QPLIB_6287 LCQ minimize 171 # number of variables 117 # number of constraints 0.0 # default value for linear coefficients in objective 141 # number of non-default linear coefficients in objective 1 158.0 2 -221.2 3 189.6 4 31.6 5 -442.4 6 -347.6 7 -347.6 8 -189.6 9 -410.8 10 63.2 11 474.0 12 94.8 13 252.8 14 505.6 15 -442.4 16 63.2 17 252.8 18 252.8 19 -221.2 20 -126.4 21 252.8 22 -126.4 23 31.6 24 -189.6 25 410.8 26 31.6 27 31.6 28 442.4 29 474.0 30 94.8 31 31.6 32 505.6 33 474.0 34 94.8 35 126.4 36 126.4 37 -347.6 38 -252.8 39 126.4 40 -94.8 41 474.0 42 474.0 43 31.6 44 505.6 45 158.0 46 -284.4 47 189.6 48 158.0 49 -316.0 50 158.0 51 -221.2 52 -63.2 53 158.0 54 158.0 55 -221.2 56 -221.2 57 -284.4 58 189.6 59 -126.4 60 -126.4 61 -600.4 62 -505.6 63 -126.4 64 -505.6 65 -347.6 66 -94.8 67 158.0 68 158.0 69 -316.0 70 -221.2 71 -63.2 72 -284.4 73 189.6 74 158.0 75 158.0 76 -316.0 77 -221.2 78 158.0 79 -221.2 80 -63.2 81 -284.4 82 189.6 83 -316.0 84 -221.2 85 -284.4 86 -63.2 87 758.4 88 284.4 89 379.2 90 758.4 91 316.0 92 790.0 93 -126.4 94 -126.4 95 -126.4 96 -126.4 97 -126.4 98 316.0 99 316.0 100 316.0 101 316.0 102 -126.4 103 158.0 104 -126.4 105 -126.4 106 -126.4 107 -726.8 108 94.8 109 94.8 110 94.8 111 379.2 112 94.8 113 94.8 114 94.8 115 -505.6 116 252.8 117 537.2 118 252.8 119 252.8 120 316.0 121 316.0 122 316.0 123 316.0 124 316.0 125 316.0 126 316.0 127 316.0 128 -284.4 129 -31.6 130 -31.6 131 -31.6 132 -31.6 133 -632.0 134 316.0 135 316.0 136 316.0 137 600.4 138 316.0 139 316.0 140 316.0 141 -284.4 0.0 # objective constant 432 # number of quadratic terms in all constraints 37 142 45 2.0 37 142 46 2.0 37 142 47 2.0 38 143 48 2.0 38 143 49 2.0 38 143 50 2.0 38 143 51 2.0 38 143 52 2.0 39 144 53 2.0 39 144 54 2.0 39 144 55 2.0 39 144 56 2.0 39 144 57 2.0 39 144 58 2.0 40 145 59 2.0 40 145 60 2.0 40 145 61 2.0 40 145 62 2.0 40 145 63 2.0 40 145 64 2.0 40 145 65 2.0 40 145 66 2.0 41 146 67 2.0 41 146 68 2.0 41 146 69 2.0 41 146 70 2.0 41 146 71 2.0 41 146 72 2.0 41 146 73 2.0 42 147 74 2.0 42 147 75 2.0 42 147 76 2.0 42 147 77 2.0 42 147 78 2.0 42 147 79 2.0 42 147 80 2.0 42 147 81 2.0 42 147 82 2.0 43 148 83 2.0 43 148 84 2.0 43 148 85 2.0 44 149 86 2.0 45 150 87 2.0 45 150 88 2.0 45 150 89 2.0 45 150 90 2.0 45 150 91 2.0 45 150 92 2.0 46 142 45 2.0 46 144 53 2.0 46 145 59 2.0 46 146 67 2.0 46 147 74 2.0 46 150 87 2.0 47 142 45 2.0 47 144 53 2.0 47 145 59 2.0 47 146 67 2.0 47 147 74 2.0 47 150 87 2.0 48 143 48 2.0 48 144 54 2.0 48 145 60 2.0 48 146 68 2.0 48 147 75 2.0 49 143 48 2.0 49 144 54 2.0 49 145 60 2.0 49 146 68 2.0 49 147 75 2.0 50 143 49 2.0 50 145 61 2.0 50 146 69 2.0 50 147 76 2.0 50 148 83 2.0 50 150 88 2.0 51 143 49 2.0 51 145 61 2.0 51 146 