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- v t e Fundamental convex regular and uniform polytopes in dimensions 2–10 Family An Bn I2(p) / Dn E6 / E7 / E8 / F4 / G2 Hn Regular polygon Triangle Square...4 KB (20 words) - 20:24, 3 April 2024
- used: {{Regular 4-polytopes|state=collapsed}} will show the template collapsed, i.e. hidden apart from its title bar. {{Regular 4-polytopes|state=expanded}}...2 KB (203 words) - 23:53, 9 April 2020
- used: {{Regular 4-polytopes|state=collapsed}} will show the template collapsed, i.e. hidden apart from its title bar. {{Regular 4-polytopes|state=expanded}}...430 bytes (162 words) - 20:24, 3 April 2024
- e Template documentation Stub hierarchy 4-polytope-stub Stub This template is used to identify a 4-polytope stub. It uses {{asbox}}, which is a meta-template...263 bytes (308 words) - 03:22, 1 August 2024
- |title= e.g.: 5D uniform polytopes |name= e.g.: x3o3o *b3o3o - The above documentation is transcluded from Template:KlitzingPolytopes/doc. (edit | history)...496 bytes (71 words) - 07:15, 3 June 2022
- for references to http://bendwavy.org/klitzing/dimensions. |anchor= e.g.: polytera.htm |title= e.g.: 5D uniform polytopes |name= e.g.: x3o3o *b3o3o -...397 bytes (28 words) - 04:57, 3 June 2022
- Template:Honeycombs (category Polytopes)Template documentation {{Polytopes}} {{Fractals}} {{Tessellation}} Editors can experiment in this template's sandbox (create | mirror) and testcases (create)...5 KB (22 words) - 12:30, 18 August 2024
- Template:Tesseract family (category 4-polytopes)In geometry, this family of uniform 4-polytopes has diploid hexadecachoric symmetry, [4,3,3], of order 24*16=384: 4!=24 permutations of the four axes...5 KB (78 words) - 22:31, 23 February 2021
- Template:Cubic cell tessellations (category Polytopes)3-space. Coxeter, Regular Polytopes, 3rd. ed., Dover Publications, 1973. ISBN 0-486-61480-8. (Tables I and II: Regular polytopes and honeycombs, pp. 294–296)...4 KB (123 words) - 04:03, 8 February 2024
- parameters are optional, so just delete any that do not apply. {{Infobox 4-polytope | Name = | Image_File = | Image_Caption = | Type = | Schläfli = | CD =...1 KB (104 words) - 09:14, 2 March 2020
- Template:Tetrahedral vertex figure tessellations (category Polytopes)cells: Coxeter, Regular Polytopes, 3rd. ed., Dover Publications, 1973. ISBN 0-486-61480-8. (Tables I and II: Regular polytopes and honeycombs, pp. 294–296)...4 KB (106 words) - 23:03, 8 June 2021
- parameters are optional, so just delete any that do not apply. {{Infobox 4-polytope | Name = | Image_File = | Image_Caption = | Type = | Schläfli = | CD =...774 bytes (62 words) - 14:55, 18 May 2023
- an equivalent form with integer coordinates? Source: Grünbuam, Convex Polytopes, 2003, Theorem 13.2.3, p. 244 (stated there in an equivalent form using...3 KB (206 words) - 18:50, 21 August 2021
- Template:Convex prismatic prisms (category 4-polytopes)Coxeter diagrams , containing p cubes and 4 p-gonal prism cells. The second polytope in the series is a lower symmetry of the regular tesseract, {4}×{4}. John...3 KB (65 words) - 09:00, 2 March 2020
- WikiProject Uniform Polytopes, a project which is currently considered to be inactive.Uniform PolytopesWikipedia:WikiProject Uniform PolytopesTemplate:WikiProject...357 bytes (0 words) - 18:18, 27 October 2023
- non-Euclidean spaces, such as hyperbolic uniform honeycombs. Any finite uniform polytope can be projected to its circumsphere to form a uniform honeycomb in spherical...820 bytes (180 words) - 19:52, 5 November 2020
- Template documentation Editors can experiment in this template's sandbox (create | mirror) and testcases (create) pages. Subpages of this template....2 KB (19 words) - 21:18, 6 June 2023
- Template documentation Editors can experiment in this template's sandbox (create | mirror) and testcases (create) pages. Subpages of this template....2 KB (19 words) - 18:02, 19 May 2023
- parentage Compartmental models in epidemiology Conflict continuum Convex Polytopes Convex embedding Coordinate singularity Deborah Joseph Dimension Dirac...7 KB (623 words) - 19:29, 16 August 2024
- |O-B=Oct|O-dual=Cube|O-dihedral=109.47122° = arccos(−1⁄3) |O-special=deltahedron, Hanner polytope |O-schl={3,4}|O-schl2=r{3,3} or { 3 3 } {\displaystyle...7 KB (1,145 words) - 12:15, 6 November 2023