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/*
 * This file is part of choco-solver, http://choco-solver.org/
 *
 * Copyright (c) 2024, IMT Atlantique. All rights reserved.
 *
 * Licensed under the BSD 4-clause license.
 *
 * See LICENSE file in the project root for full license information.
 */
package org.chocosolver.solver.constraints.nary.sum;

import org.chocosolver.solver.constraints.Operator;
import org.chocosolver.solver.constraints.Propagator;
import org.chocosolver.solver.constraints.PropagatorPriority;
import org.chocosolver.solver.exception.ContradictionException;
import org.chocosolver.solver.variables.IntVar;
import org.chocosolver.solver.variables.events.IntEventType;
import org.chocosolver.util.ESat;

/**
 * A propagator for SUM(x_i) o b
 * 
* Based on "Bounds Consistency Techniques for Long Linear Constraint"
* W. Harvey and J. Schimpf *

* * @author Charles Prud'homme * @since 18/03/11 */ public class PropSumWithLong extends Propagator { /** * The position of the last positive coefficient */ protected final int pos; /** * Number of variables */ protected final int l; /** * Bound to respect */ protected final long b; /** * Variability of each variable (ie domain amplitude) */ protected final long[] I; /** * Stores the maximal variability */ protected long maxI; /** * SUm of lower bounds */ protected long sumLB; /** * Sum of upper bounds */ protected long sumUB; /** * The operator among EQ, LE, GE and NE */ protected final Operator o; /** * Creates a sum propagator: SUM(x_i) o b * Coefficients are induced by pos: * those before pos (included) are equal to 1, * the other ones are equal to -1. * * @param variables list of integer variables * @param pos position of the last positive coefficient * @param o operator amng EQ, LE, GE and NE * @param b bound to respect */ public PropSumWithLong(IntVar[] variables, int pos, Operator o, long b) { this(variables, pos, o, b, computePriority(variables.length), false); } PropSumWithLong(IntVar[] variables, int pos, Operator o, long b, PropagatorPriority priority, boolean reactOnFineEvent) { super(variables, priority, reactOnFineEvent); this.pos = pos; this.o = o; this.b = b; l = variables.length; I = new long[l]; maxI = 0; } /** * Compute the priority of the propagator wrt the number of involved variables * * @param nbvars number of variables * @return the priority */ protected static PropagatorPriority computePriority(int nbvars) { if (nbvars == 1) { return PropagatorPriority.UNARY; } else if (nbvars == 2) { return PropagatorPriority.BINARY; } else if (nbvars == 3) { return PropagatorPriority.TERNARY; } else { return PropagatorPriority.LINEAR; } } @Override public int getPropagationConditions(int vIdx) { switch (o) { case NQ: return IntEventType.instantiation(); case LE: if (vIdx < pos) { return IntEventType.lowerBoundAndInst(); } else { return IntEventType.upperBoundAndInst(); } case GE: if (vIdx < pos) { return IntEventType.upperBoundAndInst(); } else { return IntEventType.lowerBoundAndInst(); } default: return IntEventType.boundAndInst(); } } /** * Prepare the propagation: compute sumLB, sumUB and I */ protected void prepare() { sumLB = sumUB = 0; int i = 0; int lb, ub; maxI = 0; for (; i < pos; i++) { // first the positive coefficients lb = vars[i].getLB(); ub = vars[i].getUB(); sumLB += lb; sumUB += ub; I[i] = (ub - lb); if (maxI < I[i]) maxI = I[i]; } for (; i < l; i++) { // then the negative ones lb = -vars[i].getUB(); ub = -vars[i].getLB(); sumLB += lb; sumUB += ub; I[i] = (ub - lb); if (maxI < I[i]) maxI = I[i]; } } @Override public void propagate(int evtmask) throws ContradictionException { filter(); } /** * Execute filtering wrt the operator * * @throws ContradictionException if contradiction is detected */ protected void filter() throws ContradictionException { prepare(); switch (o) { case LE: filterOnLeq(); break; case GE: filterOnGeq(); break; case NQ: filterOnNeq(); break; default: filterOnEq(); break; } } /** * Apply filtering when operator is EQ * * @throws ContradictionException if contradiction is detected */ protected void filterOnEq() throws ContradictionException { boolean anychange; long F = b - sumLB; long E = sumUB - b; do { anychange = false; // When explanations are on, no global failure allowed if (model.getSolver().isLearnOff() && (F < 0 || E < 0)) { fails(); } if (maxI > F || maxI > E) { long lb, ub; int i = 0; maxI = 0; // positive coefficients first while (i < pos) { if (I[i] - F > 0) { lb = vars[i].getLB(); ub = lb + I[i]; if (vars[i].updateUpperBound(F + lb, this)) { int nub = vars[i].getUB(); E += nub - ub; I[i] = nub - lb; anychange = true; } } if (I[i] - E > 0) { ub = vars[i].getUB(); lb = ub - I[i]; if (vars[i].updateLowerBound(ub - E, this)) { int nlb = vars[i].getLB(); F -= nlb - lb; I[i] = ub - nlb; anychange = true; } } if (maxI < I[i]) maxI = I[i]; i++; } // then negative ones while (i < l) { if (I[i] - F > 0) { lb = -vars[i].getUB(); ub = lb + I[i]; if (vars[i].updateLowerBound(-F - lb, this)) { int nub = -vars[i].getLB(); E += nub - ub; I[i] = nub - lb; anychange = true; } } if (I[i] - E > 0) { ub = -vars[i].getLB(); lb = ub - I[i]; if (vars[i].updateUpperBound(-ub + E, this)) { int nlb = -vars[i].getUB(); F -= nlb - lb; I[i] = ub - nlb; anychange = true; } } if (maxI < I[i]) maxI = I[i]; i++; } } // useless since true when all variables are instantiated if (F <= 0 && E <= 0) { this.setPassive(); return; } } while (anychange); } /** * Apply filtering when operator is LE * * @throws ContradictionException if contradiction is detected */ protected void filterOnLeq() throws ContradictionException { long F = b - sumLB; long E = sumUB - b; // When explanations are on, no global failure allowed if (model.getSolver().isLearnOff() && F < 0) { fails(); } if (maxI > F) { maxI = 0; long lb, ub; int i = 0; // positive coefficients first while (i < pos) { if (I[i] - F > 0) { lb = vars[i].getLB(); ub = lb + I[i]; if (vars[i].updateUpperBound(F + lb, this)) { int nub = vars[i].getUB(); E += nub - ub; I[i] = nub - lb; } } if (maxI < I[i]) maxI = I[i]; i++; } // then negative ones while (i < l) { if (I[i] - F > 0) { lb = -vars[i].getUB(); ub = lb + I[i]; if (vars[i].updateLowerBound(-F - lb, this)) { int nub = -vars[i].getLB(); E += nub - ub; I[i] = nub - lb; } } if (maxI < I[i]) maxI = I[i]; i++; } } if (E <= 0) { this.setPassive(); } } /** * Apply filtering when operator is GE * * @throws ContradictionException if contradiction is detected */ protected void filterOnGeq() throws ContradictionException { long F = b - sumLB; long E = sumUB - b; // When explanations are on, no global failure allowed if (model.getSolver().isLearnOff() && E < 0) { fails(); } if (maxI > E) { maxI = 0; long lb, ub; int i = 0; // positive coefficients first while (i < pos) { if (I[i] - E > 0) { ub = vars[i].getUB(); lb = ub - I[i]; if (vars[i].updateLowerBound(ub - E, this)) { int nlb = vars[i].getLB(); F -= nlb - lb; I[i] = ub - nlb; } } if (maxI < I[i]) maxI = I[i]; i++; } // then negative ones while (i < l) { if (I[i] - E > 0) { ub = -vars[i].getLB(); lb = ub - I[i]; if (vars[i].updateUpperBound(-ub + E, this)) { int nlb = -vars[i].getUB(); F -= nlb - lb; I[i] = ub - nlb; } } if (maxI < I[i]) maxI = I[i]; i++; } } if (F <= 0) { this.setPassive(); } } /** * Apply filtering when operator is NE * * @throws ContradictionException if contradiction is detected */ protected void filterOnNeq() throws ContradictionException { long F = b - sumLB; long E = sumUB - b; if (F < 0 || E < 0) { setPassive(); return; } int w = -1; int sum = 0; for (int i = 0; i < l; i++) { if (vars[i].isInstantiated()) { sum += i < pos ? vars[i].getValue() : -vars[i].getValue(); } else if (w == -1) { w = i; } else return; } if (w == -1) { if (sum == b) { this.fails(); } } else { vars[w].removeValue(w < pos ? b - sum : sum - b, this); } } @Override public ESat isEntailed() { long sumUB = 0, sumLB = 0; int i = 0; for (; i < pos; i++) { // first the positive coefficients sumLB += vars[i].getLB(); sumUB += vars[i].getUB(); } for (; i < l; i++) { // then the negative ones sumLB -= vars[i].getUB(); sumUB -= vars[i].getLB(); } return check(sumLB, sumUB); } /** * Whether the current state of the scalar product is entailed * * @param sumLB sum of lower bounds * @param sumUB sum of upper bounds * @return the entailment check */ public ESat check(long sumLB, long sumUB) { switch (o) { case NQ: if (sumUB < b || sumLB > b) { return ESat.TRUE; } if (sumUB == b && sumLB == b) { return ESat.FALSE; } return ESat.UNDEFINED; case LE: if (sumUB <= b) { return ESat.TRUE; } if (sumLB > b) { return ESat.FALSE; } return ESat.UNDEFINED; case GE: if (sumLB >= b) { return ESat.TRUE; } if (sumUB < b) { return ESat.FALSE; } return ESat.UNDEFINED; default: if (sumLB == b && sumUB == b) { return ESat.TRUE; } if (sumUB < b || sumLB > b) { return ESat.FALSE; } return ESat.UNDEFINED; } } @Override public String toString() { StringBuilder linComb = new StringBuilder(20); linComb.append(pos == 0 ? "-" : "").append(vars[0].getName()); int i = 1; for (; i < pos; i++) { linComb.append(" + ").append(vars[i].getName()); } for (; i < l; i++) { linComb.append(" - ").append(vars[i].getName()); } linComb.append(" ").append(o).append(" "); linComb.append(b); return linComb.toString(); } public static long nb(Operator co) { switch (co) { case LE: return 1; case GE: return -1; default: return 0; } } public static Operator nop(Operator co) { switch (co) { case LE: return Operator.GE; case GE: return Operator.LE; default: return Operator.getOpposite(co); } } protected PropSumWithLong opposite() { return new PropSumWithLong(vars, pos, nop(o), b + nb(o)); } }





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