QNNCloud を試した結果

201711282345465116-histogram.json

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201711282345465116-Jij.json

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201711282345465116-raw.json

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README.md

QNNCloud を試した結果

問題

• Type: Complete
• Size: 100
• Connectivity: Auto
• Random seed: 74096

結果

• QNNCloud の最良解 275 (実際の実行時間は不明だが、メールが届くまで3分程度)
• DSDP version 5.8 の maxcut コマンドの最良解 273 (実行時間は 70 ms 程度)
• MILP ソルバや SATベース の Max-SAT ソルバだと苦手そう (数分程度の実行時間では良い解は得られなかった)

ファイル

• QNNCloudの生成したファイル
  • 201711282345465116-Jij.json 問題ファイル
  • 201711282345465116-raw.json 生の解
  • 201711282345465116-histogram.json 目的関数値のリスト
• eval_results.hs 生の解を読んで目的関数値を出力するスクリプト
• 制約なしの問題として形式化
  • convert_unconstrained.hs 変換スクリプト
  • unconstrained.opb PBソルバで解く用の問題ファイル
  • unconstrained.lp MIQPソルバ等で解く用の問題ファイル
• 制約付きの問題として形式化
  • convert_constrained.hs 変換スクリプト
  • constrained.opb PBソルバで解く用の問題ファイル
  • constrained.lp MILPソルバ等で解く用の問題ファイル
  • constrained.wcnf Max-SATソルバ等で解く用に partial Max-SATに変換した問題ファイル (目的関数にオフセットがかかっているので注意)
• DSDP version 5.8 の maxcut コマンド用
  • convert_dsdp_maxcut.hs 変換スクリプト
  • dsdp_maxcut.patch 解を表示するようにするパッチ
  • dsdp_maxcut_graph.txt maxcutコマンドの入力ファイル
  • dsdp_maxcut_outputs.txt maxcutコマンドの実行結果 (解を表示するようにパッチを当てている)
  • dsdp_maxcut_solutions.json 得られた解のリスト

