| Did you know ... | Search Documentation: |
 | Pack pac -- prolog/zdd/zdd.pl |
- HOME
- DOWNLOAD
- DOCUMENTATION
- TUTORIALS
- Beginner▶
- Advanced▶
- Web applications▶
- Semantic web▶
- Graphics▶
- Machine learning▶
- External collections▶
- For packagers▶
- COMMUNITY
- COMMERCIAL
- WIKI
- zdd_memberchk(L, Z) is det
- A list L as a set is a member of a family Z of sets.
- zdd_find(+F, +X, -Y) is nondet
- Unify Y with an atom in X which satisfies F(X).
- opp_compare(-C, +X, +Y) is det
- This is almost the standar compare/3 except
"a - b" < "a -> b".
?-
opp_compare(C, 1, 2). ?-opp_compare(C, a->b, b). ?-opp_compare(C, p(0,0), p(1,0)). ?-opp_compare(C, p(1,0)-p(0,0), p(1,0)-p(1,0)). - zdd_eval(+E, -V) is det
- Evaluate E recursively and unify the obtained value with V in state S.
--- only basic expressions follow ---
x x if x is nummber, string, or list. $E E (quote). @(a) {{a}} as a singleton family of a.!E apply E without evaluating args.
--- expression ---
X + Y join (union) of X and Y X - Y subtract Y from X X \ Y subtract Y from X X & Y intersection of X and Y
merge(X, Y)merge/multiply X and Y X * Y merge/multiply X and Y X // Y quotient X by Y. X / Y remainder of X by Y.prod(X, YO)product of X and Y X ** Y product of X and Ypow(X)powerset of Xpower(X)powerset of Xset(L)read L a singleton family {L}.sets(X, S)convet X in S to list of lists *E merge all elements of a list E. +E join all elements of a list E. {A,B,..} family of sets [A, B, ...]--- Boolean terms ---
cnf(F, X) X is CNF of F. dnf(F, X) X is DNF of F,
- zdd_eval(+X, -Y) is det
- Evaluate X and unify the value with Y.
- zdd_eval(+E, -V, +M) is det
- Evaluate E in module M, and unify the value with V.
- bdd_cons(+X, +Y, -Z) is det
- Short hand for
cofact(Z, t(X, 0, Y), S). Having analogy Z = [X|Y] in mind. - zdd_disjoint_merge(+X, +Y, -Z) is det
- Z is unified with the family of sets that is union of disjoint set A in X and B in Y. For example, if X ={[a, b], [b]} and Y={[a,c],[c]} then Z = {[a,b,c], [b,c]}.
- zdd_subfamily(+X, +Y) is nondet
- True if a X is a subfamily of a Y.
- psa(+X) is det
- print all sets of X
?- X<<
pow([a]),psa(X). ?- X<<{[a]},psa(X). - zdd_rand_path(+I, +S) is det
- Print a set at random in In.
?- ((X <<
pow([a, b, c]),zdd_rand_path(X))). ?- ((X << {[a], [b], [c]},zdd_rand_path(X))). ?- ((X <<pow([a, b, c, d, e, f, g]),zdd_rand_path(X))). - atomlist(+T, -A) is det
- T is a term of the form
a(e0,e1), where a is an atom, e0 and e1 are integer expressions. A is the list of atoms ai with suffix i (j=<i=<k), where j and k is the value of e0 and e1. - charlist(+U, -I) is det
- U = A-B. I is unified with the list of characters X such that A @=< X @=< B.
- charlist(+A, +B, X) is det
- Equivalent to
charlist(A-B, X). ?-charlist(a, c, X). @ X = [a, b, c]. - zdd_insert(+A, +Y, -Z, +S) is det
- Insert A to each set in a Y, and unify Z.
Z = { union of U and {A} | U in Y }.
?- ((
zdd_insert(a, 1, X),zdd_insert(b, X, X1),prz(X1))). ?- ((X<<pow([a,b,c]),zdd_insert(x, X, X1),psa(X1))). - zdd_insert_atoms(+As, +X, -Y) is det
- Insert all atoms in As to X to get the result Y.
- card(+I, -C) is det
- unify C with the cardinality of a family I of sets.
- max_length(+X, -Max) is det
- Unify Max with max of size of members of X.
- dnf(+X, -Y) is det
- Y is a disjuntive normal form of a boolean formula X.
- nnf_dnf(+E, -Z) is det
- Z is unified with a dnf for nnf (Negation Normal Form) E.
