[Scip] Slow beginning with SCIP in not too large problem?

Ramón Casero Cañas rcasero at gmail.com
Fri Feb 28 01:28:33 CET 2014


Dear all,

Sorry to write again. I think my problem is now formulated correctly,
and it seems to work quite well in small toy examples. I'm having a
performance issue with a slightly larger problem than the toy ones:

I am generating a quadratic problem with linear, quadratic and cubic
constraints: 88*3=264 variables and 627 constraints. The problem
doesn't seem massive, and my machine is not too slow (8 threads Intel®
Xeon(R) CPU E5-1620 v2 @ 3.70GHz, although SCIP uses only one; plenty
of RAM more than needed).

I'm reading the problem (example attached in PIP file) on the linux 64
bit SCIP binary, and asking just for one valid solution:

display/verblevel = 4
limits/solutions = 1

The solver gets to the line

"NOTE: You are using Ipopt by default with the MUMPS linear solver."

and stops there for a substantial time (~20 min?) before starting to
produce the table of progress to the screen. It does find a solution,
but the gap is inf.

Is this normal or is there something obvious that I'm doing wrong, or
that I'm misunderstanding?

I have copied below the SCIP output: First the header that comes up,
and after which SCIP waits for those 20 min, and then a typical
progress table (the progress table is from a similar instance of the
problem attached in the PIP file, as I couldn't capture the output of
this one).





SCIP version 3.0.2 [precision: 8 byte] [memory: block] [mode:
optimized] [LP solver: SoPlex 1.7.2] [GitHash: 14f3662]
Copyright (c) 2002-2013 Konrad-Zuse-Zentrum fuer Informationstechnik
Berlin (ZIB)

External codes:
  SoPlex 1.7.2         Linear Programming Solver developed at Zuse
Institute Berlin (soplex.zib.de) [GitHash: 9830bec]
  cppad-20120101.3     Algorithmic Differentiation of C++ algorithms
developed by B. Bell (www.coin-or.org/CppAD)
  ZLIB 1.2.7           General purpose compression library by J.
Gailly and M. Adler (zlib.net)
  GMP 5.1.1            GNU Multiple Precision Arithmetic Library
developed by T. Granlund (gmplib.org)
  ZIMPL 3.3.1          Zuse Institute Mathematical Programming
Language developed by T. Koch (zimpl.zib.de)
  Ipopt 3.11.0         Interior Point Optimizer developed by A.
Waechter et.al. (www.coin-or.org/Ipopt)

user parameter file <scip.set> not found - using default parameters


read problem </tmp/model.pip>
============

original problem has 265 variables (0 bin, 0 int, 0 impl, 265 cont)
and 627 constraints
display/verblevel = 4
limits/solutions = 1

presolving:
(round 1) 0 del vars, 87 del conss, 0 add conss, 61 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 2) 0 del vars, 87 del conss, 0 add conss, 74 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 3) 0 del vars, 87 del conss, 0 add conss, 83 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 4) 0 del vars, 87 del conss, 0 add conss, 87 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 5) 0 del vars, 87 del conss, 0 add conss, 89 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 6) 0 del vars, 87 del conss, 0 add conss, 91 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 7) 0 del vars, 87 del conss, 0 add conss, 92 chg bounds, 0 chg
sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 8) 0 del vars, 87 del conss, 738 add conss, 92 chg bounds, 0
chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs
(round 9) 0 del vars, 87 del conss, 738 add conss, 92 chg bounds, 0
chg sides, 0 chg coeffs, 984 upgd conss, 0 impls, 0 clqs
(round 10) 0 del vars, 87 del conss, 738 add conss, 1568 chg bounds, 0
chg sides, 0 chg coeffs, 984 upgd conss, 0 impls, 0 clqs
presolving (11 rounds):
 0 deleted vars, 87 deleted constraints, 738 added constraints, 1568
tightened bounds, 0 added holes, 0 changed sides, 0 changed
coefficients
 0 implications, 0 cliques
presolved problem has 1003 variables (0 bin, 0 int, 0 impl, 1003 cont)
and 1278 constraints
     87 constraints of type <linear>
   1191 constraints of type <quadratic>
Presolving Time: 0.03

