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- Cyclic_symmetry_in_three_dimensions abstract "In three dimensional geometry, there are four infinite series of point groups in three dimensions (n≥1) with n-fold rotational or reflectional symmetry about one axis (by an angle of 360°/n) does not change the object.They are the finite symmetry groups on a cone. For n = ∞ they correspond to four frieze groups. Schönflies notation is used. The terms horizontal (h) and vertical (v) imply the existence and direction of reflections with respect to a vertical axis of symmetry. Also shown are Coxeter notation in brackets, and, in parentheses, orbifold notation.".
- Cyclic_symmetry_in_three_dimensions thumbnail Order_4_dihedral_symmetry_subgroup_tree.png?width=300.
- Cyclic_symmetry_in_three_dimensions wikiPageExternalLink productCd-0471010030.html.
- Cyclic_symmetry_in_three_dimensions wikiPageID "2926084".
- Cyclic_symmetry_in_three_dimensions wikiPageLength "5736".
- Cyclic_symmetry_in_three_dimensions wikiPageOutDegree "46".
- Cyclic_symmetry_in_three_dimensions wikiPageRevisionID "695469110".
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Arthur_Moritz_Schoenflies.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Category:Symmetry.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Cone.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Coxeter_notation.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Cyclic_group.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Dihedral_symmetry_in_three_dimensions.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Elongated_square_pyramid.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Frieze_group.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Geometry.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Harold_Scott_MacDonald_Coxeter.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Improper_rotation.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink International_Union_of_Crystallography.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Klein_four-group.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Norman_Johnson_(mathematician).
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Orbifold_notation.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Parallelepiped.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Pentagonal_pyramid.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Point_groups_in_three_dimensions.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Point_reflection.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Pyramid_(geometry).
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Reflection_symmetry.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Schoenflies_notation.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Square_pyramid.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Symmetric_group.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Symmetry_group.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Symmetry_in_biology.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink Trivial_group.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Elongated_square_pyramid.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Frieze_example_p1.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Frieze_example_p11g.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Frieze_example_p11m.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Frieze_example_p1m1.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Order_4_dihedral_symmetry_subgroup_tree.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Parallelepipedon.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Pentagonal_pyramid.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:S_shaped_packing.jpeg.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Square_pyramid.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Uniaxial_c6.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Uniaxial_c6h.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Uniaxial_c6v.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLink File:Uniaxial_s6.png.
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLinkText "Cyclic groups".
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLinkText "Cyclic symmetry in three dimensions".
- Cyclic_symmetry_in_three_dimensions wikiPageWikiLinkText "cyclic symmetry".
- Cyclic_symmetry_in_three_dimensions wikiPageUsesTemplate Template:3d_point_group_navigator.
- Cyclic_symmetry_in_three_dimensions wikiPageUsesTemplate Template:Cite_book.
- Cyclic_symmetry_in_three_dimensions subject Category:Symmetry.
- Cyclic_symmetry_in_three_dimensions hypernym Series.
- Cyclic_symmetry_in_three_dimensions type TelevisionShow.
- Cyclic_symmetry_in_three_dimensions type Physic.
- Cyclic_symmetry_in_three_dimensions type Technique.
- Cyclic_symmetry_in_three_dimensions comment "In three dimensional geometry, there are four infinite series of point groups in three dimensions (n≥1) with n-fold rotational or reflectional symmetry about one axis (by an angle of 360°/n) does not change the object.They are the finite symmetry groups on a cone. For n = ∞ they correspond to four frieze groups. Schönflies notation is used. The terms horizontal (h) and vertical (v) imply the existence and direction of reflections with respect to a vertical axis of symmetry.".
- Cyclic_symmetry_in_three_dimensions label "Cyclic symmetry in three dimensions".
- Cyclic_symmetry_in_three_dimensions sameAs Q5198233.
- Cyclic_symmetry_in_three_dimensions sameAs Cikla_simetrio.
- Cyclic_symmetry_in_three_dimensions sameAs m.08d2pq.
- Cyclic_symmetry_in_three_dimensions sameAs Ciklična_simetrija_v_treh_razsežnostih.
- Cyclic_symmetry_in_three_dimensions sameAs Q5198233.
- Cyclic_symmetry_in_three_dimensions wasDerivedFrom Cyclic_symmetry_in_three_dimensions?oldid=695469110.
- Cyclic_symmetry_in_three_dimensions depiction Order_4_dihedral_symmetry_subgroup_tree.png.
- Cyclic_symmetry_in_three_dimensions isPrimaryTopicOf Cyclic_symmetry_in_three_dimensions.