$offlisting * * Equation counts * Total E G L N X C B * 49 49 0 0 0 0 0 0 * * Variable counts * x b i s1s s2s sc si * Total cont binary integer sos1 sos2 scont sint * 145 1 144 0 0 0 0 0 * FX 0 * * Nonzero counts * Total const NL DLL * 289 145 144 0 * * Solve m using MINLP minimizing objvar; Variables b1,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,objvar; Binary Variables b1,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; 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,e35,e36 ,e37,e38,e39,e40,e41,e42,e43,e44,e45,e46,e47,e48,e49; e1.. b1 + b2 + b3 =E= 1; e2.. b4 + b5 + b6 =E= 1; e3.. b7 + b8 + b9 =E= 1; e4.. b10 + b11 + b12 =E= 1; e5.. b13 + b14 + b15 =E= 1; e6.. b16 + b17 + b18 =E= 1; e7.. b19 + b20 + b21 =E= 1; e8.. b22 + b23 + b24 =E= 1; e9.. b25 + b26 + b27 =E= 1; e10.. b28 + b29 + b30 =E= 1; e11.. b31 + b32 + b33 =E= 1; e12.. b34 + b35 + b36 =E= 1; e13.. b37 + b38 + b39 =E= 1; e14.. b40 + b41 + b42 =E= 1; e15.. b43 + b44 + b45 =E= 1; e16.. b46 + b47 + b48 =E= 1; e17.. b49 + b50 + b51 =E= 1; e18.. b52 + b53 + b54 =E= 1; e19.. b55 + b56 + b57 =E= 1; e20.. b58 + b59 + b60 =E= 1; e21.. b61 + b62 + b63 =E= 1; e22.. b64 + b65 + b66 =E= 1; e23.. b67 + b68 + b69 =E= 1; e24.. b70 + b71 + b72 =E= 1; e25.. b73 + b74 + b75 =E= 1; e26.. b76 + b77 + b78 =E= 1; e27.. b79 + b80 + b81 =E= 1; e28.. b82 + b83 + b84 =E= 1; e29.. b85 + b86 + b87 =E= 1; e30.. b88 + b89 + b90 =E= 1; e31.. b91 + b92 + b93 =E= 1; e32.. b94 + b95 + b96 =E= 1; e33.. b97 + b98 + b99 =E= 1; e34.. b100 + b101 + b102 =E= 1; e35.. b103 + b104 + b105 =E= 1; e36.. b106 + b107 + b108 =E= 1; e37.. b109 + b110 + b111 =E= 1; e38.. b112 + b113 + b114 =E= 1; e39.. b115 + b116 + b117 =E= 1; e40.. b118 + b119 + b120 =E= 1; e41.. b121 + b122 + b123 =E= 1; e42.. b124 + b125 + b126 =E= 1; e43.. b127 + b128 + b129 =E= 1; e44.. b130 + b131 + b132 =E= 1; e45.. b133 + b134 + b135 =E= 1; e46.. b136 + b137 + b138 =E= 1; e47.. b139 + b140 + b141 =E= 1; e48.. b142 + b143 + b144 =E= 1; e49.. 37177*b1*b10 - 123362*b1*b4 + 135068*b1*b13 - 10174*b1*b25 + 112363*b1* b37 - 174059*b1*b109 - 123362*b2*b5 + 37177*b2*b11 + 135068*b2*b14 - 10174*b2*b26 + 112363*b2*b38 - 174059*b2*b110 - 123362*b3*b6 + 37177*b3* b12 + 135068*b3*b15 - 10174*b3*b27 + 112363*b3*b39 - 174059*b3*b111 + 1496*b4*b7 - 86083*b4*b16 + 116754*b4*b28 - 135325*b4*b40 - 78283*b4*b112 + 1496*b5*b8 - 86083*b5*b17 + 116754*b5*b29 - 135325*b5*b41 - 78283*b5* b113 + 1496*b6*b9 - 86083*b6*b18 + 116754*b6*b30 - 135325*b6*b42 - 78283* b6*b114 + 167165*b7*b10 + 48311*b7*b19 + 168758*b7*b31 - 19619*b7*b43 + 43825*b7*b115 + 167165*b8*b11 + 48311*b8*b20 + 168758*b8*b32 - 19619*b8* b44 + 43825*b8*b116 + 167165*b9*b12 + 48311*b9*b21 + 168758*b9*b33 - 19619*b9*b45 + 43825*b9*b117 + 40689*b10*b22 + 27673*b10*b34 + 20805*b10* b46 + 45651*b10*b118 + 40689*b11*b23 + 27673*b11*b35 + 20805*b11*b47 + 45651*b11*b119 + 40689*b12*b24 + 27673*b12*b36 + 20805*b12*b48 + 45651* b12*b120 - 109255*b13*b16 - 119367*b13*b22 + 20179*b13*b25 - 25440*b13* b49 + 248492*b13*b121 - 109255*b14*b17 - 119367*b14*b23 + 20179*b14*b26 - 25440*b14*b50 + 248492*b14*b122 - 109255*b15*b18 - 119367*b15*b24 + 20179*b15*b27 - 25440*b15*b51 + 248492*b15*b123 + 46814*b16*b19 + 51470* b16*b28 + 80578*b16*b52 + 3701*b16*b124 + 46814*b17*b20 + 51470*b17*b29 + 80578*b17*b53 + 3701*b17*b125 + 46814*b18*b21 + 51470*b18*b30 + 80578* b18*b54 + 3701*b18*b126 + 80772*b19*b22 + 147754*b19*b31 + 175164*b19*b55 - 1841*b19*b127 + 80772*b20*b23 + 147754*b20*b32 + 175164*b20*b56 - 1841 *b20*b128 + 80772*b21*b24 + 147754*b21*b33 + 175164*b21*b57 - 1841*b21* b129 + 55808*b22*b34 - 217714*b22*b58 + 103147*b22*b130 + 55808*b23*b35 - 217714*b23*b59 + 103147*b23*b131 + 55808*b24*b36 - 217714*b24*b60 + 103147*b24*b132 - 61931*b25*b28 - 88108*b25*b34 - 130441*b25*b61 + 3699* b25*b133 - 61931*b26*b29 - 88108*b26*b35 - 130441*b26*b62 + 3699*b26*b134 - 61931*b27*b30 - 88108*b27*b36 - 130441*b27*b63 + 3699*b27*b135 + 100468*b28*b31 - 77669*b28*b64 - 186268*b28*b136 + 100468*b29*b32 - 77669 *b29*b65 - 186268*b29*b137 + 100468*b30*b33 - 77669*b30*b66 - 186268*b30* b138 - 128480*b31*b34 - 110381*b31*b67 - 157818*b31*b139 - 128480*b32*b35 - 110381*b32*b68 - 157818*b32*b140 - 128480*b33*b36 - 110381*b33*b69 - 157818*b33*b141 + 25177*b34*b70 - 66379*b34*b142 + 25177*b35*b71 - 66379* b35*b143 + 25177*b36*b72 - 66379*b36*b144 + 50456*b37*b40 + 26576*b37*b46 - 45705*b37*b49 + 79590*b37*b61 - 3381*b37*b73 + 50456*b38*b41 + 26576* b38*b47 - 45705*b38*b50 + 79590*b38*b62 - 3381*b38*b74 + 50456*b39*b42 + 26576*b39*b48 - 45705*b39*b51 + 79590*b39*b63 - 3381*b39*b75 - 114651*b40 *b43 - 105547*b40*b52 - 92459*b40*b64 - 85605*b40*b76 - 114651*b41*b44 - 105547*b41*b53 - 92459*b41*b65 - 85605*b41*b77 - 114651*b42*b45 - 105547* b42*b54 - 92459*b42*b66 - 85605*b42*b78 + 60686*b43*b46 + 35436*b43*b55 + 36881*b43*b67 + 63966*b43*b79 + 60686*b44*b47 + 35436*b44*b56 + 36881* b44*b68 + 63966*b44*b80 + 60686*b45*b48 + 35436*b45*b57 + 36881*b45*b69 + 63966*b45*b81 + 98324*b46*b58 - 142437*b46*b70 - 113425*b46*b82 + 98324*b47*b59 - 142437*b47*b71 - 113425*b47*b83 + 98324*b48*b60 - 142437* b48*b72 - 113425*b48*b84 - 182685*b49*b52 - 72416*b49*b58 - 17870*b49*b61 + 98276*b49*b85 - 182685*b50*b53 - 72416*b50*b59 - 17870*b50*b62 + 98276 *b50*b86 - 182685*b51*b54 - 72416*b51*b60 - 17870*b51*b63 + 98276*b51*b87 - 273533*b52*b55 - 241208*b52*b64 - 49346*b52*b88 - 273533*b53*b56 - 241208*b53*b65 - 49346*b53*b89 - 273533*b54*b57 - 241208*b54*b66 - 49346* b54*b90 - 64316*b55*b58 - 135240*b55*b67 - 180528*b55*b91 - 64316*b56*b59 - 135240*b56*b68 - 180528*b56*b92 - 64316*b57*b60 - 135240*b57*b69 - 180528*b57*b93 + 91874*b58*b70 - 3696*b58*b94 + 91874*b59*b71 - 3696*b59* b95 + 91874*b60*b72 - 3696*b60*b96 - 40119*b61*b64 + 122867*b61*b70 - 61997*b61*b97 - 40119*b62*b65 + 122867*b62*b71 - 61997*b62*b98 - 40119* b63*b66 + 122867*b63*b72 - 61997*b63*b99 - 37348*b64*b67 + 175208*b64* b100 - 37348*b65*b68 + 175208*b65*b101 - 37348*b66*b69 + 175208*b66*b102 - 22393*b67*b70 - 14921*b67*b103 - 22393*b68*b71 - 14921*b68*b104 - 22393*b69*b72 - 14921*b69*b105 - 601*b70*b106 - 601*b71*b107 - 601*b72* b108 - 76681*b73*b76 + 12689*b73*b82 + 208440*b73*b85 - 27358*b73*b97 - 73618*b73*b109 - 76681*b74*b77 + 12689*b74*b83 + 