Computational Thinking, Grade 1 Students and the Binomial Theorem

Computational Thinking, Grade 1 Students and the Binomial Theorem Wing’s (2006; 2008) advocacy for computational thinking in K-12 education, along with calls from technology leaders for computer programming for all students, have prompted educators and education leaders to reconsider the potential of computational thinking in K-12 education. Currently, computational thinking tends to be viewed as its own objective, rather than integrated with curriculum to enrich existing subject areas. However, there is a natural (and historical) connection between computational thinking and mathematics—in terms of logical structure and in the ability to model and investigate mathematical relationships. To better understand the potential of computational thinking in mathematics education, we consider a classroom case where computational thinking was used with Grade 1 students to investigate (a) patterns with squares and (b) rudimentary ideas of the Binomial Theorem. Our analysis focuses on computational thinking affordances as “actors” in the teaching and learning process. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Digital Experiences in Mathematics Education Springer Journals

Computational Thinking, Grade 1 Students and the Binomial Theorem

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Publisher
Springer International Publishing
Copyright
Copyright © 2016 by Springer International Publishing
Subject
Education; Mathematics Education; Educational Technology; Learning and Instruction
ISSN
2199-3246
eISSN
2199-3254
D.O.I.
10.1007/s40751-016-0019-3
Publisher site
See Article on Publisher Site

Abstract

Wing’s (2006; 2008) advocacy for computational thinking in K-12 education, along with calls from technology leaders for computer programming for all students, have prompted educators and education leaders to reconsider the potential of computational thinking in K-12 education. Currently, computational thinking tends to be viewed as its own objective, rather than integrated with curriculum to enrich existing subject areas. However, there is a natural (and historical) connection between computational thinking and mathematics—in terms of logical structure and in the ability to model and investigate mathematical relationships. To better understand the potential of computational thinking in mathematics education, we consider a classroom case where computational thinking was used with Grade 1 students to investigate (a) patterns with squares and (b) rudimentary ideas of the Binomial Theorem. Our analysis focuses on computational thinking affordances as “actors” in the teaching and learning process.

Journal

Digital Experiences in Mathematics EducationSpringer Journals

Published: May 9, 2016

References

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