function F = KBFOg(x)
%

F(1) = -0.8 + (1-x(12)) + x(1) - x(37)*x(1);
F(2) = -0.5 + (1-x(12)) + x(6) - x(38)*x(6);
F(3) = -0.2 + (1-x(12)) + x(2) - x(39)*x(2);
F(4) = -0.7 + (1-x(13)) + x(3) - x(40)*x(3);
F(5) = -0.05 + (1-x(13)) + x(1) - x(41)*x(1);
F(6) = -0.2 + (1-x(13)) + x(4) - x(42)*x(4);
F(7) = -0.2 + (1-x(13)) + x(5) - x(43)*x(5);
F(8) = -0.01 + (1-x(14)) + x(1) - x(44)*x(1);
F(9) = -0.2 + (1-x(14)) + x(3) - x(45)*x(3);
F(10) = -0.9 + (1-x(14)) + x(4) - x(46)*x(4);
F(11) = -0.9 + (1-x(14)) + x(5) - x(47)*x(5);
F(12) = -0.9 + (1-x(15)) + x(1) - x(48)*x(1);
F(13) = -0.2 + (1-x(15)) + x(6) - x(49)*x(6);
F(14) = -0.2 + (1-x(15)) + x(2) - x(50)*x(2);
F(15) = -0.9 + (1-x(16)) + x(5) - x(51)*x(5);
F(16) = -0.9 + (1-x(16)) + x(4) - x(52)*x(4);
F(17) = -0.8 + (1-x(16)) + x(3) - x(53)*x(3);
F(18) = -0.1 + (1-x(16)) + x(1) - x(54)*x(1);
F(19) = -0.1 + (1-x(16)) + x(6) - x(55)*x(6);
F(20) = -0.8 + (1-x(2)) + x(3) - x(56)*x(3);
F(21) = -0.2 + (1-x(2)) + x(4) - x(57)*x(4);
F(22) = -0.2 + (1-x(2)) + x(5) - x(58)*x(5);
F(23) = -0.2 + (1-x(31)) + x(1) - x(59)*x(1);
F(24) = -0.8 + (1-x(31)) + x(2) - x(60)*x(2);
F(25) = -0.8 + (1-x(32)) + x(1) - x(61)*x(1);
F(26) = -0.2 + (1-x(32)) + x(2) - x(62)*x(2);
F(27) = -0.9 + (1-x(33)) + x(2) - x(63)*x(2);
F(28) = -0.1 + (1-x(33)) + x(1) - x(64)*x(1);
F(29) = -0.1 + (1-x(33)) + x(6) - x(65)*x(6);
F(30) = -0.9 + (1-x(34)) + x(2) - x(66)*x(2);
F(31) = -0.2 + (1-x(34)) + x(1) - x(67)*x(1);
F(32) = -0.95 + (1-x(35)) + x(2) - x(68)*x(2);
F(33) = -0.1 + (1-x(35)) + x(1) - x(69)*x(1);
F(34) = -0.8 + (1-x(36)) + x(1) - x(70)*x(1);
F(35) = -0.8 + (1-x(36)) + x(6) - x(71)*x(6);
F(36) = -0.2 + (1-x(36)) + x(2) - x(72)*x(2);
F(37) = -0.01 + (1-x(36)) + x(1) - x(72)*x(1);
F(38) = -0.9 + (1-x(36)) + x(3) - x(73)*x(3);
F(39) = -0.8 + (1-x(36)) + x(4) - x(74)*x(4);
F(40) = -0.7 + (1-x(36)) + x(5) - x(75)*x(5);
F(41) = -0.9 + (1-x(38)) + x(7) - x(76)*x(7);
F(42) = -0.9 + (1-x(8)) + (1-x(17)) + x(25) - x(77)*x(25) - x(78)*(1-x(17)) - x(78)*x(25) + x(78)*x(77)*x(25);
F(43) = -0.9 + (1-x(8)) + (1-x(18)) + x(26) - x(79)*x(26) - x(80)*(1-x(18)) - x(80)*x(26) + x(80)*x(79)*x(26);
