Klein’s Plan B in the Early Teaching of Analysis: Two Theoretical Cases of Exploring Mathematical Links

Author:

Kondratieva MargoORCID,Winsløw Carl

Publisher

Springer Science and Business Media LLC

Subject

Education,Mathematics (miscellaneous)

Reference17 articles.

1. Chevallard, Y. (2006). Steps towards a new epistemology in mathematics education. In M. Bosch (Ed.), Proceedings of the 4th conference of the European society for research in mathematics education (pp. 21–30). Barcelona: FUNDEMI-IQS.

2. Chevallard, Y. (2015). Teaching mathematics in Tomorrow’s society: A case for an oncoming counter paradigm. In S. J. Cho (Ed.), The proceedings of the 12th international congress on mathematical education (pp. 173–187). Heidelberg: Springer.

3. Demir, Ö., & Heck, A. (2013). A new learning trajectory for trigonometric functions. In E. Faggiano & A. Montone (Eds.), Proceedings of the 11th international conference on technology in mathematics teaching (pp. 119–124). Bari: Italy.

4. Eilers, S., Hansen, E., & Madsen, T. G. (2015). Indledende matematisk analyse. Copenhagen: University of Copenhagen.

5. Folland, G. (1992). Fourier analysis and its applications. Pacific Grove: Wadsworth & Grove.

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