 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
  0.1s|     1 |     0 |  1167 |     - |6777k|   0 |   0 |1003 |1278
|1003 |3671 |   0 |   0 |   0 |-3.386806e+02 |      --      |    Inf

******************************************************************************
This program contains Ipopt, a library for large-scale nonlinear optimization.
 Ipopt is released as open source code under the Eclipse Public License (EPL).
         For more information visit http://projects.coin-or.org/Ipopt
******************************************************************************

NOTE: You are using Ipopt by default with the MUMPS linear solver.


[** The following is the output from the previous run, not the problem
attached, although they should be very similar. The output for the
attached program starts at 804s instead of 1048, and finds one
solution within a few seconds, with an infinite gap.]


 1048s|     1 |     0 |   934 |     - |7154k|   0 |   0 |1003 |1278
|1003 |3699 |  28 |   0 |   0 |-3.137355e+02 |      --      |    Inf
y1048s|     1 |     0 |   934 |     - |7154k|   0 |   0 |1003 |1278
|1003 |3699 |  28 |   0 |   0 |-3.137355e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  1479 |     - |7370k|   0 |   0 |1003 |1278
|1003 |4063 | 392 |   0 |   0 |-2.783676e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  1988 |     - |7508k|   0 |   0 |1003 |1278
|1003 |4284 | 613 |   0 |   0 |-2.624621e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  2579 |     - |7604k|   0 |   0 |1003 |1278
|1003 |4430 | 759 |   0 |   0 |-2.500329e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  3169 |     - |7687k|   0 |   0 |1003 |1278
|1003 |4554 | 883 |   0 |   0 |-2.394697e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  3644 |     - |7764k|   0 |   0 |1003 |1278
|1003 |4664 | 993 |   0 |   0 |-2.334495e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  4141 |     - |7840k|   0 |   0 |1003 |1278
|1003 |4765 |1094 |   0 |   0 |-2.300709e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  4720 |     - |7907k|   0 |   0 |1003 |1278
|1003 |4862 |1191 |   0 |   0 |-2.259740e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  5550 |     - |7970k|   0 |   0 |1003 |1278
|1003 |4957 |1286 |   0 |   0 |-2.222556e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  6114 |     - |8043k|   0 |   0 |1003 |1278
|1003 |5058 |1387 |   0 |   0 |-2.192005e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  7137 |     - |6727k|   0 |   0 |1003 |1278
|1003 |2413 |1475 |   0 |   0 |-2.169582e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  7834 |     - |6778k|   0 |   0 |1003 |1278
|1003 |2503 |1565 |   0 |   0 |-2.147680e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 |  9134 |     - |6865k|   0 |   0 |1003 |1278
|1003 |2668 |1730 |   0 |   0 |-2.113756e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1048s|     1 |     0 | 10269 |     - |6954k|   0 |   0 |1003 |1278
|1003 |2832 |1894 |   0 |   0 |-2.088959e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 | 11307 |     - |7015k|   0 |   0 |1003 |1278
|1003 |2943 |2005 |   0 |   0 |-2.070514e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 | 12506 |     - |7077k|   0 |   0 |1003 |1278
|1003 |3055 |2117 |   0 |   0 |-2.059076e+02 | 4.183874e+02 |    Inf
