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Continuous symmetry: from Euclid to Klein

The fundamental idea of geometry is that of symmetry. With that principle as the starting point, Barker and Howe begin an insightful and rewarding study of Euclidean geometry. The primary focus of the book is on transformations of the plane. The transformational point of view provides both a path fo...

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Detalles Bibliográficos
Autores principales: Barker, William, Howe, Roger
Lenguaje:eng
Publicado: American Mathematical Society 2007
Materias:
XX
Acceso en línea:http://cds.cern.ch/record/2230391
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author Barker, William
Howe, Roger
author_facet Barker, William
Howe, Roger
author_sort Barker, William
collection CERN
description The fundamental idea of geometry is that of symmetry. With that principle as the starting point, Barker and Howe begin an insightful and rewarding study of Euclidean geometry. The primary focus of the book is on transformations of the plane. The transformational point of view provides both a path for deeper understanding of traditional synthetic geometry and tools for providing proofs that spring from a consistent point of view. As a result, proofs become more comprehensible, as techniques can be used and reused in similar settings. The approach to the material is very concrete, with complete
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institution Organización Europea para la Investigación Nuclear
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spelling cern-22303912021-04-21T19:26:55Zhttp://cds.cern.ch/record/2230391engBarker, WilliamHowe, RogerContinuous symmetry: from Euclid to KleinXXThe fundamental idea of geometry is that of symmetry. With that principle as the starting point, Barker and Howe begin an insightful and rewarding study of Euclidean geometry. The primary focus of the book is on transformations of the plane. The transformational point of view provides both a path for deeper understanding of traditional synthetic geometry and tools for providing proofs that spring from a consistent point of view. As a result, proofs become more comprehensible, as techniques can be used and reused in similar settings. The approach to the material is very concrete, with complete American Mathematical Societyoai:cds.cern.ch:22303912007
spellingShingle XX
Barker, William
Howe, Roger
Continuous symmetry: from Euclid to Klein
title Continuous symmetry: from Euclid to Klein
title_full Continuous symmetry: from Euclid to Klein
title_fullStr Continuous symmetry: from Euclid to Klein
title_full_unstemmed Continuous symmetry: from Euclid to Klein
title_short Continuous symmetry: from Euclid to Klein
title_sort continuous symmetry: from euclid to klein
topic XX
url http://cds.cern.ch/record/2230391
work_keys_str_mv AT barkerwilliam continuoussymmetryfromeuclidtoklein
AT howeroger continuoussymmetryfromeuclidtoklein