This library provides a non-backtrackabe set of terms that are
variants of each other. It is primarily intended to implement distinct/1
from library(solution_sequences). The set is implemented as a hash table
that is built using non-backtrackable primitives, notably nb_setarg/3.
The original version of this library used binary trees which provides
immediate ordering. As the trees were not balanced, performance could
get really poor. The complexity of balancing trees using
non-backtrackable primitives is too high.
- author
- - Jan Wielemaker
- empty_nb_set(-Set)
- Create an empty non-backtrackable set.
- add_nb_set(+Key, !Set) is det
- add_nb_set(+Key, !Set, ?New) is semidet
- add_nb_set(+Key, !Set, ?New) is semidet
- Insert Key into the set. If a variant (see =@=/2) of Key is
already in the set, the set is unchanged and New is unified with
false
. Otherwise, New is unified with true
and a copy of
Key is added to the set.
- To be done
- - Computing the hash for cyclic terms is performed with
the help of term_factorized/3, which performs rather
poorly.
- nb_set_to_list(+Set, -List)
- Get the elements of a an nb_set. List is sorted to the standard
order of terms.
- gen_nb_set(+Set, -Key)
- Enumerate the members of a set in the standard order of terms.
- size_nb_set(+Set, -Size)
- Unify Size with the number of elements in the set
- add_nb_set(+Key, !Set) is det
- add_nb_set(+Key, !Set, ?New) is semidet
- add_nb_set(+Key, !Set, ?New) is semidet
- Insert Key into the set. If a variant (see =@=/2) of Key is
already in the set, the set is unchanged and New is unified with
false
. Otherwise, New is unified with true
and a copy of
Key is added to the set.
- To be done
- - Computing the hash for cyclic terms is performed with
the help of term_factorized/3, which performs rather
poorly.