 1048s|     1 |     0 | 13544 |     - |6978k|   0 |   0 |1003 |1278
|1003 |2837 |2234 |   0 |   0 |-2.041055e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 14572 |     - |7045k|   0 |   0 |1003 |1278
|1003 |2957 |2354 |   0 |   0 |-2.027115e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 15403 |     - |7129k|   0 |   0 |1003 |1278
|1003 |3111 |2508 |   0 |   0 |-2.019064e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 16542 |     - |7195k|   0 |   0 |1003 |1278
|1003 |3228 |2625 |   0 |   0 |-2.011529e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 17531 |     - |7263k|   0 |   0 |1003 |1278
|1003 |3342 |2739 |   0 |   0 |-2.003780e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 18518 |     - |7324k|   0 |   0 |1003 |1278
|1003 |3445 |2842 |   0 |   0 |-1.998185e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 20839 |     - |7313k|   0 |   0 |1003 |1278
|1003 |3399 |2933 |   0 |   0 |-1.989070e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 22012 |     - |7374k|   0 |   0 |1003 |1278
|1003 |3499 |3033 |   0 |   0 |-1.981533e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 24139 |     - |7451k|   0 |   0 |1003 |1278
|1003 |3624 |3158 |   0 |   0 |-1.975363e+02 | 4.183874e+02 |    Inf
 1049s|     1 |     0 | 25749 |     - |7518k|   0 |   0 |1003 |1278
|1003 |3732 |3266 |   0 |   0 |-1.967752e+02 | 4.183874e+02 |    Inf
 1050s|     1 |     0 | 26963 |     - |7587k|   0 |   0 |1003 |1278
|1003 |3842 |3376 |   0 |   0 |-1.962726e+02 | 4.183874e+02 |    Inf
 1050s|     1 |     0 | 28025 |     - |7646k|   0 |   0 |1003 |1278
|1003 |3940 |3474 |   0 |   0 |-1.956598e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1050s|     1 |     0 | 30846 |     - |7675k|   0 |   0 |1003 |1278
|1003 |3962 |3586 |   0 |   0 |-1.941761e+02 | 4.183874e+02 |    Inf
 1050s|     1 |     0 | 32028 |     - |7741k|   0 |   0 |1003 |1278
|1003 |4068 |3692 |   0 |   0 |-1.936388e+02 | 4.183874e+02 |    Inf
 1050s|     1 |     0 | 34593 |     - |7813k|   0 |   0 |1003 |1278
|1003 |4177 |3801 |   0 |   0 |-1.928720e+02 | 4.183874e+02 |    Inf
 1050s|     1 |     0 | 36004 |     - |7884k|   0 |   0 |1003 |1278
|1003 |4280 |3904 |   0 |   0 |-1.918534e+02 | 4.183874e+02 |    Inf
 1051s|     1 |     0 | 38000 |     - |7959k|   0 |   0 |1003 |1278
|1003 |4394 |4018 |   0 |   0 |-1.914027e+02 | 4.183874e+02 |    Inf
 1051s|     1 |     0 | 39338 |     - |8020k|   0 |   0 |1003 |1278
|1003 |4489 |4113 |   0 |   0 |-1.909514e+02 | 4.183874e+02 |    Inf
 1051s|     1 |     0 | 40557 |     - |8064k|   0 |   0 |1003 |1278
|1003 |4541 |4214 |   0 |   0 |-1.905138e+02 | 4.183874e+02 |    Inf
 1051s|     1 |     0 | 42405 |     - |8123k|   0 |   0 |1003 |1278
|1003 |4632 |4305 |   0 |   0 |-1.901869e+02 | 4.183874e+02 |    Inf
 1051s|     1 |     0 | 44332 |     - |8190k|   0 |   0 |1003 |1278
|1003 |4728 |4401 |   0 |   0 |-1.897635e+02 | 4.183874e+02 |    Inf
 1052s|     1 |     0 | 45648 |     - |8257k|   0 |   0 |1003 |1278
|1003 |4823 |4496 |   0 |   0 |-1.894625e+02 | 4.183874e+02 |    Inf
 1052s|     1 |     0 | 47582 |     - |8323k|   0 |   0 |1003 |1278
|1003 |4920 |4593 |   0 |   0 |-1.891728e+02 | 4.183874e+02 |    Inf
 1052s|     1 |     0 | 49199 |     - |8385k|   0 |   0 |1003 |1278
