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Updated: Jun 17, 2026

Asymmetric Walkway: A Novel Behavioral Assay for Studying Asymmetric Locomotion
Published on: January 15, 2016
Breaking the reflectional symmetry of interlimb coordination dynamics.
P G Amazeen1, E L Amazeen, M T Turvey
1Faculty of Human Movement Sciences, Vrije Universiteit, Amsterdam Center for the Ecological Study of Perception and Action University of Connecticut, Storrs.
This study explored how breaking symmetry in limb movement timing and orientation affects coordination. Findings show that even with asymmetry, resulting movement patterns remain related by reflection, revealing underlying coordination dynamics.
Area of Science:
- Human motor control
- Biomechanical dynamics
- Coordination science
Background:
- Interlimb rhythmic coordination typically exhibits reflectional symmetry when limb parameters are identical.
- Breaking symmetry in frequency or spatial orientation challenges this inherent coordination pattern.
Purpose of the Study:
- To investigate how temporal and spatial asymmetries influence stable states in interlimb coordination.
- To determine if broken symmetry maintains or alters reflectional relationships in movement patterns.
Main Methods:
- Four experiments involving 31 participants were conducted.
- Participants performed rhythmic coordination tasks with limb segments acting as ordinary or inverted pendulums.
- Symmetry was systematically broken by altering timing (frequency) and spatial orientation.
Main Results:
- When symmetry was broken only by timing differences, stable states remained reflectionally related, consistent across pendulum types.
- When both temporal and spatial symmetry were broken, distinct stable states emerged but were still reflectionally related.
- These states differed from those produced by identically oriented pendulums.
Conclusions:
- Symmetry breaking in interlimb coordination leads to one of several symmetrically related stable states.
- Coordination dynamics can be extended to accommodate both temporal and spatial asymmetries within a framework of reflectional symmetry.
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