| #/\/2 | P and
Q hold. |
| #</2 | The
arithmetic expression X is less than Y. |
| #<==/2 | Q
implies P. |
| #<==>/2 | P
and Q are equivalent. |
| #=/2 | The
arithmetic expression X equals Y. |
| #=</2 | The
arithmetic expression X is less than or equal to Y. |
| #==>/2 | P
implies Q. |
| #>/2 | Same
as Y #< X. |
| #>=/2 | Same
as Y #=< X. |
| #\/1 | Q does
_not_ hold. |
| #\/2 | Either P
holds or Q holds, but not both. |
| #\//2 | P or Q
holds. |
| #\=/2 | The
arithmetic expressions X and Y evaluate to distinct integers. |
| all_different/1 | Like
all_distinct/1, but with weaker propagation. |
| all_distinct/1 | True
iff Vars are pairwise distinct. |
| automaton/3 | Describes
a list of finite domain variables with a finite automaton. |
| automaton/8 | Describes
a list of finite domain variables with a finite automaton. |
| chain/2 | Zs
form a chain with respect to Relation. |
| circuit/1 | True
iff the list Vs of finite domain variables induces a Hamiltonian
circuit. |
| cumulative/1 | Equivalent
to cumulative(Tasks, [limit(1)]). |
| cumulative/2 | Schedule
with a limited resource. |
| disjoint2/1 | True
iff Rectangles are not overlapping. |
| element/3 | The
N-th element of the list of finite domain variables Vs is V. |
| fd_dom/2 | Dom
is the current domain (see in/2) of Var. |
| fd_inf/2 | Inf
is the infimum of the current domain of Var. |
| fd_size/2 | Reflect
the current size of a domain. |
| fd_sup/2 | Sup
is the supremum of the current domain of Var. |
| fd_var/1 | True
iff Var is a CLP(FD) variable. |
| global_cardinality/2 | Global
Cardinality constraint. |
| global_cardinality/3 | Global
Cardinality constraint. |
| in/2 | Var is
an element of Domain. |
| indomain/1 | Bind
Var to all feasible values of its domain on backtracking. |
| ins/2 | The
variables in the list Vars are elements of Domain. |
| label/1 | Equivalent
to labeling([], Vars). |
| labeling/2 | Assign
a value to each variable in Vars. |
| lex_chain/1 | Lists
are lexicographically non-decreasing. |
| scalar_product/4 | True
iff the scalar product of Cs and Vs is in relation Rel to Expr. |
| serialized/2 | Describes
a set of non-overlapping tasks. |
| sum/3 | The
sum of elements of the list Vars is in relation Rel to Expr. |
| tuples_in/2 | True
iff all Tuples are elements of Relation. |
| zcompare/3 | Analogous
to compare/3, with finite domain variables A and B. |