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Volume 2: Cases and Perspectives
Edited by: M. Kathleen Heid, The Pennsylvania State University Glendon W. Blume, The Pennsylvania State University
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RELATED TITLES Volume 1: Research Syntheses
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2008. A volume in the series: Research on Technology and the Teaching and Learning of Mathematics: Syntheses, Cases, and Perspectives. Series Editor(s): M. Kathleen Heid, The Pennsylvania State University and Glendon W. Blume, The Pennsylvania State University
The second volume has a dual focus: cases and perspectives. It features descriptive cases that provide accounts of the development of technology-intensive curriculum and tools. In these cases the writers describe and analyze various roles that research played in their development work and ways in which research, curriculum development, and tool development can inform each other. These thoughtful descriptions and analyses provide documentation of how this process can and does occur. The remaining chapters in the second volume address research-related issues and perspectives on the use of technology in the teaching and learning of mathematics. The lessons learned from the research presented in these volumes are lessons about teaching and learning that can be applied more broadly than solely in technological settings.
CONTENTS: Preface. Research in a Pioneer Constructivist Network-based Curriculum Project for Children’s Learning of Fractions. Sharon Dugdale.
The Development of a Dynamical Geometry Environment: Cabri-géomètre. Colette Laborde and Jean-Marie Laborde. What Lies Behind Dynamic
Interactive Geometry Software? E. Paul Goldenberg, Daniel Scher, and Nannette Feurzeig. From Network to Microcomputers and Fractions to Functions:
Continuity in Software Research and Design. Sharon Dugdale. Linking Research and Software Development. Julie Sarama and Douglas H.
Clements. Development of the Shape Makers Geometry Microworld: Design Principles and Research. Michael T. Battista. Integrating Intelligent Software
Tutors with the Mathematics Classroom. Steven Ritter, Lisa Haverty, Kenneth R. Koedinger, William
Hadley, and Albert T. Corbett. Research-Design Interactions in Building Function Probe
Software. Jere Confrey and Alan Maloney. Changing Representational Infrastructures Changes Most
Everything: The Case of SimCalc, Algebra, and Calculus. Jim Kaput and Roberta Schorr. Multiple
Representations and Local Linearity: Research Influences on the Use of Technology in Calculus Curriculum
Reform. Thomas P. Dick and Barbara S. Edwards. The Research Frontier: Where Technology
Interacts with the Teaching and Learning of Data Analysis and Statistics. Susan N. Friel. Keeping the
Faith: Fidelity in Technological Tools for Mathematics Education. Thomas P. Dick. Representations
and Cognitive Objects in Modern School Geometry. Michael T. Battista. From Artifacts to Instruments:
A Theoretical Framework Behind the Orchestra Metaphor. Paul Drijvers and Luc Trouche. Designing
Tasks for the Co-development of Conceptual and Technical Knowledge in CAS Activity: An Example
from Factoring. Carolyn Kieran and Luis Saldanha. Teacher Education: Technology’s Conduit to the
Classroom. Patricia S. Wilson. Perspectives on Research, Policy, and the Use of Technology in Mathematics
Teaching and Learning in the United States. Joan Ferrini-Mundy and Glenda A. Breaux.
The Role of Research Theory, in the Integration of Technology in Mathematics Teaching and Learning,
Glendon W. Blume and M. Kathleen Heid.
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