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- List_of_spherical_symmetry_groups abstract "Spherical symmetry groups are also called point groups in three dimensions, however this article is limited to the finite symmetries. There are five fundamental symmetry classes which have triangular fundamental domains: dihedral, cyclic, tetrahedral, octahedral, and icosahedral symmetry.This article lists the groups by Schoenflies notation, Coxeter notation, orbifold notation, and order. John Conway uses a variation of the Schoenflies notation, based on the groups' quaternion algebraic structure, labeled by one or two upper case letters, and whole number subscripts. The group order is defined as the subscript, unless the order is doubled for symbols with a plus or minus, "±", prefix.Hermann–Mauguin notation (International notation) is also given. The crystallography groups, 32 in total, are a subset with element orders 2, 3, 4 and 6.".
- List_of_spherical_symmetry_groups thumbnail Sphere_symmetry_group_c1.png?width=300.
- List_of_spherical_symmetry_groups wikiPageExternalLink Simplest.html.
- List_of_spherical_symmetry_groups wikiPageExternalLink costs.html.
- List_of_spherical_symmetry_groups wikiPageExternalLink productCd-0471010030.html.
- List_of_spherical_symmetry_groups wikiPageID "2871265".
- List_of_spherical_symmetry_groups wikiPageRevisionID "597905658".
- List_of_spherical_symmetry_groups hasPhotoCollection List_of_spherical_symmetry_groups.
- List_of_spherical_symmetry_groups title "Crystallographic point groups".
- List_of_spherical_symmetry_groups title "Schoenflies symbol".
- List_of_spherical_symmetry_groups urlname "CrystallographicPointGroups".
- List_of_spherical_symmetry_groups urlname "SchoenfliesSymbol".
- List_of_spherical_symmetry_groups subject Category:Group_theory.
- List_of_spherical_symmetry_groups subject Category:Mathematics-related_lists.
- List_of_spherical_symmetry_groups subject Category:Polyhedra.
- List_of_spherical_symmetry_groups subject Category:Symmetry.
- List_of_spherical_symmetry_groups comment "Spherical symmetry groups are also called point groups in three dimensions, however this article is limited to the finite symmetries. There are five fundamental symmetry classes which have triangular fundamental domains: dihedral, cyclic, tetrahedral, octahedral, and icosahedral symmetry.This article lists the groups by Schoenflies notation, Coxeter notation, orbifold notation, and order.".
- List_of_spherical_symmetry_groups label "List of spherical symmetry groups".
- List_of_spherical_symmetry_groups sameAs Q6640332.
- List_of_spherical_symmetry_groups sameAs Q6640332.
- List_of_spherical_symmetry_groups wasDerivedFrom List_of_spherical_symmetry_groups?oldid=597905658.
- List_of_spherical_symmetry_groups depiction Sphere_symmetry_group_c1.png.
- List_of_spherical_symmetry_groups isPrimaryTopicOf List_of_spherical_symmetry_groups.