|1003 |5008 |4681 |   0 |   0 |-1.889008e+02 | 4.183874e+02 |    Inf
 1052s|     1 |     0 | 51918 |     - |8429k|   0 |   0 |1003 |1278
|1003 |5054 |4765 |   0 |   0 |-1.885278e+02 | 4.183874e+02 |    Inf
 1053s|     1 |     0 | 54762 |     - |8485k|   0 |   0 |1003 |1278
|1003 |5136 |4847 |   0 |   0 |-1.877976e+02 | 4.183874e+02 |    Inf
 1053s|     1 |     0 | 57284 |     - |8557k|   0 |   0 |1003 |1278
|1003 |5245 |4956 |   0 |   0 |-1.866541e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1053s|     1 |     0 | 58818 |     - |8620k|   0 |   0 |1003 |1278
|1003 |5344 |5055 |   0 |   0 |-1.860625e+02 | 4.183874e+02 |    Inf
 1053s|     1 |     0 | 61483 |     - |8681k|   0 |   0 |1003 |1278
|1003 |5431 |5142 |   0 |   0 |-1.856465e+02 | 4.183874e+02 |    Inf
 1054s|     1 |     0 | 62841 |     - |8738k|   0 |   0 |1003 |1278
|1003 |5517 |5228 |   0 |   0 |-1.853886e+02 | 4.183874e+02 |    Inf
 1054s|     1 |     0 | 64628 |     - |8782k|   0 |   0 |1003 |1278
|1003 |5572 |5310 |   0 |   0 |-1.851128e+02 | 4.183874e+02 |    Inf
 1054s|     1 |     0 | 66120 |     - |8837k|   0 |   0 |1003 |1278
|1003 |5653 |5391 |   0 |   0 |-1.848325e+02 | 4.183874e+02 |    Inf
 1055s|     1 |     0 | 69218 |     - |8903k|   0 |   0 |1003 |1278
|1003 |5739 |5477 |   0 |   0 |-1.841736e+02 | 4.183874e+02 |    Inf
 1055s|     1 |     0 | 71446 |     - |8973k|   0 |   0 |1003 |1278
|1003 |5840 |5578 |   0 |   0 |-1.838123e+02 | 4.183874e+02 |    Inf
 1055s|     1 |     0 | 73157 |     - |9037k|   0 |   0 |1003 |1278
|1003 |5927 |5665 |   0 |   0 |-1.834158e+02 | 4.183874e+02 |    Inf
 1055s|     1 |     0 | 75382 |     - |9089k|   0 |   0 |1003 |1278
|1003 |6003 |5741 |   0 |   0 |-1.830222e+02 | 4.183874e+02 |    Inf
 1056s|     1 |     0 | 77619 |     - |9136k|   0 |   0 |1003 |1278
|1003 |6061 |5826 |   0 |   0 |-1.827048e+02 | 4.183874e+02 |    Inf
 1056s|     1 |     0 | 79815 |     - |9194k|   0 |   0 |1003 |1278
|1003 |6145 |5910 |   0 |   0 |-1.824627e+02 | 4.183874e+02 |    Inf
 1056s|     1 |     0 | 82522 |     - |9258k|   0 |   0 |1003 |1278
|1003 |6244 |6009 |   0 |   0 |-1.821310e+02 | 4.183874e+02 |    Inf
 1057s|     1 |     0 | 84524 |     - |9316k|   0 |   0 |1003 |1278
|1003 |6329 |6094 |   0 |   0 |-1.819302e+02 | 4.183874e+02 |    Inf
 1057s|     1 |     0 | 86738 |     - |9369k|   0 |   0 |1003 |1278
|1003 |6406 |6171 |   0 |   0 |-1.816160e+02 | 4.183874e+02 |    Inf
 1057s|     1 |     0 | 89666 |     - |9431k|   0 |   0 |1003 |1278
|1003 |6490 |6255 |   0 |   0 |-1.814268e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1058s|     1 |     0 | 92186 |     - |9476k|   0 |   0 |1003 |1278
|1003 |6555 |6336 |   0 |   0 |-1.811432e+02 | 4.183874e+02 |    Inf
 1058s|     1 |     0 | 95102 |     - |9527k|   0 |   0 |1003 |1278
|1003 |6637 |6418 |   0 |   0 |-1.808686e+02 | 4.183874e+02 |    Inf
 1059s|     1 |     0 | 98193 |     - |9586k|   0 |   0 |1003 |1278
|1003 |6723 |6504 |   0 |   0 |-1.805649e+02 | 4.183874e+02 |    Inf
 1059s|     1 |     0 |101203 |     - |9645k|   0 |   0 |1003 |1278
|1003 |6807 |6588 |   0 |   0 |-1.802408e+02 | 4.183874e+02 |    Inf
 1060s|     1 |     0 |103828 |     - |9706k|   0 |   0 |1003 |1278
|1003 |6886 |6667 |   0 |   0 |-1.799160e+02 | 4.183874e+02 |    Inf
 1060s|     1 |     0 |106776 |     - |9766k|   0 |   0 |1003 |1278
