Preliminaries in Functional constraints

Preliminaries in Functional constraints

The binary constraint satisfaction problem  is such a tuple (N,D,C)  that N is a finite set of variables, D is a set of domains and C is a set of binary constraints where the relations between the any two variables in N are binary.

 

We define solution space of CSP as the set of all its solutions. The relationship equivalent of 2 CSPs iff they have the same solution space.

 

2 operations on constraints are defined as intersection and composition.

 

Constraint cij is functional on j if for any a in a certain Domain Di there is at most one b in another Domain Dj such that a and b satisfy the constraint

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