[Cbc] Barrier method SEGV (out of memory) -- increase memory limit?

Martin Koutecký koutecky at kam.mff.cuni.cz
Sat Apr 5 13:17:55 EDT 2014


John,

thanks for the reply. After posting I looked up "flop count" and 
figured what you wrote.

I have no idea what idiot crash does and how to use it (pointers are 
welcome) but the I post about an hour of it running at the end of the 
message

(I don't understand the lines where it says "obj 5.2..." -- does it 
mean it reached a point with this objective value? That seems very 
unlikely since the dualS that's been running for the past few days is 
only at 2.83...)

(Also, it says "obj 16.7..." which could not be a point in the interior 
of the dual, because I know there's a feasible solution for the primal 
of size 5. Same goes for the above, obviously.)


The problem can be downloaded here:
http://kam.mff.cuni.cz/~alquaknaa/biglp.bz2 (235M compressed, 2.8G 
uncompressed)

If you were able to solve it in a reasonable time on your laptop I 
would be impressed (and want to know how you did it!) :)

To give you a little context, this is not a commercial problem that 
would be solved many times; it is an experiment for a research project 
that has to do with network flows and approximation algorithms; we're 
trying to get a feel for a specific LP. Smaller instances are fine with 
almost any solver; Gurobi's barrier solver works great. This instance is 
just too big for it though.)

Thanks again!