69 2.0 51 147 76 2.0 51 148 83 2.0 51 150 88 2.0 52 144 55 2.0 52 145 62 2.0 52 147 77 2.0 52 148 84 2.0 52 150 89 2.0 53 144 55 2.0 53 145 62 2.0 53 147 77 2.0 53 148 84 2.0 53 150 89 2.0 54 143 50 2.0 54 145 63 2.0 54 147 78 2.0 54 150 90 2.0 55 143 50 2.0 55 145 63 2.0 55 147 78 2.0 55 150 90 2.0 56 143 51 2.0 56 144 56 2.0 56 145 64 2.0 56 146 70 2.0 56 147 79 2.0 57 143 51 2.0 57 144 56 2.0 57 145 64 2.0 57 146 70 2.0 57 147 79 2.0 58 143 52 2.0 58 145 65 2.0 58 146 71 2.0 58 147 80 2.0 58 149 86 2.0 59 143 52 2.0 59 145 65 2.0 59 146 71 2.0 59 147 80 2.0 59 149 86 2.0 60 142 46 2.0 60 144 57 2.0 60 146 72 2.0 60 147 81 2.0 60 148 85 2.0 60 150 91 2.0 61 142 46 2.0 61 144 57 2.0 61 146 72 2.0 61 147 81 2.0 61 148 85 2.0 61 150 91 2.0 62 142 47 2.0 62 144 58 2.0 62 145 66 2.0 62 146 73 2.0 62 147 82 2.0 62 150 92 2.0 63 142 47 2.0 63 144 58 2.0 63 145 66 2.0 63 146 73 2.0 63 147 82 2.0 63 150 92 2.0 64 151 45 2.0 64 151 46 2.0 64 151 47 2.0 65 152 48 2.0 65 152 49 2.0 65 152 50 2.0 65 152 51 2.0 65 152 52 2.0 66 153 53 2.0 66 153 54 2.0 66 153 55 2.0 66 153 56 2.0 66 153 57 2.0 66 153 58 2.0 67 154 59 2.0 67 154 60 2.0 67 154 61 2.0 67 154 62 2.0 67 154 63 2.0 67 154 64 2.0 67 154 65 2.0 67 154 66 2.0 68 155 67 2.0 68 155 68 2.0 68 155 69 2.0 68 155 70 2.0 68 155 71 2.0 68 155 72 2.0 68 155 73 2.0 69 156 74 2.0 69 156 75 2.0 69 156 76 2.0 69 156 77 2.0 69 156 78 2.0 69 156 79 2.0 69 156 80 2.0 69 156 81 2.0 69 156 82 2.0 70 157 83 2.0 70 157 84 2.0 70 157 85 2.0 71 158 86 2.0 72 159 87 2.0 72 159 88 2.0 72 159 89 2.0 72 159 90 2.0 72 159 91 2.0 72 159 92 2.0 73 151 45 2.0 73 153 53 2.0 73 154 59 2.0 73 155 67 2.0 73 156 74 2.0 73 159 87 2.0 74 151 45 2.0 74 153 53 2.0 74 154 59 2.0 74 155 67 2.0 74 156 74 2.0 74 159 87 2.0 75 152 48 2.0 75 153 54 2.0 75 154 60 2.0 75 155 68 2.0 75 156 75 2.0 76 152 48 2.0 76 153 54 2.0 76 154 60 2.0 76 155 68 2.0 76 156 75 2.0 77 152 49 2.0 77 154 61 2.0 77 155 69 2.0 77 156 76 2.0 77 157 83 2.0 77 159 88 2.0 78 152 49 2.0 78 154 61 2.0 78 155 69 2.0 78 156 76 2.0 78 157 83 2.0 78 159 88 2.0 79 153 55 2.0 79 154 62 2.0 79 156 77 2.0 79 157 84 2.0 79 159 89 2.0 80 153 55 2.0 80 154 62 2.0 80 156 77 2.0 80 157 84 2.0 80 159 89 2.0 81 152 50 2.0 81 154 63 2.0 81 156 78 2.0 81 159 90 2.0 82 152 50 2.0 82 154 63 2.0 82 156 78 2.0 82 159 90 2.0 83 152 51 2.0 83 153 56 2.0 83 154 64 2.0 83 155 70 2.0 83 156 79 2.0 84 152 51 2.0 84 153 56 2.0 84 154 64 2.0 84 155 70 2.0 84 156 79 2.0 85 152 52 2.0 85 154 65 2.0 85 155 71 2.0 85 156 80 2.0 85 158 86 2.0 86 152 52 2.0 86 154 65 2.0 86 155 71 2.0 86 156 80 2.0 86 158 86 2.0 87 151 46 2.0 87 153 57 2.0 87 155 72 2.0 87 156 81 2.0 87 157 85 2.0 87 159 91 2.0 88 151 46 2.0 88 153 