Learning Mathematics by Creative or Imitative Reasoning

Author:

Lithner Johan

Publisher

Springer International Publishing

Reference46 articles.

1. Arbaugh, F., Herbel-Eisenmann, B., Ramirez, N., Knuth, E., Kranendonk, H., & Quander, J. R. (2010). Linking research and practise: The NCTM research agenda conference report. Reston, VA: National Council of Teachers of Mathematics.

2. Asiala, M., Brown, A., DeVries, D., Dubinsky, E., Mathews, D., & Thomas, K. (1996). A frame- work for research and curriculum development in undergratduate mathematics education. In A. Schoenfeld, J. Kaput, & E. Dubinsky (Eds.), Research in collegiate mathematics education II, CBMS issues in mathematics education (pp. 1–32). American Mathematical Society.

3. Balacheff, N. (1990). Towards a problematique for research on mathematics teaching. Journal for Research in Mathematics Education, 21(4), 258–272.

4. Ball, D., & Bass, H. (2003). Making mathematics reasonable in school. In J. Kilpatrick, G. Martin, & D. Schifter (Eds.), A research companion to principles and standards for school mathematics (pp. 27–44). Reston, Va.: National Council of Teachers of Mathematics.

5. Bergqvist, E. (2007). Types of reasoning required in university exams in mathematics. Journal of Mathematical Behavior, 26, 348–370.

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