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Grounded and embodied mathematical cognition: Promoting mathematical insight and proof using action and language.
Mitchell J Nathan1, Candace Walkington2
1University of Wisconsin-Madison, Educational Sciences Building, 1025 West Johnson Street, Madison, WI 53705 USA.
Grounded and embodied mathematical cognition (GEMC) theory uses action-cognition transduction to link body movements to mathematical reasoning. While actions can foster insight, language is crucial for valid geometric proofs, as explored in a video game intervention.
Area of Science:
- Cognitive Science
- Educational Psychology
- Embodied Cognition
Background:
- Mathematical reasoning is often viewed abstractly, detached from physical experience.
- Embodied cognition theories suggest that physical actions and sensory experiences play a crucial role in cognitive processes.
- Existing educational approaches may not fully leverage the body's potential to support mathematical understanding, particularly in geometry.
Purpose of the Study:
- To develop and explicate a theory of grounded and embodied mathematical cognition (GEMC).
- To investigate how action-cognition transduction can enhance mathematical reasoning, specifically in geometry proof production.
- To guide the design of a video game-based learning environment for STEM education.
Main Methods:
- Development of the GEMC theory, focusing on action-cognition transduction.
- Design of a prototype video game to elicit dynamic gestures through in-game actions.
- Pilot study to test theory-based predictions regarding gestures, insight, and proof production.
Main Results:
- Pilot study results tentatively support the role of dynamic gestures in fostering mathematical insight and proof-with-insight.
- Action coupled with language showed potential for promoting proof-with-insight.
- Interventions within the game to elicit dynamic gestures yielded mixed results.
Conclusions:
- GEMC theory offers a framework for understanding how embodiment supports mathematical cognition.
- Dynamic gestures elicited by actions can facilitate mathematical insight.
- Integrating action and language is important for valid proof production, but designing effective embodied interventions presents challenges.
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