test10.di
来自「算断裂的」· DI 代码 · 共 1,294 行 · 第 1/3 页
DI
1,294 行
) # 1:9( # mesh vertices lying on top. entity 1:1045 0 0.51735166025684143 10 0 0 11 0 1 ) ( # mesh entities lying on top. entity 1:1010 45 45 11 ) # 1:10( # mesh vertices lying on top. entity 1:1146 0 0.32290717473816183 12 0 1 11 0 0 ) ( # mesh entities lying on top. entity 1:1146 12 11 46 ) # 1:11( # mesh vertices lying on top. entity 1:1247 0 0.51165973317819025 12 0 0 13 0 1 ) ( # mesh entities lying on top. entity 1:1212 47 47 13 ) # 1:12( # mesh vertices lying on top. entity 1:1348 0 0.63502360750080733 13 0 0 14 0 1 ) ( # mesh entities lying on top. entity 1:1313 48 48 14 ) # 1:13( # mesh vertices lying on top. entity 1:1449 0 0.31231329960638127 14 0 0 15 0 1 ) ( # mesh entities lying on top. entity 1:1414 49 49 15 ) # 1:14( # mesh vertices lying on top. entity 1:1550 0 0.63499024441101781 15 0 0 16 0 1 ) ( # mesh entities lying on top. entity 1:1515 50 50 16 ) # 1:15( # mesh vertices lying on top. entity 1:1651 0 0.30987159232689354 16 0 0 17 0 1 ) ( # mesh entities lying on top. entity 1:1616 51 51 17 ) # 1:16( # mesh vertices lying on top. entity 1:1752 0 0.48834026682183984 53 0 0.761040103476189 17 0 0 18 0 1 ) ( # mesh entities lying on top. entity 1:1717 52 53 18 52 53 ) # 1:17( # mesh vertices lying on top. entity 1:1854 0 0.60657120217262595 18 0 0 19 0 1 ) ( # mesh entities lying on top. entity 1:1818 54 54 19 ) # 1:18( # mesh vertices lying on top. entity 1:1955 0 0.48264833974318827 19 0 0 20 0 1 ) ( # mesh entities lying on top. entity 1:1919 55 55 20 ) # 1:19( # mesh vertices lying on top. entity 1:2056 0 0.26180339887500909 20 0 0 21 0 1 ) ( # mesh entities lying on top. entity 1:2020 56 56 21 ) # 1:20( # mesh vertices lying on top. entity 1:2157 0 0.65537658102025231 21 0 0 22 0 1 ) ( # mesh entities lying on top. entity 1:2121 57 57 22 ) # 1:21( # mesh vertices lying on top. entity 1:2258 0 0.3206230206217916 22 0 0 23 0 1 ) ( # mesh entities lying on top. entity 1:2222 58 58 23 ) # 1:22( # mesh vertices lying on top. entity 1:2359 0 0.65026403198417893 23 0 0 24 0 1 ) ( # mesh entities lying on top. entity 1:2323 59 59 24 ) # 1:23( # mesh vertices lying on top. entity 1:2460 0 0.34549150281254964 24 0 0 25 0 1 ) ( # mesh entities lying on top. entity 1:2424 60 60 25 ) # 1:24( # mesh vertices lying on top. entity 1:2561 0 0.37844473924893651 25 0 0 26 0 1 ) ( # mesh entities lying on top. entity 1:2525 61 61 26 ) # 1:25( # mesh vertices lying on top. entity 1:2662 0 0.39342879782742213 26 0 0 27 0 1 ) ( # mesh entities lying on top. entity 1:2626 62 62 27 ) # 1:26( # mesh vertices lying on top. entity 1:2763 0 0.23895989652385857 27 0 0 28 0 1 ) ( # mesh entities lying on top. entity 1:2727 63 63 28 ) # 1:27( # mesh vertices lying on top. entity 1:2864 0 0.69012840767315475 28 0 0 29 0 1 ) ( # mesh entities lying on top. entity 1:2828 64 64 29 ) # 1:28( # mesh vertices lying on top. entity 1:2965 0 0.36500975558901816 0 0 1 29 0 0 ) ( # mesh entities