:name hexakis octahedron
:number 37
:symbol @V 4 . 6 . 8 @
:dual great rhombicuboctahedron
:sfaces 48
:svertices 26 12(@F sup 4@) 8(@F sup 6@) 6(@F sup 8@)
:netf 48 3
3 8 4 12
3 12 4 9
3 9 15 12
3 12 15 17
3 17 18 12
3 12 18 11
3 2 5 7
3 7 5 10
3 10 15 7
3 7 15 9
3 9 3 7
3 7 3 1
3 16 21 14
3 14 21 19
3 19 15 14
3 14 15 10
3 10 6 14
3 14 6 13
3 25 26 22
3 22 26 20
3 20 15 22
3 22 15 19
3 19 23 22
3 22 23 24
3 27 28 29
3 29 28 32
3 32 36 29
3 29 36 31
3 31 26 29
3 29 26 25
3 38 45 37
3 37 45 40
3 40 36 37
3 37 36 32
3 32 30 37
3 37 30 35
3 50 49 44
3 44 49 42
3 42 36 44
3 44 36 40
3 40 46 44
3 44 46 48
3 41 33 39
3 39 33 34
3 34 36 39
3 39 36 42
3 42 47 39
3 39 47 43
:hinges 47
1 2 2 1 2.70669
2 3 3 3 2.70669
3 2 4 1 2.70669
4 3 5 3 2.70669
5 2 6 1 2.70669
7 2 8 1 2.70669
8 3 9 3 2.70669
9 2 10 1 2.70669
10 3 11 3 2.70669
11 2 12 1 2.70669
13 2 14 1 2.70669
14 3 15 3 2.70669
15 2 16 1 2.70669
16 3 17 3 2.70669
17 2 18 1 2.70669
19 2 20 1 2.70669
20 3 21 3 2.70669
21 2 22 1 2.70669
22 3 23 3 2.70669
23 2 24 1 2.70669
25 2 26 1 2.70669
26 3 27 3 2.70669
27 2 28 1 2.70669
28 3 29 3 2.70669
29 2 30 1 2.70669
31 2 32 1 2.70669
32 3 33 3 2.70669
33 2 34 1 2.70669
34 3 35 3 2.70669
35 2 36 1 2.70669
37 2 38 1 2.70669
38 3 39 3 2.70669
39 2 40 1 2.70669
40 3 41 3 2.70669
41 2 42 1 2.70669
43 2 44 1 2.70669
44 3 45 3 2.70669
45 2 46 1 2.70669
46 3 47 3 2.70669
47 2 48 1 2.70669
3 1 10 2 2.70669
9 1 16 2 2.70669
15 1 22 2 2.70669
19 1 30 2 2.70669
27 1 34 2 2.70669
33 1 40 2 2.70669
39 1 46 2 2.70669
:solidf 48 3
3 3 7 1 1
3 1 7 5 2
3 5 6 1 3
3 1 6 2 4
3 2 4 1 5
3 1 4 3 6
3 16 23 10 7
3 10 23 15 1
3 15 6 10 2
3 10 6 5 3
3 5 7 10 4
3 10 7 16 5
3 24 20 18 6
3 18 20 13 7
3 13 6 18 1
3 18 6 15 2
3 15 23 18 3
3 18 23 24 4
3 11 4 8 5
3 8 4 2 6
3 2 6 8 7
3 8 6 13 1
3 13 20 8 2
3 8 20 11 3
3 11 20 17 4
3 17 20 22 5
3 22 21 17 6
3 17 21 12 7
3 12 4 17 1
3 17 4 11 2
3 24 23 26 3
3 26 23 25 4
3 25 21 26 5
3 26 21 22 6
3 22 20 26 7
3 26 20 24 1
3 16 7 19 2
3 19 7 14 3
3 14 21 19 4
3 19 21 25 5
3 25 23 19 6
3 19 23 16 7
3 3 4 9 1
3 9 4 12 2
3 12 21 9 3
3 9 21 14 4
3 14 7 9 5
3 9 7 3 6
:netv 50
-.98195 -1.82661
-.91831 -2.20641
-.83911 -.83687
-.74677 -.66509
-.46066 -3.09554
-.31737 -3.22784
-.23774 -1.89715
0 0
.08366 -1.22222
.2861 -2.43045
.35189 .15642
.46934 -.58185
.6054 -3.61319
.85945 -2.91014
.96445 -1.69572
.98906 -3.64636
1.20313 -.72462
1.34597 .26513
1.50663 -2.53598
1.91345 -1.38042
1.96428 -3.42511
2.11423 -2.1005
2.12816 -3.31937
2.73163 -2.52199
2.85951 -2.15875
2.88867 -1.15917
2.966 -2.52882
3.52196 -3.36003
3.60691 -2.14404
3.67939 -3.47515
3.84933 -1.4369
4.1881 -2.6142
4.51177 .17278
4.59667 -.82361
4.64005 -3.75287
4.77833 -1.80697
4.81236 -3.02545
5.02499 -3.74212
5.33753 -.72386
5.4127 -2.58
5.49781 .0063
5.68523 -1.38562
5.83999 -.17036
5.96674 -2.07814
5.96866 -3.41121
6.11942 -3.28749
6.54672 -.87785
6.62813 -2.42655
6.62889 -1.05472
6.71379 -2.05111
:solidv 26
2.61331 -4.36631 -7.14031
2.83439 -5.08003 -7.16384
2.84199 -4.09771 -6.48122
2.88667 -5.04561 -6.1658
3.00989 -4.00677 -7.66211
3.16046 -4.89732 -8.09136
3.17285 -3.29555 -6.97828
3.3383 -5.63144 -7.13465
3.35139 -3.93807 -5.95792
3.64084 -3.78129 -7.99361
3.68311 -5.5655 -6.47467
3.6907 -4.58319 -5.79205
3.85101 -5.47456 -7.65556
3.86621 -3.50993 -6.29032
4.02652 -4.4013 -8.15383
4.03412 -3.41898 -7.47121
4.07638 -5.2032 -5.95227
4.36583 -5.04642 -7.98796
4.37893 -3.35305 -6.81122
4.54438 -5.68893 -6.96759
4.55677 -4.08717 -5.85452
4.70733 -4.97772 -6.28377
4.83056 -3.93887 -7.78008
4.87524 -4.88677 -7.46466
4.88283 -3.90446 -6.78204
5.10391 -4.61818 -6.80557
:type T1 48,3 B C
:end
