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- :name
- rhombicosidodecahedron
- :comment
- KMC added data for solid vertices Oct 91
- :number
- 19
- :symbol
- @"r" left { pile { 3 above 5 } right }@ @E sub 5 @
- :dual
- trapezoidal hexecontahedron
- :sfaces
- 62 20{3} 30{4} 12{5}
- :svertices
- 60 60(@3@.@4@.@5@.@4@)
- :net
- 62 5
- 4 10 7 13 16
- 3 16 13 20
- 4 13 12 19 20
- 5 4 0 3 12 13
- 3 12 15 19
- 4 19 15 24 28
- 4 6 9 15 12
- 3 6 2 9
- 4 2 1 8 9
- 5 9 8 17 21 18
- 3 1 5 8
- 4 8 5 11 14
- 4 32 29 36 39
- 3 39 36 44
- 4 36 35 43 44
- 5 26 22 25 35 36
- 3 35 38 43
- 4 43 38 49 53
- 4 28 31 38 35
- 3 28 24 31
- 4 24 23 30 31
- 5 31 30 40 45 41
- 3 23 27 30
- 4 30 27 34 37
- 4 57 54 60 63
- 3 63 60 67
- 4 60 59 66 67
- 5 51 46 50 59 60
- 3 59 62 66
- 4 66 62 71 75
- 4 53 56 62 59
- 3 53 49 56
- 4 49 48 55 56
- 5 56 55 64 68 65
- 3 48 52 55
- 4 55 52 58 61
- 4 79 76 82 85
- 3 85 82 89
- 4 82 81 88 89
- 5 73 69 72 81 82
- 3 81 84 88
- 4 88 84 94 99
- 4 75 78 84 81
- 3 75 71 78
- 4 71 70 77 78
- 5 78 77 86 91 87
- 3 70 74 77
- 4 77 74 80 83
- 4 103 100 107 110
- 3 110 107 114
- 4 107 106 113 114
- 5 97 92 96 106 107
- 3 106 109 113
- 4 113 109 116 117
- 4 99 102 109 106
- 3 99 94 102
- 4 94 93 101 102
- 5 102 101 111 115 112
- 3 93 98 101
- 4 101 98 105 108
- 5 33 32 39 47 42
- 5 98 90 95 104 105
- :solid
- 62 5
- 5 122 121 120 119 118
- 4 124 123 121 122
- 4 122 118 126 125
- 4 128 127 120 121
- 4 118 119 130 129
- 4 132 131 119 120
- 3 130 119 131
- 3 132 120 127
- 3 128 121 123
- 3 126 118 129
- 3 124 122 125
- 4 127 134 133 132
- 4 131 136 135 130
- 4 123 138 137 128
- 4 129 140 139 126
- 4 125 142 141 124
- 5 143 136 131 132 133
- 5 137 144 134 127 128
- 5 124 141 145 138 123
- 5 125 126 139 146 142
- 5 140 129 130 135 147
- 3 148 133 134
- 3 135 136 149
- 3 150 137 138
- 3 139 140 151
- 3 142 152 141
- 4 134 144 153 148
- 4 154 151 140 147
- 4 148 155 143 133
- 4 136 143 156 149
- 4 145 141 152 157
- 4 158 152 142 146
- 4 149 159 147 135
- 4 138 145 160 150
- 4 151 161 146 139
- 4 150 162 144 137
- 3 156 143 155
- 3 154 147 159
- 3 153 144 162
- 3 146 161 158
- 3 157 160 145
- 5 164 163 155 148 153
- 5 160 166 165 162 150
- 5 152 158 168 167 157
- 5 161 151 154 170 169
- 5 172 159 149 156 171
- 4 171 156 155 163
- 4 166 160 157 167
- 4 168 158 161 169
- 4 162 165 164 153
- 4 159 172 170 154
- 3 163 173 171
- 3 170 172 174
- 3 175 164 165
- 3 167 176 166
- 3 169 177 168
- 4 163 164 175 173
- 4 173 174 172 171
- 4 165 166 176 175
- 4 174 177 169 170
- 4 167 168 177 176
- 5 173 175 176 177 174
- :hinges
- 61
- 0 2 1 0 2.77673
- 1 1 2 3 2.77673
- 3 3 2 0 2.58802
- 4 2 2 1 2.77673
- 4 1 5 0 2.77673
- 4 0 6 2 2.77673
- 6 0 7 2 2.77673
- 7 1 8 3 2.77673
- 9 0 8 2 2.58802
- 10 2 8 1 2.77673
- 10 1 11 0 2.77673
- 12 2 13 0 2.77673
- 13 1 14 3 2.77673
- 15 3 14 0 2.58802
- 16 2 14 1 2.77673
- 16 1 17 0 2.77673
- 16 0 18 2 2.77673
- 18 0 19 2 2.77673
- 19 1 20 3 2.77673
- 21 0 20 2 2.58802
- 22 2 20 1 2.77673
- 22 1 23 0 2.77673
- 19 0 5 2 2.77673
- 24 2 25 0 2.77673
- 25 1 26 3 2.77673
- 27 3 26 0 2.58802
- 28 2 26 1 2.77673
- 28 1 29 0 2.77673
- 28 0 30 2 2.77673
- 30 0 31 2 2.77673
- 31 1 32 3 2.77673
- 33 0 32 2 2.58802
- 34 2 32 1 2.77673
- 34 1 35 0 2.77673
- 31 0 17 2 2.77673
- 36 2 37 0 2.77673
- 37 1 38 3 2.77673
- 39 3 38 0 2.58802
- 40 2 38 1 2.77673
- 40 1 41 0 2.77673
- 40 0 42 2 2.77673
- 42 0 43 2 2.77673
- 43 1 44 3 2.77673
- 45 0 44 2 2.58802
- 46 2 44 1 2.77673
- 46 1 47 0 2.77673
- 43 0 29 2 2.77673
- 48 2 49 0 2.77673
- 49 1 50 3 2.77673
- 51 3 50 0 2.58802
- 52 2 50 1 2.77673
- 52 1 53 0 2.77673
- 52 0 54 2 2.77673
- 54 0 55 2 2.77673
- 55 1 56 3 2.77673
- 57 0 56 2 2.58802
- 58 2 56 1 2.77673
- 58 1 59 0 2.77673
- 55 0 41 2 2.77673
- 60 1 12 3 2.58802
- 61 4 59 1 2.58802
- :dih
- 2
- 60 3 4 2.77673
- 60 4 5 2.58802
- :vertices
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- :EOF
-