F(44) = -0.9 + (1-x(8)) + (1-x(19)) + x(27) - x(81)*x(27) - x(82)*(1-x(19)) - x(82)*x(27) + x(82)*x(81)*x(27);
F(45) = -0.9 + (1-x(9)) + (1-x(17)) + x(25) - x(83)*x(25) - x(84)*(1-x(17)) - x(84)*x(25) + x(84)*x(83)*x(25);
F(46) = -0.9 + (1-x(9)) + (1-x(18)) + x(26) - x(85)*x(26) - x(86)*(1-x(18)) - x(86)*x(26) + x(86)*x(85)*x(26);
F(47) = -0.9 + (1-x(9)) + (1-x(19)) + x(27) - x(87)*x(27) - x(88)*(1-x(19)) - x(88)*x(27) + x(88)*x(87)*x(27);
F(48) = -0.9 + (1-x(10)) + (1-x(23)) + x(30) - x(89)*x(30) - x(90)*(1-x(23)) - x(90)*x(30) + x(90)*x(89)*x(30);
F(49) = -0.9 + (1-x(10)) + (1-x(21)) + x(30) - x(91)*x(30) - x(92)*(1-x(21)) - x(92)*x(30) + x(92)*x(91)*x(30);
F(50) = -0.9 + (1-x(11)) + (1-x(23)) + x(28) - x(93)*x(28) - x(94)*(1-x(23)) - x(94)*x(28) + x(94)*x(93)*x(28);
F(51) = -0.9 + (1-x(11)) + (1-x(21)) + x(28) - x(95)*x(28) - x(96)*(1-x(21)) - x(96)*x(28) + x(96)*x(95)*x(28);
F(52) = -0.9 + (1-x(11)) + (1-x(24)) + x(29) - x(97)*x(29) - x(98)*(1-x(24)) - x(98)*x(29) + x(98)*x(97)*x(29);
F(53) = -0.9 + (1-x(11)) + (1-x(22)) + x(29) - x(99)*x(29) - x(100)*(1-x(22)) - x(100)*x(29) + x(100)*x(99)*x(29);
F(54) = -1 + (1-x(1)) + (1-x(2)) - x(101)*(1-x(2));
F(55) = -1 + (1-x(3)) + (1-x(5)) - x(102)*(1-x(5));
F(56) = -1 + (1-x(3)) + (1-x(4)) - x(103)*(1-x(4));
F(57) = -1 + (1-x(4)) + (1-x(5)) - x(104)*(1-x(5));
F(58) = -1 + (1-x(1)) + (1-x(6)) - x(105)*(1-x(6));
F(59) = -1 + (1-x(2)) + (1-x(6)) - x(106)*(1-x(6));
F(60) = -1 + (1-x(8)) + (1-x(9)) - x(107)*(1-x(9));
F(61) = -1 + (1-x(8)) + (1-x(10)) - x(108)*(1-x(10));
F(62) = -1 + (1-x(8)) + (1-x(11)) - x(109)*(1-x(11));
F(63) = -1 + (1-x(9)) + (1-x(10)) - x(110)*(1-x(10));
F(64) = -1 + (1-x(9)) + (1-x(11)) - x(111)*(1-x(11));
F(65) = -1 + (1-x(10)) + (1-x(11)) - x(112)*(1-x(11));
F(66) = -1 + (1-x(12)) + (1-x(13)) - x(113)*(1-x(13));
F(67) = -1 + (1-x(12)) + (1-x(14)) - x(114)*(1-x(14));
F(68) = -1 + (1-x(13)) + (1-x(14)) - x(115)*(1-x(14));
F(69) = -1 + (1-x(15)) + (1-x(16)) - x(116)*(1-x(16));
F(70) = -1 + (1-x(31)) + (1-x(32)) - x(117)*(1-x(32));
F(71) = -1 + (1-x(36)) + (1-x(36)) - x(118)*(1-x(36));
F(72) = -1 + (1-x(36)) + x(38) - x(119)*x(38);
F(73) = -1 + (1-x(36)) + x(38) - x(119)*x(38);
F(74) = -0.9 + (x(12));
F(75) = -0.9 + (x(15));
