452 vertices · neoplatonic solids v452CCCCACCCACCACCACCACACCACCACACCACACCACACCACACACCACACCACACACCACACACCACACACCACACACACCACACACCACACACACCACACACACCACACACACCACACACACACCACACACACACACACACACCACACACACACACACACACACCACACACACACACCACACACACACACACACACACCACACACACACACACACACACACCACACACACACACACCACACACACACACACACACACACCACACACACACACACACACACACACCACACACACACACACACCACACACACACACACACACACACACCACACACACACACACACACACACACACCACACACACACACACACACCACACACACACACACACACACACACACCACACACACACACACACACACACACACACCACACACACACACACACACACCACACACACACACACACAACACACACACACACACACAACACACACACACACACACACACACACACAACACACACAACCACACACACACACACACAACACACACACACACACAACACACACACACACACACACACACACAACACACAACCACACACACACACACACAACACACACACACACAACACACACACACACACACACACACAACACAACCACACACACACACACACAACACACACACACAACACACACACACACACACACACAACAACCACACACACACACACACAACACACACACAACACACACACACACACACACAAACCACACACAACACACACAACACACACAACACACACAACACACADECACACACAACACACAACACACAACACACAACACAACACACAACACAACACAACACAACAACACAACAACAACAAACAAAE V=452 E=1350 F=900
symmetry *622 · Eisenstein: hexanti T=25 (5,0)
Models can be manipulated.
Eisenstein family hexanti — red this net, blue ancestors, green descendants, grey cousins; mirror sector below the axis (reflections lumped); dashed ray = the Z-multiples. · family map, from the unit’s point of view
T=1 (1,0) v=20 T1 (1,0) v=20 T=3 (1,1) T=3 (1,1) T=4 (2,0) v=74 T4 (2,0) v=74 T=7 (2,1) T=7 (2,1) T=12 (2,2) T=12 (2,2) T=9 (3,0) v=164 T9 (3,0) v=164 T=13 (3,1) T=13 (3,1) T=19 (3,2) T=19 (3,2) T=16 (4,0) v=290 T16 (4,0) v=290 T=21 (4,1) T=21 (4,1) T=25 (5,0) v=452 T25 (5,0) v=452 