Ejemplo n.º 1
0
    def process(self, data):

        instance = create_sudoku_model(data['board'])

        var = instance.y[data['index']]
        original_lb, original_ub = var.bounds
        original_objective = instance.obj.expr

        # check for tighter lower and upper bounds based on
        # feasibility, and round to zero or one to eliminate
        # the need for the client to handle solver
        # tolerances
        with SolverFactory('glpk') as solver:
            instance.obj.expr = var
            results = solver.solve(instance)
            if results.solver.termination_condition == \
               TerminationCondition.optimal:
                var.setlb(int(round(var())))
            instance.obj.expr = -var
            results = solver.solve(instance)
            if results.solver.termination_condition == \
               TerminationCondition.optimal:
                var.setub(int(round(var())))

        instance.obj.expr = original_objective

        if (var.lb > original_lb) or \
           (var.ub < original_ub):
            print("%s: new bounds %s" % (var, var.bounds))
        else:
            print("%s: no bound reduction" % (var))

        return var.bounds
Ejemplo n.º 2
0
from pyomo.opt import (SolverFactory, TerminationCondition)
from sudoku import (create_sudoku_model, print_solution, add_integer_cut)

# define the board
board = [(1,1,5),(1,2,3),(1,5,7), \
         (2,1,6),(2,4,1),(2,5,9),(2,6,5), \
         (3,2,9),(3,3,8),(3,8,6), \
         (4,1,8),(4,5,6),(4,9,3), \
         (5,1,4),(5,4,8),(5,6,3),(5,9,1), \
         (6,1,7),(6,5,2),(6,9,6), \
         (7,2,6),(7,7,2),(7,8,8), \
         (8,4,4),(8,5,1),(8,6,9),(8,9,5), \
         (9,5,8),(9,8,7),(9,9,9)]

model = create_sudoku_model(board)

solution_count = 0
while 1:

    with SolverFactory("glpk") as opt:
        results = opt.solve(model)
        if results.solver.termination_condition != \
           TerminationCondition.optimal:
            print("All board solutions have been found")
            break

    solution_count += 1

    add_integer_cut(model)

    print("Solution #%d" % (solution_count))
Ejemplo n.º 3
0
from sudoku import (create_sudoku_model,
                    print_solution,
                    add_integer_cut)

# define the board
board = [(1,1,5),(1,2,3),(1,5,7), \
         (2,1,6),(2,4,1),(2,5,9),(2,6,5), \
         (3,2,9),(3,3,8),(3,8,6), \
         (4,1,8),(4,5,6),(4,9,3), \
         (5,1,4),(5,4,8),(5,6,3),(5,9,1), \
         (6,1,7),(6,5,2),(6,9,6), \
         (7,2,6),(7,7,2),(7,8,8), \
         (8,4,4),(8,5,1),(8,6,9),(8,9,5), \
         (9,5,8),(9,8,7),(9,9,9)]

model = create_sudoku_model(board)

solution_count = 0
while 1:

    with SolverFactory("glpk") as opt:
        results = opt.solve(model)
        if results.solver.termination_condition != \
           TerminationCondition.optimal:
            print("All board solutions have been found")
            break

    solution_count += 1

    add_integer_cut(model)