Files
ortools-clone/examples/python/eq20.py
2012-03-28 14:23:23 +00:00

120 lines
4.1 KiB
Python

# Copyright 2010 Hakan Kjellerstrand hakank@bonetmail.com
#
# Licensed under the Apache License, Version 2.0 (the "License");
# you may not use this file except in compliance with the License.
# You may obtain a copy of the License at
#
# http://www.apache.org/licenses/LICENSE-2.0
#
# Unless required by applicable law or agreed to in writing, software
# distributed under the License is distributed on an "AS IS" BASIS,
# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
# See the License for the specific language governing permissions and
# limitations under the License.
"""
Eq 20 in Google CP Solver.
Standard benchmark problem.
Compare with the following models:
* Gecode/R: http://hakank.org/gecode_r/eq20.rb
* ECLiPSe: http://hakank.org/eclipse/eq20.ecl
* SICStus: http://hakank.org/sicstus/eq20.pl
This model was created by Hakan Kjellerstrand (hakank@bonetmail.com)
Also see my other Google CP Solver models: http://www.hakank.org/google_or_tools/
"""
from constraint_solver import pywrapcp
def main():
# Create the solver.
solver = pywrapcp.Solver('Eq 20')
#
# data
#
n = 7
#
# variables
#
X = [solver.IntVar(0, 10, "X(%i)" % i) for i in range(n)]
X0,X1,X2,X3,X4,X5,X6 = X
#
# constraints
#
solver.Add(-76706*X0 + 98205*X1 + 23445*X2 + 67921*X3 + 24111*X4 +
-48614*X5 + -41906*X6 == 821228)
solver.Add(87059*X0 + -29101*X1 + -5513*X2 + -21219*X3 + 22128*X4 +
7276*X5 + 57308*X6 == 22167)
solver.Add(-60113*X0 + 29475*X1 + 34421*X2 + -76870*X3 + 62646*X4 +
29278*X5 + -15212*X6 == 251591)
solver.Add(49149*X0 + 52871*X1 + -7132*X2 + 56728*X3 + -33576*X4 +
-49530*X5 + -62089*X6 == 146074)
solver.Add(-10343*X0 + 87758*X1 + -11782*X2 + 19346*X3 + 70072*X4 +
-36991*X5 + 44529*X6 == 740061)
solver.Add(85176*X0 + -95332*X1 + -1268*X2 + 57898*X3 + 15883*X4 +
50547*X5 + 83287*X6 == 373854)
solver.Add(-85698*X0 + 29958*X1 + 57308*X2 + 48789*X3 + -78219*X4 +
4657*X5 + 34539*X6 == 249912)
solver.Add(-67456*X0 + 84750*X1 + -51553*X2 + 21239*X3 + 81675*X4 +
-99395*X5 + -4254*X6 == 277271)
solver.Add(94016*X0 + -82071*X1 + 35961*X2 + 66597*X3 + -30705*X4 +
-44404*X5 + -38304*X6 == 25334)
solver.Add(-60301*X0 + 31227*X1 + 93951*X2 + 73889*X3 + 81526*X4 +
-72702*X5 + 68026*X6 == 1410723)
solver.Add(-16835*X0 + 47385*X1 + 97715*X2 + -12640*X3 + 69028*X4 +
76212*X5 + -81102*X6 == 1244857)
solver.Add(-43277*X0 + 43525*X1 + 92298*X2 + 58630*X3 + 92590*X4 +
-9372*X5 + -60227*X6 == 1503588)
solver.Add(-64919*X0 + 80460*X1 + 90840*X2 + -59624*X3 + -75542*X4 +
25145*X5 + -47935*X6 == 18465)
solver.Add(-45086*X0 + 51830*X1 + -4578*X2 + 96120*X3 + 21231*X4 +
97919*X5 + 65651*X6 == 1198280)
solver.Add(85268*X0 + 54180*X1 + -18810*X2 + -48219*X3 + 6013*X4 +
78169*X5 + -79785*X6 == 90614)
solver.Add(8874*X0 + -58412*X1 + 73947*X2 + 17147*X3 + 62335*X4 +
16005*X5 + 8632*X6 == 752447)
solver.Add(71202*X0 + -11119*X1 + 73017*X2 + -38875*X3 + -14413*X4 +
-29234*X5 + 72370*X6 == 129768)
solver.Add(1671*X0 + -34121*X1 + 10763*X2 + 80609*X3 + 42532*X4 +
93520*X5 + -33488*X6 == 915683)
solver.Add(51637*X0 + 67761*X1 + 95951*X2 + 3834*X3 + -96722*X4 +
59190*X5 + 15280*X6 == 533909)
solver.Add(-16105*X0 + 62397*X1 + -6704*X2 + 43340*X3 + 95100*X4 +
-68610*X5 + 58301*X6 == 876370)
#
# search and result
#
db = solver.Phase(X,
solver.CHOOSE_FIRST_UNBOUND,
solver.ASSIGN_MIN_VALUE)
solver.NewSearch(db)
num_solutions = 0
while solver.NextSolution():
num_solutions += 1
print "X:", [X[i].Value() for i in range(n)]
print
solver.EndSearch()
print
print "num_solutions:", num_solutions
print "failures:", solver.Failures()
print "branches:", solver.Branches()
print "WallTime:", solver.WallTime()
if __name__ == '__main__':
main()