Martin

------------

command line - /aux/alquaknaa/cbc/Cbc-2.8.9/Cbc/src/.libs/lt-cbc 
/aux/alquaknaa/lbounded/14989-pulp.mps idiot 100 primals printingOptions 
rows solution /tmp/14989-pulp_barr.sol (default strategy 1)
At line 2 NAME          MODEL
At line 3 ROWS
At line 7869795 COLUMNS
At line 64970506 RHS
At line 72840297 BOUNDS
At line 84254422 ENDATA
Problem MODEL has 7869790 rows, 11414124 columns and 57100638 elements
Coin0008I MODEL read with 0 errors
idiotCrash was changed from -1 to 100
Presolve 1588289 (-6281501) rows, 4931364 (-6482760) columns and 
35692658 (-21407980) elements
0 infeas 44, obj 0 - mu 1000, its 0, 0 interior
1 infeas 336.14616, obj 0 - mu 1000, its 2, 1471 interior
2 infeas 732.18959, obj 0 - mu 1000, its 52, 6601 interior
3 infeas 941.82897, obj 0 - mu 1000, its 52, 11411 interior
4 infeas 1388.2215, obj 0 - mu 1000, its 52, 22003 interior
5 infeas 1758.1293, obj 0 - mu 1000, its 52, 37035 interior
6 infeas 2276.9193, obj 0 - mu 1000, its 52, 59787 interior
7 infeas 2136.9314, obj 0 - mu 333.3, its 52, 87744 interior
8 infeas 2388.953, obj 0 - mu 333.3, its 52, 176558 interior
9 infeas 2720.9852, obj 0 - mu 333.3, its 52, 260722 interior
10 infeas 3145.6548, obj 0 - mu 333.3, its 52, 354532 interior
11 infeas 3594.9354, obj 0 - mu 333.3, its 52, 445476 interior
12 infeas 3987.1773, obj 0 - mu 333.3, its 52, 529610 interior
13 infeas 3321.5183, obj 0 - mu 111.08889, its 52, 660901 interior
14 infeas 3241.6056, obj 0 - mu 111.08889, its 52, 804086 interior
15 infeas 3247.0537, obj 0 - mu 111.08889, its 52, 870421 interior
16 infeas 3266.8297, obj 0 - mu 111.08889, its 52, 911698 interior
17 infeas 3284.3362, obj 0 - mu 111.08889, its 52, 940939 interior
18 infeas 3301.7622, obj 0 - mu 111.08889, its 52, 963588 interior
19 infeas 3197.4978, obj 0 - mu 37.025927, its 52, 999976 interior
20 infeas 3128.809, obj 0 - mu 37.025927, its 52, 1047287 interior
21 infeas 3107.245, obj 0 - mu 37.025927, its 52, 1068754 interior
22 infeas 3104.1684, obj 0 - mu 37.025927, its 52, 1081763 interior
23 infeas 3117.4127, obj 0 - mu 37.025927, its 52, 1091545 interior
24 infeas 3137.0074, obj 0 - mu 37.025927, its 52, 1099971 interior
25 infeas 3085.8909, obj 0 - mu 12.340741, its 52, 1121400 interior
26 infeas 3077.4924, obj 0 - mu 12.340741, its 52, 1135640 interior
27 infeas 3108.7742, obj 0 - mu 12.340741, its 52, 1151972 interior
28 infeas 3154.2404, obj 0 - mu 12.340741, its 52, 1167956 interior
29 infeas 3200.4552, obj 0 - mu 12.340741, its 52, 1181638 interior
30 infeas 3244.9742, obj 0 - mu 12.340741, its 52, 1193105 interior
31 infeas 3071.7123, obj 0 - mu 4.1131691, its 52, 1260050 interior
32 infeas 3068.2564, obj 0 - mu 4.1131691, its 52, 1269850 interior
33 infeas 3112.5787, obj 0.113064 - mu 4.1131691, its 52, 1285329 
interior
34 infeas 3155.4677, obj 0.3903262 - mu 4.1131691, its 52, 1301575 
interior
35 infeas 3198.9557, obj 0.5813494 - mu 4.1131691, its 52, 1315951 
interior
36 infeas 3244.2469, obj 0.70256506 - mu 4.1131691, its 52, 1327275 
interior
37 infeas 2874.2009, obj 0.12005011 - mu 1.3709193, its 52, 1551577 
interior
38 infeas 2851.5597, obj 0.57898088 - mu 1.3709193, its 52, 1570264 
interior
39 infeas 2902.845, obj 0.91728879 - mu 1.3709193, its 52, 1630414 
interior
40 infeas 2810.781, obj 2.2981224 - mu 1.3709193, its 52, 1681964 
interior
