ENHANCED: Suspend propagation during filtering in scalar product constraints.
This allows subsequently invoked constraints to take the entire
filtering results into account, instead of being invoked when the
obtained information is not yet entirely used.
It speeds up programs such as the one in:
https://github.com/triska/clpz/issues/26
This commit is contained in:
201
src/lib/clpz.pl
201
src/lib/clpz.pl
@@ -1015,6 +1015,9 @@ X in inf..sup.
|
||||
needed to schedule the propagators!
|
||||
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - */
|
||||
|
||||
:- meta_predicate(duophrase(4, ?, ?)).
|
||||
:- meta_predicate(duophrase(4, ?, ?, ?, ?)).
|
||||
|
||||
duophrase(NT, As, Bs) :-
|
||||
duophrase(NT, As, [], Bs, []).
|
||||
|
||||
@@ -2409,22 +2412,22 @@ sum_finite_domains([C|Cs], [V|Vs], Inf0, Sup0, Inf, Sup) ++>
|
||||
),
|
||||
sum_finite_domains(Cs, Vs, Inf2, Sup2, Inf, Sup).
|
||||
|
||||
remove_dist_upper_lower([], _, _, _).
|
||||
remove_dist_upper_lower([C|Cs], [V|Vs], D1, D2) :-
|
||||
( fd_get(V, VD, VPs) ->
|
||||
remove_dist_upper_lower([], _, _, _) --> [].
|
||||
remove_dist_upper_lower([C|Cs], [V|Vs], D1, D2) -->
|
||||
( { fd_get(V, VD, VPs) } ->
|
||||
( C < 0 ->
|
||||
domain_supremum(VD, n(Sup)),
|
||||
L is Sup + D1//C,
|
||||
domain_remove_smaller_than(VD, L, VD1),
|
||||
domain_infimum(VD1, n(Inf)),
|
||||
G is Inf - D2//C,
|
||||
domain_remove_greater_than(VD1, G, VD2)
|
||||
; domain_infimum(VD, n(Inf)),
|
||||
G is Inf + D1//C,
|
||||
domain_remove_greater_than(VD, G, VD1),
|
||||
domain_supremum(VD1, n(Sup)),
|
||||
L is Sup - D2//C,
|
||||
domain_remove_smaller_than(VD1, L, VD2)
|
||||
{ domain_supremum(VD, n(Sup)),
|
||||
L is Sup + D1//C,
|
||||
domain_remove_smaller_than(VD, L, VD1),
|
||||
domain_infimum(VD1, n(Inf)),
|
||||
G is Inf - D2//C,
|
||||
domain_remove_greater_than(VD1, G, VD2) }
|
||||
; { domain_infimum(VD, n(Inf)),
|
||||
G is Inf + D1//C,
|
||||
domain_remove_greater_than(VD, G, VD1),
|
||||
domain_supremum(VD1, n(Sup)),
|
||||
L is Sup - D2//C,
|
||||
domain_remove_smaller_than(VD1, L, VD2) }
|
||||
),
|
||||
fd_put(V, VD2, VPs)
|
||||
; true
|
||||
@@ -2432,16 +2435,16 @@ remove_dist_upper_lower([C|Cs], [V|Vs], D1, D2) :-
|
||||
remove_dist_upper_lower(Cs, Vs, D1, D2).
|
||||
|
||||
|
||||
remove_dist_upper_leq([], _, _).
|
||||
remove_dist_upper_leq([C|Cs], [V|Vs], D1) :-
|
||||
( fd_get(V, VD, VPs) ->
|
||||
remove_dist_upper_leq([], _, _) --> [].
