Session Information
24 SES 03, Teachers' Perspectives
Paper Session
Contribution
Bridging between theory and practice is one of the common problems in teacher education. Teaching practice offers a general solution to this problem (Oliveira & Hannula, 2005). However in order to build up knowledge of prospective teachers, observing learning environments in their complexity is important for them in the sense that they can generate interactions with students and give insightful reflections during their teaching practice (Oliveira & Hannula, 2005). Teacher knowledge has an essential role in teaching and learning (Lannin et al., 2013).
Shulman’s (1987)` theory for knowledge of teaching comprised of subject matter knowledge (SMK), general pedagogical knowledge and pedagogical content knowledge (PCK), which he defines as a “special amalgam of content and pedagogy that is uniquely the province of teachers, their own special form of professional understanding” (p. 8). Most scholars and policy makers have a consensus on Shulman’s pedagogical content knowledge (PCK) that it has an important contribution to teaching and learning mathematics (Hill, Ball, & Schilling, 2008). Shulman’s (1986, 1987) conceptions of PCK have extended by researchers in mathematics education (Lannin et al., 2013). As Hill et al. (2008) described, mathematical knowledge for teaching (MKT) is comprised of subject matter knowledge (SMK) and PCK. Subject matter knowledge consists of common content knowledge (CCK), specialized content knowledge (SCK), and knowledge at the mathematical horizon. Knowledge of content and students (KCS), knowledge of content and teaching (KCT), and knowledge of curriculum are subcategories of PCK. On the other hand the framework that Chick, Baker, Pham, and Cheng (2006) suggested is comprised of three categories: Clearly PCK includes those aspects, which are most clearly a blend of content and pedagogy; Content Knowledge in a Pedagogical Context includes those aspects drawn most directly from content; and Pedagogical Knowledge in a Content Context includes knowledge which has been drawn most directly from pedagogy (Chick et al., 2006).
After examining theoretical perspectives on teacher’s pedagogical content knowledge, we decided to determine prospective teachers’ pedagogical content knowledge based on their knowledge on (i) instruction and (ii) students’ thinking. The purpose of the study is to investigate prospective mathematics teachers’ pedagogical content knowledge in their first teaching practice. We formulate our research question as the following: What do prospective mathematics teachers have that can be considered as a pedagogical content knowledge in their first teaching experience?
Method
Expected Outcomes
References
Auerbach, C. F., & Silverstein, L. B. (2003).Qualitative data: An introduction to coding and analysis. New York: New York University Press. Carpenter, T. P., Fennema, E., Peterson, P. L., &Carey, D. (1988). Teachers' pedagogical Content knowledge of students' problem solving. Journal of Research in Mathematics Education, 19, 385-401. Chick, H. L., Baker, M., Pham, T., & Cheng, H. (2006). Aspects of teachers’ pedagogical content knowledge for decimals. In J. Novotná, H. Moraová, M. Krátká, & N. Stehlíková (Eds.), Proceedings of the 30th annual conference of the International Group for the Psychology of Mathematics Education (Vol. 2, pp. 297-304). Prague: PME. Feiman-Nemser, S. &Parker, M. B. (1990). Making Subject Matter Part of the Conversation or Helping Beginning Teachers Learn to Teach. East Lansing, MI: National Center for Research on Teacher Education. Grouws, D. &Schultz, K. (1996). Mathematics teacher education in: J. Sikula (Ed) Handbook Of Research On Teacher Education, 2nd edition. USA: Macmillan. Hill, Ball, & Schilling, (2008). Unpacking Pedagogical Content Knowledge: Conceptualizing and Measuring Teachers’ Topic-Specific Knowledge of Students. Journal for Research in Mathematics Education, 39 (4), 372–400. Lannin, J. K., Webb, M., Chval, K., Arbaugh, F., Hicks, S., Taylor, C., & Bruton, R. (2013). The development of beginning mathematics teacher pedagogical content knowledge. Journal of Mathematics Teacher Education, 16(6), 403-426. Oliveira, H., &Hannula, M. S. (2008). Individual prospective mathematics teachers: Studies on their professional growth. In K. Krainer & T. Wood (Eds.), Participants in mathematics teacher education (Vol. 2, pp. 13–34). Rotterdam: Sense Publishers. Patton, M. Q. (2002). Qualitative research and evaluation methods. Newbury Park: Sage Publication. Shulman, L.S. (1986). Those who understand: Knowledge growth in teaching. Educational Researcher 15, 4–14. Shulman, L.S. (1987). Knowledge and teaching: Foundations of the new reform. Harvard Educational Review 57, 1 – 22. Yıldırım, A. & Şimşek, H. (2006).Sosyal Bilimlerde Nitel Araştırma Yöntemleri. Ankara: Seçkin Yayıncılık.
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