41 infeas 2709.2952, obj 3.561515 - mu 1.3709193, its 52, 1719824 
interior
42 infeas 2609.2436, obj 4.6200982 - mu 1.3709193, its 52, 1748420 
interior
43 infeas 2038.6736, obj 2.0266277 - mu 0.45692739, its 52, 2286482 
interior
44 infeas 1956.192, obj 3.8614565 - mu 0.45692739, its 52, 2297886 
interior
45 infeas 1937.9749, obj 5.2313765 - mu 0.45692739, its 52, 2304807 
interior
46 infeas 1822.2208, obj 7.1833741 - mu 0.45692739, its 52, 2286792 
interior
47 infeas 1632.9681, obj 10.380227 - mu 0.45692739, its 52, 2259551 
interior
48 infeas 1472.6507, obj 13.568451 - mu 0.45692739, its 52, 2234532 
interior
49 infeas 1281.1109, obj 5.3073119 - mu 0.1522939, its 52, 2757220 
interior
50 infeas 1107.3709, obj 10.534109 - mu 0.1522939, its 52, 2772493 
interior
51 infeas 940.76225, obj 16.79454 - mu 0.1522939, its 52, 2798336 
interior
52 infeas 825.67248, obj 19.509684 - mu 0.1522939, its 105, 2821194 
interior
53 infeas 756.16187, obj 21.183174 - mu 0.1522939, its 82, 2842995 
interior
54 infeas 712.07886, obj 22.349895 - mu 0.1522939, its 72, 2872388 
interior
55 infeas 649.83785, obj 14.835952 - mu 0.050759557, its 105, 3373952 
interior
56 infeas 433.51814, obj 22.023116 - mu 0.050759557, its 52, 3391393 
interior
57 infeas 419.18267, obj 23.060948 - mu 0.050759557, its 105, 3430485 
interior
58 infeas 383.55907, obj 24.555374 - mu 0.050759557, its 105, 3489257 
interior
59 infeas 352.639, obj 25.550343 - mu 0.050759557, its 105, 3529685 
interior
60 infeas 331.54504, obj 26.259686 - mu 0.050759557, its 92, 3567037 
interior
61 infeas 273.03868, obj 23.901314 - mu 0.01691816, its 72, 3923074 
interior
62 infeas 195.91182, obj 26.559354 - mu 0.01691816, its 62, 3941102 
interior
63 infeas 193.5009, obj 26.760163 - mu 0.01691816, its 105, 3970135 
interior
64 infeas 183.69947, obj 27.324651 - mu 0.01691816, its 105, 4019800 
interior
65 infeas 162.34741, obj 28.019942 - mu 0.01691816, its 105, 4056612 
interior
66 infeas 148.41473, obj 28.460242 - mu 0.01691816, its 105, 4081507 
interior
67 infeas 116.95688, obj 27.681524 - mu 0.0056388228, its 72, 4273908 
interior
68 infeas 91.733142, obj 28.594742 - mu 0.0056388228, its 62, 4291220 
interior
69 infeas 89.356185, obj 28.664142 - mu 0.0056388228, its 105, 4310842 
interior
70 infeas 84.346848, obj 28.894466 - mu 0.0056388228, its 105, 4331704 
interior
71 infeas 73.87201, obj 29.232091 - mu 0.0056388228, its 105, 4344979 
interior
72 infeas 65.731579, obj 29.430043 - mu 0.0056388228, its 105, 4351291 
interior
73 infeas 53.083448, obj 29.229817 - mu 0.0018794197, its 82, 4481433 
interior
74 infeas 44.206202, obj 29.535463 - mu 0.0018794197, its 72, 4488428 
interior
75 infeas 42.701903, obj 29.564933 - mu 0.0018794197, its 105, 4493646 
interior
76 infeas 38.767389, obj 29.697132 - mu 0.0018794197, its 105, 4495830 
interior
77 infeas 33.24425, obj 29.824264 - mu 0.0018794197, its 105, 4492947 
interior
78 infeas 28.929638, obj 29.905728 - mu 0.0018794197, its 105, 4489637 
interior
79 infeas 24.722273, obj 29.828382 - mu 0.00062641057, its 92, 4559115 
interior
80 infeas 21.59258, obj 29.930826 - mu 0.00062641057, its 72, 4562270 
interior
81 infeas 20.675258, obj 29.942479 - mu 0.00062641057, its 105, 4562058 
interior
82 infeas 18.420649, obj 29.994951 - mu 0.00062641057, its 105, 4556353 
interior
83 infeas 15.848257, obj 30.039095 - mu 0.00062641057, its 105, 4547415 