|1003 |6964 |6745 |   0 |   0 |-1.793762e+02 | 4.183874e+02 |    Inf
 1061s|     1 |     0 |110414 |     - |9826k|   0 |   0 |1003 |1278
|1003 |7037 |6836 |   0 |   0 |-1.789742e+02 | 4.183874e+02 |    Inf
 1061s|     1 |     0 |114014 |     - |9879k|   0 |   0 |1003 |1278
|1003 |7117 |6916 |   0 |   0 |-1.785167e+02 | 4.183874e+02 |    Inf
 1062s|     1 |     0 |116935 |     - |9946k|   0 |   0 |1003 |1278
|1003 |7217 |7016 |   0 |   0 |-1.781332e+02 | 4.183874e+02 |    Inf
 1062s|     1 |     0 |118998 |     - |9998k|   0 |   0 |1003 |1278
|1003 |7303 |7102 |   0 |   0 |-1.778985e+02 | 4.183874e+02 |    Inf
 1063s|     1 |     0 |121834 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7386 |7185 |   0 |   0 |-1.776713e+02 | 4.183874e+02 |    Inf
 1063s|     1 |     0 |125026 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7467 |7266 |   0 |   0 |-1.774896e+02 | 4.183874e+02 |    Inf
 1064s|     1 |     0 |127295 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7542 |7351 |   0 |   0 |-1.772800e+02 | 4.183874e+02 |    Inf
 1064s|     1 |     0 |129855 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7627 |7436 |   0 |   0 |-1.771001e+02 | 4.183874e+02 |    Inf
 1065s|     1 |     0 |132196 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7717 |7526 |   0 |   0 |-1.769202e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1065s|     1 |     0 |134705 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7804 |7613 |   0 |   0 |-1.765812e+02 | 4.183874e+02 |    Inf
 1065s|     1 |     0 |136879 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7891 |7700 |   0 |   0 |-1.764070e+02 | 4.183874e+02 |    Inf
 1066s|     1 |     0 |139414 |     - |  10M|   0 |   0 |1003 |1278
|1003 |7968 |7777 |   0 |   0 |-1.762563e+02 | 4.183874e+02 |    Inf
 1066s|     1 |     0 |142621 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8031 |7852 |   0 |   0 |-1.760351e+02 | 4.183874e+02 |    Inf
 1067s|     1 |     0 |145853 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8108 |7929 |   0 |   0 |-1.758599e+02 | 4.183874e+02 |    Inf
 1068s|     1 |     0 |149533 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8192 |8013 |   0 |   0 |-1.756052e+02 | 4.183874e+02 |    Inf
 1068s|     1 |     0 |152473 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8281 |8102 |   0 |   0 |-1.754470e+02 | 4.183874e+02 |    Inf
 1069s|     1 |     0 |154592 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8355 |8176 |   0 |   0 |-1.753105e+02 | 4.183874e+02 |    Inf
 1070s|     1 |     0 |160125 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8433 |8254 |   0 |   0 |-1.752290e+02 | 4.183874e+02 |    Inf
 1070s|     1 |     0 |162780 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8498 |8323 |   0 |   0 |-1.751676e+02 | 4.183874e+02 |    Inf
 1071s|     1 |     0 |165252 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8570 |8395 |   0 |   0 |-1.750900e+02 | 4.183874e+02 |    Inf
 1071s|     1 |     0 |167563 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8644 |8469 |   0 |   0 |-1.750343e+02 | 4.183874e+02 |    Inf
 1072s|     1 |     0 |170455 |     - |  10M|   0 |   0 |1003 |1278
|1003 |8713 |8538 |   0 |   0 |-1.749586e+02 | 4.183874e+02 |    Inf
