Welcome to e-Prints Soton!
Go to the home pageGo to you accountBrowse the archiveSearch e-Prints Soton
Instructional strategies in explicating the discovery function of proof for lower secondary school students

Ding, L. and Jones, K. (2009) Instructional strategies in explicating the discovery function of proof for lower secondary school students. In, Lin, Fou-Lai, Feng-Jui, Hsieh, Hanna, Gila and de Villiers, Michael (eds.) Proceedings of the ICMI Study 19 Conference: Proof and Proving in Mathematics Education. Taipei, Taiwan, National Taiwan Normal University, 136-141.
http://eprints.soton.ac.uk/69297/

Full text available as:

filetype: pdfPDF - Admin only - Requires Adobe Reader or other PDF viewer.
353 Kb
Publisher Version

Official URL: http://140.122.140.1/~icmi19/f...lume_1.pdf

Abstract

In this paper, we report on the analysis of teaching episodes selected from our pedagogical and cognitive research on geometry teaching that illustrate how carefully-chosen instructional strategies can guide Grade 8 students to see and appreciate the discovery function of proof in geometry

Item Type:Book Section
ID Code:69297
Date of issue:May 2009
ISBNs:9789860182101
Uncontrolled Keywords:jones, keith, southampton, instruction, pedagogy, strategies, proof, secondary school, students, icmi, conference, proving, mathematics education, isbn 9789860182101
Subjects:L Education > LB Theory and practice of education > LB2361 Curriculum
L Education > LB Theory and practice of education > LB1603 Secondary Education. High schools
Q Science > QA Mathematics
School or Centre:School of Education > Pedagogy and Curriculum
Deposited By:Jones, Mr David
Deposited On:03 November 2009

Edit this item (Staff only)

References in Article

Ding, L. (2008). Developing insight into teachers’ didactical practice in geometric proof problem solving. Unpublished PhD thesis. Southampton, UK: University of Southampton.
Ding, L. and Jones, K. (2007). Using the van Hiele theory to analyse the teaching of geometrical proof at Grade 8 in Shanghai. In European Research in Mathematics Education V (pp 612-621). Larnaca, Cyprus: ERME.
Heinze, A., Cheng, Y.-H., Ufer, S., Lin, F.-L. and Reiss, M. K. (2008). Strategies to foster students’ competencies in constructing multi-steps geometric proofs: teaching experiments in Taiwan and Germany. ZDM: The International Journal on Mathematics Education, 40(3), 443-453.
Martin, T., McCrone, S., Bower, M., and Dindyal, J. (2005). The interplay of teacher and student actions in the teaching and learning of geometric proof. Educational Studies in Mathematics, 60(1), 95-124.
Polya, G. (1945). How to solve it? A new aspect of mathematical method. New Jersey, Princeton: Princeton University Press.

©2003-2006 University of Southampton
Related Sites: University of Southampton, Library, TARDis Project, GNU EPrints Software.