Prediction in Transition: Continuities and Discontinuities Moving from the Paper-and-Pencil to the Dynamic Geometry Environment

Author:

Miragliotta ElisaORCID

Publisher

Springer Science and Business Media LLC

Subject

General Earth and Planetary Sciences,General Environmental Science

Reference54 articles.

1. Arsac, G., Germain, G., & Mante, M. (1991). Problème ouvert et situation-problème. Université Claude Bernard Lyon I.

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

3. Baccaglini-Frank, A. (2016). How I stumbled upon a new (to me) construction of the inverse of a point. Digital Experiences in Mathematics Education, 2(3), 278–287.

4. Baccaglini-Frank, A., & Mariotti, M. A. (2010). Generating conjectures in dynamic geometry: The maintaining dragging model. International Journal of Computers for Mathematical Learning, 15(3), 225–253.

5. Baccaglini-Frank, A. (2010). Conjecturing in dynamic geometry: A model for conjecture-generation through maintaining dragging. Unpublished doctoral dissertation. University of New Hampshire. (ISBN: 9781124301969)

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