File:Stereographic omnitruncated 120-cell.png
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![File:Stereographic omnitruncated 120-cell.png](https://upload.wikimedia.org/wikipedia/commons/thumb/e/e4/Stereographic_omnitruncated_120-cell.png/626px-Stereographic_omnitruncated_120-cell.png?20100815131903)
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Summary
[edit]DescriptionStereographic omnitruncated 120-cell.png |
English: Stereographic projection of the omnitruncated 120-cell, a 4-dimensional polytope.
Vertices and edges are in black; faces in blue. The features appear curved due to the angle-preserving stereographic projection from the hypersphere to Euclidean space, but are actually flat in the hypersphere. created with: Jenn3d http://www.jenn3d.org |
Date | 29 July 2006 (original upload date) |
Source | Own work |
Author | Fritz Obermeyer at en.wikipedia |
Licensing
[edit]Public domainPublic domainfalsefalse |
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This work has been released into the public domain by its author, Fritz Obermeyer at English Wikipedia. This applies worldwide. In some countries this may not be legally possible; if so: Fritz Obermeyer grants anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.Public domainPublic domainfalsefalse |
Original upload log
[edit]The original description page was here. All following user names refer to en.wikipedia.
- 2006-07-29 17:35 Tomruen 1100×1100 (1175445 bytes) == Summary == Stereographic projection of the omnitruncated 120-cell, a 4-dimensional polytope. Vertices and edges are shown; faces are not. author: Fritz Obermeyer http://www.math.cmu.edu/~fho/jenn/polytopes/cayley-335.png == Licensing == {{PD-self}}
- 2006-09-25 22:43 Fritz.obermeyer 1175×1175 (1581940 bytes)
- 2006-09-25 22:45 Fritz.obermeyer 1175×1175 (1581940 bytes)
- 2006-09-25 23:21 Fritz.obermeyer 1200×1150 (1506470 bytes)
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current | 13:19, 15 August 2010 | ![]() | 1,200 × 1,150 (1.44 MB) | BotMultichill (talk | contribs) | == {{int:filedesc}} == {{Information |description={{en|1=Stereographic projection of the omnitruncated 120-cell, a 4-dimensional polytope. Vertices and edges are in black; faces in blue. The features appear |
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