The following predicates are provided
to work with constraints:
- {}(+Constraints)
- Adds the constraints given by Constraints to the constraint
store.
- entailed(+Constraint)
- Succeeds if Constraint is necessarily true within the current
constraint store. This means that adding the negation of the constraint
to the store results in failure.
- inf(+Expression,
-Inf)
- Computes the infimum of Expression within the current state
of the constraint store and returns that infimum in Inf. This
predicate does not change the constraint store.
- sup(+Expression,
-Sup)
- Computes the supremum of Expression within the current state
of the constraint store and returns that supremum in Sup.
This predicate does not change the constraint store.
- minimize(+Expression)
- Minimizes Expression within the current constraint store.
This is the same as computing the infimum and equating the expression to
that infimum.
- maximize(+Expression)
- Maximizes Expression within the current constraint store.
This is the same as computing the supremum and equating the expression
to that supremum.
- bb_inf(+Ints,
+Expression, -Inf, -Vertex, +Eps)
- This predicate is offered in CLP(R) only. It computes the infimum of
Expression within the current constraint store, with the
additional constraint that in that infimum, all variables in Ints
have integral values. Vertex will contain the values of Ints
in the infimum. Eps denotes how much a value may differ from
an integer to be considered an integer. E.g. when
Eps = 0.001, then X = 4.999 will be considered as an integer
(5 in this case). Eps should be between 0 and 0.5.
- bb_inf(+Ints,
+Expression, -Inf, -Vertex)
- This predicate is offered in CLP(Q) only. It behaves the same as
bb_inf/5 but does not use
an error margin.
- bb_inf(+Ints,
+Expression, -Inf)
- The same as bb_inf/5 or bb_inf/4
but without returning the values of the integers. In CLP(R), an error
margin of 0.001 is used.
- dump(+Target,
+Newvars, -CodedAnswer)
- Returns the constraints on Target in the list CodedAnswer
where all variables of Target have been replaced by NewVars.
This operation does not change the constraint store. E.g. in
dump([X,Y,Z],[x,y,z],Cons)
Cons
will contain the constraints on X, Y and Z, where
these variables have been replaced by atoms x, y and z.