Session Information
SES G6, Pre Conf Parallel Session
Contribution
Method
Expected Outcomes
References
Bandura, A. (1986). Social Foundation of Thought and Action: A social Cognitive Theory. Englewood Cliffs, NJ:Prentice-Hall Cohen, J. & Cohen, P. (1983). Applied multiple regression/correlation analysis for the behavioral sciences (2nd ed.) Hillside, NJ: Prentice Hall. Elliott A, Hall N. (1997). The Impact of Self Regulatory Teaching Strategies on ‘ At-Risk Preschoolers Mathematical Learning in a Computer Mediatered Environment. Journal of Computing in Childhood Education. Vol: 8, No:2-3, 187-189 Fraenkel, J.R. & Wallen, N.E. (1996). How to design and evaluate research in education. New York: McGraw-Hill Gorrell, J and Others. (1996). A comparison of Self-regulated Problem Solving Awareness of American and Korean Children. A paper presented at the meeting The American Educational Research Association. New York City, April Howard, B. C., McGee, S. , Shia, R., Hong, N. S. (2001). The Influence of Metacognitive Self-regulation and Ability Levels on Problem Solving. Paper presented at the annual Meeting of the American Educational Research Association Seattle, WA, April 10-14 Missildine, M.(2004). The Relations between Self-regulated Learning, Motivation, Anxiety, Attributions, Student Factors and Mathematics Performance among Fifth and Sixth Grade Learners. PhD dissertation, Auborn, Alabama National Council of Teachers of Mathematics: (2000) Principles and Standards for School Mathematics, National Council of Mathematics, Reston. VA National Council of Teachers of Mathematics: (2003) Teaching Mathematics Through Problem Solving, National Council of Mathematics, Reston. VA Newton, D. P.(2000). Teaching for Understanding: What it is and How to do it, London UK Pape, S. J., Bell, C.V., Yetkin, İ. E.(2003). Developing Mathematical Thinking and Self regulated Learning : A Teaching Experiment in a Seventh- Grade Mathematics Classroom Educational Studies in Mathematics. Vol:53, 179-202 Pape, J., Stephan, C. (2002). Self Regulated Mathematical Skills. Theory into Practice. Vol. 41, No: 2, 91-101 Polya G.(1988) How to solve it.Princeton University press. New Jersey Schoenfeld, A. H. (1992). Learning to think mathematically: Problem solving, metacognition, and sense-making in mathematics. In D. Grouws (Ed.), Handbook for Research on Mathematics Teaching and Learning (pp. 334-370). New York: MacMillan. Schoenfeld, A. H. (1999, October). Looking toward the 21st century: Challenges of educational theory and practice. Educational Researcher, 28(7), 4-14 Schoenfeld,A. H. (1994) Mathematical thinjing and problem Solving.Lawrence Erlbaum Asociates Publishers, New Jersey Schraw, G., Brooks, D. W. (2005). Helping Students Self-Regulate in Math and Sciences Courses: Improving the Will and the Skill. On Line .Available: http://dwb.unl.edu/Chau/SR/Self_Reg.html Sharp, C. (2002). Study Support and The Development of The Self Regulated Learner. Educational Research, Vol. 44, No:1 29-41 Travers, N L, Sheckley, B. G. (2000). Changes in Students’ Self Regulation Based On Different Teaching Methodologies. Paper presented at the annual Meeting of the Association for Institutional Research Cincinnati, OH, May 21-24 Zimmerman, B. J (2000) Becoming A Self Regulated Learner : An Overview Theory into practice, Vol: 41, No:2, 64-70
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