- cnf(+X, -Y) is det
- Y is unified with a conjuntive normal form of a boolean nnf X.
- card_filter_gte(+N, +X, -Y) is det
- Y = { A in X | #A >= N }, where #A is the number of elements of A.
- card_filter_between(+I, +J, +X, -Y) is det
- Y = { A in X | I =< #A =< J }.
?-
time(( N = 100, numlist(1, N, Ns), X<<pow(Ns), card_filter_between(50, 51, X, Y), card(Y, C))). - bdd_list_raise(+L, +N, -X) is det
- L: list of atoms. N: integer exponent. X is unified with a BDD L^N=LL...L (N times), i.e., the set of lists of lenghth N which consists of elements of L.
Undocumented predicates
The following predicates are exported, but not or incorrectly documented.
- Arg1 << Arg2
- zdd
- ltr
- ltr_join(Arg1, Arg2, Arg3)
- ltr_join_list(Arg1, Arg2)
- ltr_join_list(Arg1, Arg2, Arg3)
- ltr_merge(Arg1, Arg2, Arg3)
- ltr_card(Arg1, Arg2)
- card_filter_lte(Arg1, Arg2, Arg3)
- sat
- sat(Arg1)
- sat_count(Arg1)
- set_at(Arg1, Arg2)
- obj_id(Arg1, Arg2)
- nnf_cnf(Arg1, Arg2)
- all_fun(Arg1, Arg2, Arg3)
- all_mono(Arg1, Arg2, Arg3)
- all_epi(Arg1, Arg2, Arg3)
- merge_funs(Arg1, Arg2)
- bdd_list(Arg1, Arg2)
- bdd_append(Arg1, Arg2, Arg3)
- bdd_interleave(Arg1, Arg2, Arg3)
- zdd_div_by_list(Arg1, Arg2, Arg3)
- bdd_sort_append(Arg1, Arg2, Arg3)
- bdd_append(Arg1, Arg2, Arg3)
- zdd_insert(Arg1, Arg2, Arg3)
- l_cons(Arg1, Arg2, Arg3)
- zdd_ord_insert(Arg1, Arg2, Arg3)
- zdd_reorder(Arg1, Arg2, Arg3)
- zdd_has_1(Arg1)
- zdd_family(Arg1, Arg2)
- zdd_join(Arg1, Arg2, Arg3)
- zdd_join_1(Arg1, Arg2)
- zdd_join_list(Arg1, Arg2)
- zdd_singleton(Arg1, Arg2)
- zdd_merge(Arg1, Arg2, Arg3)
- zdd_merge_list(Arg1, Arg2, Arg3)
- zdd_meet(Arg1, Arg2, Arg3)
- zdd_subtr(Arg1, Arg2, Arg3)
- zdd_subtr_1(Arg1, Arg2)
- zdd_xor(Arg1, Arg2, Arg3)
- zdd_div(Arg1, Arg2, Arg3)
- zdd_mod(Arg1, Arg2, Arg3)
- zdd_divmod(Arg1, Arg2, Arg3, Arg4)
- zdd_div_div(Arg1, Arg2, Arg3, Arg4)
- zdd_divisible_by_list(Arg1, Arg2, Arg3)
- zdd_power(Arg1, Arg2)
- zdd_ord_power(Arg1, Arg2, Arg3)
- zdd_rand_path(Arg1)
- zdd_rand_path(Arg1, Arg2, Arg3)
- ltr_meet_filter(Arg1, Arg2, Arg3)
- ltr_join_filter(Arg1, Arg2, Arg3)
- get_key(Arg1, Arg2)
- atom_index(Arg1)
- set_key(Arg1, Arg2)
- update_key(Arg1, Arg2, Arg3)
- set_pred(Arg1, Arg2)
- zdd_compare(Arg1, Arg2, Arg3)
- zdd_sort(Arg1, Arg2)
- open_key(Arg1, Arg2)
- close_key(Arg1)
- set_compare(Arg1)
- get_compare(Arg1)
- map_zdd(Arg1, Arg2, Arg3)
- psa
- psa(Arg1, Arg2)
- mp(Arg1, Arg2)
- sets(Arg1, Arg2)
- ppoly(Arg1)
- poly_term(Arg1, Arg2)
- eqns(Arg1, Arg2)
- zdd_list(Arg1, Arg2)
- significant_length(Arg1, Arg2, Arg3)