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Instance maxcsp-langford-3-11
Binary Max-CSP (find a complete instantiation of variables which maximizes the number of satisfied constraints) instance with table constraint from CSP 2008 Competition.
Formatsⓘ | ams gms lp mod nl osil pip py |
Primal Bounds (infeas ≤ 1e-08)ⓘ | |
Other points (infeas > 1e-08)ⓘ | |
Dual Boundsⓘ | 0.00000000 (ANTIGONE) 0.00000000 (BARON) 0.00000000 (COUENNE) 0.00000000 (CPLEX) 0.00000000 (GUROBI) 0.00000000 (LINDO) 0.00000000 (SCIP) 0.00000000 (SHOT) 2.00000000 (Sven Mallach) |
Referencesⓘ | Hurley, Barry, O'Sullivan, Barry, Allouche, David, Katsirelos, George, Schiex, Thomas, Zytnicki, Matthias, and de Givry, Simon, Multi-language evaluation of exact solvers in graphical model discrete optimization, Constraints, 21:3, 2016, 413-434. |
Sourceⓘ | QPLIB instance 6647, contributed by Thomas Schiex, https://www.cril.univ-artois.fr/CPAI08/ |
Applicationⓘ | Constraint Satisfaction |
Added to libraryⓘ | 18 Aug 2018 |
Problem typeⓘ | BQP |
#Variablesⓘ | 627 |
#Binary Variablesⓘ | 627 |
#Integer Variablesⓘ | 0 |
#Nonlinear Variablesⓘ | 627 |
#Nonlinear Binary Variablesⓘ | 627 |
#Nonlinear Integer Variablesⓘ | 0 |
Objective Senseⓘ | min |
Objective typeⓘ | quadratic |
Objective curvatureⓘ | indefinite |
#Nonzeros in Objectiveⓘ | 627 |
#Nonlinear Nonzeros in Objectiveⓘ | 627 |
#Constraintsⓘ | 33 |
#Linear Constraintsⓘ | 33 |
#Quadratic Constraintsⓘ | 0 |
#Polynomial Constraintsⓘ | 0 |
#Signomial Constraintsⓘ | 0 |
#General Nonlinear Constraintsⓘ | 0 |
Operands in Gen. Nonlin. Functionsⓘ | |
Constraints curvatureⓘ | linear |
#Nonzeros in Jacobianⓘ | 627 |
#Nonlinear Nonzeros in Jacobianⓘ | 0 |
#Nonzeros in (Upper-Left) Hessian of Lagrangianⓘ | 28392 |
#Nonzeros in Diagonal of Hessian of Lagrangianⓘ | 0 |
#Blocks in Hessian of Lagrangianⓘ | 1 |
Minimal blocksize in Hessian of Lagrangianⓘ | 627 |
Maximal blocksize in Hessian of Lagrangianⓘ | 627 |
Average blocksize in Hessian of Lagrangianⓘ | 627.0 |
#Semicontinuitiesⓘ | 0 |
#Nonlinear Semicontinuitiesⓘ | 0 |
#SOS type 1ⓘ | 0 |
#SOS type 2ⓘ | 0 |
Minimal coefficientⓘ | 1.0000e+00 |
Maximal coefficientⓘ | 1.0000e+00 |
Infeasibility of initial pointⓘ | 1 |
Sparsity Jacobianⓘ | |
Sparsity Hessian of Lagrangianⓘ |
$offlisting * * Equation counts * Total E G L N X C B * 34 34 0 0 0 0 0 0 * * Variable counts * x b i s1s s2s sc si * Total cont binary integer sos1 sos2 scont sint * 628 1 627 0 0 0 0 0 * FX 0 * * Nonzero counts * Total const NL DLL * 1255 628 627 0 * * Solve m using MIQCP minimizing objvar; Variables objvar,b2,b3,b4,b5,b6,b7,b8,b9,b10,b11,b12,b13,b14,b15,b16,b17,b18 ,b19,b20,b21,b22,b23,b24,b25,b26,b27,b28,b29,b30,b31,b32,b33,b34,b35 ,b36,b37,b38,b39,b40,b41,b42,b43,b44,b45,b46,b47,b48,b49,b50,b51,b52 ,b53,b54,b55,b56,b57,b58,b59,b60,b61,b62,b63,b64,b65,b66,b67,b68,b69 ,b70,b71,b72,b73,b74,b75,b76,b77,b78,b79,b80,b81,b82,b83,b84,b85,b86 ,b87,b88,b89,b90,b91,b92,b93,b94,b95,b96,b97,b98,b99,b100,b101,b102 ,b103,b104,b105,b106,b107,b108,b109,b110,b111,b112,b113,b114,b115 ,b116,b117,b118,b119,b120,b121,b122,b123,b124,b125,b126,b127,b128 ,b129,b130,b131,b132,b133,b134,b135,b136,b137,b138,b139,b140,b141 ,b142,b143,b144,b145,b146,b147,b148,b149,b150,b151,b152,b153,b154 ,b155,b156,b157,b158,b159,b160,b161,b162,b163,b164,b165,b166,b167 ,b168,b169,b170,b171,b172,b173,b174,b175,b176,b177,b178,b179,b180 ,b181,b182,b183,b184,b185,b186,b187,b188,b189,b190,b191,b192,b193 ,b194,b195,b196,b197,b198,b199,b200,b201,b202,b203,b204,b205,b206 ,b207,b208,b209,b210,b211,b212,b213,b214,b215,b216,b217,b218,b219 ,b220,b221,b222,b223,b224,b225,b226,b227,b228,b229,b230,b231,b232 ,b233,b234,b235,b236,b237,b238,b239,b240,b241,b242,b243,b244,b245 ,b246,b247,b248,b249,b250,b251,b252,b253,b254,b255,b256,b257,b258 ,b259,b260,b261,b262,b263,b264,b265,b266,b267,b268,b269,b270,b271 ,b272,b273,b274,b275,b276,b277,b278,b279,b280,b281,b282,b283,b284 ,b285,b286,b287,b288,b289,b290,b291,b292,b293,b294,b295,b296,b297 ,b298,b299,b300,b301,b302,b303,b304,b305,b306,b307,b308,b309,b310 ,b311,b312,b313,b314,b315,b316,b317,b318,b319,b320,b321,b322,b323 ,b324,b325,b326,b327,b328,b329,b330,b331,b332,b333,b334,b335,b336 ,b337,b338,b339,b340,b341,b342,b343,b344,b345,b346,b347,b348,b349 ,b350,b351,b352,b353,b354,b355,b356,b357,b358,b359,b360,b361,b362 ,b363,b364,b365,b366,b367,b368,b369,b370,b371,b372,b373,b374,b375 ,b376,b377,b378,b379,b380,b381,b382,b383,b384,b385,b386,b387,b388 ,b389,b390,b391,b392,b393,b394,b395,b396,b397,b398,b399,b400,b401 ,b402,b403,b404,b405,b406,b407,b408,b409,b410,b411,b412,b413,b414 ,b415,b416,b417,b418,b419,b420,b421,b422,b423,b424,b425,b426,b427 ,b428,b429,b430,b431,b432,b433,b434,b435,b436,b437,b438,b439,b440 ,b441,b442,b443,b444,b445,b446,b447,b448,b449,b450,b451,b452,b453 ,b454,b455,b456,b457,b458,b459,b460,b461,b462,b463,b464,b465,b466 ,b467,b468,b469,b470,b471,b472,b473,b474,b475,b476,b477,b478,b479 ,b480,b481,b482,b483,b484,b485,b486,b487,b488,b489,b490,b491,b492 ,b493,b494,b495,b496,b497,b498,b499,b500,b501,b502,b503,b504,b505 ,b506,b507,b508,b509,b510,b511,b512,b513,b514,b515,b516,b517,b518 ,b519,b520,b521,b522,b523,b524,b525,b526,b527,b528,b529,b530,b531 ,b532,b533,b534,b535,b536,b537,b538,b539,b540,b541,b542,b543,b544 ,b545,b546,b547,b548,b549,b550,b551,b552,b553,b554,b555,b556,b557 ,b558,b559,b560,b561,b562,b563,b564,b565,b566,b567,b568,b569,b570 ,b571,b572,b573,b574,b575,b576,b577,b578,b579,b580,b581,b582,b583 ,b584,b585,b586,b587,b588,b589,b590,b591,b592,b593,b594,b595,b596 ,b597,b598,b599,b600,b601,b602,b603,b604,b605,b606,b607,b608,b609 ,b610,b611,b612,b613,b614,b615,b616,b617,b618,b619,b620,b621,b622 ,b623,b624,b625,b626,b627,b628; Binary Variables b2,b3,b4,b5,b6,b7,b8,b9,b10,b11,b12,b13,b14,b15,b16,b17,b18 ,b19,b20,b21,b22,b23,b24,b25,b26,b27,b28,b29,b30,b31,b32,b33,b34,b35 ,b36,b37,b38,b39,b40,b41,b42,b43,b44,b45,b46,b47,b48,b49,b50,b51,b52 ,b53,b54,b55,b56,b57,b58,b59,b60,b61,b62,b63,b64,b65,b66,b67,b68,b69 ,b70,b71,b72,b73,b74,b75,b76,b77,b78,b79,b80,b81,b82,b83,b84,b85,b86 ,b87,b88,b89,b90,b91,b92,b93,b94,b95,b96,b97,b98,b99,b100,b101,b102 ,b103,b104,b105,b106,b107,b108,b109,b110,b111,b112,b113,b114,b115 ,b116,b117,b118,b119,b120,b121,b122,b123,b124,b125,b126,b127,b128 ,b129,b130,b131,b132,b133,b134,b135,b136,b137,b138,b139,b140,b141 ,b142,b143,b144,b145,b146,b147,b148,b149,b150,b151,b152,b153,b154 ,b155,b156,b157,b158,b159,b160,b161,b162,b163,b164,b165,b166,b167 ,b168,b169,b170,b171,b172,b173,b174,b175,b176,b177,b178,b179,b180 ,b181,b182,b183,b184,b185,b186,b187,b188,b189,b190,b191,b192,b193 ,b194,b195,b196,b197,b198,b199,b200,b201,b202,b203,b204,b205,b206 ,b207,b208,b209,b210,b211,b212,b213,b214,b215,b216,b217,b218,b219 ,b220,b221,b222,b223,b224,b225,b226,b227,b228,b229,b230,b231,b232 ,b233,b234,b235,b236,b237,b238,b239,b240,b241,b242,b243,b244,b245 ,b246,b247,b248,b249,b250,b251,b252,b253,b254,b255,b256,b257,b258 ,b259,b260,b261,b262,b263,b264,b265,b266,b267,b268,b269,b270,b271 ,b272,b273,b274,b275,b276,b277,b278,b279,b280,b281,b282,b283,b284 ,b285,b286,b287,b288,b289,b290,b291,b292,b293,b294,b295,b296,b297 ,b298,b299,b300,b301,b302,b303,b304,b305,b306,b307,b308,b309,b310 ,b311,b312,b313,b314,b315,b316,b317,b318,b319,b320,b321,b322,b323 ,b324,b325,b326,b327,b328,b329,b330,b331,b332,b333,b334,b335,b336 ,b337,b338,b339,b340,b341,b342,b343,b344,b345,b346,b347,b348,b349 ,b350,b351,b352,b353,b354,b355,b356,b357,b358,b359,b360,b361,b362 ,b363,b364,b365,b366,b367,b368,b369,b370,b371,b372,b373,b374,b375 ,b376,b377,b378,b379,b380,b381,b382,b383,b384,b385,b386,b387,b388 ,b389,b390,b391,b392,b393,b394,b395,b396,b397,b398,b399,b400,b401 ,b402,b403,b404,b405,b406,b407,b408,b409,b410,b411,b412,b413,b414 ,b415,b416,b417,b418,b419,b420,b421,b422,b423,b424,b425,b426,b427 ,b428,b429,b430,b431,b432,b433,b434,b435,b436,b437,b438,b439,b440 ,b441,b442,b443,b444,b445,b446,b447,b448,b449,b450,b451,b452,b453 ,b454,b455,b456,b457,b458,b459,b460,b461,b462,b463,b464,b465,b466 ,b467,b468,b469,b470,b471,b472,b473,b474,b475,b476,b477,b478,b479 ,b480,b481,b482,b483,b484,b485,b486,b487,b488,b489,b490,b491,b492 ,b493,b494,b495,b496,b497,b498,b499,b500,b501,b502,b503,b504,b505 ,b506,b507,b508,b509,b510,b511,b512,b513,b514,b515,b516,b517,b518 ,b519,b520,b521,b522,b523,b524,b525,b526,b527,b528,b529,b530,b531 ,b532,b533,b534,b535,b536,b537,b538,b539,b540,b541,b542,b543,b544 ,b545,b546,b547,b548,b549,b550,b551,b552,b553,b554,b555,b556,b557 ,b558,b559,b560,b561,b562,b563,b564,b565,b566,b567,b568,b569,b570 ,b571,b572,b573,b574,b575,b576,b577,b578,b579,b580,b581,b582,b583 ,b584,b585,b586,b587,b588,b589,b590,b591,b592,b593,b594,b595,b596 ,b597,b598,b599,b600,b601,b602,b603,b604,b605,b606,b607,b608,b609 ,b610,b611,b612,b613,b614,b615,b616,b617,b618,b619,b620,b621,b622 ,b623,b624,b625,b626,b627,b628; Equations e1,e2,e3,e4,e5,e6,e7,e8,e9,e10,e11,e12,e13,e14,e15,e16,e17,e18,e19 ,e20,e21,e22,e23,e24,e25,e26,e27,e28,e29,e30,e31,e32,e33,e34; e1.. b2*b3 + b2*b4 + b2*b5 + b2*b6 + b2*b7 + b2*b8 + b2*b9 + b2*b10 + b2*b11 + b2*b12 + b2*b13 + b2*b14 + b2*b15 + b2*b16 + b2*b17 + b2*b18 + b2*b19 + b2 *b20 + b2*b21 + b2*b22 + b2*b23 + b2*b24 + b2*b25 + b2*b26 + b2*b27 + b2* b28 + b2*b29 + b2*b30 + b2*b31 + b2*b32 + b2*b33 + b2*b34 + b2*b35 + b2* b36 + b2*b37 + b2*b38 + b3*b39 + b3*b40 + b3*b41 + b3*b42 + b3*b43 + b3* b44 + b3*b45 + b3*b46 + b3*b47 + b3*b48 + b3*b49 + b3*b50 + b3*b51 + b3* b52 + b3*b53 + b3*b54 + b3*b55 + b3*b56 + b3*b57 + b3*b58 + b3*b59 + b3* b60 + b3*b61 + b3*b62 + b3*b63 + b3*b64 + b3*b65 + b3*b66 + b3*b67 + b3* b68 + b3*b69 + b3*b70 + b3*b71 + b3*b72 + b3*b73 + b3*b74 + b3*b75 + b3* b76 + b3*b77 + b3*b78 + b3*b79 + b3*b80 + b3*b81 + b3*b82 + b3*b83 + b3* b84 + b3*b85 + b3*b86 + b3*b87 + b3*b88 + b3*b89 + b3*b90 + b3*b91 + b3* b92 + b3*b93 + b3*b94 + b3*b95 + b3*b96 + b3*b97 + b3*b98 + b3*b99 + b3* b100 + b3*b101 + b3*b102 + b4*b40 + b4*b41 + b4*b42 + b4*b43 + b4*b44 + b4 *b45 + b4*b46 + b4*b47 + b4*b48 + b4*b49 + b4*b50 + b4*b51 + b4*b52 + b4* b53 + b4*b54 + b4*b55 + b4*b56 + b4*b57 + b4*b58 + b4*b59 + b4*b60 + b4* b61 + b4*b62 + b4*b63 + b4*b65 + b4*b66 + b4*b67 + b4*b68 + b4*b69 + b4* b70 + b4*b71 + b4*b72 + b4*b73 + b4*b74 + b4*b75 + b4*b76 + b4*b77 + b4* b78 + b4*b79 + b4*b80 + b4*b81 + b4*b82 + b4*b83 + b4*b84 + b4*b85 + b4* b86 + b4*b87 + b4*b88 + b4*b89 + b4*b103 + b4*b104 + b4*b105 + b4*b106 + b4*b107 + b4*b108 + b4*b109 + b4*b110 + b4*b111 + b4*b112 + b4*b113 + b4* b114 + b4*b115 + b4*b116 + b4*b117 + b4*b118 + b5*b39 + b5*b41 + b5*b42 + b5*b43 + b5*b44 + b5*b45 + b5*b46 + b5*b47 + b5*b48 + b5*b49 + b5*b50 + b5 *b51 + b5*b52 + b5*b53 + b5*b54 + b5*b55 + b5*b56 + b5*b57 + b5*b58 + b5* b59 + b5*b60 + b5*b61 + b5*b62 + b5*b63 + b5*b64 + b5*b66 + b5*b67 + b5* b68 + b5*b69 + b5*b70 + b5*b71 + b5*b72 + b5*b73 + b5*b74 + b5*b75 + b5* b76 + b5*b77 + b5*b78 + b5*b79 + b5*b80 + b5*b81 + b5*b82 + b5*b83 + b5* b84 + b5*b85 + b5*b86 + b5*b87 + b5*b88 + b5*b89 + b5*b103 + b5*b104 + b5* b119 + b5*b120 + b5*b121 + b5*b122 + b5*b123 + b5*b124 + b5*b125 + b5*b126 + b5*b127 + b5*b128 + b5*b129 + b5*b130 + b5*b131 + b5*b132 + b5*b133 + b6*b39 + b6*b40 + b6*b42 + b6*b43 + b6*b44 + b6*b45 + b6*b46 + b6*b47 + b6 *b48 + b6*b49 + b6*b50 + b6*b51 + b6*b52 + b6*b53 + b6*b54 + b6*b55 + b6* b56 + b6*b57 + b6*b58 + b6*b59 + b6*b60 + b6*b61 + b6*b62 + b6*b63 + b6* b64 + b6*b65 + b6*b67 + b6*b68 + b6*b69 + b6*b70 + b6*b71 + b6*b72 + b6* b73 + b6*b74 + b6*b75 + b6*b76 + b6*b77 + b6*b78 + b6*b79 + b6*b80 + b6* b81 + b6*b82 + b6*b83 + b6*b84 + b6*b85 + b6*b86 + b6*b87 + b6*b88 + b6* b89 + b6*b103 + b6*b104 + b6*b134 + b6*b135 + b6*b136 + b6*b137 + b6*b138 + b6*b139 + b6*b140 + b6*b141 + b6*b142 + b6*b143 + b6*b144 + b6*b145 + b6*b146 + b6*b147 + b6*b148 + b6*b149 + b7*b39 + b7*b40 + b7*b41 + b7*b43 + b7*b44 + b7*b45 + b7*b46 + b7*b47 + b7*b48 + b7*b49 + b7*b50 + b7*b51 + b7*b52 + b7*b53 + b7*b54 + b7*b55 + b7*b56 + b7*b57 + b7*b58 + b7*b59 + b7*b60 + b7*b61 + b7*b62 + b7*b63 + b7*b64 + b7*b65 + b7*b66 + b7*b68 + b7*b69 + b7*b70 + b7*b71 + b7*b72 + b7*b73 + b7*b74 + b7*b75 + b7*b76 + b7*b77 + b7*b78 + b7*b79 + b7*b80 + b7*b81 + b7*b82 + b7*b83 + b7*b84 + b7*b85 + b7*b86 + b7*b87 + b7*b88 + b7*b89 + b7*b103 + b7*b104 + b7* b150 + b7*b151 + b7*b152 + b7*b153 + b7*b154 + b7*b155 + b7*b156 + b7*b157 + b7*b158 + b7*b159 + b7*b160 + b7*b161 + b7*b162 + b7*b163 + b7*b164 + b7*b165 + b7*b166 + b7*b167 + b8*b39 + b8*b40 + b8*b41 + b8*b42 + b8*b44 + b8*b45 + b8*b46 + b8*b47 + b8*b48 + b8*b49 + b8*b50 + b8*b51 + b8*b52 + b8*b53 + b8*b54 + b8*b55 + b8*b56 + b8*b57 + b8*b58 + b8*b59 + b8*b60 + b8*b61 + b8*b62 + b8*b63 + b8*b64 + b8*b65 + b8*b66 + b8*b67 + b8*b69 + b8*b70 + b8*b71 + b8*b72 + b8*b73 + b8*b74 + b8*b75 + b8*b76 + b8*b77 + b8*b78 + b8*b79 + b8*b80 + b8*b81 + b8*b82 + b8*b83 + b8*b84 + b8*b85 + b8*b86 + b8*b87 + b8*b88 + b8*b89 + b8*b103 + b8*b104 + b8*b168 + b8* b169 + b8*b170 + b8*b171 + b8*b172 + b8*b173 + b8*b174 + b8*b175 + b8*b176 + b8*b177 + b8*b178 + b8*b179 + b8*b180 + b8*b181 + b8*b182 + b8*b183 + b8*b184 + b8*b185 + b9*b39 + b9*b40 + b9*b41 + b9*b42 + b9*b43 + b9*b45 + b9*b46 + b9*b47 + b9*b48 + b9*b49 + b9*b50 + b9*b51 + b9*b52 + b9*b53 + b9 *b54 + b9*b55 + b9*b56 + b9*b57 + b9*b58 + b9*b59 + b9*b60 + b9*b61 + b9* b62 + b9*b63 + b9*b64 + b9*b65 + b9*b66 + 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+ b24*b53 + b24*b54 + b24* b55 + b24*b56 + b24*b57 + b24*b58 + b24*b60 + b24*b61 + b24*b62 + b24*b63 + b24*b64 + b24*b65 + b24*b66 + b24*b67 + b24*b68 + b24*b69 + b24*b70 + b24*b71 + b24*b72 + b24*b73 + b24*b74 + b24*b75 + b24*b76 + b24*b77 + b24* b78 + b24*b79 + b24*b80 + b24*b81 + b24*b82 + b24*b83 + b24*b85 + b24*b86 + b24*b87 + b24*b88 + b24*b89 + b24*b103 + b24*b104 + b24*b496 + b24*b497 + b24*b498 + b24*b499 + b24*b500 + b24*b501 + b24*b502 + b24*b503 + b24* b504 + b24*b505 + b24*b506 + b24*b507 + b24*b508 + b24*b509 + b24*b510 + b24*b511 + b25*b39 + b25*b40 + b25*b41 + b25*b42 + b25*b43 + b25*b44 + b25 *b45 + b25*b46 + b25*b47 + b25*b48 + b25*b49 + b25*b50 + b25*b51 + b25*b52 + b25*b53 + b25*b54 + b25*b55 + b25*b56 + b25*b57 + b25*b58 + b25*b59 + b25*b61 + b25*b62 + b25*b63 + b25*b64 + b25*b65 + b25*b66 + b25*b67 + b25* b68 + b25*b69 + b25*b70 + b25*b71 + b25*b72 + b25*b73 + b25*b74 + b25*b75 + b25*b76 + b25*b77 + b25*b78 + b25*b79 + b25*b80 + b25*b81 + b25*b82 + b25*b83 + b25*b84 + b25*b86 + b25*b87 + b25*b88 + b25*b89 + b25*b103 + b25 *b104 + b25*b512 + b25*b513 + b25*b514 + b25*b515 + b25*b516 + b25*b517 + b25*b518 + b25*b519 + b25*b520 + b25*b521 + b25*b522 + b25*b523 + b25*b524 + b25*b525 + b25*b526 + b26*b39 + b26*b40 + b26*b41 + b26*b42 + b26*b43 + b26*b44 + b26*b45 + b26*b46 + b26*b47 + b26*b48 + b26*b49 + b26*b50 + b26*b51 + b26*b52 + b26*b53 + b26*b54 + b26*b55 + b26*b56 + b26*b57 + b26* b58 + b26*b59 + b26*b60 + b26*b62 + b26*b63 + b26*b64 + b26*b65 + b26*b66 + b26*b67 + b26*b68 + b26*b69 + b26*b70 + b26*b71 + b26*b72 + b26*b73 + b26*b74 + b26*b75 + b26*b76 + b26*b77 + b26*b78 + b26*b79 + b26*b80 + b26* b81 + b26*b82 + b26*b83 + b26*b84 + b26*b85 + b26*b87 + b26*b88 + b26*b89 + b26*b103 + b26*b104 + b26*b527 + b26*b528 + b26*b529 + b26*b530 + b26* b531 + b26*b532 + b26*b533 + b26*b534 + b26*b535 + b26*b536 + b26*b537 + b26*b538 + b26*b539 + b26*b540 + b27*b39 + b27*b40 + b27*b41 + b27*b42 + b27*b43 + b27*b44 + b27*b45 + b27*b46 + b27*b47 + b27*b48 + b27*b49 + b27* b50 + b27*b51 + b27*b52 + b27*b53 + b27*b54 + b27*b55 + b27*b56 + b27*b57 + b27*b58 + b27*b59 + b27*b60 + b27*b61 + b27*b63 + b27*b64 + b27*b65 + b27*b66 + b27*b67 + b27*b68 + b27*b69 + b27*b70 + b27*b71 + b27*b72 + b27* b73 + b27*b74 + b27*b75 + b27*b76 + b27*b77 + b27*b78 + b27*b79 + b27*b80 + b27*b81 + b27*b82 + b27*b83 + b27*b84 + b27*b85 + b27*b86 + b27*b88 + b27*b89 + b27*b103 + b27*b104 + b27*b541 + b27*b542 + b27*b543 + b27*b544 + b27*b545 + b27*b546 + b27*b547 + b27*b548 + b27*b549 + b27*b550 + b27* b551 + b27*b552 + b27*b553 + b28*b39 + b28*b40 + b28*b41 + b28*b42 + b28* b43 + b28*b44 + b28*b45 + b28*b46 + b28*b47 + b28*b48 + b28*b49 + b28*b50 + b28*b51 + b28*b52 + b28*b53 + b28*b54 + b28*b55 + b28*b56 + b28*b57 + b28*b58 + b28*b59 + b28*b60 + b28*b61 + b28*b62 + b28*b64 + b28*b65 + b28* b66 + b28*b67 + b28*b68 + b28*b69 + b28*b70 + b28*b71 + b28*b72 + b28*b73 + b28*b74 + b28*b75 + b28*b76 + b28*b77 + b28*b78 + b28*b79 + b28*b80 + b28*b81 + b28*b82 + b28*b83 + b28*b84 + b28*b85 + b28*b86 + b28*b87 + b28* b89 + b28*b103 + b28*b104 + b28*b554 + b28*b555 + b28*b556 + b28*b557 + b28*b558 + b28*b559 + b28*b560 + b28*b561 + b28*b562 + b28*b563 + b28*b564 + b29*b30 + b29*b31 + b29*b32 + b29*b33 + b29*b34 + b29*b35 + b29*b36 + b29*b37 + b29*b38 + b29*b226 + b29*b248 + b29*b269 + b29*b291 + b29*b312 + b29*b334 + b29*b355 + b29*b377 + b29*b398 + b29*b420 + b30*b31 + b30* b32 + b30*b33 + b30*b34 + b30*b35 + b30*b36 + b30*b37 + b30*b38 + b30*b249 + b30*b270 + b30*b292 + b30*b313 + b30*b335 + b30*b356 + b30*b378 + b30* b399 + b31*b32 + b31*b33 + b31*b34 + b31*b35 + b31*b36 + b31*b37 + b31*b38 + b31*b187 + b31*b207 + b31*b228 + b31*b250 + b31*b271 + b31*b293 + b31* b314 + b31*b336 + b31*b357 + b31*b379 + b31*b400 + b31*b421 + b31*b441 + b31*b461 + b32*b33 + b32*b34 + b32*b35 + b32*b36 + b32*b37 + b32*b38 + b32 *b171 + b32*b189 + b32*b209 + b32*b230 + b32*b252 + b32*b273 + b32*b294 + b32*b315 + b32*b337 + b32*b359 + b32*b381 + b32*b402 + b32*b423 + b32*b443 + b32*b463 + b32*b481 + b33*b34 + b33*b35 + b33*b36 + b33*b37 + b33*b38 + b33*b123 + b33*b138 + b33*b155 + b33*b173 + b33*b191 + b33*b211 + b33* b232 + b33*b254 + b33*b275 + b33*b296 + b33*b318 + b33*b339 + b33*b361 + b33*b383 + b33*b404 + b33*b425 + b33*b445 + b33*b465 + b33*b483 + b33*b500 + b33*b516 + b33*b531 + b34*b35 + b34*b36 + b34*b37 + b34*b38 + b34*b157 + b34*b175 + b34*b194 + b34*b214 + b34*b235 + b34*b257 + b34*b278 + b34* b299 + b34*b321 + b34*b342 + b34*b364 + b34*b386 + b34*b407 + b34*b428 + b34*b448 + b34*b467 + b34*b485 + b34*b502 + b35*b36 + b35*b37 + b35*b38 + b35*b142 + b35*b159 + b35*b177 + b35*b196 + b35*b216 + b35*b237 + b35*b259 + b35*b281 + b35*b302 + b35*b324 + b35*b345 + b35*b367 + b35*b388 + b35* b409 + b35*b430 + b35*b450 + b35*b469 + b35*b487 + b35*b504 + b35*b519 + b36*b37 + b36*b38 + b36*b113 + b36*b128 + b36*b144 + b36*b161 + b36*b179 + b36*b198 + b36*b218 + b36*b240 + b36*b262 + b36*b284 + b36*b305 + b36* b327 + b36*b348 + b36*b370 + b36*b391 + b36*b412 + b36*b432 + b36*b452 + b36*b471 + b36*b489 + b36*b506 + b36*b521 + b36*b535 + b36*b548 + b37*b38 + b37*b221 + b37*b243 + b37*b265 + b37*b287 + b37*b308 + b37*b330 + b37* b351 + b37*b373 + b37*b394 + b37*b415 + b37*b435 + b37*b455 + b38*b101 + b38*b117 + b38*b132 + b38*b148 + b38*b166 + b38*b184 + b38*b204 + b38*b224 + b38*b246 + b38*b267 + b38*b289 + b38*b310 + b38*b332 + b38*b353 + b38* b375 + b38*b396 + b38*b418 + b38*b438 + b38*b458 + b38*b476 + b38*b494 + b38*b510 + b38*b525 + b38*b538 + b38*b551 + b38*b563 + b38*b565 + b38*b566 + b39*b567 + b39*b568 + b39*b569 + b39*b570 + b39*b571 + b39*b572 + b39* b573 + b39*b574 + b39*b575 + b39*b576 + b39*b577 + b39*b578 + b40*b565 + b40*b567 + b40*b579 + b40*b580 + b40*b581 + b40*b582 + b40*b583 + b40*b584 + b40*b585 + b40*b586 + b40*b587 + b40*b588 + b41*b90 + b41*b91 + b41*b92 + b41*b93 + b41*b94 + b41*b95 + b41*b96 + b41*b97 + b41*b98 + b41*b99 + b41*b100 + b41*b101 + b41*b102 + b41*b567 + b42*b105 + b42*b106 + b42*b107 + b42*b108 + b42*b109 + b42*b110 + b42*b111 + b42*b112 + b42*b113 + b42* b114 + b42*b115 + b42*b116 + b42*b117 + b42*b118 + b42*b567 + b43*b89 + b43*b119 + b43*b120 + b43*b121 + b43*b122 + b43*b123 + b43*b124 + b43*b125 + b43*b126 + b43*b127 + b43*b128 + b43*b129 + b43*b130 + b43*b131 + b43* b132 + b43*b133 + b43*b567 + b44*b104 + b44*b134 + b44*b135 + b44*b136 + b44*b137 + b44*b138 + b44*b139 + b44*b140 + b44*b141 + b44*b142 + b44*b143 + b44*b144 + b44*b145 + b44*b146 + b44*b147 + b44*b148 + b44*b149 + b44* b567 + b45*b64 + b45*b150 + b45*b151 + b45*b152 + b45*b153 + b45*b154 + b45*b155 + b45*b156 + b45*b157 + b45*b158 + b45*b159 + b45*b160 + b45*b161 + b45*b162 + b45*b163 + b45*b164 + b45*b165 + b45*b166 + b45*b167 + b45* b567 + b46*b65 + b46*b168 + b46*b169 + b46*b170 + b46*b171 + b46*b172 + b46*b173 + b46*b174 + b46*b175 + b46*b176 + b46*b177 + b46*b178 + b46*b179 + b46*b180 + b46*b181 + b46*b182 + b46*b183 + b46*b184 + b46*b185 + b46* b567 + b47*b66 + b47*b186 + b47*b187 + b47*b188 + b47*b189 + b47*b190 + b47*b191 + b47*b192 + b47*b193 + b47*b194 + b47*b195 + b47*b196 + b47*b197 + b47*b198 + b47*b199 + b47*b200 + b47*b201 + b47*b202 + b47*b203 + b47* b204 + b47*b205 + b47*b567 + b48*b67 + b48*b206 + b48*b207 + b48*b208 + b48*b209 + b48*b210 + b48*b211 + b48*b212 + b48*b213 + b48*b214 + b48*b215 + b48*b216 + b48*b217 + b48*b218 + b48*b219 + b48*b220 + b48*b221 + b48* b222 + b48*b223 + b48*b224 + b48*b225 + b48*b567 + b49*b68 + b49*b226 + b49*b227 + b49*b228 + b49*b229 + b49*b230 + b49*b231 + b49*b232 + b49*b233 + b49*b234 + b49*b235 + b49*b236 + b49*b237 + b49*b238 + b49*b239 + b49* b240 + b49*b241 + b49*b242 + b49*b243 + b49*b244 + b49*b245 + b49*b246 + b49*b247 + b49*b567 + b50*b69 + b50*b248 + b50*b249 + b50*b250 + b50*b251 + b50*b252 + b50*b253 + b50*b254 + b50*b255 + b50*b256 + b50*b257 + b50* b258 + b50*b259 + b50*b260 + b50*b261 + b50*b262 + b50*b263 + b50*b264 + b50*b265 + b50*b266 + b50*b267 + b50*b268 + b50*b567 + b51*b70 + b51*b269 + b51*b270 + b51*b271 + b51*b272 + b51*b273 + b51*b274 + b51*b275 + b51* b276 + b51*b277 + b51*b278 + b51*b279 + b51*b280 + b51*b281 + b51*b282 + b51*b283 + b51*b284 + b51*b285 + b51*b286 + b51*b287 + b51*b288 + b51*b289 + b51*b290 + b51*b567 + b52*b71 + b52*b291 + b52*b292 + b52*b293 + b52* b294 + b52*b295 + b52*b296 + b52*b297 + b52*b298 + b52*b299 + b52*b300 + b52*b301 + b52*b302 + b52*b303 + b52*b304 + b52*b305 + b52*b306 + b52*b307 + b52*b308 + b52*b309 + b52*b310 + b52*b311 + b52*b567 + b53*b72 + b53* b312 + b53*b313 + b53*b314 + b53*b315 + b53*b316 + b53*b317 + b53*b318 + b53*b319 + b53*b320 + b53*b321 + b53*b322 + b53*b323 + b53*b324 + b53*b325 + b53*b326 + b53*b327 + b53*b328 + b53*b329 + b53*b330 + b53*b331 + b53* b332 + b53*b333 + b53*b567 + b54*b73 + b54*b334 + b54*b335 + b54*b336 + b54*b337 + b54*b338 + b54*b339 + b54*b340 + b54*b341 + b54*b342 + b54*b343 + b54*b344 + b54*b345 + b54*b346 + b54*b347 + b54*b348 + b54*b349 + b54* b350 + b54*b351 + b54*b352 + b54*b353 + b54*b354 + 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b570*b575 + b570* b576 + b570*b577 + b570*b578 + b571*b572 + b571*b573 + b571*b574 + b571* b575 + b571*b576 + b571*b577 + b571*b578 + b572*b573 + b572*b574 + b572* b575 + b572*b576 + b572*b577 + b572*b578 + b573*b574 + b573*b575 + b573* b576 + b573*b577 + b573*b578 + b574*b575 + b574*b576 + b574*b577 + b574* b578 + b575*b576 + b575*b577 + b575*b578 + b576*b577 + b576*b578 + b577* b578 + b578*b588 + b578*b598 + b578*b608 + b578*b618 + b578*b620 + b579* b580 + b579*b581 + b579*b582 + b579*b583 + b579*b584 + b579*b585 + b579* b586 + b579*b587 + b579*b588 + b580*b581 + b580*b582 + b580*b583 + b580* b584 + b580*b585 + b580*b586 + b580*b587 + b580*b588 + b581*b582 + b581* b583 + b581*b584 + b581*b585 + b581*b586 + b581*b587 + b581*b588 + b582* b583 + b582*b584 + b582*b585 + b582*b586 + b582*b587 + b582*b588 + b583* b584 + b583*b585 + b583*b586 + b583*b587 + b583*b588 + b584*b585 + b584* b586 + b584*b587 + b584*b588 + b585*b586 + b585*b587 + b585*b588 + b586* b587 + b586*b588 + b587*b588 + b589*b590 + b589*b591 + b589*b592 + b589* b593 + b589*b594 + b589*b595 + b589*b596 + b589*b597 + b589*b598 + b590* b591 + b590*b592 + b590*b593 + b590*b594 + b590*b595 + b590*b596 + b590* b597 + b590*b598 + b591*b592 + b591*b593 + b591*b594 + b591*b595 + b591* b596 + b591*b597 + b591*b598 + b592*b593 + b592*b594 + b592*b595 + b592* b596 + b592*b597 + b592*b598 + b593*b594 + b593*b595 + b593*b596 + b593* b597 + b593*b598 + b594*b595 + b594*b596 + b594*b597 + b594*b598 + b595* b596 + b595*b597 + b595*b598 + b596*b597 + b596*b598 + b597*b598 + b599* b600 + b599*b601 + b599*b602 + b599*b603 + b599*b604 + b599*b605 + b599* b606 + b599*b607 + b599*b608 + b600*b601 + b600*b602 + b600*b603 + b600* b604 + b600*b605 + b600*b606 + b600*b607 + b600*b608 + b601*b602 + b601* b603 + b601*b604 + b601*b605 + b601*b606 + b601*b607 + b601*b608 + b602* b603 + b602*b604 + b602*b605 + b602*b606 + b602*b607 + b602*b608 + b603* b604 + b603*b605 + b603*b606 + b603*b607 + b603*b608 + b604*b605 + b604* b606 + b604*b607 + b604*b608 + b605*b606 + b605*b607 + b605*b608 + b606* b607 + b606*b608 + b607*b608 + b609*b610 + b609*b611 + b609*b612 + b609* b613 + b609*b614 + b609*b615 + b609*b616 + b609*b617 + b609*b618 + b610* b611 + b610*b612 + b610*b613 + b610*b614 + b610*b615 + b610*b616 + b610* b617 + b610*b618 + b611*b612 + b611*b613 + b611*b614 + b611*b615 + b611* b616 + b611*b617 + b611*b618 + b612*b613 + b612*b614 + b612*b615 + b612* b616 + b612*b617 + b612*b618 + b613*b614 + b613*b615 + b613*b616 + b613* b617 + b613*b618 + b614*b615 + b614*b616 + b614*b617 + b614*b618 + b615* b616 + b615*b617 + b615*b618 + b616*b617 + b616*b618 + b617*b618 + b619* b620 + b619*b621 + b619*b622 + b619*b623 + b619*b624 + b619*b625 + b619* b626 + b619*b627 + b619*b628 + b620*b621 + b620*b622 + b620*b623 + b620* b624 + b620*b625 + b620*b626 + b620*b627 + b620*b628 + b621*b622 + b621* b623 + b621*b624 + b621*b625 + b621*b626 + b621*b627 + b621*b628 + b622* b623 + b622*b624 + b622*b625 + b622*b626 + b622*b627 + b622*b628 + b623* b624 + b623*b625 + b623*b626 + b623*b627 + b623*b628 + b624*b625 + b624* b626 + b624*b627 + b624*b628 + b625*b626 + b625*b627 + b625*b628 + b626* b627 + b626*b628 + b627*b628 - objvar =E= 0; e2.. b38 + b100 + b116 + b131 + b147 + b165 + b183 + b203 + b223 + b245 + b266 + b288 + b309 + b331 + b352 + b374 + b395 + b417 + b437 + b457 + b475 + b493 + b509 + b524 + b539 + b552 + b577 + b588 + b620 =E= 1; e3.. b2 + b39 + b40 + b41 + b42 + b43 + b44 + b45 + b46 + b47 + b48 + b49 + b50 + b51 + b52 + b53 + b54 + b55 + b56 + b57 + b58 + b59 + b60 + b61 + b62 + b63 + b103 =E= 1; e4.. b36 + b98 + b114 + b129 + b145 + b162 + b180 + b199 + b219 + b241 + b263 + b285 + b306 + b328 + b349 + b371 + b392 + b413 + b433 + b453 + b472 + b490 + b575 + b586 + b619 =E= 1; e5.. b33 + b94 + b110 + b124 + b139 + b156 + b174 + b192 + b212 + b233 + b255 + b276 + b297 + b319 + b340 + b362 + b384 + b405 + b426 + b446 + b572 + b583 + b625 =E= 1; e6.. b35 + b96 + b112 + b127 + b143 + b160 + b178 + b197 + b217 + b238 + b260 + b282 + b303 + b325 + b346 + b368 + b389 + b410 + b574 + b585 + b627 =E= 1; e7.. b34 + b95 + b111 + b125 + b141 + b158 + b176 + b195 + b215 + b236 + b258 + b279 + b300 + b322 + b343 + b365 + b573 + b584 + b626 =E= 1; e8.. b32 + b93 + b108 + b122 + b137 + b154 + b172 + b190 + b210 + b231 + b253 + b274 + b295 + b316 + b571 + b582 + b624 =E= 1; e9.. b31 + b92 + b107 + b121 + b136 + b152 + b170 + b188 + b208 + b229 + b251 + b272 + b570 + b581 + b623 =E= 1; e10.. b37 + b99 + b115 + b130 + b146 + b164 + b182 + b202 + b222 + b244 + b576 + b587 + b628 =E= 1; e11.. b29 + b90 + b105 + b119 + b134 + b150 + b168 + b186 + b568 + b579 + b621 =E= 1; e12.. b30 + b91 + b106 + b120 + b135 + b151 + b569 + b580 + b622 =E= 1; e13.. b101 + b117 + b132 + b148 + b166 + b184 + b204 + b224 + b246 + b267 + b289 + b310 + b332 + b353 + b375 + b396 + b418 + b438 + b458 + b476 + b494 + b510 + b525 + b538 + b551 + b563 + b565 + b566 + b578 =E= 1; e14.. b3 + b4 + b5 + b6 + b7 + b8 + b9 + b10 + b11 + b12 + b13 + b14 + b15 + b16 + b17 + b18 + b19 + b20 + b21 + b22 + b23 + b24 + b25 + b26 + b27 + b28 + b567 =E= 1; e15.. b97 + b113 + b128 + b144 + b161 + b179 + b198 + b218 + b240 + b262 + b284 + b305 + b327 + b348 + b370 + b391 + b412 + b432 + b452 + b471 + b489 + b506 + b521 + b535 + b548 =E= 1; e16.. b109 + b123 + b138 + b155 + b173 + b191 + b211 + b232 + b254 + b275 + b296 + b318 + b339 + b361 + b383 + b404 + b425 + b445 + b465 + b483 + b500 + b516 + b531 =E= 1; e17.. b126 + b142 + b159 + b177 + b196 + b216 + b237 + b259 + b281 + b302 + b324 + b345 + b367 + b388 + b409 + b430 + b450 + b469 + b487 + b504 + b519 =E= 1; e18.. b140 + b157 + b175 + b194 + b214 + b235 + b257 + b278 + b299 + b321 + b342 + b364 + b386 + b407 + b428 + b448 + b467 + b485 + b502 =E= 1; e19.. b153 + b171 + b189 + b209 + b230 + b252 + b273 + b294 + b315 + b337 + b359 + b381 + b402 + b423 + b443 + b463 + b481 =E= 1; e20.. b169 + b187 + b207 + b228 + b250 + b271 + b293 + b314 + b336 + b357 + b379 + b400 + b421 + b441 + b461 =E= 1; e21.. b201 + b221 + b243 + b265 + b287 + b308 + b330 + b351 + b373 + b394 + b415 + b435 + b455 =E= 1; e22.. b206 + b226 + b248 + b269 + b291 + b312 + b334 + b355 + b377 + b398 + b420 =E= 1; e23.. b227 + b249 + b270 + b292 + b313 + b335 + b356 + b378 + b399 =E= 1; e24.. b102 + b118 + b133 + b149 + b167 + b185 + b205 + b225 + b247 + b268 + b290 + b311 + b333 + b354 + b376 + b397 + b419 + b439 + b459 + b477 + b495 + b511 + b526 + b540 + b553 + b564 + b598 + b608 + b618 =E= 1; e25.. b64 + b65 + b66 + b67 + b68 + b69 + b70 + b71 + b72 + b73 + b74 + b75 + b76 + b77 + b78 + b79 + b80 + b81 + b82 + b83 + b84 + b85 + b86 + b87 + b88 + b89 + b104 =E= 1; e26.. b163 + b181 + b200 + b220 + b242 + b264 + b286 + b307 + b329 + b350 + b372 + b393 + b414 + b434 + b454 + b473 + b491 + b507 + b522 + b536 + b549 + b561 + b596 + b606 + b616 =E= 1; e27.. b193 + b213 + b234 + b256 + b277 + b298 + b320 + b341 + b363 + b385 + b406 + b427 + b447 + b466 + b484 + b501 + b517 + b532 + b545 + b558 + b593 + b603 + b613 =E= 1; e28.. b239 + b261 + b283 + b304 + b326 + b347 + b369 + b390 + b411 + b431 + b451 + b470 + b488 + b505 + b520 + b534 + b547 + b560 + b595 + b605 + b615 =E= 1; e29.. b280 + b301 + b323 + b344 + b366 + b387 + b408 + b429 + b449 + b468 + b486 + b503 + b518 + b533 + b546 + b559 + b594 + b604 + b614 =E= 1; e30.. b317 + b338 + b360 + b382 + b403 + b424 + b444 + b464 + b482 + b499 + b515 + b530 + b544 + b557 + b592 + b602 + b612 =E= 1; e31.. b358 + b380 + b401 + b422 + b442 + b462 + b480 + b498 + b514 + b529 + b543 + b556 + b591 + b601 + b611 =E= 1; e32.. b416 + b436 + b456 + b474 + b492 + b508 + b523 + b537 + b550 + b562 + b597 + b607 + b617 =E= 1; e33.. b440 + b460 + b478 + b496 + b512 + b527 + b541 + b554 + b589 + b599 + b609 =E= 1; e34.. b479 + b497 + b513 + b528 + b542 + b555 + b590 + b600 + b610 =E= 1; Model m / all /; m.limrow=0; m.limcol=0; m.tolproj=0.0; $if NOT '%gams.u1%' == '' $include '%gams.u1%' $if not set MINLP $set MINLP MINLP Solve m using %MINLP% minimizing objvar;
Last updated: 2024-08-26 Git hash: 6cc1607f