Matches in DBpedia 2016-04 for { <http://dbpedia.org/resource/Quaquaversal_tiling> ?p ?o }
Showing triples 1 to 33 of
33
with 100 triples per page.
- Quaquaversal_tiling abstract "The quaquaversal tiling is a nonperiodic tiling of the euclidean 3-space introduced by John Conway and Charles Radin. The basic solid tiles are half prisms arranged in a pattern that relies essentially on their previous construct, the pinwheel tiling. The rotations relating these tiles belong to the groupG(6,4) generated by two rotations of order 6 and 4 whose axes are perpendicular to each other. These rotations are dense in SO(3).".
- Quaquaversal_tiling thumbnail Quaquaversal_Tiling.svg?width=300.
- Quaquaversal_tiling wikiPageExternalLink radin.
- Quaquaversal_tiling wikiPageExternalLink quaqua.html.
- Quaquaversal_tiling wikiPageID "9401706".
- Quaquaversal_tiling wikiPageLength "1519".
- Quaquaversal_tiling wikiPageOutDegree "8".
- Quaquaversal_tiling wikiPageRevisionID "630359587".
- Quaquaversal_tiling wikiPageWikiLink Aperiodic_tiling.
- Quaquaversal_tiling wikiPageWikiLink Category:Discrete_geometry.
- Quaquaversal_tiling wikiPageWikiLink Category:Tessellation.
- Quaquaversal_tiling wikiPageWikiLink Charles_Radin.
- Quaquaversal_tiling wikiPageWikiLink John_Horton_Conway.
- Quaquaversal_tiling wikiPageWikiLink Pinwheel_tiling.
- Quaquaversal_tiling wikiPageWikiLink Rotation_group_SO(3).
- Quaquaversal_tiling wikiPageWikiLink File:Quaquaversal_Tiling.svg.
- Quaquaversal_tiling wikiPageWikiLinkText "Quaquaversal tiling".
- Quaquaversal_tiling wikiPageWikiLinkText "quaquaversal tiling".
- Quaquaversal_tiling wikiPageUsesTemplate Template:Citation.
- Quaquaversal_tiling wikiPageUsesTemplate Template:Geometry-stub.
- Quaquaversal_tiling wikiPageUsesTemplate Template:Tessellation.
- Quaquaversal_tiling subject Category:Discrete_geometry.
- Quaquaversal_tiling subject Category:Tessellation.
- Quaquaversal_tiling type Pattern.
- Quaquaversal_tiling type Polytope.
- Quaquaversal_tiling comment "The quaquaversal tiling is a nonperiodic tiling of the euclidean 3-space introduced by John Conway and Charles Radin. The basic solid tiles are half prisms arranged in a pattern that relies essentially on their previous construct, the pinwheel tiling. The rotations relating these tiles belong to the groupG(6,4) generated by two rotations of order 6 and 4 whose axes are perpendicular to each other. These rotations are dense in SO(3).".
- Quaquaversal_tiling label "Quaquaversal tiling".
- Quaquaversal_tiling sameAs Q7269126.
- Quaquaversal_tiling sameAs m.0287c2p.
- Quaquaversal_tiling sameAs Q7269126.
- Quaquaversal_tiling wasDerivedFrom Quaquaversal_tiling?oldid=630359587.
- Quaquaversal_tiling depiction Quaquaversal_Tiling.svg.
- Quaquaversal_tiling isPrimaryTopicOf Quaquaversal_tiling.