ILOG CPLEX 11.110, licensed to "arizona-tempe, az", options: e m b q p=8 FPgen-t 06/06/2005 - Bertacco, Fischetti, Lodi 09/16/2005 - Achterberg, Berthold applying MIP presolve... Selected objective sense: MINIMIZE Selected objective name: obj Selected RHS name: rhs Selected bound name: bnd Tried aggregator 1 time. MIP Presolve eliminated 1 rows and 92 columns. Reduced MIP has 6283 rows, 38264 columns, and 370206 nonzeros. presolving objective offset = 0 (restat: 0) Problem: bench/NSR8K.mps Max iter Stage 1: 10000 Max iter Stage 2: 2000 Min change: 20 Initial Presolve: Yes Imported 6283 rows and 38264 columns Objective sense: Minimize Problem is MIP: Yes Initial Algorithm: Auto 31982 integer variables (31925 of which are binary and 57 are general integer) 6282 continuous variables Solving relaxed problem...0- 0 -1 0 1.75008e+07 638.923 done obj=1.75008e+07 + 0 = 1.75008e+07 Rounding solution...done Stage 1... improved distance by 0percent 1- 1 339.432 0 2.16305e+07 132.93 improved distance by 0.169268percent 1- 2 57.4549 0 2.15528e+07 31.6876 improved distance by 0.333454percent 1- 3 19.1586 0 2.1559e+07 11.5524 improved distance by 0.407835percent 1- 4 7.81354 0 2.35913e+07 5.88223 improved distance by 0.755112percent 1- 5 5.9001 0 2.43719e+07 5.78576 improved distance by 0.766435percent 1- 6 4.52205 0 2.51572e+07 5.02205 Markowitz threshold set to 0.1 1- 7 5.5 0 2.51252e+07 3.0303 Markowitz threshold set to 0.1 improved distance by 0.552847percent 1- 8 2.5 0 2.51252e+07 3.0303 Markowitz threshold set to 0.1 1- 9 2.5 0 2.51092e+07 1.5303 Markowitz threshold set to 0.1 improved distance by 0.4percent 1- 10 1 0 2.51268e+07 0.030303 Binary variables didn't change Total stage 1 restarts: 0 Stage 2... Using best point from iter: 10 2- 11 284.781 0 2.51264e+07 0.0202312 Markowitz threshold set to 0.1 2- 12 256.575 0 2.51494e+07 0 Total stage 2 restarts: 0 Solution with obj=2.51494e+07 + 0 = 2.51494e+07 found Writing MIP start values to file bench/NSR8K.mst Solution (only non-zero entries are reported): obj = 2.51494e+07 X4 = 1 X6 = 1 X9 = 1 X10 = 1 X11 = 1 X13 = 1 X18 = 1 X22 = 1 X23 = 1 X24 = 1 X26 = 1 X27 = 1 X29 = 1 X30 = 1 X31 = 1 X34 = 1 X35 = 1 X39 = 1 X40 = 1 X42 = 1 X43 = 1 X45 = 1 X46 = 1 X49 = 1 X50 = 1 X53 = 1 X54 = 1 X55 = 1 X57 = 1 X58 = 1 X59 = 1 X62 = 1 X63 = 1 X64 = 1 X67 = 1 X71 = 1 X74 = 1 