Abductive Reasoning in Mathematics Education: Approaches to and Theorisations of a Complex Idea

Author:

Reid David A.

Publisher

Modestum Publishing Ltd

Subject

Applied Mathematics,Education

Reference51 articles.

1. Arzarello, F., & Sabena, C. (2011). Semiotic and theoretic control in argumentation and proof activities. Educational Studies in Mathematics, 77(2-3), 189-206. https://doi.org/10.1007/s10649-010-9280-3.

2. Arzarello, F., Andriano, V., Olivero, F., & Robutti, O. (1998). Abduction and conjecturing in mathematics. Philosophica, 61, 77-94.

3. Arzarello, F., Micheletti, C., Olivero, F., & Robutti, O. (1998a). A model for analysing the transition to formal proofs in geometry. In A. Olivier & K. Newstead (Eds.), Proceedings of the Twentieth-second Annual Conference of the International Group for the Psychology of Mathematics Education (Vol. 2, pp. 24–31). Stellenbosch, South Africa.

4. Arzarello, F., Micheletti, C., Olivero, F., & Robutti, O. (1998b). Dragging in Cabri and modalities of transition from conjectures to proofs in geometry. In A. Olivier & K. Newstead (Eds.), Proceedings of the Twentieth-second Annual Conference of the International Group for the Psychology of Mathematics Education (Vol. 2 pp. 32-39). Stellenbosch, South Africa.

5. Arzarello, F., Olivero, F., Paola, D., & Robutti, O. (2002). A cognitive analysis of dragging practices in Cabri environments. ZDM: The International Journal on Mathematics Education, 34(3), 66–72.

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