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			108 lines
		
	
	
		
			3.0 KiB
		
	
	
	
		
			Prolog
		
	
	
	
	
	
			
		
		
	
	
			108 lines
		
	
	
		
			3.0 KiB
		
	
	
	
		
			Prolog
		
	
	
	
	
	
| % PATH CONSISTENCY to be used with time.pl
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| % thom fruehwirth ECRC 921030,930212,930802,930804,930908,931216,931223
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| % christian holzbaur 961022 more mods for Sicstus
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| % thom fruehwirth LMU 980206, 980312
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| 
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| :- use_module(library(chr)).
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| :- use_module( library('chr/ordering'), [globalize/1,var_compare/3]).
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| 
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| nonground( X) :- \+ ground( X).
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| 
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| handler path_consistency.
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| 
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| constraints arc/4, path/6.
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| % arc(X,Y,L,T) there is an arc in the constraint network between variables X and Y with constraint L of type T
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| % path(N,X,Y,L,T,I) there is a path in the constraint network between variables X and Y with constraint L of type T
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| 
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| %% start up
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| add_path @
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| arc(X,Y,L,T) <=> ground(L),ground(T),length(L,N) |
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| 	globalize(X-Y),	% attach attribute to vars to have order on them
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| 	path(N,X,Y,L,T,1).
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| 
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| %% ground case
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| ground @
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| path(N,X,Y,L,T,I) <=> ground(X-Y-L-T) | path1(N,X,Y,L,T,I).
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| 
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| %% simple cases
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| empty @
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| path(N,X,Y,L,T,I) <=> empty(N,L,T) | fail.
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| universal @
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| path(N,X,Y,L,T,I) <=> universal(N,L,T) | true.
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| equality @
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| path(N,X,X,L,T,I) <=> equality(L,T).
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| unify @
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| path(1,X,Y,L,T,I) <=> unique(L),equality(L,T) | X=Y. % can cause problems with var order
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| 
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| %% special cases for finite domains
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| findom_unique @
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| path(1,X,Y,L,p-p,I) <=> number(X),unique(L) | bind_value(X,Y,L).
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| findom_x @
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| path(N,X,Y,L,p-p,I) <=> number(X),X=\=0
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|         |
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| 	shift_interval(X,L,L1),
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|         path(N,0,Y,L1,p-p,I).
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| findom_y @
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| path(N,Y,X,L,p-p,I) <=> number(X)
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|         |
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|         equality([Eq],p-p),transl(L,L2,[Eq],p-p-p), % invert path
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|         shift_interval(X,L2,L1),
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|         path(N,0,Y,L1,p-p,I).
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| 
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| %% intersection (has to come before transitivity)
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| intersect_xy_xy @
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| path(N1, X, Y, L1, U-V, I), path(N2, X, Y, L2, U-V, J) <=> % 10
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| 	intersection(L1, L2, L3, U-V),
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| 	length(L3, N3),
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| 	K is min(I, J),
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| 	path(N3, X, Y, L3, U-V, K)
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|     pragma already_in_heads.
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| intersect_yx_xy @
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| path(N1, Y, X, L1, U-V, I), path(N2, X, Y, L, V-U, J) <=> % 11
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| 	equality([Eq], V-V), transl(L, L2, [Eq], V-U-V),  % invert 2nd path
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| 	intersection(L1, L2, L3, U-V),
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| 	length(L3, N3),
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| 	K is min(I, J),
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| 	path(N3, Y, X, L3, U-V, K).
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| 
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| %% transitivity
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| propagate_xy_yz @
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| path(N1, X, Y, L1, U-V, I), path(N2, Y, Z, L2, V-W, J) ==>
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| 	nonground(Y),
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| 	J=1, (I=1 -> var_compare( <, X, Z) ; true) % or J=1 or N2=1 or X@<Z
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|         |
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| 	transl(L1, L2, L3, U-V-W),
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| 	length(L3, M),
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| 	K is I+J,
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| 	path(M, X, Z, L3, U-W, K).
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| propagate_xy_xz @
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| path(N1, X, Y, L1, U-V, I), path(N2, X, Z, L3, U-W, J) ==>
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| 	nonground(X),
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| 	min(I, J)=:=1, var_compare( <, Y, Z)  	   % or J=1 or N2=1
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|         |
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| 	transl(L1, L2, L3, U-V-W),
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| 	length(L2, M),
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| 	K is I+J,
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| 	path(M, Y, Z, L2, V-W, K).
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| propagate_xy_zy @
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| path(N1, X, Y, L3, U-V, I), path(N2, Z, Y, L2, W-V, J) ==>
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| 	nonground(Y),
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| 	min(I, J)=:=1, var_compare( <, X, Z)      % or J=1 or N2=1
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|         |
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| 	transl(L1, L2, L3, U-W-V),
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| 	length(L1, M),
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| 	K is I+J,
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| 	path(M, X, Z, L1, U-W, K).
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| 
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| 
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| %% labeling by choice of primitive relation
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| constraints labeling/0.
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| labeling, path(N, X, Y, L, T, I)#Id <=> N>1 |	
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|       member(R, L), 
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| 	path(1, X, Y, [R], T, I),
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| 	  labeling
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|       pragma passive(Id).
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| 	
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| 
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| /*--------------- eof pc.chr ------------------------------------------------*/
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