X75 = 1 X76 = 1 X81 = 1 X83 = 1 X84 = 1 X88 = 1 X89 = 1 X90 = 1 X91 = 1 X92 = 1 X95 = 1 X97 = 1 X101 = 1 X103 = 1 X104 = 1 X106 = 1 X112 = 1 X116 = 1 X117 = 1 X118 = 1 X120 = 1 X123 = 1 X126 = 1 X127 = 1 X130 = 1 X132 = 1 X133 = 1 X138 = 1 X141 = 1 X142 = 1 X143 = 1 X144 = 1 X151 = 1 X152 = 1 X154 = 1 X156 = 1 X157 = 1 X158 = 1 X162 = 1 X167 = 1 X171 = 1 X173 = 1 X176 = 1 X177 = 1 X181 = 1 X186 = 1 X187 = 1 X189 = 1 X190 = 1 X192 = 1 X193 = 1 X197 = 1 X200 = 1 X204 = 1 X209 = 1 X210 = 1 X212 = 1 X213 = 1 X214 = 1 X218 = 1 X224 = 1 X225 = 1 X228 = 1 X230 = 1 X232 = 1 X235 = 1 X245 = 1 X249 = 1 X252 = 1 X255 = 1 X260 = 1 X262 = 1 X268 = 1 X270 = 1 X271 = 1 X272 = 1 X273 = 1 X274 = 1 X275 = 1 X277 = 1 X278 = 1 X279 = 1 X280 = 1 X286 = 1 X293 = 1 X301 = 1 X308 = 1 X309 = 1 X313 = 1 X314 = 1 X315 = 1 X318 = 1 X320 = 1 X321 = 1 X324 = 1 X329 = 1 X333 = 1 X334 = 1 X337 = 1 X339 = 1 X343 = 1 X344 = 1 X347 = 1 X350 = 1 X353 = 1 X354 = 1 X358 = 1 X359 = 1 X362 = 1 X363 = 1 X370 = 1 X375 = 1 X378 = 1 X379 = 1 X381 = 1 X387 = 1 X389 = 1 X390 = 1 X391 = 1 X398 = 1 X401 = 1 X405 = 1 X411 = 1 X420 = 1 X421 = 1 X423 = 1 X424 = 1 X426 = 1 X429 = 1 X430 = 1 X432 = 1 X437 = 1 X440 = 1 X445 = 1 X449 = 1 X453 = 1 X462 = 1 X464 = 1 X467 = 1 X474 = 1 X478 = 1 X479 = 1 X480 = 1 X481 = 1 X488 = 1 X490 = 1 X491 = 1 X498 = 1 X502 = 1 X504 = 1 X505 = 1 X507 = 1 X514 = 1 X516 = 1 X517 = 1 X518 = 1 X521 = 1 X523 = 1 X536 = 1 X537 = 1 X543 = 1 X544 = 1 X547 = 1 X554 = 1 X555 = 1 X556 = 1 X563 = 1 X566 = 1 X568 = 1 X569 = 1 X570 = 1 X589 = 1 X590 = 1 X591 = 1 X592 = 1 X593 = 1 X594 = 1 X598 = 1 X599 = 1 X602 = 1 X612 = 1 X624 = 1 X630 = 1 X631 = 1 X634 = 1 X637 = 1 X638 = 1 X640 = 1 X644 = 1 X650 = 1 X652 = 1 X663 = 1 X669 = 1 X672 = 1 X676 = 1 X681 = 1 X684 = 1 X687 = 1 X690 = 1 X693 = 1 X701 = 1 X703 = 1 X705 = 1 X707 = 1 X708 = 1 X709 = 1 X712 = 1 X720 = 1 X722 = 1 X732 = 1 X737 = 1 X738 = 1 X740 = 1 X741 = 1 X745 = 1 X747 = 1 X751 = 1 X761 = 1 X762 = 1 X773 = 1 X774 = 1 X776 = 1 X786 = 1 X790 = 1 X791 = 1 X798 = 1 X802 = 1 X804 = 1 X816 = 1 X817 = 1 X819 = 1 X821 = 1 X822 = 1 X826 = 1 X829 = 1 X833 = 1 X835 = 1 X836 = 1 X837 = 1 X838 = 1 X839 = 1 X842 = 1 X846 = 1 X851 = 1 X855 = 1 X858 = 1 X861 = 1 X862 = 1 X863 = 1 X864 = 1 X866 = 1 X868 = 1 X870 = 1 X872 = 1 X873 = 1 X874 = 1 X875 = 1 X876 = 1 X877 = 1 X878 = 1 X879 = 1 X880 = 