interior
84 infeas 13.806756, obj 30.068609 - mu 0.00062641057, its 105, 4539664 
interior
85 infeas 12.533896, obj 30.04356 - mu 0.00020878264, its 105, 4584941 
interior
86 infeas 11.321433, obj 30.078116 - mu 0.00020878264, its 92, 4586722 
interior
87 infeas 10.721902, obj 30.088096 - mu 0.00020878264, its 105, 4584332 
interior
88 infeas 9.2964279, obj 30.108455 - mu 0.00020878264, its 105, 4574925 
interior
89 infeas 8.084548, obj 30.123742 - mu 0.00020878264, its 105, 4564037 
interior
90 infeas 7.1214409, obj 30.135288 - mu 0.00020878264, its 105, 4554648 
interior
91 infeas 6.5916478, obj 30.127108 - mu 6.9587255e-05, its 105, 4586987 
interior
92 infeas 6.1178692, obj 30.138502 - mu 6.9587255e-05, its 105, 4588231 
interior
93 infeas 5.7093804, obj 30.143205 - mu 6.9587255e-05, its 105, 4584457 
interior
94 infeas 5.036056, obj 30.149414 - mu 6.9587255e-05, its 105, 4573682 
interior
95 infeas 4.444764, obj 30.154837 - mu 6.9587255e-05, its 105, 4562370 
interior
96 infeas 3.9429366, obj 30.158913 - mu 6.9587255e-05, its 105, 4552455 
interior
97 infeas 3.6865673, obj 30.157439 - mu 2.3193432e-05, its 105, 4576642 
interior
98 infeas 3.4674002, obj 30.161636 - mu 2.3193432e-05, its 105, 4577572 
interior
99 infeas 3.1797719, obj 30.164047 - mu 2.3193432e-05, its 105, 4572924 
interior
100 infeas 2.7980378, obj 30.16649 - mu 2.3193432e-05, its 105, 4561122 
interior
Presolve 1578710 (-9579) rows, 4551146 (-380218) columns and 32932419 
(-2760239) elements
0  Obj 30.178132 Primal inf 2.8942584 (1340228) Dual inf 6.720171e+14 
(3526230)
1005  Obj 30.178132 Primal inf 2.8937109 (1339655) Dual inf 
6.725747e+14 (3525434)
2010  Obj 30.178132 Primal inf 2.8934008 (1339121) Dual inf 
6.734153e+14 (3525531)
3017  Obj 30.178122 Primal inf 2.8928966 (1338547) Dual inf 
6.744154e+14 (3525520)
4025  Obj 30.178112 Primal inf 2.8922937 (1337953) Dual inf 
6.769506e+14 (3527447)
5031  Obj 30.178112 Primal inf 2.8920305 (1337388) Dual inf 
6.769529e+14 (3526828)
6035  Obj 30.178112 Primal inf 2.8916613 (1336651) Dual inf 
6.776133e+14 (3526371)
7206  Obj 30.178112 Primal inf 2.8909433 (1336464) Dual inf 
6.764576e+14 (3523493)
9119  Obj 30.178113 Primal inf 2.8905285 (1336264) Dual inf 
6.765321e+14 (3522940)
10814  Obj 30.178106 Primal inf 2.8900834 (1336093) Dual inf 
6.759186e+14 (3521315)
11850  Obj 30.178106 Primal inf 2.8895803 (1335591) Dual inf 
6.773799e+14 (3521596)
12979  Obj 30.178106 Primal inf 2.8892414 (1335473) Dual inf 6.7644e+14 
(3519252)
14979  Obj 30.178097 Primal inf 2.8887627 (1335279) Dual inf 
6.7750138e+14 (3519662)
16979  Obj 30.178093 Primal inf 2.8881293 (1335058) Dual inf 
6.807992e+14 (3519280)
18174  Obj 30.178091 Primal inf 2.8877138 (1334608) Dual inf 
6.780047e+14 (3516408)
20000  Obj 30.17809 Primal inf 2.887431 (1334430) Dual inf 6.772041e+14 
(3514889)
22000  Obj 30.178081 Primal inf 2.8869936 (1334255) Dual inf 
6.768034e+14 (3514402)
23613  Obj 30.178081 Primal inf 2.8862982 (1333691) Dual inf 
6.773136e+14 (3512282)
25047  Obj 30.178081 Primal inf 2.886108 (1333564) Dual inf 
6.7943785e+14 (3512537)
27047  Obj 30.178063 Primal inf 2.8854686 (1333386) Dual inf 
6.798011e+14 (3512648)
28627  Obj 30.178063 Primal inf 2.8850777 (1332892) Dual inf 
6.7894764e+14 (3510340)
30173  Obj 30.178063 Primal inf 2.8848485 (1332737) Dual inf 
6.761975e+14 (3508667)