constrained.lp

MINIMIZE
- x101 + x102 - x103 - x104 + x105 - x106 - x107 + x108 + x109 + x110 + x111
- x112 - x113 + x114 + x115 - x116 + x117 + x118 + x119 - x120 - x121 + x122
+ x123 - x124 - x125 - x126 + x127 - x128 + x129 + x130 + x131 - x132 - x133
- x134 + x135 + x136 - x137 + x138 - x139 - x140 - x141 - x142 - x143 + x144
- x145 + x146 - x147 - x148 - x149 - x150 - x151 - x152 + x153 - x154 - x155
+ x156 - x157 + x158 - x159 - x160 - x161 - x162 - x163 + x164 - x165 - x166
+ x167 + x168 + x169 + x170 + x171 + x172 - x173 + x174 - x175 + x176 + x177
+ x178 - x179 + x180 - x181 - x182 + x183 + x184 - x185 - x186 - x187 - x188
- x189 + x190 - x191 + x192 + x193 - x194 + x195 - x196 - x197 - x198 - x199
+ x200 - x201 + x202 - x203 - x204 - x205 + x206 - x207 - x208 + x209 + x210
+ x211 - x212 - x213 + x214 + x215 + x216 + x217 - x218 + x219 + x220 - x221
- x222 + x223 + x224 + x225 - x226 + x227 - x228 + x229 + x230 + x231 - x232
+ x233 - x234 - x235 + x236 - x237 + x238 + x239 + x240 + x241 + x242 + x243
- x244 + x245 - x246 + x247 + x248 - x249 - x250 - x251 - x252 - x253 + x254
- x255 - x256 + x257 + x258 - x259 + x260 - x261 - x262 - x263 + x264 + x265
- x266 - x267 + x268 + x269 + x270 + x271 + x272 - x273 + x274 + x275 + x276
- x277 + x278 + x279 - x280 - x281 - x282 + x283 - x284 + x285 - x286 + x287
+ x288 - x289 + x290 - x291 + x292 + x293 - x294 + x295 + x296 + x297 - x298
- x299 - x300 + x301 + x302 - x303 - x304 + x305 - x306 + x307 + x308 - x309
+ x310 - x311 - x312 - x313 - x314 + x315 - x316 + x317 + x318 - x319 + x320
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- x4343 + x4344 + x4345 - x4346 + x4347 - x4348 + x4349 - x4350 - x4351 - x4352
+ x4353 + x4354 - x4355 + x4356 - x4357 + x4358 - x4359 + x4360 + x4361 + x4362
- x4363 - x4364 + x4365 + x4366 + x4367 - x4368 + x4369 + x4370 + x4371 - x4372
+ x4373 + x4374 - x4375 + x4376 + x4377 + x4378 + x4379 - x4380 + x4381 + x4382
- x4383 - x4384 + x4385 + x4386 + x4387 + x4388 - x4389 + x4390 - x4391 - x4392
+ x4393 + x4394 - x4395 - x4396 - x4397 - x4398 + x4399 + x4400 + x4401 - x4402
- x4403 - x4404 - x4405 - x4406 - x4407 - x4408 + x4409 + x4410 - x4411 + x4412
+ x4413 - x4414 + x4415 + x4416 + x4417 + x4418 + x4419 - x4420 + x4421 - x4422
- x4423 + x4424 - x4425 - x4426 - x4427 - x4428 - x4429 - x4430 - x4431 + x4432
- x4433 + x4434 + x4435 - x4436 - x4437 - x4438 - x4439 - x4440 + x4441 - x4442
- x4443 - x4444 + x4445 + x4446 + x4447 - x4448 + x4449 + x4450 - x4451 - x4452
+ x4453 - x4454 - x4455 + x4456 + x4457 + x4458 - x4459 - x4460 - x4461 + x4462
+ x4463 + x4464 + x4465 - x4466 + x4467 + x4468 - x4469 - x4470 - x4471 + x4472
- x4473 - x4474 + x4475 - x4476 + x4477 - x4478 + x4479 - x4480 - x4481 - x4482
+ x4483 - x4484 - x4485 + x4486 - x4487 - x4488 - x4489 - x4490 + x4491 + x4492
+ x4493 + x4494 - x4495 - x4496 - x4497 + x4498 + x4499 + x4500 + x4501 + x4502
+ x4503 + x4504 + x4505 - x4506 + x4507 - x4508 + x4509 - x4510 + x4511 + x4512
- x4513 - x4514 + x4515 - x4516 + x4517 + x4518 + x4519 - x4520 - x4521 + x4522
- x4523 + x4524 + x4525 + x4526 - x4527 - x4528 + x4529 + x4530 + x4531 + x4532
- x4533 - x4534 - x4535 - x4536 + x4537 + x4538 + x4539 - x4540 - x4541 - x4542
+ x4543 - x4544 - x4545 + x4546 + x4547 - x4548 + x4549 - x4550 + x4551 - x4552
- x4553 + x4554 - x4555 + x4556 + x4557 - x4558 - x4559 + x4560 + x4561 - x4562
+ x4563 + x4564 - x4565 - x4566 - x4567 + x4568 - x4569 - x4570 + x4571 + x4572
- x4573 + x4574 + x4575 + x4576 - x4577 + x4578 + x4579 + x4580 - x4581 - x4582
+ x4583 + x4584 + x4585 - x4586 - x4587 - x4588 - x4589 + x4590 - x4591 - x4592
- x4593 + x4594 + x4595 - x4596 - x4597 - x4598 - x4599 - x4600 + x4601 - x4602
- x4603 - x4604 - x4605 + x4606 + x4607 + x4608 + x4609 - x4610 + x4611 + x4612
+ x4613 - x4614 + x4615 - x4616 + x4617 - x4618 + x4619 - x4620 - x4621 + x4622
+ x4623 - x4624 + x4625 - x4626 - x4627 + x4628 + x4629 + x4630 - x4631 + x4632
- x4633 - x4634 + x4635 + x4636 + x4637 + x4638 - x4639 - x4640 + x4641 + x4642
+ x4643 - x4644 - x4645 - x4646 - x4647 - x4648 + x4649 - x4650 + x4651 + x4652
+ x4653 - x4654 + x4655 - x4656 + x4657 + x4658 - x4659 + x4660 + x4661 + x4662
- x4663 + x4664 - x4665 - x4666 + x4667 - x4668 + x4669 + x4670 - x4671 - x4672
+ x4673 - x4674 - x4675 - x4676 + x4677 + x4678 + x4679 - x4680 + x4681 + x4682
- x4683 + x4684 + x4685 + x4686 - x4687 - x4688 + x4689 - x4690 - x4691 - x4692
+ x4693 - x4694 + x4695 - x4696 - x4697 - x4698 - x4699 + x4700 - x4701 - x4702
- x4703 + x4704 + x4705 - x4706 - x4707 + x4708 - x4709 - x4710 + x4711 + x4712
- x4713 + x4714 + x4715 - x4716 + x4717 + x4718 + x4719 + x4720 - x4721 + x4722
- x4723 + x4724 + x4725 - x4726 - x4727 + x4728 - x4729 + x4730 + x4731 + x4732
+ x4733 - x4734 + x4735 - x4736 - x4737 - x4738 + x4739 + x4740 - x4741 - x4742
- x4743 - x4744 + x4745 - x4746 - x4747 + x4748 + x4749 + x4750 - x4751 - x4752
+ x4753 + x4754 + x4755 + x4756 - x4757 + x4758 - x4759 + x4760 + x4761 + x4762
- x4763 - x4764 - x4765 + x4766 - x4767 + x4768 - x4769 - x4770 + x4771 + x4772
- x4773 - x4774 - x4775 - x4776 + x4777 + x4778 + x4779 + x4780 + x4781 - x4782
+ x4783 - x4784 + x4785 + x4786 + x4787 + x4788 - x4789 - x4790 + x4791 - x4792
- x4793 - x4794 + x4795 - x4796 - x4797 - x4798 - x4799 - x4800 + x4801 + x4802
+ x4803 - x4804 + x4805 - x4806 + x4807 - x4808 - x4809 - x4810 - x4811 + x4812
- x4813 + x4814 + x4815 - x4816 - x4817 - x4818 + x4819 + x4820 - x4821 - x4822
- x4823 - x4824 - x4825 + x4826 + x4827 + x4828 - x4829 - x4830 - x4831 + x4832
+ x4833 - x4834 - x4835 - x4836 - x4837 + x4838 + x4839 - x4840 - x4841 + x4842
- x4843 - x4844 + x4845 + x4846 + x4847 + x4848 + x4849 + x4850 + x4851 - x4852
- x4853 + x4854 + x4855 + x4856 + x4857 - x4858 + x4859 - x4860 - x4861 - x4862
+ x4863 - x4864 - x4865 + x4866 - x4867 - x4868 + x4869 + x4870 - x4871 + x4872