57 2.0 88 155 72 2.0 88 156 81 2.0 88 157 85 2.0 88 159 91 2.0 89 151 47 2.0 89 153 58 2.0 89 154 66 2.0 89 155 73 2.0 89 156 82 2.0 89 159 92 2.0 90 151 47 2.0 90 153 58 2.0 90 154 66 2.0 90 155 73 2.0 90 156 82 2.0 90 159 92 2.0 91 160 45 2.0 91 160 46 2.0 91 160 47 2.0 92 161 48 2.0 92 161 49 2.0 92 161 50 2.0 92 161 51 2.0 92 161 52 2.0 93 162 53 2.0 93 162 54 2.0 93 162 55 2.0 93 162 56 2.0 93 162 57 2.0 93 162 58 2.0 94 163 59 2.0 94 163 60 2.0 94 163 61 2.0 94 163 62 2.0 94 163 63 2.0 94 163 64 2.0 94 163 65 2.0 94 163 66 2.0 95 164 67 2.0 95 164 68 2.0 95 164 69 2.0 95 164 70 2.0 95 164 71 2.0 95 164 72 2.0 95 164 73 2.0 96 165 74 2.0 96 165 75 2.0 96 165 76 2.0 96 165 77 2.0 96 165 78 2.0 96 165 79 2.0 96 165 80 2.0 96 165 81 2.0 96 165 82 2.0 97 166 83 2.0 97 166 84 2.0 97 166 85 2.0 98 167 86 2.0 99 168 87 2.0 99 168 88 2.0 99 168 89 2.0 99 168 90 2.0 99 168 91 2.0 99 168 92 2.0 100 160 45 2.0 100 162 53 2.0 100 163 59 2.0 100 164 67 2.0 100 165 74 2.0 100 168 87 2.0 101 160 45 2.0 101 162 53 2.0 101 163 59 2.0 101 164 67 2.0 101 165 74 2.0 101 168 87 2.0 102 161 48 2.0 102 162 54 2.0 102 163 60 2.0 102 164 68 2.0 102 165 75 2.0 103 161 48 2.0 103 162 54 2.0 103 163 60 2.0 103 164 68 2.0 103 165 75 2.0 104 161 49 2.0 104 163 61 2.0 104 164 69 2.0 104 165 76 2.0 104 166 83 2.0 104 168 88 2.0 105 161 49 2.0 105 163 61 2.0 105 164 69 2.0 105 165 76 2.0 105 166 83 2.0 105 168 88 2.0 106 162 55 2.0 106 163 62 2.0 106 165 77 2.0 106 166 84 2.0 106 168 89 2.0 107 162 55 2.0 107 163 62 2.0 107 165 77 2.0 107 166 84 2.0 107 168 89 2.0 108 161 50 2.0 108 163 63 2.0 108 165 78 2.0 108 168 90 2.0 109 161 50 2.0 109 163 63 2.0 109 165 78 2.0 109 168 90 2.0 110 161 51 2.0 110 162 56 2.0 110 163 64 2.0 110 164 70 2.0 110 165 79 2.0 111 161 51 2.0 111 162 56 2.0 111 163 64 2.0 111 164 70 2.0 111 165 79 2.0 112 161 52 2.0 112 163 65 2.0 112 164 71 2.0 112 165 80 2.0 112 167 86 2.0 113 161 52 2.0 113 163 65 2.0 113 164 71 2.0 113 165 80 2.0 113 167 86 2.0 114 160 46 2.0 114 162 57 2.0 114 164 72 2.0 114 165 81 2.0 114 166 85 2.0 114 168 91 2.0 115 160 46 2.0 115 162 57 2.0 115 164 72 2.0 115 165 81 2.0 115 166 85 2.0 115 168 91 2.0 116 160 47 2.0 116 162 58 2.0 116 163 66 2.0 116 164 73 2.0 116 165 82 2.0 116 168 92 2.0 117 160 47 2.0 117 162 58 2.0 117 163 66 2.0 117 164 73 2.0 117 165 82 2.0 117 168 92 2.0 1252 # number of linear terms in all constraints 1 1 1.0 1 2 1.0 1 3 1.0 1 45 1.0 1 46 1.0 1 47 1.0 1 48 1.0 1 49 1.0 1 50 1.0 1 51 1.0 1 52 1.0 1 53 1.0 1 54 1.0 1 55 1.0 1 56 1.0 1 57 1.0 1 58 1.0 1 67 1.0 1 68 1.0 1 69 1.0 1 70 1.0 1 71 1.0 1 72 1.0 1 73 1.0 1 74 1.0 1 75 1.0 1 76 1.0 1 77 1.0 1 78 1.0 1 79 1.0 1 80 1.0 1 81 1.0 1 82 1.0 1 83 1.0 1 84 1.0 