File:Sphere symmetry group td.png

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Original file (649 × 625 pixels, file size: 28 KB, MIME type: image/png)

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Summary

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Description
English: Symmetry Group Td or *332 on the sphere (Tetrahedral reflective symmetry).

Yellow triangle is fundamental domain. Numbers are the reflection symmetry order at each node.

This full figure also represents the edges of the polyhedron (V4.6.6) tetrakis hexahedron expanded onto the surface of a sphere.
Date 9 October 2005 (original upload date)
Source Own work
Author Tomruen at English Wikipedia
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Licensing

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Public domain This work has been released into the public domain by its author, Tomruen at English Wikipedia. This applies worldwide.
In some countries this may not be legally possible; if so:
Tomruen grants anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

Original upload log

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The original description page was here. All following user names refer to en.wikipedia.
  • 2005-10-09 21:56 Tomruen 659×619 (26193 bytes) Symmetry Group T<sub>d</sub> or *332 on the sphere (Tetrahedral reflective symmetry). Yellow triangle is fundamental domain. Numbers are the reflection symmetry order at each node. This full figure also represents the edges of the polyhedron (V4.6.6) [[

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Date/TimeThumbnailDimensionsUserComment
current23:41, 29 November 2014Thumbnail for version as of 23:41, 29 November 2014649 × 625 (28 KB)Tomruen (talk | contribs)trans
23:41, 6 September 2012Thumbnail for version as of 23:41, 6 September 2012649 × 625 (27 KB)Tomruen (talk | contribs)fix
23:32, 6 September 2012Thumbnail for version as of 23:32, 6 September 2012649 × 625 (23 KB)Tomruen (talk | contribs)replace
09:42, 19 October 2011Thumbnail for version as of 09:42, 19 October 2011659 × 619 (26 KB)BotMultichillT (talk | contribs) {{BotMoveToCommons|en.wikipedia|year={{subst:CURRENTYEAR}}|month={{subst:CURRENTMONTHNAME}}|day={{subst:CURRENTDAY}}}} == {{int:filedesc}} == {{Information |description={{en|1=Symmetry Group T<sub>d</sub> or *332 on the sphere (Tetrahedral reflective sym

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