+ x4873 + x4874 - x4875 + x4876 - x4877 + x4878 + x4879 - x4880 + x4881 + x4882
+ x4883 + x4884 + x4885 - x4886 + x4887 + x4888 + x4889 + x4890 - x4891 + x4892
- x4893 - x4894 - x4895 - x4896 - x4897 - x4898 + x4899 + x4900 + x4901 + x4902
- x4903 + x4904 - x4905 - x4906 - x4907 + x4908 - x4909 + x4910 - x4911 + x4912
- x4913 + x4914 - x4915 - x4916 - x4917 + x4918 + x4919 - x4920 + x4921 - x4922
- x4923 - x4924 - x4925 + x4926 - x4927 - x4928 - x4929 + x4930 - x4931 + x4932
+ x4933 + x4934 + x4935 + x4936 - x4937 - x4938 - x4939 - x4940 + x4941 + x4942
- x4943 + x4944 - x4945 + x4946 - x4947 + x4948 + x4949 + x4950 + x4951 + x4952
+ x4953 - x4954 + x4955 - x4956 + x4957 - x4958 + x4959 + x4960 - x4961 - x4962
- x4963 + x4964 + x4965 + x4966 - x4967 + x4968 - x4969 + x4970 - x4971 + x4972
- x4973 + x4974 + x4975 + x4976 - x4977 + x4978 - x4979 + x4980 - x4981 - x4982
+ x4983 - x4984 - x4985 - x4986 + x4987 + x4988 + x4989 + x4990 - x4991 - x4992
- x4993 - x4994 + x4995 + x4996 + x4997 + x4998 + x4999 - x5000 + x5001 - x5002
+ x5003 + x5004 - x5005 + x5006 + x5007 + x5008 + x5009 + x5010 + x5011 + x5012
+ x5013 + x5014 + x5015 + x5016 - x5017 - x5018 + x5019 - x5020 - x5021 - x5022
+ x5023 - x5024 + x5025 - x5026 - x5027 - x5028 - x5029 + x5030 + x5031 + x5032
+ x5033 + x5034 - x5035 + x5036 - x5037 + x5038 - x5039 + x5040 + x5041 - x5042
- x5043 - x5044 - x5045 + x5046 + x5047 + x5048 + x5049 - x5050
SUBJECT TO
- x101 + x1 + x2 >= 0.0
- x101 - x1 - x2 >= -2.0
+ x1 - x3 + x102 >= 0.0
- x1 + x3 + x102 >= 0.0
- x103 + x1 + x4 >= 0.0
- x103 - x1 - x4 >= -2.0
- x104 + x1 + x5 >= 0.0
- x104 - x1 - x5 >= -2.0
+ x1 - x6 + x105 >= 0.0
- x1 + x6 + x105 >= 0.0
- x106 + x1 + x7 >= 0.0
- x106 - x1 - x7 >= -2.0
- x107 + x1 + x8 >= 0.0
- x107 - x1 - x8 >= -2.0
+ x1 - x9 + x108 >= 0.0
- x1 + x9 + x108 >= 0.0
+ x1 - x10 + x109 >= 0.0
- x1 + x10 + x109 >= 0.0
+ x1 - x11 + x110 >= 0.0
- x1 + x11 + x110 >= 0.0
+ x1 - x12 + x111 >= 0.0
- x1 + x12 + x111 >= 0.0
- x112 + x1 + x13 >= 0.0
- x112 - x1 - x13 >= -2.0
- x113 + x1 + x14 >= 0.0
- x113 - x1 - x14 >= -2.0
+ x1 - x15 + x114 >= 0.0
- x1 + x15 + x114 >= 0.0
+ x1 - x16 + x115 >= 0.0
- x1 + x16 + x115 >= 0.0
- x116 + x1 + x17 >= 0.0
- x116 - x1 - x17 >= -2.0
+ x1 - x18 + x117 >= 0.0
- x1 + x18 + x117 >= 0.0
+ x1 - x19 + x118 >= 0.0
- x1 + x19 + x118 >= 0.0
+ x1 - x20 + x119 >= 0.0
- x1 + x20 + x119 >= 0.0
- x120 + x1 + x21 >= 0.0
- x120 - x1 - x21 >= -2.0
- x121 + x1 + x22 >= 0.0
- x121 - x1 - x22 >= -2.0
+ x1 - x23 + x122 >= 0.0
- x1 + x23 + x122 >= 0.0
+ x1 - x24 + x123 >= 0.0
- x1 + x24 + x123 >= 0.0
- x124 + x1 + x25 >= 0.0
- x124 - x1 - x25 >= -2.0
- x125 + x1 + x26 >= 0.0
- x125 - x1 - x26 >= -2.0
- x126 + x1 + x27 >= 0.0
- x126 - x1 - x27 >= -2.0
+ x1 - x28 + x127 >= 0.0
- x1 + x28 + x127 >= 0.0
- x128 + x1 + x29 >= 0.0
- x128 - x1 - x29 >= -2.0
+ x1 - x30 + x129 >= 0.0
- x1 + x30 + x129 >= 0.0
+ x1 - x31 + x130 >= 0.0
- x1 + x31 + x130 >= 0.0
+ x1 - x32 + x131 >= 0.0
- x1 + x32 + x131 >= 0.0
- x132 + x1 + x33 >= 0.0
- x132 - x1 - x33 >= -2.0
- x133 + x1 + x34 >= 0.0
- x133 - x1 - x34 >= -2.0
- x134 + x1 + x35 >= 0.0
- x134 - x1 - x35 >= -2.0
+ x1 - x36 + x135 >= 0.0
- x1 + x36 + x135 >= 0.0
+ x1 - x37 + x136 >= 0.0
- x1 + x37 + x136 >= 0.0
- x137 + x1 + x38 >= 0.0
- x137 - x1 - x38 >= -2.0
+ x1 - x39 + x138 >= 0.0
- x1 + x39 + x138 >= 0.0
- x139 + x1 + x40 >= 0.0
- x139 - x1 - x40 >= -2.0
- x140 + x1 + x41 >= 0.0
- x140 - x1 - x41 >= -2.0
- x141 + x1 + x42 >= 0.0
- x141 - x1 - x42 >= -2.0
- x142 + x1 + x43 >= 0.0
- x142 - x1 - x43 >= -2.0
- x143 + x1 + x44 >= 0.0
- x143 - x1 - x44 >= -2.0
+ x1 - x45 + x144 >= 0.0
- x1 + x45 + x144 >= 0.0
- x145 + x1 + x46 >= 0.0
- x145 - x1 - x46 >= -2.0
+ x1 - x47 + x146 >= 0.0
- x1 + x47 + x146 >= 0.0
- x147 + x1 + x48 >= 0.0
- x147 - x1 - x48 >= -2.0
- x148 + x1 + x49 >= 0.0
- x148 - x1 - x49 >= -2.0
- x149 + x1 + x50 >= 0.0
- x149 - x1 - x50 >= -2.0
- x150 + x1 + x51 >= 0.0
- x150 - x1 - x51 >= -2.0
- x151 + x1 + x52 >= 0.0
- x151 - x1 - x52 >= -2.0
- x152 + x1 + x53 >= 0.0
- x152 - x1 - x53 >= -2.0
+ x1 - x54 + x153 >= 0.0
- x1 + x54 + x153 >= 0.0
- x154 + x1 + x55 >= 0.0
- x154 - x1 - x55 >= -2.0
- x155 + x1 + x56 >= 0.0
- x155 - x1 - x56 >= -2.0
+ x1 - x57 + x156 >= 0.0
- x1 + x57 + x156 >= 0.0
- x157 + x1 + x58 >= 0.0
- x157 - x1 - x58 >= -2.0
+ x1 - x59 + x158 >= 0.0
- x1 + x59 + x158 >= 0.0
- x159 + x1 + x60 >= 0.0
- x159 - x1 - x60 >= -2.0
- x160 + x1 + x61 >= 0.0
- x160 - x1 - x61 >= -2.0
- x161 + x1 + x62 >= 0.0
- x161 - x1 - x62 >= -2.0
- x162 + x1 + x63 >= 0.0
- x162 - x1 - x63 >= -2.0
- x163 + x1 + x64 >= 0.0
- x163 - x1 - x64 >= -2.0
+ x1 - x65 + x164 >= 0.0
- x1 + x65 + x164 >= 0.0
- x165 + x1 + x66 >= 0.0
- x165 - x1 - x66 >= -2.0
- x166 + x1 + x67 >= 0.0
- x166 - x1 - x67 >= -2.0
+ x1 - x68 + x167 >= 0.0
- x1 + x68 + x167 >= 0.0
+ x1 - x69 + x168 >= 0.0
- x1 + x69 + x168 >= 0.0
+ x1 - x70 + x169 >= 0.0
- x1 + x70 + x169 >= 0.0
+ x1 - x71 + x170 >= 0.0
- x1 + x71 + x170 >= 0.0
+ x1 - x72 + x171 >= 0.0
- x1 + x72 + x171 >= 0.0
+ x1 - x73 + x172 >= 0.0
- x1 + x73 + x172 >= 0.0
- x173 + x1 + x74 >= 0.0
- x173 - x1 - x74 >= -2.0
+ x1 - x75 + x174 >= 0.0
- x1 + x75 + x174 >= 0.0
- x175 + x1 + x76 >= 0.0
- x175 - x1 - x76 >= -2.0
+ x1 - x77 + x176 >= 0.0
- x1 + x77 + x176 >= 0.0
+ x1 - x78 + x177 >= 0.0
- x1 + x78 + x177 >= 0.0
+ x1 - x79 + x178 >= 0.0
- x1 + x79 + x178 >= 0.0
- x179 + x1 + x80 >= 0.0
- x179 - x1 - x80 >= -2.0
+ x1 - x81 + x180 >= 0.0
- x1 + x81 + x180 >= 0.0
- x181 + x1 + x82 >= 0.0
- x181 - x1 - x82 >= -2.0
- x182 + x1 + x83 >= 0.0
- x182 - x1 - x83 >= -2.0
+ x1 - x84 + x183 >= 0.0
- x1 + x84 + x183 >= 0.0
+ x1 - x85 + x184 >= 0.0
- x1 + x85 + x184 >= 0.0
- x185 + x1 + x86 >= 0.0
- x185 - x1 - x86 >= -2.0
- x186 + x1 + x87 >= 0.0
- x186 - x1 - x87 >= -2.0
- x187 + x1 + x88 >= 0.0
- x187 - x1 - x88 >= -2.0
- x188 + x1 + x89 >= 0.0
- x188 - x1 - x89 >= -2.0
- x189 + x1 + x90 >= 0.0