208440*b74*b86 - 27358* b74*b98 - 73618*b74*b110 - 76681*b75*b78 + 12689*b75*b84 + 208440*b75*b87 - 27358*b75*b99 - 73618*b75*b111 + 21498*b76*b79 + 46551*b76*b88 + 150817*b76*b100 - 15190*b76*b112 + 21498*b77*b80 + 46551*b77*b89 + 150817 *b77*b101 - 15190*b77*b113 + 21498*b78*b81 + 46551*b78*b90 + 150817*b78* b102 - 15190*b78*b114 + 28754*b79*b82 - 106952*b79*b91 - 65156*b79*b103 + 70131*b79*b115 + 28754*b80*b83 - 106952*b80*b92 - 65156*b80*b104 + 70131*b80*b116 + 28754*b81*b84 - 106952*b81*b93 - 65156*b81*b105 + 70131* b81*b117 + 32192*b82*b94 - 81667*b82*b106 - 72237*b82*b118 + 32192*b83* b95 - 81667*b83*b107 - 72237*b83*b119 + 32192*b84*b96 - 81667*b84*b108 - 72237*b84*b120 + 28857*b85*b88 - 21532*b85*b94 + 34081*b85*b97 + 217807* b85*b121 + 28857*b86*b89 - 21532*b86*b95 + 34081*b86*b98 + 217807*b86* b122 + 28857*b87*b90 - 21532*b87*b96 + 34081*b87*b99 + 217807*b87*b123 - 14063*b88*b91 - 32891*b88*b100 + 150197*b88*b124 - 14063*b89*b92 - 32891* b89*b101 + 150197*b89*b125 - 14063*b90*b93 - 32891*b90*b102 + 150197*b90* b126 - 8558*b91*b94 - 186729*b91*b103 + 15271*b91*b127 - 8558*b92*b95 - 186729*b92*b104 + 15271*b92*b128 - 8558*b93*b96 - 186729*b93*b105 + 15271 *b93*b129 + 99216*b94*b106 + 17426*b94*b130 + 99216*b95*b107 + 17426*b95* b131 + 99216*b96*b108 + 17426*b96*b132 - 84666*b97*b100 + 6362*b97*b106 - 50758*b97*b133 - 84666*b98*b101 + 6362*b98*b107 - 50758*b98*b134 - 84666*b99*b102 + 6362*b99*b108 - 50758*b99*b135 - 69658*b100*b103 - 124701*b100*b136 - 69658*b101*b104 - 124701*b101*b137 - 69658*b102*b105 - 124701*b102*b138 - 51670*b103*b106 - 271413*b103*b139 - 51670*b104* b107 - 271413*b104*b140 - 51670*b105*b108 - 271413*b105*b141 + 32359*b106 *b142 + 32359*b107*b143 + 32359*b108*b144 + 26315*b109*b112 - 173269*b109 *b118 - 81930*b109*b121 + 77066*b109*b133 + 26315*b110*b113 - 173269*b110 *b119 - 81930*b110*b122 + 77066*b110*b134 + 26315*b111*b114 - 173269*b111 *b120 - 81930*b111*b123 + 77066*b111*b135 + 185719*b112*b115 + 48690*b112 *b124 - 73445*b112*b136 + 185719*b113*b116 + 48690*b113*b125 - 73445*b113 *b137 + 185719*b114*b117 + 48690*b114*b126 - 73445*b114*b138 - 69569*b115 *b118 + 128748*b115*b127 + 72205*b115*b139 - 69569*b116*b119 + 128748* b116*b128 + 72205*b116*b140 - 69569*b117*b120 + 128748*b117*b129 + 72205* b117*b141 + 18784*b118*b130 + 123614*b118*b142 + 18784*b119*b131 + 123614 *b119*b143 + 18784*b120*b132 + 123614*b120*b144 - 202564*b121*b124 + 48234*b121*b130 + 50091*b121*b133 - 202564*b122*b125 + 48234*b122*b131 + 50091*b122*b134 - 202564*b123*b126 + 48234*b123*b132 + 50091*b123*b135 + 96700*b124*b127 + 9225*b124*b136 + 96700*b125*b128 + 9225*b125*b137 + 96700*b126*b129 + 9225*b126*b138 + 109964*b127*b130 + 113810*b127*b139 + 109964*b128*b131 + 113810*b128*b140 + 109964*b129*b132 + 113810*b129*b141 - 118476*b130*b142 - 118476*b131*b143 - 118476*b132*b144 - 36835*b133* b136 + 9987*b133*b142 - 36835*b134*b137 + 9987*b134*b143 - 36835*b135* b138 + 9987*b135*b144 + 10830*b136*b139 + 10830*b137*b140 + 10830*b138* b141 - 32179*b139*b142 - 32179*b140*b143 - 32179*b141*b144 - objvar =E= 0 ; 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;