:name snub dodecahedron (laevo)
:comment KMC added data for solid vertices Oct 91
:number 21
:symbol @"s" left { pile { 3 above 5 } right }@ @sB sub 5 @
:dual pentagonal hexecontahedron (dextro)
:sfaces 92 80{3} 12{5}
:svertices 60 60(@3 sup 4@.@5@)
:netf 92 5
5 27 18 17 25 29
3 11 10 17
3 17 10 16
3 17 16 25
3 10 9 16
3 10 6 9
3 6 3 5
3 6 5 9
3 9 5 8
3 36 35 46
3 46 35 45
3 46 45 58
3 35 34 45
3 35 25 34
3 25 16 24
3 25 24 34
3 34 24 33
5 16 12 13 19 24
5 48 37 33 44 50
3 24 23 33
3 33 23 32
3 33 32 44
3 23 22 32
3 23 15 22
3 15 7 14
3 15 14 22
3 22 14 21
3 57 56 68
3 68 56 67
3 68 67 80
3 56 55 67
3 56 44 55
3 44 32 43
3 44 43 55
3 55 43 54
5 32 26 28 38 43
5 70 59 54 66 72
3 43 42 54
3 54 42 53
3 54 53 66
3 42 41 53
3 42 31 41
3 31 20 30
3 31 30 41
3 41 30 40
3 79 78 89
3 89 78 88
3 89 88 99
3 78 77 88
3 78 66 77
3 66 53 65
3 66 65 77
3 77 65 76
5 53 47 49 60 65
5 91 81 76 87 93
3 65 64 76
3 76 64 75
3 76 75 87
3 64 63 75
3 64 52 63
3 52 39 51
3 52 51 63
3 63 51 62
3 98 97 105
3 105 97 104
3 105 104 112
3 97 96 104
3 97 87 96
3 87 75 86
3 87 86 96
3 96 86 95
5 75 69 71 82 86
5 106 100 95 103 107
3 86 85 95
3 95 85 94
3 95 94 103
3 85 84 94
3 85 74 84
3 74 61 73
3 74 73 84
3 84 73 83
3 111 110 114
3 114 110 113
3 114 113 116
3 110 109 113
3 110 103 109
3 103 94 102
3 103 102 109
3 109 102 108
5 94 90 92 101 102
5 3 1 2 4 5
5 117 115 114 116 118
:hinges 91
1 3 4 3 2.66913
2 2 3 1 2.86540
3 3 4 1 2.86540
5 3 3 2 2.86540
6 3 5 1 2.86540
8 3 6 2 2.86540
7 3 8 1 2.86540
9 1 8 2 2.86540
10 2 11 1 2.86540
11 3 12 1 2.86540
11 2 13 3 2.86540
13 1 14 3 2.86540
14 2 16 3 2.86540
15 3 16 1 2.86540
16 2 17 1 2.86540
15 2 18 5 2.66913
4 2 15 1 2.86540
19 3 22 3 2.66913
20 2 21 1 2.86540
21 3 22 1 2.86540
23 3 21 2 2.86540
24 3 23 1 2.86540
26 3 24 2 2.86540
25 3 26 1 2.86540
27 1 26 2 2.86540
28 2 29 1 2.86540
29 3 30 1 2.86540
29 2 31 3 2.86540
31 1 32 3 2.86540
32 2 34 3 2.86540
33 3 34 1 2.86540
34 2 35 1 2.86540
33 2 36 5 2.66913
22 2 33 1 2.86540
20 3 17 2 2.86540
37 3 40 3 2.66913
38 2 39 1 2.86540
39 3 40 1 2.86540
41 3 39 2 2.86540
42 3 41 1 2.86540
44 3 42 2 2.86540
43 3 44 1 2.86540
45 1 44 2 2.86540
46 2 47 1 2.86540
47 3 48 1 2.86540
47 2 49 3 2.86540
49 1 50 3 2.86540
50 2 52 3 2.86540
51 3 52 1 2.86540
52 2 53 1 2.86540
51 2 54 5 2.66913
40 2 51 1 2.86540
38 3 35 2 2.86540
55 3 58 3 2.66913
56 2 57 1 2.86540
57 3 58 1 2.86540
59 3 57 2 2.86540
60 3 59 1 2.86540
62 3 60 2 2.86540
61 3 62 1 2.86540
63 1 62 2 2.86540
