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Exploring Young Students' Functional Thinking

By Elizabeth Warren, Jodie Miller and Thomas J. Cooper

Abstract

The Early Years Generalising Project (EYGP) involves Australian Years 1-4 (age 5-9) students and investigates how they grasp and express generalisations. This paper focuses on data collected from six Year 1 students in an exploratory study within a clinical interview setting that required students to identify function rules. Preliminary findings suggest that the use of gestures (both by students and interviewers), self-talk (by students), and concrete acting out, assisted students to reach generalisations and to begin to express these generalities. It also appears that as students become aware of the structure, their use of gestures and self- talk tended to decrease

Topics: Funciones, Semiótica, Generalización
Year: 2013
OAI identifier: oai:generic.eprints.org:1969/core475
Provided by: Funes

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  1. (2006). Algebraic thinking and the generalization of patterns: a semiotic perspective. In doi
  2. (2005). Characterizing a classroom practice that promotes algebraic reasoning.
  3. (1996). Expressing generality and roots of algebra. doi
  4. (2005). Generalization and justification: the challenge of introducing algebraic reasoning through patterning activities. doi
  5. (2008). Generalizing mathematical structure in years 3-4: a case study of equivalence of expression. In
  6. (1992). Hand and mind: What gestures reveal about thought. doi
  7. (2010). Layers of generality and types of generalization in pattern activities.
  8. (2012). On the development of early algebraic thinking. doi
  9. (2008). On the semiotics of gestures. In
  10. (1999). Teaching and learning a new algebra. In doi
  11. (2002). The development of mathematical induction as a proof scheme: a model for DNR-based instruction. In
  12. (2012). This document was originally published as
  13. (2012). tjcooper@qut.edu.au Recibido: febrero de 2012. Aceptado: mayo de
  14. (2000). Where mathematics comes from: How the embodied mind brings mathematics into being. doi

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