1 85 1.0 1 86 1.0 1 87 1.0 1 88 1.0 1 89 1.0 1 90 1.0 1 91 1.0 1 92 1.0 1 93 -1.0 1 94 -1.0 1 95 -1.0 1 96 -1.0 1 97 -1.0 1 98 -1.0 1 99 -1.0 1 100 -1.0 1 101 -1.0 1 102 -1.0 1 104 -1.0 1 105 -1.0 1 106 -1.0 1 107 -1.0 1 108 -1.0 1 109 -1.0 1 110 -1.0 1 112 -1.0 1 113 -1.0 1 114 -1.0 1 115 -1.0 1 116 -1.0 1 118 -1.0 1 119 -1.0 1 120 -1.0 1 121 -1.0 1 122 -1.0 1 123 -1.0 1 124 -1.0 1 125 -1.0 1 126 -1.0 1 127 -1.0 1 128 -1.0 1 129 -1.0 1 130 -1.0 1 131 -1.0 1 132 -1.0 1 133 -1.0 1 134 -1.0 1 135 -1.0 1 136 -1.0 1 138 -1.0 1 139 -1.0 1 140 -1.0 1 141 -1.0 2 4 1.0 2 5 1.0 2 6 1.0 2 7 1.0 2 8 1.0 2 9 1.0 2 10 1.0 2 93 1.0 2 94 1.0 2 95 1.0 2 96 1.0 2 97 1.0 3 11 1.0 3 12 1.0 3 13 1.0 3 14 1.0 3 87 1.0 3 88 1.0 3 89 1.0 3 90 1.0 3 91 1.0 3 92 1.0 3 98 1.0 3 99 1.0 3 100 1.0 3 101 1.0 3 107 -1.0 3 115 -1.0 3 128 -1.0 3 133 -1.0 3 141 -1.0 3 169 1.0 4 15 1.0 4 16 1.0 4 102 1.0 4 103 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170 1.0 13 171 1.0 14 6 1.0 14 12 1.0 14 20 1.0 14 26 1.0 14 30 1.0 14 38 1.0 14 55 1.0 14 62 1.0 14 77 1.0 14 84 1.0 14 89 1.0 15 21 1.0 15 39 1.0 15 42 1.0 15 50 1.0 15 63 1.0 15 78 1.0 15 90 1.0 16 2 1.0 16 7 1.0 16 22 1.0 16 27 1.0 16 34 1.0 16 51 1.0 16 56 1.0 16 64 1.0 16 70 1.0 16 79 1.0 17 8 1.0 17 13 1.0 17 23 1.0 17 40 1.0 17 52 1.0 17 65 1.0 17 71 1.0 17 80 1.0 17 86 1.0 18 9 1.0 18 24 1.0 18 31 1.0 18 43 1.0 18 46 1.0 18 57 1.0 18 72 1.0 18 81 1.0 18 85 1.0 18 91 1.0 19 3 1.0 19 10 1.0 19 14 1.0 19 16 1.0 19 28 1.0 19 32 1.0 19 44 1.0 19 47 1.0 19 58 1.0 19 66 1.0 19 73 1.0 19 82 1.0 19 92 1.0 20 45 1.0 20 46 1.0 20 47 1.0 21 48 1.0 21 49 1.0 21 50 1.0 21 51 1.0 21 52 1.0 22 53 1.0 22 54 1.0 22 55 1.0 22 56 1.0 22 57 1.0 22 58 1.0 23 59 1.0 23 60 1.0 23 61 1.0 23 62 1.0 23 63 1.0 23 64 1.0 23 65 1.0 23 66 1.0 24 67 1.0 24 68 1.0 24 69 1.0 24 70 1.0 24 71 1.0 24 72 1.0 24 73 1.0 25 74 1.0 25 75 1.0 25 76 1.0 25 77 1.0 25 78 1.0 25 79 1.0 25 80 1.0 25 81 1.0 25 82 1.0 26 83 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-5.13514 107 55 -6.97297 107 62 -6.97297 107 77 -6.97297 107 84 -6.97297 107 89 -6.97297 108 21 1.24324 108 39 1.08108 108 42 2.43243 108 50 -0.756757 108 63 -0.756757 108 78 -0.756757 108 90 -0.756757 109 21 -2.97297 109 39 -3.13514 109 42 -1.78378 109 50 -4.97297 109 63 -4.97297 109 78 -4.97297 109 90 -4.97297 110 2 0.540541 110 7 1.62162 110 22 1.24324 110 27 0.648649 110 34 0.378378 110 51 -0.756757 110 56 -0.756757 110 64 -0.756757 110 70 -0.756757 110 79 -0.756757 111 2 -6.75676 111 7 -5.67568 111 22 -6.05405 111 27 -6.64865 111 34 -6.91892 111 51 -8.05405 111 56 -8.05405 111 64 -8.05405 111 70 -8.05405 111 79 -8.05405 112 8 1.62162 112 23 1.24324 112 40 1.08108 112 52 -0.756757 112 65 -0.756757 