64 2 65 1 2.86540
65 3 66 1 2.86540
65 2 67 3 2.86540
67 1 68 3 2.86540
68 2 70 3 2.86540
69 3 70 1 2.86540
70 2 71 1 2.86540
69 2 72 5 2.66913
58 2 69 1 2.86540
56 3 53 2 2.86540
73 3 76 3 2.66913
74 2 75 1 2.86540
75 3 76 1 2.86540
77 3 75 2 2.86540
78 3 77 1 2.86540
80 3 78 2 2.86540
79 3 80 1 2.86540
81 1 80 2 2.86540
82 2 83 1 2.86540
83 3 84 1 2.86540
83 2 85 3 2.86540
85 1 86 3 2.86540
86 2 88 3 2.86540
87 3 88 1 2.86540
88 2 89 1 2.86540
87 2 90 5 2.66913
76 2 87 1 2.86540
74 3 71 2 2.86540
91 5 7 2 2.66913
92 3 84 3 2.66913
:solidf 92 5
5 1 2 3 4 5 3
3 1 5 6 1
3 2 1 7 1
3 3 2 8 1
3 4 3 9 1
3 5 4 10 1
3 9 11 4 6
3 8 12 3 6
3 7 13 2 6
3 10 14 5 6
3 6 15 1 6
3 13 8 2 1
3 15 7 1 1
3 14 6 5 1
3 11 10 4 1
3 12 9 3 1
3 8 16 12 1
5 26 20 9 12 25 3
5 21 27 16 8 13 3
3 7 17 13 1
3 6 18 15 1
3 10 19 14 1
3 9 20 11 1
3 21 13 17 1
3 22 15 18 6
3 23 14 19 1
3 24 11 20 1
3 25 12 16 1
3 16 31 25 6
3 32 24 20 6
3 17 33 21 6
3 34 23 19 6
3 22 18 35 1
3 16 27 31 1
3 17 28 33 1
5 15 22 28 17 7 3
5 6 14 23 29 18 3
3 18 29 35 1
3 19 30 34 1
3 20 26 32 1
3 27 21 36 1
3 28 22 37 1
3 29 23 38 1
3 30 24 39 1
3 26 25 40 1
3 31 40 25 1
3 33 36 21 1
3 35 37 22 1
3 34 38 23 1
3 32 39 24 1
3 41 31 27 1
3 42 33 28 1
3 43 35 29 1
5 19 10 11 24 30 3
5 46 47 40 31 41 3
3 44 34 30 1
3 45 32 26 1
3 40 45 26 6
3 39 44 30 6
3 36 41 27 6
3 43 29 38 6
3 28 37 42 6
3 40 47 45 1
3 36 49 41 1
3 37 51 42 1
3 38 53 43 1
3 39 54 44 1
3 46 41 49 1
3 48 42 51 1
3 50 43 53 1
3 52 44 54 1
5 42 48 49 36 33 3
5 35 43 50 51 37 3
3 55 45 47 1
3 55 47 56 6
3 57 52 54 6
3 49 58 46 6
3 48 51 59 6
3 50 53 60 6
3 47 46 56 1
3 49 48 58 1
3 51 50 59 1
3 53 52 60 1
3 54 55 57 1
3 56 57 55 1
3 58 56 46 1
3 59 58 48 1
3 60 59 50 1
3 57 60 52 1
5 38 34 44 52 53 3
5 54 39 32 45 55 3
5 56 58 59 60 57 3
:netv 118
-2.76387 -2.16913
-2.35713 -3.08268
-2.02073 -1.5
-1.36261 -2.97815
-1.1547 -2
-1.1547 -1
-.28868 -3.5
-.28868 -2.5
-.28868 -1.5
-.28868 -.5
-.28868 .5
-.16579 -1.66913
.24094 -2.58268
.57735 -4
.57735 -3
.57735 -1
.57735 0
.78526 .97815
1.23546 -2.47815
1.44338 -5.5
1.44338 -4.5
1.44338 -3.5
1.44338 -2.5
1.44338 -1.5
1.44338 -.5
1.56626 -3.66913
1.77978 1.08268
1.97299 -4.58268
2.18652 .16913
2.3094 -6
2.3094 -5
2.3094 -3
2.3094 -2
2.3094 -1
2.3094 0
2.3094 1
2.51731 -1.02185
2.96751 -4.47815
3.17543 -7.5
3.17543 -6.5
3.17543 -5.5
3.17543 -4.5
3.17543 -3.5
3.17543 -2.5
3.17543 -.5
3.17543 .5
3.29831 -5.66913
3.51183 -.91732
3.70504 -6.58268
3.91857 -1.83087
4.04145 -8