 1073s|     1 |     0 |174452 |     - |  11M|   0 |   0 |1003 |1278
|1003 |8783 |8608 |   0 |   0 |-1.748029e+02 | 4.183874e+02 |    Inf
 1074s|     1 |     0 |179007 |     - |  11M|   0 |   0 |1003 |1278
|1003 |8860 |8685 |   0 |   0 |-1.746102e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1074s|     1 |     0 |181139 |     - |  11M|   0 |   0 |1003 |1278
|1003 |8928 |8758 |   0 |   0 |-1.744766e+02 | 4.183874e+02 |    Inf
 1075s|     1 |     0 |185915 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9000 |8830 |   0 |   0 |-1.743469e+02 | 4.183874e+02 |    Inf
 1076s|     1 |     0 |190504 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9067 |8897 |   0 |   0 |-1.742810e+02 | 4.183874e+02 |    Inf
 1077s|     1 |     0 |193665 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9146 |8976 |   0 |   0 |-1.742037e+02 | 4.183874e+02 |    Inf
 1078s|     1 |     0 |196521 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9218 |9048 |   0 |   0 |-1.741124e+02 | 4.183874e+02 |    Inf
 1078s|     1 |     0 |199214 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9290 |9120 |   0 |   0 |-1.740356e+02 | 4.183874e+02 |    Inf
 1079s|     1 |     0 |202845 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9358 |9190 |   0 |   0 |-1.739755e+02 | 4.183874e+02 |    Inf
 1080s|     1 |     0 |206154 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9429 |9261 |   0 |   0 |-1.739259e+02 | 4.183874e+02 |    Inf
 1081s|     1 |     0 |211316 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9504 |9336 |   0 |   0 |-1.738801e+02 | 4.183874e+02 |    Inf
 1082s|     1 |     0 |214218 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9576 |9408 |   0 |   0 |-1.738396e+02 | 4.183874e+02 |    Inf
 1083s|     1 |     0 |218815 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9644 |9476 |   0 |   0 |-1.738049e+02 | 4.183874e+02 |    Inf
 1084s|     1 |     0 |224311 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9712 |9544 |   0 |   0 |-1.737339e+02 | 4.183874e+02 |    Inf
 1085s|     1 |     0 |227521 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9773 |9613 |   0 |   0 |-1.736049e+02 | 4.183874e+02 |    Inf
 1086s|     1 |     0 |231350 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9846 |9686 |   0 |   0 |-1.735159e+02 | 4.183874e+02 |    Inf
 1087s|     1 |     0 |235875 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9918 |9758 |   0 |   0 |-1.733829e+02 | 4.183874e+02 |    Inf
 time | node  | left  |LP iter|LP it/n| mem |mdpt |frac |vars |cons
|cols |rows |cuts |confs|strbr|  dualbound   | primalbound  |  gap
 1087s|     1 |     1 |235875 |     - |  11M|   0 |   0 |1003 |1278
|1003 |9918 |9758 |   0 |   0 |-1.733829e+02 | 4.183874e+02 |    Inf

SCIP Status        : solving was interrupted [solution limit reached]
Solving Time (sec) : 1087.04
Solving Nodes      : 1
Primal Bound       : +4.18387355438017e+02 (1 solutions)
Dual Bound         : -1.73382850370232e+02
Gap                : infinite



Best regards,

Ramon.


-- 
Dr. Ramón Casero Cañas

Oxford e-Research Centre (OeRC)
University of Oxford
7 Keble Rd
Oxford OX1 3QG

tlf     +44 (0) 1865 610739
web     http://www.cs.ox.ac.uk/people/Ramon.CaseroCanas
photos  http://www.flickr.com/photos/rcasero/
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