:name gyrate bidiminished rhombicosidodecahedron (J82) :number 126 :symbol @gQ sub 5 @ :sfaces 42 10{3} 20{4} 10{5} 2{10} :svertices 50 20(@4@.@5@.@10@) 10(@3@.@4 sup 2@.@5@) 20(@3@.@4@.@5@.@4@) :net 42 10 4 5 2 8 12 3 12 8 16 4 8 11 18 16 5 1 0 4 11 8 3 7 13 11 4 11 13 21 18 4 3 10 13 7 3 3 6 10 4 6 9 15 10 5 10 15 24 22 14 3 9 17 15 4 15 17 27 26 4 29 25 34 37 3 37 34 42 4 34 36 44 42 5 23 20 28 36 34 3 36 40 44 4 44 40 48 53 4 32 35 40 36 3 18 21 32 4 21 31 35 32 5 35 39 45 47 43 3 31 39 35 4 27 17 19 33 4 54 51 57 58 3 58 57 61 4 57 56 60 61 5 50 46 49 56 57 10 67 66 60 56 53 48 52 55 59 65 4 76 70 74 81 10 81 74 72 73 80 85 89 94 90 86 5 68 62 64 72 74 4 66 67 73 72 5 67 65 71 77 75 4 65 59 63 69 4 94 89 96 97 4 80 79 84 85 5 85 84 92 95 93 3 79 83 84 4 84 83 88 91 5 30 29 37 41 38 5 83 78 82 87 88 :solid 42 10 4 134 131 121 123 3 123 121 113 4 121 117 107 113 5 131 133 125 117 121 3 125 114 117 4 117 114 104 107 4 128 118 114 125 3 128 126 118 4 126 119 110 118 5 118 110 102 104 114 3 119 111 110 4 110 111 103 102 4 123 113 109 120 3 120 109 115 4 109 101 106 115 5 113 107 99 101 109 3 101 100 106 4 106 100 105 112 4 99 98 100 101 3 107 104 99 4 104 102 98 99 5 98 103 108 105 100 3 102 103 98 4 103 111 116 108 4 120 115 124 130 3 130 124 135 4 124 122 132 135 5 115 106 112 122 124 10 142 141 132 122 112 105 108 116 127 137 4 130 135 144 139 10 139 144 146 147 145 143 138 133 131 134 5 135 132 141 146 144 4 141 142 147 146 5 142 137 140 145 147 4 137 127 129 140 4 133 138 128 125 4 145 140 136 143 5 143 136 126 128 138 3 140 129 136 4 136 129 119 126 5 134 123 120 130 139 5 129 127 116 111 119 :hinges 41 0 2 1 0 2.7767288254763101 1 1 2 3 2.7767288254763101 3 3 2 0 2.588018294692748 5 3 2 1 2.6779450445889871 4 1 5 0 2.7767288254763101 4 0 6 2 2.7767288254763101 6 0 7 2 2.7767288254763101 7 1 8 3 2.7767288254763101 9 0 8 2 2.588018294692748 10 2 8 1 2.7767288254763101 10 1 11 0 2.7767288254763101 12 2 13 0 2.7767288254763101 13 1 14 3 2.7767288254763101 15 3 14 0 2.588018294692748 16 2 14 1 2.7767288254763101 16 1 17 0 2.7767288254763101 16 0 18 2 2.7767288254763101 18 0 20 2 2.6779450445889871 19 1 20 3 2.7767288254763101 21 0 22 1 2.6868020755800709 22 2 20 1 2.7767288254763101 11 1 23 0 2.6779450445889871 19 0 5 2 2.7767288254763101 24 2 25 0 2.7767288254763101 25 1 26 3 2.7767288254763101 27 3 26 0 2.588018294692748 28 2 26 1 2.1243706856919419 28 4 17 2 2.1243706856919419 29 2 30 0 2.1243706856919419 31 3 30 1 2.0344439357957027 30 2 32 2 2.1243706856919419 32 0 28 0 2.1243706856919419 33 0 28 9 2.0344439357957027 28 8 34 0 2.1243706856919419 30 6 35 0 2.1243706856919419 30 4 36 3 2.1243706856919419 37 0 36 2 2.588018294692748 38 2 36 1 2.7767288254763101 38 1 39 0 2.7767288254763101 40 1 12 3 2.588018294692748 41 4 39 1 2.588018294692748 :dih 6 25 3 4 2.7767288254763101 5 4 4 2.6779450445889871 5 3 5 2.6868020755800709 35 4 5 2.588018294692748 10 4 10 2.1243706856919419 10 5 10 2.0344439357957027 :vertices 148 98 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