- x189 - x1 - x90 >= -2.0
+ x1 - x91 + x190 >= 0.0
- x1 + x91 + x190 >= 0.0
- x191 + x1 + x92 >= 0.0
- x191 - x1 - x92 >= -2.0
+ x1 - x93 + x192 >= 0.0
- x1 + x93 + x192 >= 0.0
+ x1 - x94 + x193 >= 0.0
- x1 + x94 + x193 >= 0.0
- x194 + x1 + x95 >= 0.0
- x194 - x1 - x95 >= -2.0
+ x1 - x96 + x195 >= 0.0
- x1 + x96 + x195 >= 0.0
- x196 + x1 + x97 >= 0.0
- x196 - x1 - x97 >= -2.0
- x197 + x1 + x98 >= 0.0
- x197 - x1 - x98 >= -2.0
- x198 + x1 + x99 >= 0.0
- x198 - x1 - x99 >= -2.0
- x199 + x1 + x100 >= 0.0
- x199 - x1 - x100 >= -2.0
+ x2 - x3 + x200 >= 0.0
- x2 + x3 + x200 >= 0.0
- x201 + x2 + x4 >= 0.0
- x201 - x2 - x4 >= -2.0
+ x2 - x5 + x202 >= 0.0
- x2 + x5 + x202 >= 0.0
- x203 + x2 + x6 >= 0.0
- x203 - x2 - x6 >= -2.0
- x204 + x2 + x7 >= 0.0
- x204 - x2 - x7 >= -2.0
- x205 + x2 + x8 >= 0.0
- x205 - x2 - x8 >= -2.0
+ x2 - x9 + x206 >= 0.0
- x2 + x9 + x206 >= 0.0
- x207 + x2 + x10 >= 0.0
- x207 - x2 - x10 >= -2.0
- x208 + x2 + x11 >= 0.0
- x208 - x2 - x11 >= -2.0
+ x2 - x12 + x209 >= 0.0
- x2 + x12 + x209 >= 0.0
+ x2 - x13 + x210 >= 0.0
- x2 + x13 + x210 >= 0.0
+ x2 - x14 + x211 >= 0.0
- x2 + x14 + x211 >= 0.0
- x212 + x2 + x15 >= 0.0
- x212 - x2 - x15 >= -2.0
- x213 + x2 + x16 >= 0.0
- x213 - x2 - x16 >= -2.0
+ x2 - x17 + x214 >= 0.0
- x2 + x17 + x214 >= 0.0
+ x2 - x18 + x215 >= 0.0
- x2 + x18 + x215 >= 0.0
+ x2 - x19 + x216 >= 0.0
- x2 + x19 + x216 >= 0.0
+ x2 - x20 + x217 >= 0.0
- x2 + x20 + x217 >= 0.0
- x218 + x2 + x21 >= 0.0
- x218 - x2 - x21 >= -2.0
+ x2 - x22 + x219 >= 0.0
- x2 + x22 + x219 >= 0.0
+ x2 - x23 + x220 >= 0.0
- x2 + x23 + x220 >= 0.0
- x221 + x2 + x24 >= 0.0
- x221 - x2 - x24 >= -2.0
- x222 + x2 + x25 >= 0.0
- x222 - x2 - x25 >= -2.0
+ x2 - x26 + x223 >= 0.0
- x2 + x26 + x223 >= 0.0
+ x2 - x27 + x224 >= 0.0
- x2 + x27 + x224 >= 0.0
+ x2 - x28 + x225 >= 0.0
- x2 + x28 + x225 >= 0.0
- x226 + x2 + x29 >= 0.0
- x226 - x2 - x29 >= -2.0
+ x2 - x30 + x227 >= 0.0
- x2 + x30 + x227 >= 0.0
- x228 + x2 + x31 >= 0.0
- x228 - x2 - x31 >= -2.0
+ x2 - x32 + x229 >= 0.0
- x2 + x32 + x229 >= 0.0
+ x2 - x33 + x230 >= 0.0
- x2 + x33 + x230 >= 0.0
+ x2 - x34 + x231 >= 0.0
- x2 + x34 + x231 >= 0.0
- x232 + x2 + x35 >= 0.0
- x232 - x2 - x35 >= -2.0
+ x2 - x36 + x233 >= 0.0
- x2 + x36 + x233 >= 0.0
- x234 + x2 + x37 >= 0.0
- x234 - x2 - x37 >= -2.0
- x235 + x2 + x38 >= 0.0
- x235 - x2 - x38 >= -2.0
+ x2 - x39 + x236 >= 0.0
- x2 + x39 + x236 >= 0.0
- x237 + x2 + x40 >= 0.0
- x237 - x2 - x40 >= -2.0
+ x2 - x41 + x238 >= 0.0
- x2 + x41 + x238 >= 0.0
+ x2 - x42 + x239 >= 0.0
- x2 + x42 + x239 >= 0.0
+ x2 - x43 + x240 >= 0.0
- x2 + x43 + x240 >= 0.0
+ x2 - x44 + x241 >= 0.0
- x2 + x44 + x241 >= 0.0
+ x2 - x45 + x242 >= 0.0
- x2 + x45 + x242 >= 0.0
+ x2 - x46 + x243 >= 0.0
- x2 + x46 + x243 >= 0.0
- x244 + x2 + x47 >= 0.0
- x244 - x2 - x47 >= -2.0
+ x2 - x48 + x245 >= 0.0
- x2 + x48 + x245 >= 0.0
- x246 + x2 + x49 >= 0.0
- x246 - x2 - x49 >= -2.0
+ x2 - x50 + x247 >= 0.0
- x2 + x50 + x247 >= 0.0
+ x2 - x51 + x248 >= 0.0
- x2 + x51 + x248 >= 0.0
- x249 + x2 + x52 >= 0.0
- x249 - x2 - x52 >= -2.0
- x250 + x2 + x53 >= 0.0
- x250 - x2 - x53 >= -2.0
- x251 + x2 + x54 >= 0.0
- x251 - x2 - x54 >= -2.0
- x252 + x2 + x55 >= 0.0
- x252 - x2 - x55 >= -2.0
- x253 + x2 + x56 >= 0.0
- x253 - x2 - x56 >= -2.0
+ x2 - x57 + x254 >= 0.0
- x2 + x57 + x254 >= 0.0
- x255 + x2 + x58 >= 0.0
- x255 - x2 - x58 >= -2.0
- x256 + x2 + x59 >= 0.0
- x256 - x2 - x59 >= -2.0
+ x2 - x60 + x257 >= 0.0
- x2 + x60 + x257 >= 0.0
+ x2 - x61 + x258 >= 0.0
- x2 + x61 + x258 >= 0.0
- x259 + x2 + x62 >= 0.0
- x259 - x2 - x62 >= -2.0
+ x2 - x63 + x260 >= 0.0
- x2 + x63 + x260 >= 0.0
- x261 + x2 + x64 >= 0.0
- x261 - x2 - x64 >= -2.0
- x262 + x2 + x65 >= 0.0
- x262 - x2 - x65 >= -2.0
- x263 + x2 + x66 >= 0.0
- x263 - x2 - x66 >= -2.0
+ x2 - x67 + x264 >= 0.0
- x2 + x67 + x264 >= 0.0
+ x2 - x68 + x265 >= 0.0
- x2 + x68 + x265 >= 0.0
- x266 + x2 + x69 >= 0.0
- x266 - x2 - x69 >= -2.0
- x267 + x2 + x70 >= 0.0
- x267 - x2 - x70 >= -2.0
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BOUNDS
BINARIES
x1317 x4113 x2624 x1675 x415 x560 x1214 x177 x1397 x1284 x280 x2610 x321 x1192
x1667 x1228 x1184 x168 x1298 x2124 x671 x267 x1733 x313 x2583 x593 x992 x2429
x426 x838 x2114 x203 x1049 x1701 x291 x948 x989 x1552 x565 x2175 x172 x816 x211
x287 x392 x2229 x1197 x302 x1270 x528 x165 x2197 x109 x627 x262 x584 x316 x1655
x435 x995 x2424 x113 x2783 x2164 x206 x373 x3991 x296 x1643 x982 x1557 x1239
x2170 x179 x381 x216 x1717 x902 x1198 x307 x2184 x192 x162 x275 x102 x622 x1761
x581 x362 x1506 x432 x998 x2155 x116 x832 x2161 x632 x741 x3996 x1562 x931 x987
x548 x2431 x2544 x129 x386 x246 x1020 x349 x1585 x2295 x1240 x2189 x195 x2468
x2144 x107 x357 x1764 x4139 x1829 x1501 x1573 x1219 x2150 x119 x837 x3297 x1380
x379 x1516 x934 x1189 x3326 x1237 x255 x1419 x606 x1596 x709 x346 x1580 x186
x2321 x2403 x132 x2463 x1799 x616 x352 x2243 x332 x2337 x4158 x157 x2411 x2883
x848 x2137 x222 x638 x329 x1750 x1513 x1220 x3719 x465 x1290 x252 x123 x232
x1593 x661 x343 x1521 x406 x2326 x473 x139 x2466 x1725 x613 x359 x299 x335 x1670
x416 x152 x1213 x2886 x1394 x1281 x225 x769 x322 x1755 x919 x1225 x1187 x785
x1297 x2121 x672 x237 x1734 x664 x2368 x596 x401 x2471 x425 x143 x2113 x1720
x618 x1704 x4111 x338 x1200 x413 x562 x1216 x171 x813 x1286 x282 x391 x327 x1190
x1638 x1273 x893 x782 x2192 x821 x677 x238 x1599 x315 x1650 x591 x990 x2427 x420
x1459 x2116 x205 x376 x1703 x293 x939 x1205 x1550 x158 x2173 x1131 x814 x213
x289 x394 x1778 x1195 x304 x2181 x894 x167 x276 x824 x625 x260 x582 x318 x1657
x437 x2302 x2422 x111 x2781 x2162 x637 x371 x3993 x1561 x1618 x980 x419 x1688
x2541 x1136 x383 x218 x1711 x900 x1588 x2296 x1245 x2186 x190 x3877 x273 x854
x620 x1767 x360 x1504 x1570 x2307 x2157 x114 x834 x2819 x630 x743 x1758 x1564
x933 x985 x1178 x1232 x2179 x1441 x388 x240 x669 x905 x1583 x183 x1242 x2406
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END