31526  Obj 30.178055 Primal inf 2.88455 (1332624) Dual inf 6.801223e+14 
(3509327)
33526  Obj 30.178043 Primal inf 2.8841177 (1332443) Dual inf 
6.7753282e+14 (3508501)
34898  Obj 30.178037 Primal inf 2.883688 (1331930) Dual inf 
6.8443945e+14 (3510544)
36401  Obj 30.178039 Primal inf 2.8833582 (1331783) Dual inf 
6.7695217e+14 (3506996)
37863  Obj 30.178026 Primal inf 2.8830176 (1331665) Dual inf 
6.778964e+14 (3507652)
39593  Obj 30.178019 Primal inf 2.8826419 (1331337) Dual inf 
6.859259e+14 (3507132)
41098  Obj 30.178014 Primal inf 2.8821881 (1330956) Dual inf 
7.1207716e+14 (3508970)
42503  Obj 30.178011 Primal inf 2.8820777 (1330815) Dual inf 
6.799481e+14 (3505830)
43919  Obj 30.178006 Primal inf 2.881911 (1330703) Dual inf 
6.8475312e+14 (3505037)
45465  Obj 30.178004 Primal inf 2.8816695 (1330210) Dual inf 
6.8474462e+14 (3505494)
47043  Obj 30.178001 Primal inf 2.8813648 (1330058) Dual inf 
6.8532539e+14 (3508428)
48519  Obj 30.178001 Primal inf 2.8812531 (1329925) Dual inf 
6.7799387e+14 (3502428)
49936  Obj 30.178 Primal inf 2.8811858 (1329809) Dual inf 6.7878601e+14 
(3507944)
51344  Obj 30.178002 Primal inf 2.8809129 (1329319) Dual inf 
6.8291484e+14 (3508030)
52934  Obj 30.177999 Primal inf 2.880801 (1329172) Dual inf 
6.792536e+14 (3509095)
54399  Obj 30.177999 Primal inf 2.8807799 (1329057) Dual inf 
6.7686773e+14 (3502677)
55704  Obj 30.177999 Primal inf 2.8807142 (1328943) Dual inf 
6.7838212e+14 (3500531)
57099  Obj 30.177982 Primal inf 2.8800835 (1328419) Dual inf 
6.796071e+14 (3503907)
58600  Obj 30.177976 Primal inf 2.8797903 (1328276) Dual inf 
6.8672609e+14 (3505915)
60241  Obj 30.177973 Primal inf 2.8796912 (1328140) Dual inf 
6.8819161e+14 (3499373)
61359  Obj 30.177973 Primal inf 2.8795235 (1328047) Dual inf 
6.8212553e+14 (3498382)
62759  Obj 30.177972 Primal inf 2.8792915 (1327516) Dual inf 
6.8953362e+14 (3499903)
64308  Obj 30.177962 Primal inf 2.878898 (1327387) Dual inf 
6.9247533e+14 (3502897)
65982  Obj 30.177955 Primal inf 2.8787284 (1327252) Dual inf 
6.8252807e+14 (3502282)
67133  Obj 30.177956 Primal inf 2.8785845 (1327152) Dual inf 
7.0633947e+14 (3498655)
68158  Obj 30.177956 Primal inf 2.8782341 (1326735) Dual inf 
6.8247338e+14 (3494832)
69825  Obj 30.177947 Primal inf 2.8777584 (1326566) Dual inf 
6.910454e+14 (3502644)
71571  Obj 30.177945 Primal inf 2.8776669 (1326411) Dual inf 
6.8469623e+14 (3503239)
72918  Obj 30.177943 Primal inf 2.8775455 (1326304) Dual inf 
6.76754e+14 (3492908)
73944  Obj 30.177943 Primal inf 2.8768302 (1325555) Dual inf 
6.8904119e+14 (3495530)
74954  Obj 30.177943 Primal inf 2.8764493 (1325003) Dual inf 
6.9070585e+14 (3494996)
75962  Obj 30.177943 Primal inf 2.8760157 (1324438) Dual inf 
6.8658305e+14 (3494221)
76972  Obj 30.177929 Primal inf 2.8753889 (1323822) Dual inf 
6.8610141e+14 (3495426)
77977  Obj 30.177924 Primal inf 2.8750254 (1323318) Dual inf 
6.8795041e+14 (3496469)
78980  Obj 30.177918 Primal inf 2.874619 (1322521) Dual inf 
6.9662845e+14 (3497849)
80119  Obj 30.177918 Primal inf 2.8741211 (1322267) Dual inf 
6.9728336e+14 (3492560)
82028  Obj 30.177918 Primal inf 2.8736144 (1322067) Dual inf 
6.9391634e+14 (3491430)
83738  Obj 30.177912 Primal inf 2.8731181 (1321881) Dual inf 
6.9491979e+14 (3491786)
84803  Obj 30.177913 Primal inf 2.8725352 (1321213) Dual inf 
6.9831863e+14 (3494579)
85927  Obj 30.177913 Primal inf 2.8720298 (1321085) Dual inf 
