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dom.cpp File Reference

(Revision: 13434)

#include <gecode/int/dom.hh>
#include <gecode/int/rel.hh>

Go to the source code of this file.

Namespaces

 Gecode
 Gecode toplevel namespace
 

Functions

void Gecode::dom (Home home, IntVar x, int n, IntConLevel icl=ICL_DEF)
 Propagates $x=n$. More...
 
void Gecode::dom (Home home, const IntVarArgs &x, int n, IntConLevel icl=ICL_DEF)
 Propagates $ x_i=n$ for all $0\leq i<|x|$. More...
 
void Gecode::dom (Home home, IntVar x, int l, int m, IntConLevel icl=ICL_DEF)
 Propagates $ l\leq x\leq m$. More...
 
void Gecode::dom (Home home, const IntVarArgs &x, int l, int m, IntConLevel icl=ICL_DEF)
 Propagates $ l\leq x_i\leq m$ for all $0\leq i<|x|$. More...
 
void Gecode::dom (Home home, IntVar x, const IntSet &s, IntConLevel icl=ICL_DEF)
 Propagates $ x\in s $. More...
 
void Gecode::dom (Home home, const IntVarArgs &x, const IntSet &s, IntConLevel icl=ICL_DEF)
 Propagates $ x_i\in s$ for all $0\leq i<|x|$. More...
 
void Gecode::dom (Home home, IntVar x, int n, Reify r, IntConLevel icl=ICL_DEF)
 Post domain consistent propagator for $ (x=n) \equiv r$. More...
 
void Gecode::dom (Home home, IntVar x, int l, int m, Reify r, IntConLevel icl=ICL_DEF)
 Post domain consistent propagator for $ (l\leq x \leq m) \equiv r$. More...
 
void Gecode::dom (Home home, IntVar x, const IntSet &s, Reify r, IntConLevel icl=ICL_DEF)
 Post domain consistent propagator for $ (x \in s) \equiv r$. More...
 
void Gecode::dom (Home home, IntVar x, IntVar d, IntConLevel icl=ICL_DEF)
 Constrain domain of x according to domain of d. More...
 
void Gecode::dom (Home home, BoolVar x, BoolVar d, IntConLevel icl=ICL_DEF)
 Constrain domain of x according to domain of d. More...
 
void Gecode::dom (Home home, const IntVarArgs &x, const IntVarArgs &d, IntConLevel icl=ICL_DEF)
 Constrain domain of $ x_i $ according to domain of $ d_i $ for all $0\leq i<|x|$. More...
 
void Gecode::dom (Home home, const BoolVarArgs &x, const BoolVarArgs &d, IntConLevel icl=ICL_DEF)
 Constrain domain of $ x_i $ according to domain of $ d_i $ for all $0\leq i<|x|$. More...