constrained.opb

* #variable= 5050 #constraint= 9900
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x4752 +1 x4753 +1 x4754 +1 x4755 +1 x4756 -1 x4757 +1 x4758 -1 x4759 +1 x4760 +1 x4761 +1 x4762 -1 x4763 -1 x4764 -1 x4765 +1 x4766 -1 x4767 +1 x4768 -1 x4769 -1 x4770 +1 x4771 +1 x4772 -1 x4773 -1 x4774 -1 x4775 -1 x4776 +1 x4777 +1 x4778 +1 x4779 +1 x4780 +1 x4781 -1 x4782 +1 x4783 -1 x4784 +1 x4785 +1 x4786 +1 x4787 +1 x4788 -1 x4789 -1 x4790 +1 x4791 -1 x4792 -1 x4793 -1 x4794 +1 x4795 -1 x4796 -1 x4797 -1 x4798 -1 x4799 -1 x4800 +1 x4801 +1 x4802 +1 x4803 -1 x4804 +1 x4805 -1 x4806 +1 x4807 -1 x4808 -1 x4809 -1 x4810 -1 x4811 +1 x4812 -1 x4813 +1 x4814 +1 x4815 -1 x4816 -1 x4817 -1 x4818 +1 x4819 +1 x4820 -1 x4821 -1 x4822 -1 x4823 -1 x4824 -1 x4825 +1 x4826 +1 x4827 +1 x4828 -1 x4829 -1 x4830 -1 x4831 +1 x4832 +1 x4833 -1 x4834 -1 x4835 -1 x4836 -1 x4837 +1 x4838 +1 x4839 -1 x4840 -1 x4841 +1 x4842 -1 x4843 -1 x4844 +1 x4845 +1 x4846 +1 x4847 +1 x4848 +1 x4849 +1 x4850 +1 x4851 -1 x4852 -1 x4853 +1 x4854 +1 x4855 +1 x4856 +1 x4857 -1 x4858 +1 x4859 -1 x4860 -1 x4861 -1 x4862 +1 x4863 -1 x4864 -1 x4865 +1 x4866 -1 x4867 -1 x4868 +1 x4869 +1 x4870 -1 x4871 +1 x4872 +1 x4873 +1 x4874 -1 x4875 +1 x4876 -1 x4877 +1 x4878 +1 x4879 -1 x4880 +1 x4881 +1 x4882 +1 x4883 +1 x4884 +1 x4885 -1 x4886 +1 x4887 +1 x4888 +1 x4889 +1 x4890 -1 x4891 +1 x4892 -1 x4893 -1 x4894 -1 x4895 -1 x4896 -1 x4897 -1 x4898 +1 x4899 +1 x4900 +1 x4901 +1 x4902 -1 x4903 +1 x4904 -1 x4905 -1 x4906 -1 x4907 +1 x4908 -1 x4909 +1 x4910 -1 x4911 +1 x4912 -1 x4913 +1 x4914 -1 x4915 -1 x4916 -1 x4917 +1 x4918 +1 x4919 -1 x4920 +1 x4921 -1 x4922 -1 x4923 -1 x4924 -1 x4925 +1 x4926 -1 x4927 -1 x4928 -1 x4929 +1 x4930 -1 x4931 +1 x4932 +1 x4933 +1 x4934 +1 x4935 +1 x4936 -1 x4937 -1 x4938 -1 x4939 -1 x4940 +1 x4941 +1 x4942 -1 x4943 +1 x4944 -1 x4945 +1 x4946 -1 x4947 +1 x4948 +1 x4949 +1 x4950 +1 x4951 +1 x4952 +1 x4953 -1 x4954 +1 x4955 -1 x4956 +1 x4957 -1 x4958 +1 x4959 +1 x4960 -1 x4961 -1 x4962 -1 x4963 +1 x4964 +1 x4965 +1 x4966 -1 x4967 +1 x4968 -1 x4969 +1 x4970 -1 x4971 +1 x4972 -1 x4973 +1 x4974 +1 x4975 +1 x4976 -1 x4977 +1 x4978 -1 x4979 +1 x4980 -1 x4981 -1 x4982 +1 x4983 -1 x4984 -1 x4985 -1 x4986 +1 x4987 +1 x4988 +1 x4989 +1 x4990 -1 x4991 -1 x4992 -1 x4993 -1 x4994 +1 x4995 +1 x4996 +1 x4997 +1 x4998 +1 x4999 -1 x5000 +1 x5001 -1 x5002 +1 x5003 +1 x5004 -1 x5005 +1 x5006 +1 x5007 +1 x5008 +1 x5009 +1 x5010 +1 x5011 +1 x5012 +1 x5013 +1 x5014 +1 x5015 +1 x5016 -1 x5017 -1 x5018 +1 x5019 -1 x5020 -1 x5021 -1 x5022 +1 x5023 -1 x5024 +1 x5025 -1 x5026 -1 x5027 -1 x5028 -1 x5029 +1 x5030 +1 x5031 +1 x5032 +1 x5033 +1 x5034 -1 x5035 +1 x5036 -1 x5037 +1 x5038 -1 x5039 +1 x5040 +1 x5041 -1 x5042 -1 x5043 -1 x5044 -1 x5045 +1 x5046 +1 x5047 +1 x5048 +1 x5049 -1 x5050 ;
-1 x101 +1 x1 +1 x2 >= 0 ;
-1 x101 -1 x1 -1 x2 >= -2 ;
+1 x1 -1 x3 +1 x102 >= 0 ;
-1 x1 +1 x3 +1 x102 >= 0 ;
-1 x103 +1 x1 +1 x4 >= 0 ;
-1 x103 -1 x1 -1 x4 >= -2 ;
-1 x104 +1 x1 +1 x5 >= 0 ;
-1 x104 -1 x1 -1 x5 >= -2 ;
+1 x1 -1 x6 +1 x105 >= 0 ;
-1 x1 +1 x6 +1 x105 >= 0 ;
-1 x106 +1 x1 +1 x7 >= 0 ;
-1 x106 -1 x1 -1 x7 >= -2 ;
-1 x107 +1 x1 +1 x8 >= 0 ;
-1 x107 -1 x1 -1 x8 >= -2 ;
+1 x1 -1 x9 +1 x108 >= 0 ;
-1 x1 +1 x9 +1 x108 >= 0 ;
+1 x1 -1 x10 +1 x109 >= 0 ;
-1 x1 +1 x10 +1 x109 >= 0 ;
+1 x1 -1 x11 +1 x110 >= 0 ;
-1 x1 +1 x11 +1 x110 >= 0 ;
+1 x1 -1 x12 +1 x111 >= 0 ;
-1 x1 +1 x12 +1 x111 >= 0 ;
-1 x112 +1 x1 +1 x13 >= 0 ;
-1 x112 -1 x1 -1 x13 >= -2 ;
-1 x113 +1 x1 +1 x14 >= 0 ;
-1 x113 -1 x1 -1 x14 >= -2 ;
+1 x1 -1 x15 +1 x114 >= 0 ;
-1 x1 +1 x15 +1 x114 >= 0 ;
+1 x1 -1 x16 +1 x115 >= 0 ;
-1 x1 +1 x16 +1 x115 >= 0 ;
-1 x116 +1 x1 +1 x17 >= 0 ;
-1 x116 -1 x1 -1 x17 >= -2 ;
+1 x1 -1 x18 +1 x117 >= 0 ;
-1 x1 +1 x18 +1 x117 >= 0 ;
+1 x1 -1 x19 +1 x118 >= 0 ;
-1 x1 +1 x19 +1 x118 >= 0 ;
+1 x1 -1 x20 +1 x119 >= 0 ;
-1 x1 +1 x20 +1 x119 >= 0 ;
-1 x120 +1 x1 +1 x21 >= 0 ;
-1 x120 -1 x1 -1 x21 >= -2 ;
-1 x121 +1 x1 +1 x22 >= 0 ;
-1 x121 -1 x1 -1 x22 >= -2 ;
+1 x1 -1 x23 +1 x122 >= 0 ;
-1 x1 +1 x23 +1 x122 >= 0 ;
+1 x1 -1 x24 +1 x123 >= 0 ;
-1 x1 +1 x24 +1 x123 >= 0 ;
-1 x124 +1 x1 +1 x25 >= 0 ;
-1 x124 -1 x1 -1 x25 >= -2 ;
-1 x125 +1 x1 +1 x26 >= 0 ;
-1 x125 -1 x1 -1 x26 >= -2 ;
-1 x126 +1 x1 +1 x27 >= 0 ;
-1 x126 -1 x1 -1 x27 >= -2 ;
+1 x1 -1 x28 +1 x127 >= 0 ;
-1 x1 +1 x28 +1 x127 >= 0 ;
-1 x128 +1 x1 +1 x29 >= 0 ;
-1 x128 -1 x1 -1 x29 >= -2 ;
+1 x1 -1 x30 +1 x129 >= 0 ;
-1 x1 +1 x30 +1 x129 >= 0 ;
+1 x1 -1 x31 +1 x130 >= 0 ;
-1 x1 +1 x31 +1 x130 >= 0 ;
+1 x1 -1 x32 +1 x131 >= 0 ;
-1 x1 +1 x32 +1 x131 >= 0 ;
-1 x132 +1 x1 +1 x33 >= 0 ;
-1 x132 -1 x1 -1 x33 >= -2 ;
-1 x133 +1 x1 +1 x34 >= 0 ;
-1 x133 -1 x1 -1 x34 >= -2 ;
-1 x134 +1 x1 +1 x35 >= 0 ;
-1 x134 -1 x1 -1 x35 >= -2 ;
+1 x1 -1 x36 +1 x135 >= 0 ;
-1 x1 +1 x36 +1 x135 >= 0 ;
+1 x1 -1 x37 +1 x136 >= 0 ;
-1 x1 +1 x37 +1 x136 >= 0 ;
-1 x137 +1 x1 +1 x38 >= 0 ;
-1 x137 -1 x1 -1 x38 >= -2 ;
+1 x1 -1 x39 +1 x138 >= 0 ;
-1 x1 +1 x39 +1 x138 >= 0 ;
-1 x139 +1 x1 +1 x40 >= 0 ;
-1 x139 -1 x1 -1 x40 >= -2 ;
-1 x140 +1 x1 +1 x41 >= 0 ;
-1 x140 -1 x1 -1 x41 >= -2 ;
-1 x141 +1 x1 +1 x42 >= 0 ;
-1 x141 -1 x1 -1 x42 >= -2 ;
-1 x142 +1 x1 +1 x43 >= 0 ;
-1 x142 -1 x1 -1 x43 >= -2 ;
-1 x143 +1 x1 +1 x44 >= 0 ;
