More documentation of what I'm doing with the 120 cell
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@ -78,22 +78,23 @@ for eg - this works for the chords from 1!
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[ 113, 177 ],
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[ 157, 161 ],
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[ 29, 153 ],
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[ 45, 101 ],
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[ 29, 45 ], 5
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[ 29, 105 ], 105
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[ 29, 153 ], 153
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[ 29, 165 ], 165
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[ 45, 169 ], 169
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[ 45, 181 ], 181
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[ 101, 117 ], 117
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[ 101, 165 ],
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[ 101, 181 ],
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[ 105, 153 ],
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[ 105, 153 ],
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[ 105, 169 ],
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[ 33, 89 ],
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[ 33, 49 ], 33 49
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[ 33, 89 ], 89
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[ 33, 117 ],
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[ 33, 153 ],
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[ 33, 165 ],
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@ -122,8 +123,12 @@ Plan for Sunday:
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* use the existing label_subgraph to make a function which partitions the
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60-angle chords into two groups (like I did manually above)
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// this is done and seems to work
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* test this labelling manually (ie colour one set of 60-angle vertices)
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// done this with the manual labels and it looks good
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* make another labeling routine which can fill out the rest of the 600-cell
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from the starting dodecahedron, by only following chords which are at 60
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to the entering chord
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@ -136,4 +141,44 @@ Then the big algorithm does the following:
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- find 60-angles, partition them, pick a partition with no unlabelled cells and label that 600-cell
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- repeat the previous step for the remaining three 600-cells
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- repeat the previous step for the remaining three 600-cells
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Alternative, more manual option: just write the second labelling routine and
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do the rest by hand
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[ 37, 93 ],
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[ 37, 113 ],
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[ 37, 157 ],
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[ 173, 177 ]
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[ 93, 109 ],
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[ 93, 157 ],
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[ 93, 173 ],
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[ 109, 157 ],
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[ 109, 173 ],
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[ 113, 161 ],
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[ 113, 177 ],
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[ 157, 161 ],
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25 41 97 109
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157 161 173 177
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113 37 53 93
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