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The Group C |
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Silviu Radu did most of the analysis of the 147456 different cubes of this subgroup. Here the the table with the distances, the average distance is 16.95:
Up to M-symmetry there are 36160 cubes which exactly have this symmetry. All but 39 cubes up to M-symmetry can be solved with less than 20 moves. 35 out of these 39 cubes have antisymmetry. All antipodes of this class are listed below, together with a few nice examples of this class. The next table gives the number of cubes up to M-symmetry which exactly
have C
If you are interested in a list of all optimal maneuvers, they are included
in the file C4.zip.The 20 move maneuvers for
the 37 cubes up to M-symmetry |
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