-1 x143 -1 x1 -1 x44 >= -2 ;
+1 x1 -1 x45 +1 x144 >= 0 ;
-1 x1 +1 x45 +1 x144 >= 0 ;
-1 x145 +1 x1 +1 x46 >= 0 ;
-1 x145 -1 x1 -1 x46 >= -2 ;
+1 x1 -1 x47 +1 x146 >= 0 ;
-1 x1 +1 x47 +1 x146 >= 0 ;
-1 x147 +1 x1 +1 x48 >= 0 ;
-1 x147 -1 x1 -1 x48 >= -2 ;
-1 x148 +1 x1 +1 x49 >= 0 ;
-1 x148 -1 x1 -1 x49 >= -2 ;
-1 x149 +1 x1 +1 x50 >= 0 ;
-1 x149 -1 x1 -1 x50 >= -2 ;
-1 x150 +1 x1 +1 x51 >= 0 ;
-1 x150 -1 x1 -1 x51 >= -2 ;
-1 x151 +1 x1 +1 x52 >= 0 ;
-1 x151 -1 x1 -1 x52 >= -2 ;
-1 x152 +1 x1 +1 x53 >= 0 ;
-1 x152 -1 x1 -1 x53 >= -2 ;
+1 x1 -1 x54 +1 x153 >= 0 ;
-1 x1 +1 x54 +1 x153 >= 0 ;
-1 x154 +1 x1 +1 x55 >= 0 ;
-1 x154 -1 x1 -1 x55 >= -2 ;
-1 x155 +1 x1 +1 x56 >= 0 ;
-1 x155 -1 x1 -1 x56 >= -2 ;
+1 x1 -1 x57 +1 x156 >= 0 ;
-1 x1 +1 x57 +1 x156 >= 0 ;
-1 x157 +1 x1 +1 x58 >= 0 ;
-1 x157 -1 x1 -1 x58 >= -2 ;
+1 x1 -1 x59 +1 x158 >= 0 ;
-1 x1 +1 x59 +1 x158 >= 0 ;
-1 x159 +1 x1 +1 x60 >= 0 ;
-1 x159 -1 x1 -1 x60 >= -2 ;
-1 x160 +1 x1 +1 x61 >= 0 ;
-1 x160 -1 x1 -1 x61 >= -2 ;
-1 x161 +1 x1 +1 x62 >= 0 ;
-1 x161 -1 x1 -1 x62 >= -2 ;
-1 x162 +1 x1 +1 x63 >= 0 ;
-1 x162 -1 x1 -1 x63 >= -2 ;
-1 x163 +1 x1 +1 x64 >= 0 ;
-1 x163 -1 x1 -1 x64 >= -2 ;
+1 x1 -1 x65 +1 x164 >= 0 ;
-1 x1 +1 x65 +1 x164 >= 0 ;
-1 x165 +1 x1 +1 x66 >= 0 ;
-1 x165 -1 x1 -1 x66 >= -2 ;
-1 x166 +1 x1 +1 x67 >= 0 ;
-1 x166 -1 x1 -1 x67 >= -2 ;
+1 x1 -1 x68 +1 x167 >= 0 ;
-1 x1 +1 x68 +1 x167 >= 0 ;
+1 x1 -1 x69 +1 x168 >= 0 ;
-1 x1 +1 x69 +1 x168 >= 0 ;
+1 x1 -1 x70 +1 x169 >= 0 ;
-1 x1 +1 x70 +1 x169 >= 0 ;
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-1 x1 +1 x71 +1 x170 >= 0 ;
+1 x1 -1 x72 +1 x171 >= 0 ;
-1 x1 +1 x72 +1 x171 >= 0 ;
+1 x1 -1 x73 +1 x172 >= 0 ;
-1 x1 +1 x73 +1 x172 >= 0 ;
-1 x173 +1 x1 +1 x74 >= 0 ;
-1 x173 -1 x1 -1 x74 >= -2 ;
+1 x1 -1 x75 +1 x174 >= 0 ;
-1 x1 +1 x75 +1 x174 >= 0 ;
-1 x175 +1 x1 +1 x76 >= 0 ;
-1 x175 -1 x1 -1 x76 >= -2 ;
+1 x1 -1 x77 +1 x176 >= 0 ;
-1 x1 +1 x77 +1 x176 >= 0 ;
+1 x1 -1 x78 +1 x177 >= 0 ;
-1 x1 +1 x78 +1 x177 >= 0 ;
+1 x1 -1 x79 +1 x178 >= 0 ;
-1 x1 +1 x79 +1 x178 >= 0 ;
-1 x179 +1 x1 +1 x80 >= 0 ;
-1 x179 -1 x1 -1 x80 >= -2 ;
+1 x1 -1 x81 +1 x180 >= 0 ;
-1 x1 +1 x81 +1 x180 >= 0 ;
-1 x181 +1 x1 +1 x82 >= 0 ;
-1 x181 -1 x1 -1 x82 >= -2 ;
-1 x182 +1 x1 +1 x83 >= 0 ;
-1 x182 -1 x1 -1 x83 >= -2 ;
+1 x1 -1 x84 +1 x183 >= 0 ;
-1 x1 +1 x84 +1 x183 >= 0 ;
+1 x1 -1 x85 +1 x184 >= 0 ;
-1 x1 +1 x85 +1 x184 >= 0 ;
-1 x185 +1 x1 +1 x86 >= 0 ;
-1 x185 -1 x1 -1 x86 >= -2 ;
-1 x186 +1 x1 +1 x87 >= 0 ;
-1 x186 -1 x1 -1 x87 >= -2 ;
-1 x187 +1 x1 +1 x88 >= 0 ;
-1 x187 -1 x1 -1 x88 >= -2 ;
-1 x188 +1 x1 +1 x89 >= 0 ;
-1 x188 -1 x1 -1 x89 >= -2 ;
-1 x189 +1 x1 +1 x90 >= 0 ;
-1 x189 -1 x1 -1 x90 >= -2 ;
+1 x1 -1 x91 +1 x190 >= 0 ;
-1 x1 +1 x91 +1 x190 >= 0 ;
-1 x191 +1 x1 +1 x92 >= 0 ;
-1 x191 -1 x1 -1 x92 >= -2 ;
+1 x1 -1 x93 +1 x192 >= 0 ;
-1 x1 +1 x93 +1 x192 >= 0 ;
+1 x1 -1 x94 +1 x193 >= 0 ;
-1 x1 +1 x94 +1 x193 >= 0 ;
-1 x194 +1 x1 +1 x95 >= 0 ;
-1 x194 -1 x1 -1 x95 >= -2 ;
+1 x1 -1 x96 +1 x195 >= 0 ;
-1 x1 +1 x96 +1 x195 >= 0 ;
-1 x196 +1 x1 +1 x97 >= 0 ;
-1 x196 -1 x1 -1 x97 >= -2 ;
-1 x197 +1 x1 +1 x98 >= 0 ;
-1 x197 -1 x1 -1 x98 >= -2 ;
-1 x198 +1 x1 +1 x99 >= 0 ;
-1 x198 -1 x1 -1 x99 >= -2 ;
-1 x199 +1 x1 +1 x100 >= 0 ;
-1 x199 -1 x1 -1 x100 >= -2 ;
+1 x2 -1 x3 +1 x200 >= 0 ;
-1 x2 +1 x3 +1 x200 >= 0 ;
-1 x201 +1 x2 +1 x4 >= 0 ;
-1 x201 -1 x2 -1 x4 >= -2 ;
+1 x2 -1 x5 +1 x202 >= 0 ;
-1 x2 +1 x5 +1 x202 >= 0 ;
-1 x203 +1 x2 +1 x6 >= 0 ;
-1 x203 -1 x2 -1 x6 >= -2 ;
-1 x204 +1 x2 +1 x7 >= 0 ;
-1 x204 -1 x2 -1 x7 >= -2 ;
-1 x205 +1 x2 +1 x8 >= 0 ;
-1 x205 -1 x2 -1 x8 >= -2 ;
+1 x2 -1 x9 +1 x206 >= 0 ;
-1 x2 +1 x9 +1 x206 >= 0 ;
-1 x207 +1 x2 +1 x10 >= 0 ;
-1 x207 -1 x2 -1 x10 >= -2 ;
-1 x208 +1 x2 +1 x11 >= 0 ;
-1 x208 -1 x2 -1 x11 >= -2 ;
+1 x2 -1 x12 +1 x209 >= 0 ;
-1 x2 +1 x12 +1 x209 >= 0 ;
+1 x2 -1 x13 +1 x210 >= 0 ;
-1 x2 +1 x13 +1 x210 >= 0 ;
+1 x2 -1 x14 +1 x211 >= 0 ;
-1 x2 +1 x14 +1 x211 >= 0 ;
-1 x212 +1 x2 +1 x15 >= 0 ;
-1 x212 -1 x2 -1 x15 >= -2 ;
-1 x213 +1 x2 +1 x16 >= 0 ;
-1 x213 -1 x2 -1 x16 >= -2 ;
+1 x2 -1 x17 +1 x214 >= 0 ;
-1 x2 +1 x17 +1 x214 >= 0 ;
+1 x2 -1 x18 +1 x215 >= 0 ;
-1 x2 +1 x18 +1 x215 >= 0 ;
+1 x2 -1 x19 +1 x216 >= 0 ;
-1 x2 +1 x19 +1 x216 >= 0 ;
+1 x2 -1 x20 +1 x217 >= 0 ;
-1 x2 +1 x20 +1 x217 >= 0 ;
-1 x218 +1 x2 +1 x21 >= 0 ;
-1 x218 -1 x2 -1 x21 >= -2 ;
+1 x2 -1 x22 +1 x219 >= 0 ;
-1 x2 +1 x22 +1 x219 >= 0 ;
+1 x2 -1 x23 +1 x220 >= 0 ;
-1 x2 +1 x23 +1 x220 >= 0 ;
-1 x221 +1 x2 +1 x24 >= 0 ;
-1 x221 -1 x2 -1 x24 >= -2 ;
-1 x222 +1 x2 +1 x25 >= 0 ;
-1 x222 -1 x2 -1 x25 >= -2 ;
+1 x2 -1 x26 +1 x223 >= 0 ;
-1 x2 +1 x26 +1 x223 >= 0 ;
+1 x2 -1 x27 +1 x224 >= 0 ;
-1 x2 +1 x27 +1 x224 >= 0 ;
+1 x2 -1 x28 +1 x225 >= 0 ;
-1 x2 +1 x28 +1 x225 >= 0 ;
-1 x226 +1 x2 +1 x29 >= 0 ;
-1 x226 -1 x2 -1 x29 >= -2 ;
+1 x2 -1 x30 +1 x227 >= 0 ;
-1 x2 +1 x30 +1 x227 >= 0 ;
-1 x228 +1 x2 +1 x31 >= 0 ;
-1 x228 -1 x2 -1 x31 >= -2 ;
+1 x2 -1 x32 +1 x229 >= 0 ;
-1 x2 +1 x32 +1 x229 >= 0 ;
+1 x2 -1 x33 +1 x230 >= 0 ;
-1 x2 +1 x33 +1 x230 >= 0 ;
+1 x2 -1 x34 +1 x231 >= 0 ;
-1 x2 +1 x34 +1 x231 >= 0 ;
-1 x232 +1 x2 +1 x35 >= 0 ;
-1 x232 -1 x2 -1 x35 >= -2 ;
+1 x2 -1 x36 +1 x233 >= 0 ;
-1 x2 +1 x36 +1 x233 >= 0 ;
-1 x234 +1 x2 +1 x37 >= 0 ;
-1 x234 -1 x2 -1 x37 >= -2 ;
