Image:24-cell.gif
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24-cell.gif (256 × 256 pixels, file size: 1.01 MB, MIME type: image/gif)
| This is a file from the Wikimedia Commons. The description on its description page there is shown below.
|
| Description |
Created by Jason Hise with Maya and Macromedia Fireworks. A 3D projection of a 24-cell convex regular 4-polytope (or polychoron) performing a double rotation about two orthogonal planes. |
|---|---|
| Source |
Originally from en.wikipedia; description page is/was here. |
| Date |
2007-02-17 (original upload date) |
| Author |
Original uploader was JasonHise at en.wikipedia |
| Permission (Reusing this image) |
PD-SELF. |
[edit] License information
 |
I, the copyright holder of this work, hereby release it into the public domain. This applies worldwide. In case this is not legally possible: Afrikaans | Alemannisch | Aragonés | العربية | Asturianu | Български | Català | Česky | Cymraeg | Dansk | Deutsch | Eʋegbe | Ελληνικά | English | Español | Esperanto | Euskara | Estremeñu | فارسی | Français | Galego | 한국어 | हिन्दी | Hrvatski | Ido | Bahasa Indonesia | Íslenska | Italiano | עברית | Kurdî / كوردی | Latina | Lietuvių | Latviešu | Magyar | Македонски | Bahasa Melayu | Nederlands | Norsk (bokmål) | Norsk (nynorsk) | 日本語 | Polski | Português | Ripoarisch | Română | Русский | Shqip | Slovenčina | Slovenščina | Српски / Srpski | Svenska | ไทย | Tagalog | Türkçe | Українська | Tiếng Việt | Walon | 中文(简体) | 中文(繁體) | zh-yue-hant | +/- |
[edit] Original upload log
(All user names refer to en.wikipedia)
- 2007-02-17 20:00 JasonHise 256×256×7 (1054288 bytes) 3D projection of a 24-cell, created by myself (Jason Hise) using Maya 6.0 and Macromedia Fireworks.
File history
Click on a date/time to view the file as it appeared at that time.
| Date/Time | Dimensions | User | Comment | |
|---|---|---|---|---|
| current | 11:36, 4 March 2007 | 256×256 (1.01 MB) | Liftarn | ({{Information |Description=Created by Jason Hise with Maya and Macromedia Fireworks. A 3D projection of a 24-cell performing a double rotation about two orthogonal planes. |Source=Originally from [http://en.wikipedi) |
