TY - JOUR
T1 - What does "fast" mean? Understanding the physical world through computational representations
AU - Parnafes, Orit
N1 - Funding Information:
First and foremost, I am indebted to my advisor, Andrea diSessa, for his extensive support and guidance in framing and developing this research. I would like to thank those who read drafts of this article and the dissertation on which it is based (alphabetically ordered): Nathaniel Brown, Andrea diSessa, David Hammer, Olivia Levrini, Suzy Loper, Kathy Metz, Ann Ryu, Alan Schoenfeld, and Bruce Sherin. Thank you all for your insightful and instructive comments and suggestions. I also wish to thank two anonymous reviewers of this article. I am grateful to the Boxer Research Group at the University of California at Berkeley for productive discussions on various aspects of this research. This work was supported in part by Spencer Foundation Grant MG-200500036 awarded to A. diSessa.
PY - 2007/1/1
Y1 - 2007/1/1
N2 - This article concerns the development of conceptual understanding of a physical phenomenon through the use of computational representations. It examines how students make sense of and interpret computational representations, and how their understanding of the represented physical phenomenon develops in this process. Eight studies were conducted, in which pairs of students were engaged in an exploratory activity of natural harmonic oscillation. They first explored physical oscillators (e.g., springs, pendulums) and then interacted with dynamic and interactive computational representations that represent aspects of natural harmonic oscillation. The analysis focuses on selected episodes demonstrating critical steps in the development of the students' understanding. It offers a detailed description of these steps and closely examines students' interaction with various features of the representations in order to identify the relations between use of representations and students' developing understanding. A theory of conceptual change, coordination class theory (diSessa & Sherin, 1998), is used to track the development process of students' understanding with representations. The detailed analysis aims to construct a model describing mechanisms of developing understanding through the mediation of computational representations. Thesignificance of this study is in its close look at the detailed process of learning and conceptual change in computational environments.
AB - This article concerns the development of conceptual understanding of a physical phenomenon through the use of computational representations. It examines how students make sense of and interpret computational representations, and how their understanding of the represented physical phenomenon develops in this process. Eight studies were conducted, in which pairs of students were engaged in an exploratory activity of natural harmonic oscillation. They first explored physical oscillators (e.g., springs, pendulums) and then interacted with dynamic and interactive computational representations that represent aspects of natural harmonic oscillation. The analysis focuses on selected episodes demonstrating critical steps in the development of the students' understanding. It offers a detailed description of these steps and closely examines students' interaction with various features of the representations in order to identify the relations between use of representations and students' developing understanding. A theory of conceptual change, coordination class theory (diSessa & Sherin, 1998), is used to track the development process of students' understanding with representations. The detailed analysis aims to construct a model describing mechanisms of developing understanding through the mediation of computational representations. Thesignificance of this study is in its close look at the detailed process of learning and conceptual change in computational environments.
UR - http://www.scopus.com/inward/record.url?scp=34547463575&partnerID=8YFLogxK
U2 - 10.1080/10508400701413443
DO - 10.1080/10508400701413443
M3 - Article
AN - SCOPUS:34547463575
SN - 1050-8406
VL - 16
SP - 415
EP - 450
JO - Journal of the Learning Sciences
JF - Journal of the Learning Sciences
IS - 3
ER -