Theoretical framework for research on Mathematical Olympiads in Latin America

  • Oscar F. Bernal Pedraza Universidad de los Andes

Abstract

This theoretical framework is intended to serve as guide to research on national Mathematical Olympiads in Latin America. Research with the goal to elucidate critical factors involved in the existence and results obtained by Latin American teams in the International Mathematical Olympiad (IMO) and other international contests, may find a stepping stone in this framework and the references cited in it. From the way local committees see themselves and their indicators for success. to the feedback subsumed in the IMO results, different comparable metrics for success must be developed to understand the specific challenges faced by these organizations and the goals set by themselves and the educational communities in their own countries. As for Latin American countries the IMO is not the only competition they attend or their single metric for success, reference to the IMO is provided as the evolving opportunity leading to the creation of local olympiad committees, the committees this framework presents as an opportunity for research and understanding of the search for talent in developing countries. As a way of closing the document, a few questions are proposed, offering both quantitative and qualitative research areas and with the possibility to reach findings helpful for those organizations, for the school students in their respective countries, and for similar organizations in other countries.

References

Bass, H., & Hodgson, B. R. (2004). The international commission on mathematical instruc-tion: What? why? for whom? Notices of the American Mathematical Society (51), 639—644. Retrieved Jan 4th, 2017, from http://www.ams.org/notices/200406/comm-bass.pdf

Berinde, V., & Pacurar, M. (2009, December). The measure of a great idea: 50 years on from the creation of the international mathematical olympiad. European Mathematical Society Newsletter (74), 15—18.

Bicknell, B. (2008). Gifted students and the role of mathematics competitions. Australian Primary Mathematics Classroom, 13(4), 16—20.

Campbell, J. R. (1996). Early identification of mathematics talent has longterm positive con-sequences for career contributions. International Journal of Educational Research, 25(6), 497 - 522. Retrieved from http://www.sciencedirect.com/science/article/pii/S0883035597867286

DOI: 10.1016/S0883-0355(97)86728-6

Campbell, J. R., & Walberg, H. J. (2010). Olympiad studies: Competitions provide alterna-tives to developing talents that serve national interests. Roeper Review, 33(1), 8—17. DOI: 10.1080/02783193.2011.530202

Djukic, D., Jankovic, V., Matic, I., & Petrovic, N. (2006). Introduction. In The IMO compendi-um: A collection of problems suggested for the international mathematical olympi-ads: 1959—2004 (pp. 1—3). New York, NY: Springer New York. Retrieved from http://dx.doi.org/10.1007/0-387-33430-0 1 DOI: 10.1007/0-387-33430-0 1

IMO Advisory Board. (2016a). General regulations (current version approved at the IMO 2016). Faculty of Mathematics and Physics of the University of Ljubljana. Retrieved Jan 2nd, 2017, from http://www.imo-official.org/documents/RegulationsIMO.pdf

IMO Advisory Board. (2016b). International mathematical olympiad. Faculty of Mathematics and Physics of the University of Ljubljana. Retrieved Jan 2nd, 2017, from http://www.imo-official.org/default.aspx

Kenderov, P. S. (2006, August). Competitions and mathematics education. In M. Sanz-Solé, J. Soria, J. L. Varona, & J. Verdera (Eds.), Proceedings of the international congress of mathematicians (pp. 1583—1598). Madrid.

Kenderov, P. S. (2009). A short history of the world federation of national mathematics competitions. Mathematics Competitions, 22(2), 14—31. Retrieved Jan 5th, 2017, from http://www.wfnmc.org/history.pdf

Subotnik, R. F., Miserandino, A. D., & Olszewski-Kubilius, P. (1996). Implications of the olympiad studies for the development of mathematical talent in schools. Interna-tional Journal of Educational Research, 25(6), 563—573. Retrieved from http://www.sciencedirect.com/science/article/pii/S088303559786733X DOI: 10.1016/S0883-0355(97)86733-X

The 58th International Mathematical Olympiad (IMO 2017). (2016). IMO 2017 - 58th inter-national mathematical olympiad. Retrieved Jan 2nd, 2017, from http://www.imo2017.org.br/

Turner, N. D. (1978, December). A historical sketch of the olympiads, national and interna-tional. The American Mathematical Monthly, 85(10), 802—807.

United Nations. (2016). Member states | United Nations. Retrieved Jan 4th, 2017, from http://www.un.org/en/member-states/

Verhoeff, T. (2011). De IMO — over talent, plezier en wiskundekringen [The IMO: About talent, fun, and math circles]. Nieuw Archief voor Wiskunde, 5/12(2), 106—108. Re-trieved Jan 3nd, 2017, from http://www.nieuwarchief.nl/serie5/pdf/naw5-2011-12-2-106.pdf (A complete translation and adaptation by the author is available in English from http://s3.amazonaws.com/academia.edu.documents/32339268/IMO-paper-NAW-2011-EN.pdf?AWSAccessKeyId=AKIAJ56TQJRTWSMTNPEA&Expires=1483416849&Signature=e9dp5SLxT2fCuBeeAi8mghG7OMc%3D&response-content-disposition=inline%3B%20filename%3DThe IMO About Talent Fun and Math Cir-cle.pdf)

World Federation of National Mathematics Competitions. (2016). WFNMC home page. AMT Publishing. Retrieved Jan 5th, 2017, from http:// www.wfnmc.org/

XXXI Olimpiada Iberoamericana de Matemática 2016. (2016). 31olimpiadaiberoamericana.ucn.cl/reglamento/. Universidad Católica del Norte. Retrieved Jan 5th, 2017, from http://31olimpiadaiberoamericana.ucn.cl/reglamento/

Published
2020-03-02
How to Cite
Bernal Pedraza, O. F. (2020). Theoretical framework for research on Mathematical Olympiads in Latin America. The International Education and Learning Review, 2(1), 25-30. Retrieved from https://journals.eagora.org/EDUrev/article/view/1568
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Artículos