Session Information
24 SES 08, Early Years Mathematics and Mathematical Texts
Paper Session
Contribution
Mathematical skills are one of the most important skills in preschool. It is claimed that teaching geometry -one of these mathematical skills- at early years is important both because of geometry's relation with concrete objects and figures and its contribution to learning maths (Toluk & Olkun, 2001). Since it is essential to understand how geometric thought develops with children in order to teach geometry which is a significant branch of maths more effectively, there are many researches which study geometric thinking ability in childhood. One of the most important researches on children's geometric thinking ability belongs to Dina van Hiele-Geldof and Pierre van Hiele who are two of the most significant researchers searching the development of geometric thought of children. While working as a maths teacher, the later did some research to understand pupils' problems with geometry. As a result of these researches, he found out that students have different levels of geometric thinking ability and developed Van Hiele Model which is still valid (Hiele, 1986). This model illustrates 5 different stages of the development of geometric thought. In each stage children need to succeed some different tasks according to this model.
The aim of this research is to study British and Turkish children's levels of geometric thinking ability and to discuss how they differ from one another. For these reasons, following questions will try to be answered:
- Are there any differences between British and Turkish preschool children in terms of the levels of drawing geometrical figures?
- Are there any differences between British and Turkish preschool children in terms of the levels of geometrical figure recognition?
- Do Turkish and British children differ in terms of the levels of perception of relation between figures and vertex?
- Do Turkish and British children differ in terms of the levels of perception of relation between figures and edges?
Method
Expected Outcomes
References
Clements, D. H. Swaminathan, S., Hannibal, M.A. and Sarama, J. (1999). Young Children’s Concepts of Shape. Journal for Research in Mathematics Education. 30 (2), 192-212. Fraenkel, J. R. and Wallen N. E. (1990). How to Design and Evaluate Research in Education. San Francisco: McGraw-Hill. Toluk, Z. and Olkun, S. (2001). İlköğretimde Matematik Öğretimi. Ankara: Artim Press. Yıldırım, A. and Şimşek, H. (2006). Sosyal Bilimlerde Nitel Araştırma Yöntemleri. Ankara: Seckin Press. Van Hiele, P. M. (1986). Structure and Insight. A Theory of Mathematics Education. Orlando: Academic Press.
Search the ECER Programme
- Search for keywords and phrases in "Text Search"
- Restrict in which part of the abstracts to search in "Where to search"
- Search for authors and in the respective field.
- For planning your conference attendance you may want to use the conference app, which will be issued some weeks before the conference
- If you are a session chair, best look up your chairing duties in the conference system (Conftool) or the app.