-1 x235 +1 x2 +1 x38 >= 0 ;
-1 x235 -1 x2 -1 x38 >= -2 ;
+1 x2 -1 x39 +1 x236 >= 0 ;
-1 x2 +1 x39 +1 x236 >= 0 ;
-1 x237 +1 x2 +1 x40 >= 0 ;
-1 x237 -1 x2 -1 x40 >= -2 ;
+1 x2 -1 x41 +1 x238 >= 0 ;
-1 x2 +1 x41 +1 x238 >= 0 ;
+1 x2 -1 x42 +1 x239 >= 0 ;
-1 x2 +1 x42 +1 x239 >= 0 ;
+1 x2 -1 x43 +1 x240 >= 0 ;
-1 x2 +1 x43 +1 x240 >= 0 ;
+1 x2 -1 x44 +1 x241 >= 0 ;
-1 x2 +1 x44 +1 x241 >= 0 ;
+1 x2 -1 x45 +1 x242 >= 0 ;
-1 x2 +1 x45 +1 x242 >= 0 ;
+1 x2 -1 x46 +1 x243 >= 0 ;
-1 x2 +1 x46 +1 x243 >= 0 ;
-1 x244 +1 x2 +1 x47 >= 0 ;
-1 x244 -1 x2 -1 x47 >= -2 ;
+1 x2 -1 x48 +1 x245 >= 0 ;
-1 x2 +1 x48 +1 x245 >= 0 ;
-1 x246 +1 x2 +1 x49 >= 0 ;
-1 x246 -1 x2 -1 x49 >= -2 ;
+1 x2 -1 x50 +1 x247 >= 0 ;
-1 x2 +1 x50 +1 x247 >= 0 ;
+1 x2 -1 x51 +1 x248 >= 0 ;
-1 x2 +1 x51 +1 x248 >= 0 ;
-1 x249 +1 x2 +1 x52 >= 0 ;
-1 x249 -1 x2 -1 x52 >= -2 ;
-1 x250 +1 x2 +1 x53 >= 0 ;
-1 x250 -1 x2 -1 x53 >= -2 ;
-1 x251 +1 x2 +1 x54 >= 0 ;
-1 x251 -1 x2 -1 x54 >= -2 ;
-1 x252 +1 x2 +1 x55 >= 0 ;
-1 x252 -1 x2 -1 x55 >= -2 ;
-1 x253 +1 x2 +1 x56 >= 0 ;
-1 x253 -1 x2 -1 x56 >= -2 ;
+1 x2 -1 x57 +1 x254 >= 0 ;
-1 x2 +1 x57 +1 x254 >= 0 ;
-1 x255 +1 x2 +1 x58 >= 0 ;
-1 x255 -1 x2 -1 x58 >= -2 ;
-1 x256 +1 x2 +1 x59 >= 0 ;
-1 x256 -1 x2 -1 x59 >= -2 ;
+1 x2 -1 x60 +1 x257 >= 0 ;
-1 x2 +1 x60 +1 x257 >= 0 ;
+1 x2 -1 x61 +1 x258 >= 0 ;
-1 x2 +1 x61 +1 x258 >= 0 ;
-1 x259 +1 x2 +1 x62 >= 0 ;
-1 x259 -1 x2 -1 x62 >= -2 ;
+1 x2 -1 x63 +1 x260 >= 0 ;
-1 x2 +1 x63 +1 x260 >= 0 ;
-1 x261 +1 x2 +1 x64 >= 0 ;
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-1 x4991 +1 x89 +1 x96 >= 0 ;
-1 x4991 -1 x89 -1 x96 >= -2 ;
-1 x4992 +1 x89 +1 x97 >= 0 ;
-1 x4992 -1 x89 -1 x97 >= -2 ;
-1 x4993 +1 x89 +1 x98 >= 0 ;
-1 x4993 -1 x89 -1 x98 >= -2 ;
-1 x4994 +1 x89 +1 x99 >= 0 ;
-1 x4994 -1 x89 -1 x99 >= -2 ;
+1 x89 -1 x100 +1 x4995 >= 0 ;
-1 x89 +1 x100 +1 x4995 >= 0 ;
+1 x90 -1 x91 +1 x4996 >= 0 ;
-1 x90 +1 x91 +1 x4996 >= 0 ;
+1 x90 -1 x92 +1 x4997 >= 0 ;
-1 x90 +1 x92 +1 x4997 >= 0 ;
+1 x90 -1 x93 +1 x4998 >= 0 ;
-1 x90 +1 x93 +1 x4998 >= 0 ;
+1 x90 -1 x94 +1 x4999 >= 0 ;
-1 x90 +1 x94 +1 x4999 >= 0 ;
-1 x5000 +1 x90 +1 x95 >= 0 ;
-1 x5000 -1 x90 -1 x95 >= -2 ;
+1 x90 -1 x96 +1 x5001 >= 0 ;
-1 x90 +1 x96 +1 x5001 >= 0 ;
-1 x5002 +1 x90 +1 x97 >= 0 ;
-1 x5002 -1 x90 -1 x97 >= -2 ;
+1 x90 -1 x98 +1 x5003 >= 0 ;
-1 x90 +1 x98 +1 x5003 >= 0 ;
+1 x90 -1 x99 +1 x5004 >= 0 ;
-1 x90 +1 x99 +1 x5004 >= 0 ;
-1 x5005 +1 x90 +1 x100 >= 0 ;
-1 x5005 -1 x90 -1 x100 >= -2 ;
+1 x91 -1 x92 +1 x5006 >= 0 ;
-1 x91 +1 x92 +1 x5006 >= 0 ;
+1 x91 -1 x93 +1 x5007 >= 0 ;
-1 x91 +1 x93 +1 x5007 >= 0 ;
+1 x91 -1 x94 +1 x5008 >= 0 ;
-1 x91 +1 x94 +1 x5008 >= 0 ;
+1 x91 -1 x95 +1 x5009 >= 0 ;
-1 x91 +1 x95 +1 x5009 >= 0 ;
+1 x91 -1 x96 +1 x5010 >= 0 ;
-1 x91 +1 x96 +1 x5010 >= 0 ;
+1 x91 -1 x97 +1 x5011 >= 0 ;
-1 x91 +1 x97 +1 x5011 >= 0 ;
+1 x91 -1 x98 +1 x5012 >= 0 ;
-1 x91 +1 x98 +1 x5012 >= 0 ;
+1 x91 -1 x99 +1 x5013 >= 0 ;
-1 x91 +1 x99 +1 x5013 >= 0 ;
+1 x91 -1 x100 +1 x5014 >= 0 ;
-1 x91 +1 x100 +1 x5014 >= 0 ;
+1 x92 -1 x93 +1 x5015 >= 0 ;
-1 x92 +1 x93 +1 x5015 >= 0 ;
+1 x92 -1 x94 +1 x5016 >= 0 ;
-1 x92 +1 x94 +1 x5016 >= 0 ;
-1 x5017 +1 x92 +1 x95 >= 0 ;
-1 x5017 -1 x92 -1 x95 >= -2 ;
-1 x5018 +1 x92 +1 x96 >= 0 ;
-1 x5018 -1 x92 -1 x96 >= -2 ;
+1 x92 -1 x97 +1 x5019 >= 0 ;
-1 x92 +1 x97 +1 x5019 >= 0 ;
-1 x5020 +1 x92 +1 x98 >= 0 ;
-1 x5020 -1 x92 -1 x98 >= -2 ;
-1 x5021 +1 x92 +1 x99 >= 0 ;
-1 x5021 -1 x92 -1 x99 >= -2 ;
-1 x5022 +1 x92 +1 x100 >= 0 ;
-1 x5022 -1 x92 -1 x100 >= -2 ;
+1 x93 -1 x94 +1 x5023 >= 0 ;
-1 x93 +1 x94 +1 x5023 >= 0 ;
-1 x5024 +1 x93 +1 x95 >= 0 ;
-1 x5024 -1 x93 -1 x95 >= -2 ;
+1 x93 -1 x96 +1 x5025 >= 0 ;
-1 x93 +1 x96 +1 x5025 >= 0 ;
-1 x5026 +1 x93 +1 x97 >= 0 ;
-1 x5026 -1 x93 -1 x97 >= -2 ;
-1 x5027 +1 x93 +1 x98 >= 0 ;
-1 x5027 -1 x93 -1 x98 >= -2 ;
-1 x5028 +1 x93 +1 x99 >= 0 ;
-1 x5028 -1 x93 -1 x99 >= -2 ;
-1 x5029 +1 x93 +1 x100 >= 0 ;
-1 x5029 -1 x93 -1 x100 >= -2 ;
+1 x94 -1 x95 +1 x5030 >= 0 ;
-1 x94 +1 x95 +1 x5030 >= 0 ;
+1 x94 -1 x96 +1 x5031 >= 0 ;
-1 x94 +1 x96 +1 x5031 >= 0 ;
+1 x94 -1 x97 +1 x5032 >= 0 ;
-1 x94 +1 x97 +1 x5032 >= 0 ;
+1 x94 -1 x98 +1 x5033 >= 0 ;
-1 x94 +1 x98 +1 x5033 >= 0 ;
+1 x94 -1 x99 +1 x5034 >= 0 ;
-1 x94 +1 x99 +1 x5034 >= 0 ;
-1 x5035 +1 x94 +1 x100 >= 0 ;
-1 x5035 -1 x94 -1 x100 >= -2 ;
+1 x95 -1 x96 +1 x5036 >= 0 ;
-1 x95 +1 x96 +1 x5036 >= 0 ;
-1 x5037 +1 x95 +1 x97 >= 0 ;
-1 x5037 -1 x95 -1 x97 >= -2 ;
+1 x95 -1 x98 +1 x5038 >= 0 ;
-1 x95 +1 x98 +1 x5038 >= 0 ;
-1 x5039 +1 x95 +1 x99 >= 0 ;
-1 x5039 -1 x95 -1 x99 >= -2 ;
+1 x95 -1 x100 +1 x5040 >= 0 ;
-1 x95 +1 x100 +1 x5040 >= 0 ;
+1 x96 -1 x97 +1 x5041 >= 0 ;
-1 x96 +1 x97 +1 x5041 >= 0 ;
-1 x5042 +1 x96 +1 x98 >= 0 ;
-1 x5042 -1 x96 -1 x98 >= -2 ;
-1 x5043 +1 x96 +1 x99 >= 0 ;
-1 x5043 -1 x96 -1 x99 >= -2 ;
-1 x5044 +1 x96 +1 x100 >= 0 ;
-1 x5044 -1 x96 -1 x100 >= -2 ;
-1 x5045 +1 x97 +1 x98 >= 0 ;
-1 x5045 -1 x97 -1 x98 >= -2 ;
+1 x97 -1 x99 +1 x5046 >= 0 ;
-1 x97 +1 x99 +1 x5046 >= 0 ;
+1 x97 -1 x100 +1 x5047 >= 0 ;
-1 x97 +1 x100 +1 x5047 >= 0 ;
+1 x98 -1 x99 +1 x5048 >= 0 ;
-1 x98 +1 x99 +1 x5048 >= 0 ;
+1 x98 -1 x100 +1 x5049 >= 0 ;
-1 x98 +1 x100 +1 x5049 >= 0 ;
-1 x5050 +1 x99 +1 x100 >= 0 ;
-1 x5050 -1 x99 -1 x100 >= -2 ;

