morphing(pplus).
morphing(ptimes).
+morphing(pexp).
morphing_propagator(P0, P, Target) :-
P0 =.. [F|Args0],
)
; ( X == Y ->
kill(MState),
- { make_propagator(pexp(X,2,Z), Morph) },
+ { make_propagator(pexp(X,2,Z,_), Morph) },
init_propagator_([X,Z], Morph)
; { fd_get(X, XD, XL, XU, XPs),
fd_get(Y, _, YL, YU, _),
%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%% % Z = X ^ Y
-run_propagator(pexp(X,Y,Z), MState) -->
+run_propagator(pexp(X,Y,Z,Morph), MState) -->
( X == 1 -> kill(MState), Z = 1
- ; X == 0 -> kill(MState), queue_goal((Z in 0..1, Y #>= 0, Z #<==> Y #= 0))
+ ; X == 0 ->
+ kill(MState),
+ queue_goal((Z in 0..1, Y #>= 0)),
+ { make_propagator(reified_eq(1,Y,1,0,[],Z), Morph) },
+ init_propagator_([X,Z], Morph)
; Y == 0 -> kill(MState), Z = 1
; Y == 1 -> kill(MState), Z = X
; nonvar(X) ->
attribute_goal_(x_neq_y_plus_z(X,Y,Z)) --> [#X #\= #Y + #Z].
attribute_goal_(x_leq_y_plus_c(X,Y,C)) --> [#X #=< #Y + C].
attribute_goal_(ptzdiv(X,Y,Z)) --> [#X // #Y #= #Z].
-attribute_goal_(pexp(X,Y,Z)) --> [#X ^ #Y #= #Z].
+attribute_goal_(pexp(X,Y,Z,_)) --> [#X ^ #Y #= #Z].
attribute_goal_(psign(X,Y)) --> [#Y #= sign(#X)].
attribute_goal_(pabs(X,Y)) --> [#Y #= abs(#X)].
attribute_goal_(pmod(X,M,K)) --> [#X mod #M #= #K].