\ Equation counts \ Total E G L N X C B \ 0 0 0 0 0 0 0 0 \ \ Variable counts \ x b i s1s s2s sc si \ Total cont binary integer sos1 sos2 scont sint \ 2704 2704 0 0 0 0 0 0 \ \ Nonzero counts \ Total const NL DLL \ 2704 0 2704 0 \ Minimize obj: 0 x1 + 0 x2 + 0 x3 + 0 x4 + 0 x5 + 0 x6 + 0 x7 + 0 x8 + 0 x9 + 0 x10 + 0 x11 + 0 x12 + 0 x13 + 0 x14 + 0 x15 + 0 x16 + 0 x17 + 0 x18 + 0 x19 + 0 x20 + 0 x21 + 0 x22 + 0 x23 + 0 x24 + 0 x25 + 0 x26 + 0 x27 + 0 x28 + 0 x29 + 0 x30 + 0 x31 + 0 x32 + 0 x33 + 0 x34 + 0 x35 + 0 x36 + 0 x37 + 0 x38 + 0 x39 + 0 x40 + 0 x41 + 0 x42 + 0 x43 + 0 x44 + 0 x45 + 0 x46 + 0 x47 + 0 x48 + 0 x49 + 0 x50 + 0 x51 + 0 x52 - 5.93717725743134e-4 x53 - 5.93717725743134e-4 x54 - 5.93717725743134e-4 x55 - 5.93717725743134e-4 x56 - 5.93717725743134e-4 x57 - 5.93717725743134e-4 x58 - 5.93717725743134e-4 x59 - 5.93717725743134e-4 x60 - 5.93717725743134e-4 x61 - 5.93717725743134e-4 x62 - 5.93717725743134e-4 x63 - 5.93717725743134e-4 x64 - 5.93717725743134e-4 x65 - 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.27847606539059583 x2691 x2692 + 2.747699122923833 x2692^2 - .27847606539059583 x2692 x2693 + 2.747699122923833 x2693^2 - .27847606539059583 x2693 x2694 + 2.747699122923833 x2694^2 - .27847606539059583 x2694 x2695 + 2.747699122923833 x2695^2 - .27847606539059583 x2695 x2696 + 2.747699122923833 x2696^2 - .27847606539059583 x2696 x2697 + 2.747699122923833 x2697^2 - .27847606539059583 x2697 x2698 + 2.747699122923833 x2698^2 - .27847606539059583 x2698 x2699 + 2.747699122923833 x2699^2 - .27847606539059583 x2699 x2700 + 2.747699122923833 x2700^2 - .27847606539059583 x2700 x2701 + 2.747699122923833 x2701^2 - .27847606539059583 x2701 x2702 + 2.747699122923833 x2702^2 - .27847606539059583 x2702 x2703 + 2.747699122923833 x2703^2 - .27847606539059583 x2703 x2704 + 1.5500142607671086 x2704^2 Subject To Bounds x1 = 0 x2 = 0 x3 = 0 x4 = 0 x5 = 0 x6 = 0 x7 = 0 x8 = 0 x9 = 0 x10 = 0 x11 = 0 x12 = 0 x13 = 0 x14 = 0 x15 = 0 x16 = 0 x17 = 0 x18 = 0 x19 = 0 x20 = 0 x21 = 0 x22 = 0 x23 = 0 x24 = 0 x25 = 0 x26 = 0 x27 = 0 x28 = 0 x29 = 0 x30 = 0 x31 = 0 x32 = 0 x33 = 0 x34 = 0 x35 = 0 x36 = 0 x37 = 0 x38 = 0 x39 = 0 x40 = 0 x41 = 0 x42 = 0 x43 = 0 x44 = 0 x45 = 0 x46 = 0 x47 = 0 x48 = 0 x49 = 0 x50 = 0 x51 = 0 x52 = 0 x53 = 0 x104 = 0 x105 = 0 x156 = 0 x157 = 0 x208 = 0 x209 = 0 x260 = 0 x261 = 0 x312 = 0 x313 = 0 x364 = 0 x365 = 0 x416 = 0 x417 = 0 x468 = 0 x469 = 0 x520 = 0 x521 = 0 x572 = 0 x573 = 0 x624 = 0 x625 = 0 x676 = 0 x677 = 0 x728 = 0 x729 = 0 x780 = 0 x781 = 0 x832 = 0 x833 = 0 x884 = 0 x885 = 0 x936 = 0 x937 = 0 x988 = 0 x989 = 0 x1040 = 0 x1041 = 0 x1092 = 0 x1093 = 0 x1144 = 0 x1145 = 0 x1196 = 0 x1197 = 0 x1248 = 0 x1249 = 0 x1300 = 0 x1301 = 0 x1352 = 0 x1353 = 0 x1404 = 0 x1405 = 0 x1456 = 0 x1457 = 0 x1508 = 0 x1509 = 0 x1560 = 0 x1561 = 0 x1612 = 0 x1613 = 0 x1664 = 0 x1665 = 0 x1716 = 0 x1717 = 0 x1768 = 0 x1769 = 0 x1820 = 0 x1821 = 0 x1872 = 0 x1873 = 0 x1924 = 0 x1925 = 0 x1976 = 0 x1977 = 0 x2028 = 0 x2029 = 0 x2080 = 0 x2081 = 0 x2132 = 0 x2133 = 0 x2184 = 0 x2185 = 0 x2236 = 0 x2237 = 0 x2288 = 0 x2289 = 0 x2340 = 0 x2341 = 0 x2392 = 0 x2393 = 0 x2444 = 0 x2445 = 0 x2496 = 0 x2497 = 0 x2548 = 0 x2549 = 0 x2600 = 0 x2601 = 0 x2652 = 0 x2653 = 0 x2654 = 0 x2655 = 0 x2656 = 0 x2657 = 0 x2658 = 0 x2659 = 0 x2660 = 0 x2661 = 0 x2662 = 0 x2663 = 0 x2664 = 0 x2665 = 0 x2666 = 0 x2667 = 0 x2668 = 0 x2669 = 0 x2670 = 0 x2671 = 0 x2672 = 0 x2673 = 0 x2674 = 0 x2675 = 0 x2676 = 0 x2677 = 0 x2678 = 0 x2679 = 0 x2680 = 0 x2681 = 0 x2682 = 0 x2683 = 0 x2684 = 0 x2685 = 0 x2686 = 0 x2687 = 0 x2688 = 0 x2689 = 0 x2690 = 0 x2691 = 0 x2692 = 0 x2693 = 0 x2694 = 0 x2695 = 0 x2696 = 0 x2697 = 0 x2698 = 0 x2699 = 0 x2700 = 0 x2701 = 0 x2702 = 0 x2703 = 0 x2704 = 0 End