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/**
* Copyright (c) 2015, Ecole des Mines de Nantes
* All rights reserved.
*
* Redistribution and use in source and binary forms, with or without
* modification, are permitted provided that the following conditions are met:
* 1. Redistributions of source code must retain the above copyright
* notice, this list of conditions and the following disclaimer.
* 2. Redistributions in binary form must reproduce the above copyright
* notice, this list of conditions and the following disclaimer in the
* documentation and/or other materials provided with the distribution.
* 3. All advertising materials mentioning features or use of this software
* must display the following acknowledgement:
* This product includes software developed by the .
* 4. Neither the name of the nor the
* names of its contributors may be used to endorse or promote products
* derived from this software without specific prior written permission.
*
* THIS SOFTWARE IS PROVIDED BY ''AS IS'' AND ANY
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package org.chocosolver.samples.integer;
import org.chocosolver.samples.AbstractProblem;
import org.chocosolver.solver.Solver;
import org.chocosolver.solver.constraints.Constraint;
import org.chocosolver.solver.constraints.IntConstraintFactory;
import org.chocosolver.solver.constraints.Propagator;
import org.chocosolver.solver.constraints.PropagatorPriority;
import org.chocosolver.solver.exception.ContradictionException;
import org.chocosolver.solver.search.strategy.IntStrategyFactory;
import org.chocosolver.solver.variables.IntVar;
import org.chocosolver.solver.variables.VariableFactory;
import org.chocosolver.solver.variables.events.IntEventType;
import org.chocosolver.util.ESat;
/**
* mozart-oz:
* "A kid goes into a grocery store and buys four items. The cashier
* charges $7.11, the kid pays and is about to leave when the cashier
* calls the kid back, and says ''Hold on, I multiplied the four items
* instead of adding them; I'll try again; Hah, with adding them the
* price still comes to $7.11''. What were the prices of the four items?
*
* The model is taken from: Christian Schulte, Gert Smolka, Finite Domain
* Constraint Programming in Oz. A Tutorial. 2001."
*
*
* This problem deals with large domains which result in integer overflows with classical constraints.
* Thus, this example introduces a dedicated propagator which handles large value products.
*
* @author Charles Prud'homme, Jean-Guillaume Fages
* @since 08/08/11
*/
public class Grocery extends AbstractProblem {
IntVar[] itemCost;
@Override
public void createSolver() {
solver = new Solver("Grocery");
}
@Override
public void buildModel() {
itemCost = VariableFactory.enumeratedArray("item", 4, 1, 711, solver);
IntVar _711 = VariableFactory.fixed(711, solver);
solver.post(IntConstraintFactory.sum(itemCost, _711));
// intermediary products
IntVar[] tmp = VariableFactory.boundedArray("tmp", 2, 1, 71100, solver);
solver.post(IntConstraintFactory.times(itemCost[0], itemCost[1], tmp[0]));
solver.post(IntConstraintFactory.times(itemCost[2], itemCost[3], tmp[1]));
// the global product itemCost[0]*itemCost[1]*itemCost[2]*itemCost[3] (equal to tmp[0]*tmp[1])
// is too large to be used within integer ranges. Thus, we will set up a dedicated constraint
// which uses a long to handle such a product
solver.post(new Constraint("LargeProduct",new PropLargeProduct(tmp, 711000000)));
// symmetry breaking
solver.post(IntConstraintFactory.arithm(itemCost[0], "<=", itemCost[1]));
solver.post(IntConstraintFactory.arithm(itemCost[1], "<=", itemCost[2]));
solver.post(IntConstraintFactory.arithm(itemCost[2], "<=", itemCost[3]));
}
@Override
public void configureSearch() {
solver.set(IntStrategyFactory.lexico_UB(itemCost));
}
@Override
public void solve() {
solver.findSolution();
}
@Override
public void prettyOut() {
System.out.println("Grocery");
StringBuilder st = new StringBuilder();
for (int i = 0; i < 4; i++) {
st.append(String.format("\titem %d : %d$\n", (i + 1), itemCost[i].getValue()));
}
System.out.println(st.toString());
}
public static void main(String[] args) {
new Grocery().execute(args);
}
/**
* Simple propagator ensuring that vars[0]*vars[1] = target
* It has been designed to handle large values (by using longs)
*/
private class PropLargeProduct extends Propagator {
private long target;
/**
* Large product propagator
*
* @param vrs two integer variables
* @param target long representing the expected value of vrs[0]*vrs[1]
*/
public PropLargeProduct(IntVar[] vrs, long target) {
// involved variables, priority (=arity), false (the last parameter should always be false!)
super(vrs, PropagatorPriority.BINARY, true);
assert vrs.length == 2;
this.target = target;
}
@Override
/**
* Propagation condition : if a variable is instantiated or a domain bound is modified
*/
public int getPropagationConditions(int vIdx) {
return IntEventType.boundAndInst();
}
@Override
/**
* Initial propagation algorithm. Runs in O(1)
*/
public void propagate(int evtmask) throws ContradictionException {
long min = (long) (vars[0].getLB()) * (long) (vars[1].getLB());
if (min > target) {
contradiction(vars[0], "");
}
long max = (long) (vars[0].getUB()) * (long) (vars[1].getUB());
if (max > 0 && max < target) {
contradiction(vars[0], "");
}
}
@Override
/**
* Incremental propagation (called after the initial propagation, each time a variable bound is modified.
* In this case, we call the initial propagation directly (it runs in constant time).
*/
public void propagate(int idxVarInProp, int mask) throws ContradictionException {
propagate(0);
}
@Override
/**
* Entailment condition and feasibility checker
*/
public ESat isEntailed() {
long min = (long) (vars[0].getLB()) * (long) (vars[1].getLB());
long max = (long) (vars[0].getUB()) * (long) (vars[1].getUB());
if (min > target || (max > 0 && max < target)) {
return ESat.FALSE;
}
if (isCompletelyInstantiated()) {
return ESat.TRUE;
} else {
return ESat.UNDEFINED;
}
}
}
}