feature-120-cell-more-inscriptions #24
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# NOTES
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New approach for the 5-cells:
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Pick a tetrahedron of an inscribed 600-cell with vertices A, B, C, D
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This gives pairs of vertices:
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AB
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AC
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AD
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BC
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BD
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CD
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Each of these gives rise to seven pairs of 5-cells which are on neighboring vertices
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of the 5 600-cells.
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Try enumerating these and inspecting them to find one or more coherent sets of four
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5-cells which lie on one tetrahedron from each of the 600-cells.
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(I expect there to be more than one, like how there are two ways to partition the
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120-cell vertices into 600-cells)
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