|
||||
remove_dist_upper_leq([C|Cs], [V|Vs], D1) -->
|
||||
( { fd_get(V, VD, VPs) } ->
|
||||
( C < 0 ->
|
||||
domain_supremum(VD, n(Sup)),
|
||||
L is Sup + D1//C,
|
||||
domain_remove_smaller_than(VD, L, VD1)
|
||||
; domain_infimum(VD, n(Inf)),
|
||||
G is Inf + D1//C,
|
||||
domain_remove_greater_than(VD, G, VD1)
|
||||
{ domain_supremum(VD, n(Sup)),
|
||||
L is Sup + D1//C,
|
||||
domain_remove_smaller_than(VD, L, VD1) }
|
||||
; { domain_infimum(VD, n(Inf)),
|
||||
G is Inf + D1//C,
|
||||
domain_remove_greater_than(VD, G, VD1) }
|
||||
),
|
||||
fd_put(V, VD1, VPs)
|
||||
; true
|
||||
@@ -2449,18 +2452,18 @@ remove_dist_upper_leq([C|Cs], [V|Vs], D1) :-
|
||||
remove_dist_upper_leq(Cs, Vs, D1).
|
||||
|
||||
|
||||
remove_dist_upper([], _).
|
||||
remove_dist_upper([C*V|CVs], D) :-
|
||||
( fd_get(V, VD, VPs) ->
|
||||
remove_dist_upper([], _) --> [].
|
||||
remove_dist_upper([C*V|CVs], D) -->
|
||||
( { fd_get(V, VD, VPs) } ->
|
||||
( C < 0 ->
|
||||
( domain_supremum(VD, n(Sup)) ->
|
||||
L is Sup + D//C,
|
||||
domain_remove_smaller_than(VD, L, VD1)
|
||||
( { domain_supremum(VD, n(Sup)) } ->
|
||||
{ L is Sup + D//C,
|
||||
domain_remove_smaller_than(VD, L, VD1) }
|
||||
; VD1 = VD
|
||||
)
|
||||
; ( domain_infimum(VD, n(Inf)) ->
|
||||
G is Inf + D//C,
|
||||
domain_remove_greater_than(VD, G, VD1)
|
||||
; ( { domain_infimum(VD, n(Inf)) } ->
|
||||
{ G is Inf + D//C,
|
||||
domain_remove_greater_than(VD, G, VD1) }
|
||||
; VD1 = VD
|
||||
)
|
||||
),
|
||||
@@ -2469,18 +2472,18 @@ remove_dist_upper([C*V|CVs], D) :-
|
||||
),
|
||||
remove_dist_upper(CVs, D).
|
||||
|
||||
remove_dist_lower([], _).
|
||||
remove_dist_lower([C*V|CVs], D) :-
|
||||
( fd_get(V, VD, VPs) ->
|
||||
remove_dist_lower([], _) --> [].
|
||||
remove_dist_lower([C*V|CVs], D) -->
|
||||
( { fd_get(V, VD, VPs) } ->
|
||||
( C < 0 ->
|
||||
( domain_infimum(VD, n(Inf)) ->
|
||||
G is Inf - D//C,
|
||||
domain_remove_greater_than(VD, G, VD1)
|
||||
( { domain_infimum(VD, n(Inf)) } ->
|
||||
{ G is Inf - D//C,
|
||||
domain_remove_greater_than(VD, G, VD1) }
|
||||
; VD1 = VD
|
||||
)
|
||||
; ( domain_supremum(VD, n(Sup)) ->
|
||||
L is Sup - D//C,
|
||||
domain_remove_smaller_than(VD, L, VD1)
|
||||
; ( { domain_supremum(VD, n(Sup)) } ->
|
||||
{ L is Sup - D//C,
|
||||
domain_remove_smaller_than(VD, L, VD1) }
|
||||
; VD1 = VD
|
||||
)
|
||||
),
|
||||
@@ -2489,26 +2492,26 @@ remove_dist_lower([C*V|CVs], D) :-
|
||||
),
|
||||
remove_dist_lower(CVs, D).
|
||||
|
||||
remove_upper([], _).
|
||||
remove_upper([C*X|CXs], Max) :-
|
||||
( fd_get(X, XD, XPs) ->
|
||||
remove_upper([], _) --> [].
