Indicios de prueba matemática surgidos mediante el uso de GeoGebra

Referencias

Balacheff, N. (1987). Processus de preuve et situations de validation. (K. A. Publishers, Ed.) Educational Studies in Mathematics, 18(2), 147-176. Brousseau, G. (1997). Theory of didactical situations in mathematics: didactique des mathématiques, 1970-1990. Balacheff, N. (1998). Aspects of proof in pupils' practice of school. (D. Pimm, Ed.) Hodder and Stoughton, 216-235. Balacheff, N. (2000). Proceso de prueba en los alumnos de matemáticas. Bogotá, Colombia: Universidad de los Andes. Balacheff, N. (2010). Bridging Knowing and Proving in Mathematics: A Didactical Perspective. En G. Hanna, H. N. Jahnke, & H. Pulte (Edits.), Explanation and Proof in Mathematics (págs. 115-134). Springer. Battista, M., & Clements, D. H. (1995). Geometry and Proof. Mathematics Teacher, 88(1), 48-54. Brousseau, G. (1997). Theory of didactical situations in mathematics: Didactique des mathématiques. Kluwer Academic Publishers. Courant, R., & Robbins, H. (2002). ¿Qué son las matemáticas? Fondo de Cultura Económica. Coxeter, H. S. (1989). Introduction to Geometry. Wiley. Hanna, G. (2000). Proof, Explanation and Exploration: An Overview. Educational Studies in Mathematics, 44(1-2), 5-23. doi:10.1023/A:1012737223465 Hanna, G., & Barbeau, E. (2010). Proofs as Bearers of Mathematical Knowledge. En G. Hanna, H. N. Jahnke, & H. Pulte (Edits.), Explanation and Proof in Mathematics (págs. 85-100). Springer. Hohenwarter , M., & Lavicza , Z. (2011). The Strength of the Community. En ModelCentered Learning (págs. 7-12). SensePublishers. Mariotti, M. A. (2010). Proofs, Semiotics and Artefacts of Information Technologies. En G. Hanna, H. N. Jahnke, & H. Pulte (Edits.), Explanation and Proof in Mathematics (págs. 169-188). Springer. Marrades, R., & Gutierrez, Á. (2000). Proofs produced by secondary school students learning geometry in a dynamic computer environment. Educational Studies in Mathematics, 44(1-2), 87-125. Lakatos, I. (1976). Proofs and refutations: The logic of mathematical discovery. Cambridge university press. Ruthven , K., Hennessy, S., & Deaney, R. (2008). Constructions of dynamic geometry: A study of the interpretative flexibility of educational software in classroom practice. Computer & Education, 51(1), 297-317. Schoenfeld, A. H. (1985). Mathematical problem solving. Academic Press, Inc.