File:4-cube t0.svg
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[edit]Description4-cube t0.svg | Tesseract//16-cell family graph in B4 Coxeter plane |
Date | |
Source | Own work |
Author | Tomruen |
SVG development InfoField |
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[edit]Public domainPublic domainfalsefalse |
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I, the copyright holder of this work, release this work into the public domain. This applies worldwide. In some countries this may not be legally possible; if so: I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law. |
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Date/Time | Thumbnail | Dimensions | User | Comment | |
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current | 16:22, 29 November 2014 | ![]() | 1,600 × 1,600 (4 KB) | Watchduck (talk | contribs) | Thinner lines as harmonisations with other files of this kind, e.g. File:4-cube t0 F4.svg. |
00:00, 10 October 2010 | ![]() | 1,600 × 1,600 (3 KB) | Tomruen (talk | contribs) |
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The following 8 pages use this file:
- User:Tomruen/gallery
- File:10-cube t0 B4.svg (file redirect)
- File:5-cube t0 B4.svg (file redirect)
- File:6-cube t0 B4.svg (file redirect)
- File:7-cube t0 B4.svg (file redirect)
- File:8-cube t0 B4.svg (file redirect)
- File:9-cube t0 B4.svg (file redirect)
- Category:Sets of all convex regular 4-polytopes
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- Euclidean geometry
- 4-polytope
- Tesseract
- 24-cell
- Octagon
- 600-cell
- 16-cell
- 120-cell
- Four-dimensional space
- Duoprism
- Runcinated tesseracts
- Cantellated tesseract
- Truncated 24-cells
- Truncated tesseract
- Rectified tesseract
- Rectified 24-cell
- 5-cube
- 6-cube
- 7-cube
- 8-cube
- 9-cube
- 10-cube
- Regular 4-polytope
- Template:Tesseract family
- User:Tomruen/temp10
- User:Tomruen/temp9
- B8 polytope
- B7 polytope
- B6 polytope
- B5 polytope
- Hexicated 7-cubes
- User:Xophist/s0
- Hexicated 7-orthoplexes
- User:Tomruen/Regular polychoric rings
- User:Cloudswrest/Regular polychoric rings
- User:Tomruen/List of B5 polytopes
- B4 polytope
- User:Tomruen/Stellations of 16-cell
- User:Dc.samizdat/sandbox
- Template:Regular convex 4-polytopes
- User:Dc.samizdat/Regular convex 4-polytopes of radius
- User:Tomruen/List of Hanner polytopes
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