|
||||
remove_upper([C*X|CXs], Max) -->
|
||||
( { fd_get(X, XD, XPs) } ->
|
||||
D is Max//C,
|
||||
( C < 0 ->
|
||||
domain_remove_smaller_than(XD, D, XD1)
|
||||
; domain_remove_greater_than(XD, D, XD1)
|
||||
{ domain_remove_smaller_than(XD, D, XD1) }
|
||||
; { domain_remove_greater_than(XD, D, XD1) }
|
||||
),
|
||||
fd_put(X, XD1, XPs)
|
||||
; true
|
||||
),
|
||||
remove_upper(CXs, Max).
|
||||
|
||||
remove_lower([], _).
|
||||
remove_lower([C*X|CXs], Min) :-
|
||||
( fd_get(X, XD, XPs) ->
|
||||
remove_lower([], _) --> [].
|
||||
remove_lower([C*X|CXs], Min) -->
|
||||
( { fd_get(X, XD, XPs) } ->
|
||||
D is -Min//C,
|
||||
( C < 0 ->
|
||||
domain_remove_greater_than(XD, D, XD1)
|
||||
; domain_remove_smaller_than(XD, D, XD1)
|
||||
{ domain_remove_greater_than(XD, D, XD1) }
|
||||
; { domain_remove_smaller_than(XD, D, XD1) }
|
||||
),
|
||||
fd_put(X, XD1, XPs)
|
||||
; true
|
||||
@@ -4753,55 +4756,55 @@ run_propagator(scalar_product_neq(Cs0,Vs0,P0), MState) -->
|
||||
) }.
|
||||
|
||||
run_propagator(scalar_product_leq(Cs0,Vs0,P0), MState) -->
|
||||
{ coeffs_variables_const(Cs0, Vs0, Cs, Vs, 0, I),
|
||||
P is P0 - I,
|
||||
( Vs = [] -> kill(MState), P >= 0
|
||||
; duophrase(sum_finite_domains(Cs, Vs, 0, 0, Inf, Sup), Infs, Sups),
|
||||
D1 is P - Inf,
|
||||
disable_queue,
|
||||
( Infs == [], Sups == [] ->
|
||||
Inf =< P,
|
||||
( Sup =< P -> kill(MState)
|
||||
; remove_dist_upper_leq(Cs, Vs, D1)
|
||||
)
|
||||
; Infs == [] -> Inf =< P, remove_dist_upper(Sups, D1)
|
||||
; Infs = [_] -> remove_upper(Infs, D1)
|
||||
; true
|
||||
),
|
||||
enable_queue
|
||||
) }.
|
||||
{ coeffs_variables_const(Cs0, Vs0, Cs, Vs, 0, I) },
|
||||
P is P0 - I,
|
||||
( Vs = [] -> kill(MState), P >= 0
|
||||
; { duophrase(sum_finite_domains(Cs, Vs, 0, 0, Inf, Sup), Infs, Sups) },
|
||||
D1 is P - Inf,
|
||||
disable_queue,
|
||||
( Infs == [], Sups == [] ->
|
||||
Inf =< P,
|
||||
( Sup =< P -> kill(MState)
|
||||
; remove_dist_upper_leq(Cs, Vs, D1)
|
||||
)
|
||||
; Infs == [] -> Inf =< P, remove_dist_upper(Sups, D1)
|
||||
; Infs = [_] -> remove_upper(Infs, D1)
|
||||
; true
|
||||
),
|
||||
enable_queue
|
||||
).
