Perceptual Foundations of Euclidean Geometry
Author(s) / Creator(s)
Izard, Véronique
Pica, Pierre
Spelke, Elizabeth
Abstract / Description
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Poster De Conférence Année : 2019
Perceptual Foundations of Euclidean Geometry
Véronique Izard (1, 2) , Pierre Pica (3, 4) , Elizabeth Spelke (1, 5)
1 Departement of Psychology
2 CNRS - Centre National de la Recherche Scientifique
3 SFL - Structures Formelles du Langage
4 ICE - Instituto do Cérebro, UFRN, Natal
5 Harvard University
Résumé
Euclidean geometry defines objects that can be realized in space, and may therefore be founded in spatial perception. We investigated whether the perception of small, 2-dimen- sional visual forms could provide cognitive foundations for Euclidean knowledge, by asking two questions. First, are humans sensitive to form variations that are relevant to Eu- clidean geometry (e.g. changes in angle)? Second, can ob- servers easily disregard variations that are irrelevant to Eu- clidean geometry (e.g., changes in scale)? Participants from the U.S. (age 3-34 years) and from the Amazon (age 5-67) were asked to locate deviants in panels of 6 forms of vari- able orientation. Results indicate that perception of forms aligns with a restricted version of Euclidean geometry, where forms are defined in terms of metric proportions and global size, but mirror images are assimilated. Moreo- ver, children below 6 did not clearly analyze forms in terms of the shape property of angle.
Keyword(s)
geometry - perception - visionPersistent Identifier
Date of first publication
2025-11-05
Is part of
Poster at Meeting of the European Society for Cognitive Psychology, Tenerife, Spain. , 2020.
Publisher
PsychArchives
Citation
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Perceptual Foundations Euclidean Geometry.pdfAdobe PDF - 456.92KBMD5 : 5c65e65158cc60b46f72433088ff91bdDescription: Perceptual Foundations of Euclidean Geometry, Poster presented at Meeting of the European Society for Cognitive Psychology
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Author(s) / Creator(s)Izard, Véronique
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Author(s) / Creator(s)Pica, Pierre
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Author(s) / Creator(s)Spelke, Elizabeth
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PsychArchives acquisition timestamp2025-11-05T14:09:49Z
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Made available on2025-11-05T14:09:49Z
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Date of first publication2025-11-05
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Abstract / DescriptionAccueil Parcourir Services Documentation HAL Poster De Conférence Année : 2019 Perceptual Foundations of Euclidean Geometry Véronique Izard (1, 2) , Pierre Pica (3, 4) , Elizabeth Spelke (1, 5) 1 Departement of Psychology 2 CNRS - Centre National de la Recherche Scientifique 3 SFL - Structures Formelles du Langage 4 ICE - Instituto do Cérebro, UFRN, Natal 5 Harvard University Résumé Euclidean geometry defines objects that can be realized in space, and may therefore be founded in spatial perception. We investigated whether the perception of small, 2-dimen- sional visual forms could provide cognitive foundations for Euclidean knowledge, by asking two questions. First, are humans sensitive to form variations that are relevant to Eu- clidean geometry (e.g. changes in angle)? Second, can ob- servers easily disregard variations that are irrelevant to Eu- clidean geometry (e.g., changes in scale)? Participants from the U.S. (age 3-34 years) and from the Amazon (age 5-67) were asked to locate deviants in panels of 6 forms of vari- able orientation. Results indicate that perception of forms aligns with a restricted version of Euclidean geometry, where forms are defined in terms of metric proportions and global size, but mirror images are assimilated. Moreo- ver, children below 6 did not clearly analyze forms in terms of the shape property of angle.en
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Publication statusunknown
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Review statusunknown
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Persistent Identifierhttps://hdl.handle.net/20.500.12034/16745
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Persistent Identifierhttps://doi.org/10.23668/psycharchives.21354
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Language of contenteng
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PublisherPsychArchives
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Is part ofPoster at Meeting of the European Society for Cognitive Psychology, Tenerife, Spain. , 2020.
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Is related tohttps://doi.org/10.23668/psycharchives.21350
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Keyword(s)geometry - perception - vision
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Dewey Decimal Classification number(s)150
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TitlePerceptual Foundations of Euclidean Geometryen
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DRO typeconferenceObject