: Rowlands & Carson “Where would formal, academic mathematics stand in a curriculum informed by ethnomathematics? A critical review”. Educational Studies in Mathematics, 52(3), 327 - 335.

Amin, M. (1950). Dhivehi Raajjeyge geography ah tha’araf kurumeh. Ceylon

Amin, M., Willets, D., & Marshall, P. (1992). Journey through Maldives. Nairobi: Camerapix Publishers International.

Ascher, M. (1991). Ethnomathematics: A multicultural view of mathematical ideas. California: Brooks/Cole Publishing Company.

Ascher, M & Ascher, R (1997). Ethnomathematics. In A.B. Powell and M. Frankenstein (Ed.), Ethnomathematics: Challenging eurocentrism in mathematics education. New York: State University of New York Press.

Barton, B. (1996). Ethnomathematics: Exploring cultural diversity in mathematics [Unpublished doctoral thesis]. Auckland: University of Auckland.

Barton, B. (2002). Ethnomathematics and indigenous people’s education. In M. de Monteiro (Ed.) Proceedings of Second International Conference on Ethnomathematics (ICEM2), CD Rom, Ouro Preto, Brazil: Lyrium Comunacacão Ltd

Begg, A. J. C. (1996). Getting behind the curriculum: Teachers as curriculum developers.Paper presented at the Seminar, Principal’s Centre, University of Auckland.

Begg, A. J. C. (2001). Ethnomathematics: Why, and what else? ZDM, 33(3), 71-74.

Bishop, A. J. (1988). Mathematical enculturation: A cultural perspective on mathematics education. Dordrecht: Kluwer Academic Publishers.

Boaler, J. (1993). The role of contexts in the mathematics classroom: Do they make mathematics more “real”? For the Learning of Mathematics,13(2), pp.12-17.

Boyer, C. B., & Merzbach, U. C. (1991). A history of mathematics. New York: John Wiley & Sons, Inc.

Browder, T. J. (1969). Maldive Islands money. California: Society for International Numismatics.

Carr, M., Peters, S., & Young-Loveridge, J. (1994). Early childhood mathematics: finding the right level of challenge. In J. Neyland (Ed.), Mathematics Education: A Handbook for Teachers, Volume 1 (pp.271-283). Wellington: The Wellington College of Education.

Concise Oxford Dictionary (2012). The concise Oxford dictionary of current English. Oxford: Clarendon Press.

D’Ambrosio, U. (1991). Ethnomathematics and its place in the history and pedagogy of mathematics, In M. Harris (Ed.), Schools Mathematics and Work. A. S. Adam London: The Falmer Press

D’Ambrosio, U. (1997). Foreword. In A. B. Powell and M. Frankenstein (Ed.), Ethnomathematics: Challenging eurocentrism in mathematics education (pp.13-24). New York: State University of New York Press.

Encyclopaedia of PNG. (1972). Encyclopaedia of Papua and New Guinea. Melbourne: Melbourne University Press.

Everett, C. (2018). Book review of numbers and the making of us: Counting and the course of human cultures. Journal of Numerical Recognition4(2); 494-504.

Fathy, M., & Ismail, A. (1948). Faseyha hisaabu. Male’: Mahkamathul Ma’arif.

Fathy, M. (1968). Mu’aamalaathah mageh. Male’: Haveereege.

Fauvel, J., & Gray, J. (1987). The history of mathematics. London: Macmillan Education Ltd.

Forbes, A., & Ali, F. (1980). The Maldive Islands and their historical links with the coast of East Africa. Kenya Past and Present, issue 12, pp.15-20.

Fuson, K. C. (1992). Research on whole number addition and subtraction. In D. A. Grouws (Ed.), Handbook of Research on Mathematics Teaching and Learning.New York: Macmillan.

Gibb, H. A. R. (1994). The travels of Ibn Batuta (A.D. 1325 – 1354). London: The Hakluyt Society.Groza, V. S. (1968). Mathematics – elementary concepts and their historical development. New York: Holt, Rinehardt & Winston.

Joseph, G. G. (1991). The crest of the peacock: Non-European roots of mathematics. London: Penguin

Maldives Monetary Authority (1983). Dhivehi Raajjey ge faisa. Male’: Maldives Monetory Authority.

Maloney, C. (1980). People of the Maldive Islands. Bombay: Orient Longman.

Manik, H. A. (1995). Vanavaru 5. Male’: Dhivehi Bahaai Thareekh ah Khidhmaiykura Gaumee Markaz.

Ministry of Education. (1992). Mathematics in the New Zealand Curriculum. Wellington, New Zealand: Ministry of Education.

Ministry of Education. (2018). Mathematics in the New Zealand Curriculum (Revised). Wellington, New Zealand: Ministry of Education.

Ministry of Fisheries and Agriculture. (1924). Varuvaa foiy. Male’: Ministry of Fisheries and Agriculture.

Ministry of Fisheries and Agriculture. (1960). Report on the Maldivian fishing industry. Male’: Ministry of Fisheries and Agriculture.

Ministry of Fisheries and Agriculture. (1998). Dhivehi Raajjeyge falhu rah rashaai goi, faalahba, hunna fadha bin bimaai ruh gahaai behey mau’loomaath. Male’: Ministry of Fisheries and Agriculture.

Moreley, I., & Renfrew, C. (Eds.). (2010). The archaeology of measurement: Comprehending heaven, earth and time in ancient societies. Cambridge: Cambridge University Press.

Pieris, K. (2010). Weights and measures in ancient and medieval Sri Lanka. http://archives.dailynews.lk/2010/05/10/fea25.asp

Shafeeg, A. (1988). Dhivehi masakkaiy therikan. Male’: Dhivehi Bahaai Thaareekh ah Khidhmaiy kuraa Gaumee Markaz.

Shan, S. & Bailey, P. (1991). Multiple factors: Classroom mathematics for equality and justice. Chester: Trentham Books Limited.Wilder, R. L. (1981). Mathematics as a cultural system. Oxford: Pergamon Press.