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| genus c | 1, orientable |
| Schläfli formula c | {6,3} |
| V / F / E c | 8 / 4 / 12 |
| notes | 
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| vertex, face multiplicity c | 1, 2 |
| 6, each with 4 edges | |
| rotational symmetry group | A4×C2, with 24 elements |
| full symmetry group | S4×C2, with 48 elements |
| C&D number c | R1.t2-2′ |
| The statistics marked c are from the published work of Professor Marston Conder. | |
Its dual is
Its Petrie dual is
It can be 3-fold covered to give
It can be built by splitting
It can be rectified to give
Other regular maps in the same manifold.
If we ignore its faces and regard it as a graph, it is isomorphic to C4 × K2.
| S4 |
| A4×C2 |
| Orientable | |
| Non-orientable |
The images on this page are copyright © 2010 N. Wedd