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[edit] Summary
Symmetry Group Th or 3*2 on the sphere (Octahedral reflective and 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) disdyakis dodecahedron expanded onto the surface of a sphere.
[edit] Licensing
| date/time |
username |
edit summary |
| 22:13, 10 October 2005 |
en:User:Tomruen |
(== Summary == Symmetry Group Th or 3*2 on the sphere (Octahedral reflective and 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 polyhe) |
[edit] Historio de la dosiero
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- (del) (cur) 22:24, 10 October 2005 . . en:User:Tomruen Tomruen ( en:User_talk:Tomruen Talk) . . 652x613 (41555 bytes) (== Summary == Symmetry Group Th or 3*2 on the sphere (Octahedral reflective and 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 polyhe)
- (del) (rev) 22:13, 10 October 2005 . . en:User:Tomruen Tomruen ( en:User_talk:Tomruen Talk) . . 652x613 (41787 bytes) (== Summary == Symmetry Group Th or 3*2 on the sphere (Octahedral reflective and 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 polyhe)
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| Date/Time | Dimensions | User | Comment |
| current | 15:49, 19 March 2006 | 652×613 (41 KB) | Maksim | |
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