9783319316215-3319316214-Transitions in Mathematics Education (ICME-13 Topical Surveys)

Transitions in Mathematics Education (ICME-13 Topical Surveys)

ISBN-13: 9783319316215
ISBN-10: 3319316214
Edition: 1st ed. 2016
Author: Andrea A. Disessa, Lieven Verschaffel, Ghislaine Gueudet, Marianna Bosch, Oh Nam Kwon
Publication date: 2016
Publisher: Springer
Format: Paperback 44 pages
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Book details

ISBN-13: 9783319316215
ISBN-10: 3319316214
Edition: 1st ed. 2016
Author: Andrea A. Disessa, Lieven Verschaffel, Ghislaine Gueudet, Marianna Bosch, Oh Nam Kwon
Publication date: 2016
Publisher: Springer
Format: Paperback 44 pages

Summary

Transitions in Mathematics Education (ICME-13 Topical Surveys) (ISBN-13: 9783319316215 and ISBN-10: 3319316214), written by authors Andrea A. Disessa, Lieven Verschaffel, Ghislaine Gueudet, Marianna Bosch, Oh Nam Kwon, was published by Springer in 2016. With an overall rating of 4.1 stars, it's a notable title among other Education Theory (Certification & Development, Schools & Teaching) books. You can easily purchase or rent Transitions in Mathematics Education (ICME-13 Topical Surveys) (Paperback) from BooksRun, along with many other new and used Education Theory books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.59.

Description

This book examines the kinds of transitions that have been studied in mathematics education research. It defines transition as a process of change, and describes learning in an educational context as a transition process. The book focuses on research in the area of mathematics education, and starts out with a literature review, describing the epistemological, cognitive, institutional and sociocultural perspectives on transition. It then looks at the research questions posed in the studies and their link with transition, and examines the theoretical approaches and methods used. It explores whether the research conducted has led to the identification of continuous processes, successive steps, or discontinuities. It answers the question of whether there are difficulties attached to the discontinuities identified, and if so, whether the research proposes means to reduce the gap – to create a transition. The book concludes with directions for future research on transitions in mathematics education. 
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