112 71 -0.756757 112 80 -0.756757 112 86 -0.756757 113 8 -7.62162 113 13 -9.24324 113 23 -8.0 113 40 -8.16216 113 52 -10.0 113 65 -10.0 113 71 -10.0 113 80 -10.0 113 86 -10.0 114 9 1.62162 114 24 1.24324 114 31 1.62162 114 43 2.43243 114 46 -0.756757 114 57 -0.756757 114 72 -0.756757 114 81 -0.756757 114 85 -0.756757 114 91 -0.756757 115 9 -0.648649 115 24 -1.02703 115 31 -0.648649 115 43 0.162162 115 46 -3.02703 115 57 -3.02703 115 72 -3.02703 115 81 -3.02703 115 85 -3.02703 115 91 -3.02703 116 3 0.540541 116 10 1.62162 116 16 3.40541 116 28 0.648649 116 32 1.62162 116 44 2.43243 116 47 -0.756757 116 58 -0.756757 116 66 -0.756757 116 73 -0.756757 116 82 -0.756757 116 92 -0.756757 117 3 -6.97297 117 10 -5.89189 117 14 -7.51351 117 16 -4.10811 117 28 -6.86486 117 32 -5.89189 117 44 -5.08108 117 47 -8.27027 117 58 -8.27027 117 66 -8.27027 117 73 -8.27027 117 82 -8.27027 117 92 -8.27027 1.79769313486232E+308 # value for infinity -1.79769313486232E+308 # default left-hand-side value 63 # number of non-default left-hand-sides 28 0.0 29 0.0 30 0.0 31 0.0 32 0.0 33 0.0 34 0.0 35 0.0 36 0.0 37 0.0 38 0.0 39 0.0 40 0.0 41 0.0 42 0.0 43 0.0 44 0.0 45 0.0 46 0.0 48 0.0 50 0.0 52 0.0 54 0.0 56 0.0 58 0.0 60 0.0 62 0.0 64 0.0 65 0.0 66 0.0 67 0.0 68 0.0 69 0.0 70 0.0 71 0.0 72 0.0 73 0.0 75 0.0 77 0.0 79 0.0 81 0.0 83 0.0 85 0.0 87 0.0 89 0.0 91 0.0 92 0.0 93 0.0 94 0.0 95 0.0 96 0.0 97 0.0 98 0.0 99 0.0 100 0.0 102 0.0 104 0.0 106 0.0 108 0.0 110 0.0 112 0.0 114 0.0 116 0.0 0.0 # default right-hand-side value 63 # number of non-default right-hand-sides 1 10.0 2 10.0 3 10.0 4 10.0 5 10.0 6 10.0 7 10.0 8 10.0 9 10.0 10 10.0 11 0.601266 12 1.29747 13 1.42405 14 1.20253 15 0.443038 16 1.8038 17 0.85443 18 1.42405 19 0.949367 20 10.0 21 10.0 22 10.0 23 10.0 24 10.0 25 10.0 26 10.0 27 10.0 28 1.79769313486232E+308 29 1.79769313486232E+308 30 1.79769313486232E+308 31 1.79769313486232E+308 32 1.79769313486232E+308 33 1.79769313486232E+308 34 1.79769313486232E+308 35 1.79769313486232E+308 36 1.79769313486232E+308 46 1.79769313486232E+308 48 1.79769313486232E+308 50 1.79769313486232E+308 52 1.79769313486232E+308 54 1.79769313486232E+308 56 1.79769313486232E+308 58 1.79769313486232E+308 60 1.79769313486232E+308 62 1.79769313486232E+308 73 1.79769313486232E+308 75 1.79769313486232E+308 77 1.79769313486232E+308 79 1.79769313486232E+308 81 1.79769313486232E+308 83 1.79769313486232E+308 85 1.79769313486232E+308 87 1.79769313486232E+308 89 1.79769313486232E+308 100 1.79769313486232E+308 102 1.79769313486232E+308 104 1.79769313486232E+308 106 1.79769313486232E+308 108 1.79769313486232E+308 110 1.79769313486232E+308 112 1.79769313486232E+308 114 1.79769313486232E+308 116 1.79769313486232E+308 