7.1380666e+14 (3487853)
87868  Obj 30.177912 Primal inf 2.8716057 (1320864) Dual inf 
7.0947375e+14 (3493974)
89866  Obj 30.177902 Primal inf 2.8711314 (1320681) Dual inf 
6.9995059e+14 (3489953)
91103  Obj 30.177902 Primal inf 2.8706471 (1319979) Dual inf 
7.037908e+14 (3490432)
92860  Obj 30.177902 Primal inf 2.8704152 (1319804) Dual inf 
6.977545e+14 (3486142)
94860  Obj 30.177892 Primal inf 2.8700524 (1319609) Dual inf 
7.035453e+14 (3487418)
96481  Obj 30.177888 Primal inf 2.8694534 (1318869) Dual inf 
7.0188527e+14 (3488077)
98018  Obj 30.177882 Primal inf 2.8690963 (1318707) Dual inf 
7.06586e+14 (3487322)
100018  Obj 30.177874 Primal inf 2.8687137 (1318510) Dual inf 
7.0394782e+14 (3484870)
101658  Obj 30.177874 Primal inf 2.8683476 (1317861) Dual inf 
7.3658569e+14 (3483790)
103204  Obj 30.177869 Primal inf 2.8679906 (1317691) Dual inf 
7.1267553e+14 (3480023)
104587  Obj 30.177869 Primal inf 2.8679098 (1317576) Dual inf 
7.1188722e+14 (3477409)
106587  Obj 30.177863 Primal inf 2.86762 (1317389) Dual inf 
7.212597e+14 (3482256)
107943  Obj 30.177864 Primal inf 2.8673007 (1316696) Dual inf 
7.5666907e+14 (3482259)
109449  Obj 30.177857 Primal inf 2.8669811 (1316540) Dual inf 
7.2869246e+14 (3478529)
110899  Obj 30.177857 Primal inf 2.8669161 (1316419) Dual inf 
7.2637168e+14 (3479833)
112596  Obj 30.177856 Primal inf 2.8667801 (1315987) Dual inf 
7.3084793e+14 (3485502)
114088  Obj 30.177847 Primal inf 2.8661614 (1315610) Dual inf 
7.4429821e+14 (3481972)
115512  Obj 30.177846 Primal inf 2.86605 (1315470) Dual inf 
7.2846481e+14 (3475762)
116981  Obj 30.177846 Primal inf 2.8660066 (1315359) Dual inf 
7.3510219e+14 (3480401)
118446  Obj 30.177846 Primal inf 2.8656839 (1314690) Dual inf 
7.6539857e+14 (3482507)
119965  Obj 30.177846 Primal inf 2.8654116 (1314518) Dual inf 
6.9965655e+14 (3483628)
121431  Obj 30.177839 Primal inf 2.8651951 (1314381) Dual inf 
6.9514811e+14 (3479679)
122784  Obj 30.177841 Primal inf 2.8651165 (1314263) Dual inf 
6.9701695e+14 (3478218)
124253  Obj 30.177839 Primal inf 2.8647985 (1313626) Dual inf 
7.8697688e+14 (3479346)
125869  Obj 30.177835 Primal inf 2.8644262 (1313449) Dual inf 
7.6107785e+14 (3480495)
127376  Obj 30.177817 Primal inf 2.8639766 (1313315) Dual inf 
7.8969962e+14 (3478037)
128652  Obj 30.177818 Primal inf 2.8638783 (1313213) Dual inf 
7.5240351e+14 (3479048)
130087  Obj 30.177813 Primal inf 2.8634237 (1312612) Dual inf 
7.9740093e+14 (3481091)
131667  Obj 30.177787 Primal inf 2.8628459 (1312441) Dual inf 
8.2802114e+14 (3485052)
132727  Obj 30.177777 Primal inf 2.862467 (1312351) Dual inf 
8.1511536e+14 (3481773)
134023  Obj 30.177775 Primal inf 2.8622329 (1312250) Dual inf 
8.0868055e+14 (3469389)
135274  Obj 30.177764 Primal inf 2.8617588 (1311585) Dual inf 
9.0852335e+14 (3473717)
136770  Obj 30.177757 Primal inf 2.8612737 (1311423) Dual inf 
7.6247042e+14 (3483072)
138277  Obj 30.177743 Primal inf 2.8608617 (1311294) Dual inf 
7.9763664e+14 (3481197)
139679  Obj 30.177745 Primal inf 2.8607508 (1311173) Dual inf 
7.3002241e+14 (3469916)
140773  Obj 30.177746 Primal inf 2.8606241 (1310645) Dual inf 
7.7106052e+14 (3471366)
142228  Obj 30.177738 Primal inf 2.8600389 (1310426) Dual inf 
7.6645296e+14 (3479371)
143689  Obj 30.177731 Primal inf 2.8598015 (1310296) Dual inf 
7.5514257e+14 (3480487)
145344  Obj 30.177721 Primal inf 2.8594376 (1310152) Dual inf 