1 X882 = 1 X884 = 1 X888 = 1 X894 = 1 X896 = 1 X897 = 1 X902 = 1 X908 = 1 X909 = 1 X910 = 1 X912 = 1 X916 = 1 X920 = 1 X921 = 1 X925 = 1 X926 = 1 X927 = 1 X929 = 1 X930 = 1 X932 = 1 X936 = 1 X942 = 1 X949 = 1 X950 = 1 X952 = 1 X953 = 1 X954 = 1 X955 = 1 X957 = 1 X959 = 1 X962 = 1 X970 = 1 X971 = 1 X972 = 1 X976 = 1 X978 = 1 X981 = 1 X983 = 1 X984 = 1 X988 = 1 X995 = 1 X996 = 1 X1012 = 1 X1018 = 1 X1023 = 1 X1025 = 1 X1027 = 1 X1034 = 1 X1039 = 1 X1040 = 1 X1042 = 1 X1045 = 1 X1046 = 1 X1048 = 1 X1058 = 1 X1072 = 1 X1090 = 1 X1094 = 1 X1097 = 1 X1098 = 1 X1099 = 1 X1103 = 1 X1108 = 1 X1109 = 1 X1119 = 1 X1124 = 1 X1128 = 1 X1131 = 1 X1132 = 1 X1135 = 1 X1137 = 1 X1145 = 1 X1149 = 1 X1165 = 1 X1167 = 1 X1173 = 1 X1177 = 1 X1184 = 1 X1186 = 1 X1190 = 1 X1195 = 1 X1197 = 1 X1198 = 1 X1203 = 1 X1204 = 1 X1206 = 1 X1217 = 1 X1223 = 1 X1230 = 1 X1236 = 1 X1239 = 1 X1242 = 1 X1246 = 1 X1247 = 1 X1262 = 1 X1278 = 1 X1281 = 1 X1285 = 1 X1286 = 1 X1302 = 1 X1307 = 1 X1309 = 1 X1310 = 1 X1335 = 1 X1372 = 1 X1387 = 1 X1710 = 1 X1969 = 1 X2101 = 1 X2406 = 1 X2463 = 1 X3723 = 1 X3805 = 1 X4269 = 1 X5179 = 1 X5707 = 1 X5948 = 1 X6097 = 1 X6211 = 1 X6222 = 1 X8030 = 1 X8276 = 1 X8346 = 1 X8456 = 1 X9156 = 1 X9236 = 1 X9895 = 1 X10359 = 1 X10793 = 1 X11005 = 1 X11788 = 1 X12259 = 1 X12780 = 1 X13503 = 1 X14202 = 1 X18889 = 1 X21060 = 1 X21217 = 1 X21458 = 1 X21486 = 1 X22503 = 1 X23141 = 1 X23644 = 1 X24553 = 1 X24751 = 1 X24975 = 1 X25740 = 1 X25889 = 1 X25904 = 1 X27569 = 1 X29967 = 1 X30196 = 1 X30856 = 1 X32504 = 1 X32656 = 1 X33481 = 1 X42094 = 1 X42650 = 1 X44880 = 1 X46318 = 1 X47390 = 1 X47438 = 1 X48055 = 1 X48216 = 1 X48291 = 1 X48804 = 1 X48936 = 1 X49605 = 1 X49852 = 1 X50859 = 1 X51119 = 1 X51182 = 1 X51983 = 1 X53083 = 1 X53405 = 1 X53413 = 1 X53428 = 1 X55736 = 1 X56903 = 1 X62830 = 1 X64053 = 1 X64618 = 1 X65397 = 1 X65592 = 1 X65908 = 1 X66642 = 1 X66892 = 1 X66959 = 1 X67324 = 1 X67752 = 1 X67912 = 1 X68327 = 1 X68567 = 1 X68570 = 1 X68728 = 1 X68847 = 1 X69264 = 1 X69457 = 1 X69709 = 1 X70126 = 1 X71040 = 1 X71129 = 1 X72912 = 1 X73092 = 1 X73328 = 1 X73892 = 1 X74185 = 1 X74954 = 1 X76259 = 1 X76307 = 1 X76712 = 1 X77063 = 1 X77269 = 1 X77466 = 1 X79039 = 1 X79275 = 1 X79723 = 1 X80365 = 1 X81038 = 1 X81507 = 1 X82267 = 1 X83007 = 1 X84450 = 1 X84932 = 1 X85315 = 1 X85399 = 1 X87880 = 1 X88357 = 1 X88759 = 1 X88885 = 1 X89361 = 1 X89788 = 1 X90273 = 1 X90603 = 1 X90706 = 1 X91047 = 1 X91796 = 1 X92038 = 1 X92623 = 1 X92677 = 1 X92964 = 1 X93490 = 1 X94365 = 1 X94904 = 1 X95509 = 1 X95753 = 1 X95818 = 1 X95929 = 1 X96716 = 1 X96939 = 1 X97060 = 1 X97776 = 1 X98333 = 1 X98698 = 1 X98740 = 1 X98786 = 1 X99191 = 1 X99411 = 1 X99729 = 1 X99989 = 1 X100301 = 1 X100361 = 1 X100364 = 1 X100482 = 1 X100560 = 1 X100785 = 1 X100793 = 1 X101035 = 1 X101713 = 1 X101755 = 1 X101922 = 1 X102042 = 1 X102771 = 1 X102786 = 1 X102969 = 1 X102985 = 1 X103384 = 1 X103988 = 1 X104126 = 1 X104175 = 1 X104803 = 1 X105121 = 1 X105262 = 1 X105908 = 1 X106133 = 1 X107075 = 1 X107118 = 1 X107507 = 1 X107694 = 1 X107948 = 1 X108077 = 1 X108158 = 1 X108310 = 1 X108721 = 1 X109082 = 1 X109120 = 1 X109154 = 1 X109516 = 1 X109880 = 1 X110383 = 1 X110429 = 1 X110714 = 1 X110949 = 1 X111351 = 1 X111415 = 1 X111837 = 1 X112601 = 1 X112773 = 1 X112847 = 1 X112934 = 1 X113257 = 1 X113401 = 1 X113628 = 1 X113807 = 1 X113885 = 1 X113990 = 1 X114096 = 1 X114186 = 1 X114459 = 1 X114460 = 1 X114707 = 1 X114884 = 1 X114942 = 1 X115192 = 1 X115217 = 1 X115417 = 1 X116061 = 1 X116080 = 1 X116082 = 1 X116103 = 1 X116496 = 1 X117493 = 1 X117958 = 1 X118044 = 1 X118213 = 1 X118291 = 1 X118466 = 1 X118612 = 1 X118647 = 1 X119069 = 1 X119125 = 1 X119442 = 1 X119456 = 1 X119581 = 1 X119861 = 1 X119906 = 1 X120027 = 1 X120168 = 1 X120195 = 1 X120240 = 1 X120506 = 1 X120639 = 1 X120680 = 1 X120742 = 1 X120765 = 1 X120835 = 1 X121464 = 1 X121483 = 1 X121484 = 1 X121607 = 1 X121626 = 1 X121687 = 1 X121730 = 1 X121760 = 1 X121864 = 1 X121938 = 1 X121977 = 1 X122084 = 1 X122254 = 1 X122441 = 1 X122470 = 1 X122471 = 1 X122501 = 1 X122527 = 1 X122635 = 1 X122739 = 1 X122887 = 1 X123030 = 1 X123032 = 1 X123060 = 1 X123104 = 1 X123353 = 1 X123357 = 1 X123377 = 1 X123434 = 1 X123550 = 1 X123570 = 1 X123672 = 1 X123754 = 1 X123961 = 1 X124265 = 1 X124411 = 1 X124479 = 1 X124733 = 1 X124779 = 1 X124921 = 1 X124939 = 1 X125009 = 1 X125015 = 1 X125589 = 1 X125627 = 1 X125656 = 1 X125703 = 1 X125726 = 1 X125747 = 1 X125794 = 1 X125922 = 1 X125980 = 1 X126042 = 1 X126234 = 1 X126242 = 1 X126321 = 1 X126380 = 1 X126416 = 1 X126499 = 1 X126644 = 1 X126701 = 1 X126852 = 1 X126863 = 1 X126949 = 1 X127381 = 1 X127405 = 1 X127472 = 1 X127526 = 1 X127754 = 1 X127796 = 1 