0.0 # default variable lower bound value 27 # number of non-default variable lower bounds 142 0.481283 143 0.855615 144 0.855615 145 0.481283 146 1.81818 147 0.481283 148 0.855615 149 0.481283 150 0.855615 151 1.73469 152 1.53061 153 1.53061 154 2.60204 155 1.73469 156 1.53061 157 1.73469 158 1.53061 159 1.53061 160 1.13514 161 0.756757 162 0.756757 163 1.40541 164 1.13514 165 0.756757 166 0.756757 167 1.2973 168 0.756757 10.0 # default variable upper bound value 122 # number of non-default variable upper bounds 1 0.601266 2 1.8038 3 0.949367 4 0.601266 5 1.42405 6 1.20253 7 1.8038 8 0.85443 9 1.42405 10 0.949367 11 0.601266 12 1.20253 13 0.85443 14 0.949367 15 1.42405 16 0.949367 17 0.601266 18 1.29747 19 1.42405 20 1.20253 21 0.443038 22 1.8038 23 0.85443 24 1.42405 25 0.601266 26 1.20253 27 1.8038 28 0.949367 29 0.601266 30 1.20253 31 1.42405 32 0.949367 33 1.29747 34 1.8038 35 0.601266 36 1.29747 37 1.42405 38 1.20253 39 0.443038 40 0.85443 41 0.601266 42 0.443038 43 1.42405 44 0.949367 45 0.601266 46 1.42405 47 0.949367 48 1.29747 49 1.42405 50 0.443038 51 1.8038 52 0.85443 53 0.601266 54 1.29747 55 1.20253 56 1.8038 57 1.42405 58 0.949367 59 0.601266 60 1.29747 61 1.42405 62 1.20253 63 0.443038 64 1.8038 65 0.85443 66 0.949367 67 0.601266 68 1.29747 69 1.42405 70 1.8038 71 0.85443 72 1.42405 73 0.949367 74 0.601266 75 1.29747 76 1.42405 77 1.20253 78 0.443038 79 1.8038 80 0.85443 81 1.42405 82 0.949367 83 1.42405 84 1.20253 85 1.42405 86 0.85443 87 0.601266 88 1.42405 89 1.20253 90 0.443038 91 1.42405 92 0.949367 142 4.91979 143 4.91979 144 4.91979 145 4.91979 146 4.75936 147 4.91979 148 4.91979 149 4.91979 150 4.91979 151 4.23469 152 4.38776 153 4.38776 154 4.23469 155 3.82653 156 4.38776 157 4.23469 158 4.38776 159 4.23469 160 3.18919 161 3.18919 162 4.16216 163 4.16216 164 4.16216 165 4.16216 166 3.18919 167 4.16216 168 4.16216 169 1.42405 170 1.42405 171 1.42405 0.0 # default variable primal value in starting point 27 # number of non-default variable primal values in starting point 142 0.481283 143 0.855615 144 0.855615 145 0.481283 146 1.81818 147 0.481283 148 0.855615 149 0.481283 150 0.855615 151 1.73469 152 1.53061 153 1.53061 154 2.60204 155 1.73469 156 1.53061 157 1.73469 158 1.53061 159 1.53061 160 1.13514 161 0.756757 162 0.756757 163 1.40541 164 1.13514 165 0.756757 166 0.756757 167 1.2973 168 0.756757 0.0 # default constraint dual value in starting point 0 # number of non-default constraint dual values in starting point 0.0 # default variable bound dual value in starting point 0 # number of non-default variable bound dual values in starting point 0 # number of non-default variable names 0 # number of non-default constraint names