2021
DOI: 10.1007/s11229-021-03402-2
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The problem of perceptual invariance

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Cited by 9 publications
(5 citation statements)
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“…The experiments presented here add to a body of work in which the inbound and outbound gait patterns used during non-visually guided direct-route homing tasks have been systematically manipulated (Abdolvah et al, 2015;Harrison, 2019;2020;Harrison et al, 2013;2021;Isenhower et al, 2012;Schwartz, 1999;Turvey et al, 2009;. The systematic patterns of normalized Dinbound/Doutbound values obtained across these experiments reveal a basis for grouping gaits based upon whether self-motion can be equivalently perceptually measured.…”
Section: Discussionmentioning
confidence: 71%
“…The experiments presented here add to a body of work in which the inbound and outbound gait patterns used during non-visually guided direct-route homing tasks have been systematically manipulated (Abdolvah et al, 2015;Harrison, 2019;2020;Harrison et al, 2013;2021;Isenhower et al, 2012;Schwartz, 1999;Turvey et al, 2009;. The systematic patterns of normalized Dinbound/Doutbound values obtained across these experiments reveal a basis for grouping gaits based upon whether self-motion can be equivalently perceptually measured.…”
Section: Discussionmentioning
confidence: 71%
“…It is widely accepted that different kinds of invariant properties hold distinct ecological significance and possess different levels of utility in perception (Buccella, 2021 ). According to Klein’s Erlangen Program (Klein, 1893 ), a geometrical property is considered as an invariant preserved over a corresponding shape-changing transformation, the more general a transformation group, the more fundamental and stable the geometrical invariants over this transformation group.…”
Section: Introductionmentioning
confidence: 99%
“…It is widely accepted that different kinds of invariant properties hold distinct ecological significance and possess different levels of utility in perception (Buccella, 2021 ). According to Klein's Erlangen Program (Klein, 1893 ), a geometrical property is considered as an invariant preserved over a corresponding shape-changing transformation, the more general a transformation group, the more fundamental and stable the geometrical invariants over this transformation group.…”
Section: Introductionmentioning
confidence: 99%