Showing posts with label diSessa. Show all posts
Showing posts with label diSessa. Show all posts

Tuesday, January 13, 2009

diSessa, Elby & Hammer, Intentional Conceptual Change (2002)

J's epistemological stance and strategies
A. diSessa, A. Elby & D. Hammer, in Intentional Conceptual Change, G. M. Sinatra & P. R. Pintrich (Eds.), p 237-290, Mahwah, NJ: Lawrence Erlbaum (2002).

Monday, January 12, 2009

Sherin, diSessa & Hammer, Interactive Learning Environments (1993)

Dynaturtle revisited: Learning physics through collaborative design of a computer model
B. Sherin, A. diSessa & D. Hammer, Interactive Learning Environments, 3(2), p 91-118 (1993). (link to journal)

Abstract: We investigate two related issues. In what ways can we support student inquiry in the classroom? How can innovative representational systems support learning?In the first case, we advocate collaborative design as a form of activity particularly suited for supporting student inquiry in physics. Students can easily understand and engage in activities that are framed in terms of design, and the task of design also provides a context in which idealized worlds can be considered naturally. With respect to representations for learning, we explore the use of programming language to mediate design and inquiry in physics. Programming provides students with an alternative means of expression that is precise and compact. Because a computer language contains certain commands and structures, and not others, it both constrains and enables. In addition, programming can easily capture causal relations and time development, features central to physics. We make our points by displaying and analyzing a teacher-led class discussion in which a group of high school students, working together at a blackboard, designed a computer program that models frictionless Newtonian motion.

diSessa, Hammer, Sherin & Kolpakowski, J of Mathematical Behavior (1991)

Inventing graphing: Meta-representational expertise in children
A. diSessa, D. Hammer, B. Sherin & T. Kolpakowski, Journal of Mathematical Behavior, 10, p 117-160 (1991).

Abstract: A cooperative activity involving eight sixth grade students over five days focused on inventing static representations of motion. In generating, critiquing and refining numerous representations, strong metarepresentational competence was found. An intricate blend of the children's conceptual and interactional skills, their interest in and sense of ownership over the inventions, and the teacher's organization of activities were found.