Computer Algebra as an Instrument: Examples of Algebraic Schemes

Author:

Drijvers Paul,Gravemeijer Koeno

Publisher

Springer-Verlag

Reference51 articles.

1. Artigue M. (1997) Rapports entre dimensions technique et conceptuelle dans l’activité mathématique avec des systèmes de mathématiques symboliques [Relations between technical and conceptual dimensions in mathematical activity with systems of symbolic mathematics], Actes de l’université d’été 1996 (pp. 19–40). Rennes: IREM, Université de Rennes.

2. Bakker A. & Gravemeijer K.P.E. (in press) Learning to Reason about Distribution, in D. Ben-Zvi & J. Garfield (Eds.), The Challenge of Developing Statistical Literacy, Reasoning, and Thinking. Dordrecht: Kluwer Academic Publishers.

3. Bills L. (2001) Shifts in the meanings of literal symbols, in M. Van den Heuvel-Panhuizen (Ed.), Proceedings of PME 25 (Vol. 2, pp. 161–168). Utrecht: Freudenthal Institute.

4. Cobb P., Gravemeijer K.P.E., Yackel E., McClain K. & Whitenack J. (1997) Mathematizing and symbolising: The emergence of chains of signification in one first-grade classroom, in D. Kirshner & J.A. Whitson (Eds.), Situated cognition theory: Social, semiotic, and neurological perspectives (pp. 151–233). Hillsdale, NJ: Lawrence Erlbaum Associates.

5. Cobb P., McClain K. & Gravemeijer K. (2003) Learning About Statistical Covariation, Cognition and Instruction 21(1), 1–78.

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