:name great rhombicosidodecahedron
:comment KMC added data for solid vertices Oct 91
:number 20
:symbol @"t" left { pile { 3 above 5 } right }@ @K sub 5 @
:dual hexakis icosahedron
:sfaces 62 30{4} 20{6} 12{10}
:svertices 120 120(@4@.@6@.@10@)
:netf 62 10
4 16 20 34 27
6 10 5 9 15 20 16
4 9 8 14 15
6 8 4 7 13 19 14
4 19 13 26 32
10 7 3 1 2 6 12 23 28 24 13
10 33 22 17 21 32 38 48 52 49 39
6 32 26 31 37 43 38
4 38 43 54 50
4 31 30 36 37
6 30 25 29 35 42 36
4 11 18 29 25
4 64 69 86 78
6 57 51 56 63 69 64
4 56 55 62 63
6 55 50 54 61 68 62
4 68 61 77 84
10 54 45 40 44 53 60 72 79 73 61
10 85 71 66 70 84 90 97 101 98 91
6 84 77 83 89 94 90
4 90 94 103 99
4 83 82 88 89
6 82 76 81 87 93 88
4 59 67 81 76
4 112 116 130 123
6 106 100 105 111 116 112
4 105 104 110 111
6 104 99 103 109 115 110
4 115 109 122 128
10 103 96 92 95 102 108 119 124 120 109
10 129 118 113 117 128 134 141 145 142 135
6 128 122 127 133 138 134
4 134 138 147 143
4 127 126 132 133
6 126 121 125 131 137 132
4 107 114 125 121
4 156 161 178 170
6 150 144 149 155 161 156
4 149 148 154 155
6 148 143 147 153 160 154
4 160 153 169 176
10 147 140 136 139 146 152 166 171 167 153
10 177 165 158 164 176 183 192 197 193 184
6 176 169 175 182 187 183
4 183 187 199 194
4 175 174 181 182
6 174 168 173 180 186 181
4 151 159 173 168
4 208 212 226 219
6 202 195 201 207 212 208
4 201 200 206 207
6 200 194 199 205 211 206
4 211 205 218 224
10 199 189 185 188 198 204 215 220 216 205
10 225 214 209 213 224 230 234 237 235 231
6 224 218 223 229 233 230
4 230 233 238 236
4 223 222 228 229
6 222 217 221 227 232 228
4 203 210 221 217
10 58 47 41 46 57 64 74 80 75 65
10 173 163 157 162 172 179 190 196 191 180
:hinges 61
1 1 2 5 2.77673
2 3 3 4 2.77673
3 2 4 6 2.77673
5 1 4 4 2.77673
6 10 4 3 2.48923
5 3 8 1 2.77673
7 5 8 6 2.48923
9 1 8 5 2.77673
10 4 8 3 2.77673
11 6 10 2 2.77673
12 3 11 2 2.77673
13 1 14 5 2.77673
14 3 15 4 2.77673
15 2 16 6 2.77673
17 1 16 4 2.77673
18 10 16 3 2.48923
17 3 20 1 2.77673
19 5 20 6 2.48923
21 1 20 5 2.77673
22 4 20 3 2.77673
23 6 22 2 2.77673
24 3 23 2 2.77673
16 2 9 3 2.77673
25 1 26 5 2.77673
26 3 27 4 2.77673
27 2 28 6 2.77673
29 1 28 4 2.77673
30 10 28 3 2.48923
29 3 32 1 2.77673
31 5 32 6 2.48923
33 1 32 5 2.77673
34 4 32 3 2.77673
35 6 34 2 2.77673
36 3 35 2 2.77673
28 2 21 3 2.77673
37 1 38 5 2.77673
38 3 39 4 2.77673
39 2 40 6 2.77673
41 1 40 4 2.77673
42 10 40 3 2.48923
41 3 44 1 2.77673
43 5 44 6 2.48923
45 1 44 5 2.77673
46 4 44 3 2.77673
47 6 46 2 2.77673
48 3 47 2 2.77673
40 2 33 3 2.77673
49 1 50 5 2.77673
50 3 51 4 2.77673
51 2 52 6 2.77673
53 1 52 4 2.77673
54 10 52 3 2.48923
53 3 56 1 2.77673
55 5 56 6 2.48923
57 1 56 5 2.77673
58 4 56 3 2.77673
59 6 58 2 2.77673
60 3 59 2 2.77673
52 2 45 3 2.77673
61 5 14 6 2.48923
62 10 47 3 2.48923
:solidf 62 10
4 20 19 7 8 6
6 7 19 22 21 18 6 7
4 12 11 1 2 2
6 3 13 30 29 12 2 4
4 24 32 31 23 5
10 10 9 8 7 6 5 4 3 2 1 1
10 34 22 19 20 23 31 44 43 42 41 3
6 9 15 24 23 20 8 1
4 3 4 14 13 3
4 16 15 9 10 4
6 1 11 26 25 16 10 2
4 5 6 18 17 5
4 22 34 33 21 6
6 5 17 28 27 14 4 3
4 26 36 35 25 7
6 31 32 47 62 61 44 1
4 28 38 37 27 1
10 48 47 32 24 15 16 25 35 46 45 4
10 52 51 50 49 36 26 11 12 29 39 5
6 41 64 63 60 33 34 2
4 30 40 39 29 2
4 41 42 71 64 6
6 35 36 49 66 65 46 3
4 51 52 70 72 7
4 47 48 73 62 1
6 57 68 67 56 37 38 4
4 61 75 43 44 3
6 70 52 39 40 53 69 5
4 49 50 74 66 2
10 27 37 56 55 54 53 40 30 13 14 6
10 17 18 21 33 60 59 58 57 38 28 7
6 43 75 82 81 71 42 2
4 76 69 53 54 4
4 63 77 59 60 5
6 59 77 84 83 80 58 3
4 67 78 55 56 6
4 65 79 45 46 7
6 45 79 86 85 73 48 4
4 80 68 57 58 1
6 88 87 76 54 55 78 5
4 110 81 82 94 5
10 94 82 75 61 62 73 85 93 92 91 7
10 98 97 96 86 79 65 66 74 89 95 1
6 74 50 51 72 90 89 6
4 95 89 90 99 6
4 102 87 88 103 7
6 112 109 110 94 91 111 3
4 86 96 93 85 1
4 84 107 106 83 2
6 108 114 113 105 106 107 4
4 91 92 115 111 1
6 93 96 97 116 115 92 5
4 112 114 108 109 2
10 87 102 101 100 99 90 72 70 69 76 2
10 68 80 83 106 105 104 103 88 78 67 3
6 118 98 95 99 100 117 6
4 97 98 118 116 3
4 113 119 104 105 4
6 120 101 102 103 104 119 7
4 100 101 120 117 5
10 77 63 64 71 81 110 109 108 107 84 4
10 116 118 117 120 119 113 114 112 111 115 6
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:type T1 12,10 30,4 20,6 A C U W16
:end