4.04145 -7
4.04145 -5
4.04145 -4
4.04145 -3
4.04145 -2
4.04145 -1
4.04145 0
4.24936 -3.02185
4.69957 -6.47815
4.90748 -9.5
4.90748 -8.5
4.90748 -7.5
4.90748 -6.5
4.90748 -5.5
4.90748 -4.5
4.90748 -2.5
4.90748 -1.5
5.03036 -7.66913
5.24389 -2.91732
5.43709 -8.58268
5.65062 -3.83087
5.7735 -10
5.7735 -9
5.7735 -7
5.7735 -6
5.7735 -5
5.7735 -4
5.7735 -3
5.7735 -2
5.98141 -5.02185
6.43162 -8.47815
6.63953 -10.5
6.63953 -9.5
6.63953 -8.5
6.63953 -7.5
6.63953 -6.5
6.63953 -4.5
6.63953 -3.5
6.76241 -9.66913
6.97594 -4.91732
7.16915 -10.58268
7.38267 -5.83087
7.50555 -9
7.50555 -8
7.50555 -7
7.50555 -6
7.50555 -5
7.50555 -4
7.71347 -7.02185
8.16367 -10.47815
8.37158 -9.5
8.37158 -8.5
8.37158 -6.5
8.37158 -5.5
8.70799 -6.91732
9.11472 -7.83087
9.2376 -10
9.2376 -9
9.2376 -8
9.2376 -7
9.2376 -6
10.10363 -8.5
10.10363 -7.5
10.31154 -6.52185
10.96966 -8
11.30606 -6.41732
11.7128 -7.33087
:solidv 60
-0.3843 0.08948 -0.91886
-0.03366 0.39314 -0.91886
0.3635 0.1535 -0.91886
0.25831 -0.29827 -0.91886
-0.20385 -0.33784 -0.91886
-0.6236 -0.26334 -0.73605
-0.44315 0.51171 -0.73605
0.34972 0.57959 -0.73605
0.65929 -0.1535 -0.73605
0.05775 -0.67446 -0.73605
0.50194 -0.57959 -0.64197
0.70633 0.29827 -0.64197
-0.06541 0.76393 -0.64197
-0.39611 -0.65648 -0.64197
-0.74676 0.17386 -0.64197
0.63252 0.67446 -0.38082
-0.44599 0.80998 -0.38082
-0.90816 -0.17386 -0.38082
-0.11528 -0.91743 -0.38082
0.83691 -0.39314 -0.38082
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-0.54007 -0.80998 -0.2286
0.60345 -0.76393 -0.2286
0.91302 0.33784 -0.2286
0.99372 -0.08948 -0.0672
0.39217 0.91743 -0.0672
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0.22198 -0.97273 -0.0672
0.75134 0.65648 0.0672
0.85653 -0.51171 0.0672
-0.39217 0.91743 0.0672
-0.22198 -0.97273 0.0672
-0.99372 -0.08948 0.0672
0.03917 0.97273 0.2286
-0.91302 0.33784 0.2286
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0.54007 -0.80998 0.2286
0.93723 0.26334 0.2286
0.44599 0.80998 0.38082
-0.63252 0.67446 0.38082
-0.83691 -0.39314 0.38082
0.11528 -0.91743 0.38082
0.90816 -0.17386 0.38082
0.44315 0.51171 0.73605
0.74676 0.17386 0.64197
-0.34972 0.57959 0.73605
0.06541 0.76393 0.64197
-0.65929 -0.1535 0.73605
-0.70633 0.29827 0.64197
-0.05775 -0.67446 0.73605
-0.50194 -0.57959 0.64197
0.39611 -0.65648 0.64197
0.6236 -0.26334 0.73605
0.3843 0.08948 0.91886
0.20385 -0.33784 0.91886
0.03366 0.39314 0.91886
-0.3635 0.1535 0.91886
-0.25831 -0.29827 0.91886
:type T1 12,5 80,3 A C U W18
:end
