File:Sphere symmetry group o.svg
Summary
Vector version of <a href="//commons.wikimedia.org/wiki/File:Sphere_symmetry_group_o.png" title="File:Sphere symmetry group o.png">Image:Sphere_symmetry_group_o.png</a>. Vectors by <a href="https://en.wikipedia.org/wiki/User:Mysid" class="extiw" title="w:User:Mysid">w:User:Mysid</a>, original by <a href="https://en.wikipedia.org/wiki/User:Tomruen" class="extiw" title="w:User:Tomruen">w:User:Tomruen</a>. :Symmetry Group O or 432 on the sphere (Octahedral rotational 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 (V4.6.8) <a href="//commons.wikimedia.org/w/index.php?title=Disdyakis_dodecahedron&action=edit&redlink=1" class="new" title="Disdyakis dodecahedron (page does not exist)">disdyakis dodecahedron</a> expanded onto the surface of a sphere. see <a class="external autonumber" href="http://en.wikipedia.org/wiki/Image:Sphere_symmetry_group_o.svg">[1]</a>
Licensing
Lua error in package.lua at line 80: module 'strict' not found.
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 23:10, 13 January 2017 | | 600 × 575 (2 KB) | 127.0.0.1 (talk) | <p>Vector version of <a href="//commons.wikimedia.org/wiki/File:Sphere_symmetry_group_o.png" title="File:Sphere symmetry group o.png">Image:Sphere_symmetry_group_o.png</a>. Vectors by <a href="https://en.wikipedia.org/wiki/User:Mysid" class="extiw" title="w:User:Mysid">w:User:Mysid</a>, original by <a href="https://en.wikipedia.org/wiki/User:Tomruen" class="extiw" title="w:User:Tomruen">w:User:Tomruen</a>. :Symmetry Group O or 432 on the sphere (Octahedral rotational 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 (V4.6.8) <a href="//commons.wikimedia.org/w/index.php?title=Disdyakis_dodecahedron&action=edit&redlink=1" class="new" title="Disdyakis dodecahedron (page does not exist)">disdyakis dodecahedron</a> expanded onto the surface of a sphere. see <a class="external autonumber" href="http://en.wikipedia.org/wiki/Image:Sphere_symmetry_group_o.svg">[1]</a> </p> |
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