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, .
http://eprints.soton.ac.uk/69297/ Full text available as:  | PDF - 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 AbstractIn 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 |
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| ID Code: | 69297 |
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| Date of issue: | May 2009 |
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| ISBNs: | 9789860182101 |
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| Uncontrolled Keywords: | jones, keith, southampton, instruction, pedagogy, strategies, proof, secondary school, students, icmi, conference, proving, mathematics education, isbn 9789860182101 |
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| 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 |
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| School or Centre: | School of Education > Pedagogy and Curriculum |
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| Deposited By: | Jones, Mr David |
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| Deposited On: | 03 November 2009 |
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Edit this item (Staff only) References in ArticleDing, 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 Unpublished PhD thesis.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. |