|
||||
|
||||
run_propagator(scalar_product_eq(Cs0,Vs0,P0), MState) -->
|
||||
{ coeffs_variables_const(Cs0, Vs0, Cs, Vs, 0, I),
|
||||
P is P0 - I,
|
||||
( Vs = [] -> kill(MState), P =:= 0
|
||||
; Vs = [V], Cs = [C] -> kill(MState), P mod C =:= 0, V is P // C
|
||||
; Cs == [1,1] -> kill(MState), Vs = [A,B], A + B #= P
|
||||
; Cs == [1,-1] -> kill(MState), Vs = [A,B], A #= P + B
|
||||
; Cs == [-1,1] -> kill(MState), Vs = [A,B], B #= P + A
|
||||
; Cs == [-1,-1] -> kill(MState), Vs = [A,B], P1 is -P, A + B #= P1
|
||||
; P =:= 0, Cs == [1,1,-1] -> kill(MState), Vs = [A,B,C], A + B #= C
|
||||
; P =:= 0, Cs == [1,-1,1] -> kill(MState), Vs = [A,B,C], A + C #= B
|
||||
; P =:= 0, Cs == [-1,1,1] -> kill(MState), Vs = [A,B,C], B + C #= A
|
||||
; duophrase(sum_finite_domains(Cs, Vs, 0, 0, Inf, Sup), Infs, Sups),
|
||||
% nl, writeln(Infs-Sups-Inf-Sup),
|
||||
D1 is P - Inf,
|
||||
D2 is Sup - P,
|
||||
disable_queue,
|
||||
( Infs == [], Sups == [] ->
|
||||
between(Inf, Sup, P),
|
||||
remove_dist_upper_lower(Cs, Vs, D1, D2)
|
||||
; Sups = [] -> P =< Sup, remove_dist_lower(Infs, D2)
|
||||
; Infs = [] -> Inf =< P, remove_dist_upper(Sups, D1)
|
||||
; Sups = [_], Infs = [_] ->
|
||||
remove_lower(Sups, D2),
|
||||
remove_upper(Infs, D1)
|
||||
; Infs = [_] -> remove_upper(Infs, D1)
|
||||
; Sups = [_] -> remove_lower(Sups, D2)
|
||||
; true
|
||||
),
|
||||
enable_queue
|
||||
) }.
|
||||
{ coeffs_variables_const(Cs0, Vs0, Cs, Vs, 0, I) },
|
||||
P is P0 - I,
|
||||
( Vs = [] -> kill(MState), P =:= 0
|
||||
; Vs = [V], Cs = [C] -> kill(MState), P mod C =:= 0, V is P // C
|
||||
; Cs == [1,1] -> kill(MState), Vs = [A,B], { A + B #= P }
|
||||
; Cs == [1,-1] -> kill(MState), Vs = [A,B], { A #= P + B }
|
||||
; Cs == [-1,1] -> kill(MState), Vs = [A,B], { B #= P + A }
|
||||
; Cs == [-1,-1] -> kill(MState), Vs = [A,B], P1 is -P, { A + B #= P1 }
|
||||
; P =:= 0, Cs == [1,1,-1] -> kill(MState), Vs = [A,B,C], { A + B #= C }
|
||||
; P =:= 0, Cs == [1,-1,1] -> kill(MState), Vs = [A,B,C], { A + C #= B }
|
||||
; P =:= 0, Cs == [-1,1,1] -> kill(MState), Vs = [A,B,C], { B + C #= A }
|
||||
; { duophrase(sum_finite_domains(Cs, Vs, 0, 0, Inf, Sup), Infs, Sups) },
|
||||
% { nl, writeln(Infs-Sups-Inf-Sup) },
|
||||
D1 is P - Inf,
|
||||
D2 is Sup - P,
|
||||
disable_queue,
|
||||
( Infs == [], Sups == [] ->
|
||||
{ between(Inf, Sup, P) },
|
||||
remove_dist_upper_lower(Cs, Vs, D1, D2)
|
||||
; Sups = [] -> P =< Sup, remove_dist_lower(Infs, D2)
|
||||
; Infs = [] -> Inf =< P, remove_dist_upper(Sups, D1)
|
||||
; Sups = [_], Infs = [_] ->
|
||||
remove_lower(Sups, D2),
|
||||
remove_upper(Infs, D1)
|
||||
; Infs = [_] -> remove_upper(Infs, D1)
|
||||
; Sups = [_] -> remove_lower(Sups, D2)
|
||||
; true
|
||||
),
|
||||
enable_queue
|
||||
).
|
||||
|
||||
% X + Y = Z
|
||||
run_propagator(pplus(X,Y,Z,Morph), MState) -->
|
||||
|
||||
Reference in New Issue
Block a user