X127878 = 1 X127984 = 1 X128021 = 1 X128291 = 1 X128424 = 1 X128524 = 1 X128556 = 1 X128713 = 1 X128826 = 1 X128972 = 1 X129025 = 1 X129162 = 1 X129182 = 1 X129354 = 1 X129444 = 1 X129508 = 1 X129519 = 1 X129549 = 1 X129766 = 1 X129868 = 1 X130049 = 1 X130371 = 1 X131826 = 1 X131951 = 1 X131962 = 1 X132183 = 1 X132217 = 1 X132226 = 1 X132231 = 1 X132243 = 1 X132245 = 1 X132250 = 1 X132262 = 1 X132268 = 1 X132330 = 1 X132695 = 1 X132706 = 1 X132820 = 1 X132837 = 1 X132843 = 1 X132899 = 1 X132986 = 1 X133020 = 1 X133512 = 1 X133615 = 1 X133668 = 1 X133838 = 1 X133943 = 1 X134147 = 1 X134332 = 1 X134411 = 1 X134419 = 1 X134480 = 1 X134502 = 1 X135118 = 1 X135449 = 1 X135452 = 1 X135454 = 1 X135459 = 1 X135465 = 1 X135701 = 1 X136272 = 1 X136403 = 1 X136587 = 1 X136763 = 1 X137039 = 1 X137524 = 1 X137538 = 1 X137542 = 1 X137545 = 1 X139271 = 1 X139463 = 1 X139493 = 1 X139522 = 1 X139576 = 1 X140041 = 1 X140402 = 1 X140935 = 1 X140991 = 1 X141021 = 1 X141479 = 1 X141488 = 1 X142824 = 1 X142825 = 1 X142831 = 1 X142854 = 1 X143551 = 1 X143957 = 1 X144317 = 1 X144717 = 1 X145074 = 1 X145472 = 1 X146606 = 1 X146685 = 1 X146700 = 1 X147002 = 1 X147428 = 1 X147990 = 1 X148121 = 1 X148340 = 1 X148484 = 1 X148610 = 1 X148623 = 1 X148648 = 1 X148650 = 1 X150709 = 1 X155477 = 1 X156551 = 1 X157001 = 1 X158258 = 1 X165664 = 1 X166083 = 1 X166652 = 1 X167529 = 1 X167813 = 1 X167853 = 1 X167927 = 1 X168085 = 1 X168103 = 1 X168128 = 1 X168395 = 1 X168440 = 1 X168559 = 1 X168580 = 1 X168686 = 1 X168700 = 1 X168704 = 1 X168811 = 1 X168899 = 1 X168940 = 1 X168943 = 1 X168974 = 1 X169018 = 1 X169533 = 1 X169573 = 1 X169671 = 1 X169694 = 1 X169718 = 1 X169722 = 1 X170013 = 1 X170153 = 1 X170167 = 1 X170189 = 1 X170330 = 1 X170501 = 1 X170868 = 1 X170944 = 1 X171392 = 1 X171634 = 1 X171787 = 1 X172742 = 1 X172785 = 1 X173237 = 1 X173284 = 1 X173328 = 1 X173816 = 1 X175103 = 1 X175705 = 1 X175856 = 1 X184117 = 1 X189802 = 1 X190125 = 1 X192522 = 1 X199507 = 1 X200041 = 1 X200057 = 1 X200058 = 1 X201374 = 1 X201642 = 1 X202454 = 1 X202717 = 1 X202878 = 1 X204665 = 1 X205137 = 1 X207958 = 1 X209502 = 1 Feasible FOUND in 12 iterations! First sol: obj=25149414.0543 time=4468 iter=12 restarts=0 stage=2 4468.03user 0.36system 1:14:28elapsed 100%CPU (0avgtext+0avgdata 0maxresident)k 0inputs+25264outputs (0major+43001minor)pagefaults 0swaps