constrained.wcnf

p wcnf 5050 14850 4951
1 101 0
1 -102 0
1 103 0
1 104 0
1 -105 0
1 106 0
1 107 0
1 -108 0
1 -109 0
1 -110 0
1 -111 0
1 112 0
1 113 0
1 -114 0
1 -115 0
1 116 0
1 -117 0
1 -118 0
1 -119 0
1 120 0
1 121 0
1 -122 0
1 -123 0
1 124 0
1 125 0
1 126 0
1 -127 0
1 128 0
1 -129 0
1 -130 0
1 -131 0
1 132 0
1 133 0
1 134 0
1 -135 0
1 -136 0
1 137 0
1 -138 0
1 139 0
1 140 0
1 141 0
1 142 0
1 143 0
1 -144 0
1 145 0
1 -146 0
1 147 0
1 148 0
1 149 0
1 150 0
1 151 0
1 152 0
1 -153 0
1 154 0
1 155 0
1 -156 0
1 157 0
1 -158 0
1 159 0
1 160 0
1 161 0
1 162 0
1 163 0
1 -164 0
1 165 0
1 166 0
1 -167 0
1 -168 0
1 -169 0
1 -170 0
1 -171 0
1 -172 0
1 173 0
1 -174 0
1 175 0
1 -176 0
1 -177 0
1 -178 0
1 179 0
1 -180 0
1 181 0
1 182 0
1 -183 0
1 -184 0
1 185 0
1 186 0
1 187 0
1 188 0
1 189 0
1 -190 0
1 191 0
1 -192 0
1 -193 0
1 194 0
1 -195 0
1 196 0
1 197 0
1 198 0
1 199 0
1 -200 0
1 201 0
1 -202 0
1 203 0
1 204 0
1 205 0
1 -206 0
1 207 0
1 208 0
1 -209 0
1 -210 0
1 -211 0
1 212 0
1 213 0
1 -214 0
1 -215 0
1 -216 0
1 -217 0
1 218 0
1 -219 0
1 -220 0
1 221 0
1 222 0
1 -223 0
1 -224 0
1 -225 0
1 226 0
1 -227 0
1 228 0
1 -229 0
1 -230 0
1 -231 0
1 232 0
1 -233 0
1 234 0
1 235 0
1 -236 0
1 237 0
1 -238 0
1 -239 0
1 -240 0
1 -241 0
1 -242 0
1 -243 0
1 244 0
1 -245 0
1 246 0
1 -247 0
1 -248 0
1 249 0
1 250 0
1 251 0
1 252 0
1 253 0
1 -254 0
1 255 0
1 256 0
1 -257 0
1 -258 0
1 259 0
1 -260 0
1 261 0
1 262 0
1 263 0
1 -264 0
1 -265 0
1 266 0
1 267 0
1 -268 0
1 -269 0
1 -270 0
1 -271 0
1 -272 0
1 273 0
1 -274 0
1 -275 0
1 -276 0
1 277 0
1 -278 0
1 -279 0
1 280 0
1 281 0
1 282 0
1 -283 0
1 284 0
1 -285 0
1 286 0
1 -287 0
1 -288 0
1 289 0
1 -290 0
1 291 0
1 -292 0
1 -293 0
1 294 0
1 -295 0
1 -296 0
1 -297 0
1 298 0
1 299 0
1 300 0
1 -301 0
1 -302 0
1 303 0
1 304 0
1 -305 0
1 306 0
1 -307 0
1 -308 0
1 309 0
1 -310 0
1 311 0
1 312 0
1 313 0
1 314 0
1 -315 0
1 316 0
1 -317 0
1 -318 0
1 319 0
1 -320 0
1 -321 0
1 -322 0
1 -323 0
1 -324 0
1 -325 0
1 -326 0
1 -327 0
1 -328 0
1 329 0
1 330 0
1 331 0
1 -332 0
1 -333 0
1 -334 0
1 335 0
1 -336 0
1 -337 0
1 -338 0
1 -339 0
1 -340 0
1 -341 0
1 -342 0
1 -343 0
1 344 0
1 345 0
1 -346 0
1 347 0
1 348 0
1 -349 0
1 -350 0
1 -351 0
1 352 0
1 -353 0
1 354 0
1 355 0
1 -356 0
1 -357 0
1 358 0
1 359 0
1 -360 0
1 361 0
1 362 0
1 -363 0
1 -364 0
1 -365 0
1 366 0
1 -367 0
1 -368 0
1 369 0
1 -370 0
1 371 0
1 -372 0
1 -373 0
1 374 0
1 -375 0
1 376 0
1 377 0
1 -378 0
1 -379 0
1 -380 0
1 -381 0
1 382 0
1 -383 0
1 384 0
1 -385 0
1 -386 0
1 -387 0
1 -388 0
1 -389 0
1 -390 0
1 -391 0
1 392 0
1 -393 0
1 -394 0
1 -395 0
1 396 0
1 -397 0
1 398 0
1 399 0
1 400 0
1 -401 0
1 402 0
1 403 0
1 404 0
1 405 0
1 -406 0
1 -407 0
1 -408 0
1 -409 0
1 -410 0
1 -411 0
1 412 0
1 413 0
1 -414 0
1 -415 0
1 416 0
1 -417 0
1 418 0
1 419 0
1 420 0
1 -421 0
1 -422 0
1 -423 0
1 -424 0
1 -425 0
1 -426 0
1 -427 0
1 428 0
1 429 0
1 -430 0
1 -431 0
1 -432 0
1 -433 0
1 434 0
1 -435 0
1 -436 0
1 -437 0
1 438 0
1 -439 0
1 440 0
1 441 0
1 -442 0
1 443 0
1 -444 0
1 -445 0
1 -446 0
1 447 0
1 -448 0
1 449 0
1 450 0
1 451 0
1 -452 0
1 453 0
1 454 0
1 -455 0
1 -456 0
1 457 0
1 -458 0
1 459 0
1 -460 0
1 461 0
1 462 0
1 -463 0
1 -464 0
1 465 0
1 466 0
1 467 0
1 -468 0
1 -469 0
1 -470 0
1 -471 0
1 -472 0
1 -473 0
1 -474 0
1 -475 0
1 476 0
1 -477 0
1 478 0
1 -479 0
1 -480 0
1 481 0
1 482 0
1 -483 0
1 -484 0
1 -485 0
1 -486 0
1 -487 0
1 -488 0
1 489 0
1 -490 0
1 -491 0
1 -492 0
1 493 0
1 494 0
1 -495 0
1 496 0
1 -497 0
1 -498 0
1 499 0
1 -500 0
1 501 0
1 -502 0
1 -503 0
1 -504 0
1 505 0
1 -506 0
1 507 0
1 -508 0
1 509 0
1 510 0
1 511 0
1 512 0
1 -513 0
1 514 0
1 -515 0
1 -516 0
1 517 0
1 -518 0
1 519 0
1 520 0
1 521 0
1 522 0
1 523 0
1 524 0
1 525 0
1 -526 0
1 527 0
1 -528 0
1 529 0
1 530 0
1 531 0
1 532 0
1 533 0
1 -534 0
1 -535 0
1 -536 0
1 -537 0
1 538 0
1 -539 0
1 540 0
1 541 0
1 -542 0
1 543 0
1 -544 0
1 545 0
1 546 0
1 -547 0
1 -548 0
1 549 0
1 -550 0
1 -551 0
1 -552 0
1 -553 0
1 -554 0
1 -555 0
1 -556 0
1 -557 0
1 558 0
1 559 0
1 -560 0
1 -561 0
1 562 0
1 -563 0
1 -564 0
1 -565 0
1 -566 0
1 567 0
1 -568 0
1 569 0
1 -570 0
1 -571 0
1 -572 0
1 573 0
1 574 0
1 -575 0
1 576 0
1 577 0
1 -578 0
1 579 0
1 -580 0
1 -581 0
1 582 0
1 -583 0
1 -584 0
1 585 0
1 586 0
1 587 0
1 -588 0
1 -589 0
1 590 0
1 -591 0
1 592 0
1 -593 0
1 -594 0
1 595 0
1 596 0
1 597 0
1 -598 0
1 -599 0
1 600 0
1 601 0
1 -602 0
1 -603 0
1 -604 0
1 605 0
1 -606 0
1 -607 0
1 608 0
1 -609 0
1 -610 0
1 -611 0
1 612 0
1 613 0
1 614 0
1 -615 0
1 -616 0
1 617 0
1 -618 0
1 619 0
1 -620 0
1 621 0
1 622 0
1 623 0
1 624 0
1 625 0
1 626 0
1 -627 0
1 -628 0
1 -629 0
1 -630 0
1 -631 0
1 632 0
1 -633 0
1 634 0
1 -635 0
1 636 0
1 -637 0
1 -638 0
1 639 0
1 -640 0
1 -641 0
1 -642 0
1 -643 0
1 644 0
1 -645 0
1 -646 0
1 647 0
1 -648 0
1 649 0
1 650 0
1 651 0
1 -652 0
1 653 0
1 654 0
1 655 0
1 -656 0
1 657 0
1 -658 0
1 659 0
1 660 0
1 661 0
1 -662 0
1 -663 0
1 664 0
1 665 0
1 666 0
1 667 0
1 668 0
1 -669 0
1 -670 0
1 -671 0
1 -672 0
1 -673 0
1 674 0
1 675 0
1 676 0
1 -677 0
1 -678 0
1 -679 0
1 -680 0
1 -681 0
1 682 0
1 683 0
1 -684 0
1 685 0
1 686 0
1 -687 0
1 688 0
1 689 0
1 -690 0
1 691 0
1 -692 0
1 -693 0
1 694 0
1 695 0
1 696 0
1 -697 0
1 -698 0
1 -699 0
1 -700 0
1 701 0
1 -702 0
1 -703 0
1 -704 0
1 705 0
1 -706 0
1 707 0
1 -708 0
1 -709 0
1 710 0
1 -711 0
1 712 0
1 713 0
1 -714 0
1 715 0
1 716 0
1 717 0
1 -718 0
1 -719 0
1 720 0
1 -721 0
1 722 0
1 -723 0
1 724 0
1 725 0
1 -726 0
1 727 0
1 728 0
1 -729 0
1 -730 0
1 731 0
1 732 0
1 733 0
1 734 0
1 -735 0
1 736 0
1 -737 0
1 -738 0
1 739 0
1 -740 0
1 741 0
1 -742 0
1 -743 0
1 -744 0
1 745 0
1 -746 0
1 -747 0
1 748 0
1 749 0
1 750 0
1 -751 0
1 752 0
1 753 0
1 -754 0
1 -755 0
1 -756 0
1 757 0
1 -758 0
1 -759 0
1 760 0
1 761 0
1 762 0
1 -763 0
1 764 0
1 765 0
1 -766 0
1 767 0
1 -768 0
1 769 0
1 -770 0
1 771 0
1 772 0
1 -773 0
1 -774 0
1 775 0
1 -776 0
1 -777 0
1 -778 0
1 -779 0
1 -780 0
1 781 0
1 -782 0
1 783 0
1 784 0
1 785 0
1 -786 0
1 -787 0
1 -788 0
1 789 0
1 -790 0
1 791 0
1 792 0
1 793 0
1 794 0
1 795 0
1 796 0
1 797 0
1 -798 0
1 799 0
1 800 0
1 801 0
1 -802 0
1 803 0
1 -804 0
1 805 0
1 -806 0
1 807 0
1 -808 0
1 -809 0
1 -810 0
1 -811 0
1 812 0
1 -813 0
1 -814 0
1 -815 0
1 -816 0
1 817 0
1 -818 0
1 -819 0
1 820 0
1 -821 0
1 -822 0
1 823 0
1 -824 0
1 825 0
1 -826 0
1 827 0
1 -828 0
1 -829 0
1 830 0
1 -831 0
1 832 0
1 833 0
1 -834 0
1 -835 0
1 -836 0
1 837 0
1 838 0
1 -839 0
1 -840 0
1 -841 0
1 842 0
1 843 0
1 844 0
1 845 0
1 846 0
1 -847 0
1 -848 0
1 849 0
1 850 0
1 851 0
1 852 0
1 -853 0
1 -854 0
1 855 0
1 856 0
1 -857 0
1 858 0
1 -859 0
1 -860 0
1 -861 0
1 -862 0
1 863 0
1 864 0
1 865 0
1 866 0
1 -867 0
1 868 0
1 -869 0
1 870 0
1 871 0
1 872 0
1 873 0
1 -874 0
1 875 0
1 -876 0
1 -877 0
1 -878 0
1 -879 0
1 880 0
1 881 0
1 882 0
1 -883 0
1 -884 0
1 -885 0
1 886 0
1 887 0
1 888 0
1 -889 0
1 890 0
1 -891 0
1 -892 0
1 893 0
1 -894 0
1 -895 0
1 -896 0
1 -897 0
1 898 0
1 -899 0
1 900 0
1 -901 0
1 902 0
1 903 0
1 904 0
1 -905 0
1 -906 0
1 -907 0
1 -908 0
1 -909 0
1 -910 0
1 911 0
1 912 0
1 913 0
1 914 0
1 -915 0
1 -916 0
1 -917 0
1 -918 0
1 919 0
1 920 0
1 921 0
1 -922 0
1 923 0
1 -924 0
1 925 0
1 926 0
1 -927 0
1 -928 0
1 929 0
1 -930 0
1 931 0
1 -932 0
1 933 0
1 -934 0
1 -935 0
1 936 0
1 937 0
1 938 0
1 -939 0
1 940 0
1 -941 0
1 -942 0
1 943 0
1 944 0
1 -945 0
1 -946 0
1 947 0
1 948 0
1 949 0
1 950 0
1 951 0
1 952 0
1 -953 0
1 -954 0
1 -955 0
1 -956 0
1 -957 0
1 -958 0
1 -959 0
1 960 0
1 961 0
1 -962 0
1 -963 0
1 -964 0
1 -965 0
1 966 0
1 967 0
1 968 0
1 -969 0
1 970 0
1 -971 0
1 -972 0
1 -973 0
1 974 0
1 -975 0
1 -976 0
1 -977 0
1 978 0
1 -979 0
1 980 0
1 981 0
1 -982 0
1 983 0
1 -984 0
1 -985 0
1 -986 0
1 987 0
1 -988 0
1 989 0
1 -990 0
1 -991 0
1 -992 0
1 -993 0
1 -994 0
1 -995 0
1 996 0
1 997 0
1 -998 0
1 999 0
1 -1000 0
1 1001 0
1 1002 0
1 -1003 0
1 1004 0
1 1005 0
1 1006 0
1 -1007 0
1 1008 0
1 -1009 0
1 -1010 0
1 1011 0
1 1012 0
1 -1013 0
1 1014 0
1 -1015 0
1 1016 0
1 -1017 0
1 -1018 0
1 1019 0
1 1020 0
1 1021 0
1 -1022 0
1 -1023 0
1 -1024 0
1 -1025 0
1 -1026 0
1 -1027 0
1 -1028 0
1 1029 0
1 1030 0
1 1031 0
1 1032 0
1 1033 0
1 -1034 0
1 1035 0
1 -1036 0
1 1037 0
1 -1038 0
1 -1039 0
1 1040 0
1 -1041 0
1 1042 0
1 1043 0
1 1044 0
1 -1045 0
1 -1046 0
1 -1047 0
1 -1048 0
1 -1049 0
1 -1050 0
1 -1051 0
1 -1052 0
1 1053 0
1 -1054 0
1 -1055 0
1 1056 0
1 1057 0
1 -1058 0
1 -1059 0
1 -1060 0
1 -1061 0
1 -1062 0
1 -1063 0
1 -1064 0
1 1065 0
1 -1066 0
1 1067 0
1 -1068 0
1 -1069 0
1 -1070 0
1 -1071 0
1 -1072 0
1 1073 0
1 1074 0
1 1075 0
1 -1076 0
1 -1077 0
1 1078 0
1 -1079 0
1 1080 0
1 1081 0
1 -1082 0
1 -1083 0
1 1084 0
1 1085 0
1 -1086 0
1 -1087 0
1 -1088 0
1 1089 0
1 1090 0
1 1091 0
1 -1092 0
1 -1093 0
1 -1094 0
1 1095 0
1 -1096 0
1 1097 0
1 -1098 0
1 1099 0
1 -1100 0
1 1101 0
1 1102 0
1 -1103 0
1 -1104 0
1 -1105 0
1 -1106 0
1 -1107 0
1 -1108 0
1 1109 0
1 -1110 0
1 1111 0
1 1112 0
1 -1113 0
1 1114 0
1 1115 0
1 -1116 0
1 -1117 0
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convert_constrained.hs

convert_dsdp_maxcut.hs

convert_unconstrained.hs

dsdp_maxcut.patch

dsdp_maxcut_graph.txt

dsdp_maxcut_outputs.txt

dsdp_maxcut_solutions.json

eval_results.hs

unconstrained.lp

unconstrained.opb