lying on top. entity 1:2965 0 29 65 ) # 1:29) # end mesh info for topological entities of dimension 1( # begin mesh info for topological entities of dimension 2() ( # mesh entities lying on top. entity 2:067 66 68 68 66 69 66 70 72 71 66 73 17 52 74 16 51 75 51 17 75 17 74 75 15 50 76 50 16 76 16 75 76 15 76 77 14 49 78 49 15 78 15 77 78 13 48 79 48 14 79 14 78 79 12 47 80 47 13 80 13 79 80 53 18 81 52 53 81 18 54 81 74 52 82 52 81 82 81 67 82 75 74 83 82 67 83 74 82 83 76 75 84 83 67 84 75 83 84 67 68 85 77 76 85 84 67 85 76 84 85 78 77 86 85 68 86 77 85 86 68 69 87 79 78 87 86 68 87 78 86 87 12 80 88 80 79 88 87 69 88 79 87 88 46 12 89 12 88 89 88 69 89 54 19 90 19 55 90 81 54 91 67 81 91 54 90 91 46 89 92 89 69 92 10 45 93 45 11 93 11 46 93 46 92 93 55 20 94 20 56 94 56 21 94 90 55 95 55 94 95 94 70 95 66 67 96 70 66 96 67 91 96 91 90 96 95 70 96 90 95 96 69 66 97 66 71 97 92 69 97 10 93 98 93 92 98 97 71 98 92 97 98 9 44 99 44 10 99 10 98 99 98 71 99 94 21 100 70 94 100 9 99 101 99 71 101 21 57 102 57 22 102 100 21 103 70 100 103 21 102 103 102 22 103 8 43 104 43 9 104 9 101 104 101 71 104 22 58 105 58 23 105 103 22 106 70 103 106 22 105 106 8 104 107 104 71 107 7 42 108 42 8 108 107 7 108 8 107 108 71 73 109 7 107 109 107 71 109 6 41 110 41 7 110 7 109 110 109 73 110 24 60 111 60 25 111 72 111 112 66 72 113 72 112 113 73 66 114 25 61 115 61 26 115 111 25 115 112 111 116 115 26 116 111 115 116 66 113 117 113 112 117 112 116 117 114 66 118 26 62 119 62 27 119 116 26 119 66 117 120 117 116 120 119 27 120 116 119 120 66 120 121 66 121 122 66 122 123 66 123 124 66 124 125 66 125 126 66 126 127 118 66 128 66 127 128 3 38 129 38 4 129 128 3 129 118 128 129 27 63 130 63 28 130 120 27 130 121 120 131 130 28 131 120 130 131 122 121 132 131 28 132 121 131 132 123 122 133 122 132 133 124 123 134 123 133 134 125 124 135 124 134 135 28 64 136 64 29 136 132 28 136 65 0 137 29 65 137 133 132 137 136 29 137 132 136 137 134 133 138 137 0 138 133 137 138 0 30 139 30 1 139 135 134 139 138 0 139 134 138 139 105 23 140 105 140 141 72 70 142 70 106 142 106 105 142 105 141 142 23 59 143 140 23 143 141 140 144 143 59 144 140 143 144 72 142 145 142 141 145 141 144 145 59 24 146 144 59 146 24 111 147 111 72 147 72 145 147 145 144 147 146 24 147 144 146 147 73 114 148 73 148 149 5 40 150 40 6 150 6 110 150 110 73 150 73 149 150 148 114 151 149 148 152 148 151 152 5 150 153 150 149 153 149 152 153 114 118 154 129 4 154 118 129 154 151 114 154 152 151 155 154 4 155 151 154 155 4 39 156 39 5 156 5 153 156 153 152 156 155 4 156 152 155 156 126 125 157 125 135 157 126 157 158 127 126 159 126 158 159 127 159 160 36 3 161 35 36 161 3 128 161 128 127 161 160 35 161 127 160 161 159 158 162 2 37 163 37 35 163 35 160 163 160 159 163 162 2 163 159 162 163 157 135 164 157 164 165 158 157 166 2 162 166 162 158 166 157 165 166 164 135 167 165 164 168 164 167 168 2 166 169 166 165 169 165 168 169 1 32 170 139 1 170
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