7.3043171e+14 (3473771)
146444  Obj 30.177723 Primal inf 2.8587281 (1309251) Dual inf 
8.1593237e+14 (3473130)
147451  Obj 30.177723 Primal inf 2.8579417 (1308014) Dual inf 
8.2318184e+14 (3467168)
148456  Obj 30.177722 Primal inf 2.8573764 (1306791) Dual inf 
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On 2014-04-05 17:41, John Forrest wrote:
> Martin,
>
> Looking at the last line - flop count 2.20667e+16, the code would
> take something of the order of 12 days per iteration (maybe several
> times that with cache misses) - you might get away with less than 6
> months total.  I would expect Gurobi to have as good a sparse 
> ordering
> so 700G does make it impossible.
>
> There probably is some structure that can be used.  You could also 
> try
> ...... -idiot 100 -primals
> and see what that looks like.
>
> If you send me a small version, I could have a quick look - or if
> there is somewhere you can put compressed model (before Tuesday) I
> could download it - and solve it on my laptop :-)
>
> John Forrest
> On 05/04/14 15:32, Martin Koutecký wrote:
>> Hello,
>>
>> I'm trying to solve a big LP (continuous) problem using the barrier 
>> method, but I'm getting "Segmentation fault" some time after presolve 
>> (before optimization starts, seems like).
>>
>> When I look at the memory usage in htop it goes through 3 stages:
>>
>> 1. VIRT = RES = ~8GB after the problem is loaded, during presolve
>> 2. VIRT = 13G, RES = 8-10G, after this the line "1.70542e+09 
>> elements in sparse Cholesky, flop count 2.20667e+16" is printed.
>> 3. VIRT = 20G, RES rises from 7G to 20G and then cbc crashes.
>>
>> Presolve writes this:
>> Presolve 1588289 (-6281501) rows, 4931364 (-6482760) columns and 
>> 35692658 (-21407980) elements
>>
>> My questions are these:
>> - since I have more memory (128G) then the 20G it allocates (and 
>> runs out of), can I increase the limit somehow (manually)?
>> - or is the problem too big anyway?
>>
>> (Gurobi's barrier solver crashes on it with something like "would 
>> need ~700G for factorization")
>>
>> The dual simplex solver has been working on the problem for the past 
>> few days (and is slowly making progress). Curiously enough, it's doing 
>> better than both Gurobi and CPLEX (dual simplex). (Maybe I don't know 
>> how to tune their parameters.) GLPK is completely lost.
>>
>> Thanks for any help,
>>
>> Martin
>>
>> ---------------
>>
>> The full output is this:
>>
>>
>> Welcome to the CBC MILP Solver
>> Version: 2.8.9
>> Build Date: Apr  5 2014
>>
>> command line - [...]cbc/Cbc-2.8.9/Cbc/src/.libs/lt-cbc 
>> [...]14989-pulp.mps barr printingOptions rows solution 
>> /tmp/14989-pulp_barr.sol (default strategy 1)
>> At line 2 NAME          MODEL
>> At line 3 ROWS
>> At line 7869795 COLUMNS
>> At line 64970506 RHS
>> At line 72840297 BOUNDS
>> At line 84254422 ENDATA
>> Problem MODEL has 7869790 rows, 11414124 columns and 57100638 
>> elements
>> Coin0008I MODEL read with 0 errors
>> Presolve 1588289 (-6281501) rows, 4931364 (-6482760) columns and 
>> 35692658 (-21407980) elements
>> 1.70542e+09 elements in sparse Cholesky, flop count 2.20667e+16
>> Segmentation fault
>> _______________________________________________
>> Cbc mailing list
>> Cbc at list.coin-or.org
>> http://list.coin-or.org/mailman/listinfo/cbc
>>
>>
>
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