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Original Articles

The instrumental genesis process in future primary teachers using Dynamic Geometry Software

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Pages 481-500 | Received 15 Nov 2016, Published online: 23 Oct 2017

References

  • González-López MJ. La gestión de la clase de geometría utilizando sistemas de Geometría dinámica. In: Gómez P, Rico L, editors. Iniciación a la investigación en didáctica de la matemática. Homenaje al profesor Mauricio Castro [Initiation to research in didactics of mathematics. Homage to Professor Mauricio Castro]. Granada: Universidad de Granada; 2001. p. 277–290. Spanish. Available from: http://www.uv.es/aprengeom/archivos2/homenaje/ 00Indice.PDF
  • Assude T, Capponi B, Bertomeu P, et al. De l'économie et de l'écologie du travail avec le logiciel Cabri-Géomètre [Economy and ecology of work with Cabri-Geometry software]. Pétit x. 1996;44:53–79. French.
  • Laborde C, Capponi B. Cabri-Géomètre constituant d'un milieu pour l'apprentissage de la notion de figure géomètrique [Cabri-Geometry constituting a medium for learning the notion of geometric figure]. Rech Didact Math. 1994;14(12):165–210. French.
  • Strässer R. Didaktische Perspektiven auf Werkzeugsoftware im Geometrieunterricht der Sekundarstufe I [Didactic perspectives on software as tools in lower secondary geometry teaching]. Zent Didak Math. 1992;24(5):197–201. German.
  • Laborde C. Cabri-geómetra o una nueva relación con la geometría [Cabri-Geometry or a new relationship with geometry]. In: Puig L, editor. Investigar y enseñar. variedades de la educación matemática. Bogotá: una empresa docente; 1998. p. 33–48. Spanish.
  • Healy L. Identifying and explaining geometrical relationship: interactions with robust and soft Cabri constructions. In: Nakahara T, Koyama M, editors. Proceedings of the 24th Conference of the International Group for the Psychology of Mathematics Education Vol. 1; Hiroshima: PME; 2000. p. 103–117.
  • Christou C, Mousoulides N, Pittalis M, et al. Proofs through exploration in dynamic geometry environments. In: Hoines MJ, Fuglestad AB, editors. Proceedings of the 28th Conference of the International Group for the Psychology of Mathematics Education Vol. 2; Bergen: PME; 2004. p. 215–222.
  • De Villiers M. The role of proof in investigative, computer-based geometry: some personal reflections. In: King J, Schattschneider D, editors. Geometry turned on. Washington (DC): Mathematical Association of America; 1997. p. 15–24.
  • Jones K, Gutiérrez A, Mariotti MA. Proof in dynamic geometry environments: a PME special issue. Educ Stud Math. 2000;44:1–3.
  • Marrades R, Gutiérrez A. Proofs produced by secondary school students learning geometry in a dynamic computer environment. Educ Stud Math. 2000;44:87–125.
  • Ruiz-López N. Resolución de problemas geométricos con GeoGebra en la formación de profesores de educación primaria: Un estudio de casos [Geometry problem solving with GeoGebra for teacher training in primary education: some case studies]. Rev Inst GeoGebra Int São Paulo. 2012;1:51–64. Spanish. Available from: https://revistas.pucsp.br/index.php/ IGISP/article/view/8607
  • Pandiscio EA. Exploring the link between preservice teachers’ conception of proof and the use of dynamic geometry software. Sch Sci Math. 2002;102(5):216–221.
  • Jiang Z. Developing preservice teachers' mathematical reasoning and proof abilities in the geometer's sketchpad environment. Proceedings of the Annual Meeting [of the] North American Chapter of the International Group for the Psychology of Mathematics Education; Columbus (OH); 2002. p. 717–729.
  • Haja S. Investigating the problem solving competency of pre service teachers in dynamic geometry environment. In: Chick HL, Vincent JL, editors. Proceedings of the 29th Conference of the International Group for the Psychology of Mathematics Education Vol. 3; Melbourne: PME; 2005. p. 81–87.
  • Verillon P, Rabardel P. Cognition and artifacts: a contribution to the study of though in relation to instrumented activity. Euro J Psychol Educ. 1995;10(1):77–101.
  • Artigue M. Learning mathematics in a CAS environment: the genesis of a reflection about instrumentation and the dialectics between technical and conceptual work. Int J Comput Math Learn. 2002;7(3):245–274.
  • Vergnaud G. La théorie des champs conceptuels [The theory of conceptual fields]. Rech Didact Math. 1990;10(2):133–170. French.
  • Rabardel P. Instrument mediated activity in situations. In: Blandford A, Vanderdonckt J, Gray P, editors. People and computers XV- interaction without Frontiers. London: Springer-Verlag; 2001. p. 17–30.
  • Drijvers P. Digital technology in mathematicas education: Why it works (or doesn't). PNA. 2013;8(1):1–20.
  • Drijvers P, Godino JD, Font V, et al. One episode, two lenses. A reflective analysis of student learning with computer algebra from instrumental and onto-semiotic perspectives. Educ Stud Math. 2013;82:23–49.
  • Trouche L. Managing the complexity of Human/Machine interactions in computerized learning environments: guiding students’ command process through instrumental orchestrations. Int J Comput Math Learn. 2004;9(3):281–307.
  • Arzarello F, Olivero F, Paola D, et al. A cognitive analysis of dragging practices in cabri environment. Zent Didak Math. 2002;34(3):66–72.
  • Ruiz-López N. GeoGebra workshop for the initial teacher training in primary education. Int J Technol Math Educ. 2011;18(4):183–188.
  • Ruiz-López N, Atrio S. Influencia del nivel de competencia digital en la adquisición de competencias geométricas en un entorno GeoGebra [Influence of digital proficiency in geometric skills acquisition in GeoGebra]. In: Rocha A, Reis LP, Pérez M, et al., editors. Proceedings of the 8th Iberian Conference on Information Systems and Technologies Vol. 2; Lisboa: AISTI; 2013. p. 1009–1013.
  • Teacher education and development study in mathematics (TEDS-M) [Internet]. Chicago (IL): ARC; [ cited 2017 Aug 4]. Available from: https://arc.uchicago.edu/reese/projects/teacher-education-and-development-study-mathematics-teds-m
  • Trouche L. La parabole du gaucher et de la casserole à bec verseur: Étude des processus d'apprentissage dans un environnement de calculatrices symboliques. [The parable of the left and the pot with a spout: A study of the learning process in an environment of symbolic calculators]. Educ Stud Math. 2000;41:239–264.
  • Kieran C, Drijvers P. The co-emergence of machine techniques, paper-and-pencil techniques, and theoretical reflection: a study of CAS use in secondary school algebra. Int J Comput Math Learn. 2006;11:205–263.
  • Fortuny JM, Iranzo N, Morera L. Geometría y tecnología [Geometry and technology]. In: Moreno MM, Estrada A, Carrillo J, et al., editors. Investigación en Educación Matemática XIV. Lleida: SEIEM; 2010. p. 69–85. Spanish.
  • Rabardel P, Beguin P. Instrument mediated activity: from subject development to anthropocentric design. Theor Issues Ergon Sci. 2005;6(5):429–461.

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