Reputation: 291
I'm currently trying to use prolog out of java using gnu.prolog (http://www.gnu.org/software/gnuprologjava/).
Thanks to the great help of CapelliC I now have a prolog program which works perfect for my purpose. The problem is that gnu.prolog does not support reverse/2
nor does it support nb_setarg/3
.
Java will throw an error:
Exception in thread "Game" java.lang.IllegalArgumentException: The goal is not currently active
It isn't a big issue to implement reverse/2
on my own but I have no idea how to replace nb_setarg/3
(setarg/3
also doesn't work)
Here is my prolog code:
findPath(_Limit, [Goal | Rest], Goal, Temp, Temp, [Goal | Rest]) :- !.
findPath(Limit, [A | Rest], Goal, Cost, Temp, Path) :-
path(A,B,C),
\+member(B, Rest),
NewCosts is (Temp + C),
NewCosts < Limit,
findPath(Limit, [B, A | Rest], Goal, Cost, NewCosts, Path).
searchPath(Start, Goal, Path_to_goal) :-
S = path_len([], 50),
repeat,
arg(2, S, Limit),
( findPath(Limit, [Start], Goal, Cost, 0, Path)
-> ( Cost < Limit
-> nb_setarg(1, S, Path),
nb_setarg(2, S, Cost),
fail
)
; true
),
arg(1, S, Rev),
reverse(Rev, Path_to_goal).
I tried to use JPL
from SWI Prolog
but I wasn't able to run it because of severel exceptions pointing out, that Eclipse wasn't able to find the library correctly. I always get one of the following Exceptions:
Exception in thread "main" java.lang.UnsatisfiedLinkError: no jpl in java.library.path
UnsatisfiedLinkError: D:\Program Files\Prolog\bin\jpl.dll: Can't find dependent libraries
SWI-Prolog: [FATAL ERROR:
Could not find system resources]
Even after following this and this guide I wasn't able to resolve my problems. Neither on Windows (32bit) nor on Ubuntu (64bit).
Do you have an solutions for me how I can either get JPL
running or how to be able to use nb_setarg/3
? Up to now I spent one and a half days without any results. Quite frustrating...
Upvotes: 1
Views: 504
Reputation: 291
I'm going insane with this...
As I already mentioned above, there are some differences between Prolog in Java and Prolog via SWI.
I'm currently using this code:
% this data is from original Prolog Dijkstra' algorithm implementation
:- dynamic(best_so_far/2).
findPath([Goal | Rest], Goal, Temp, Temp, [Goal | Rest]) :-
!.
findPath([A | Rest], Goal, Cost, Temp, Path) :-
path(A, B, C),
\+ member(B, Rest),
NewCost is Temp + C,
best_so_far(Limit, _),
NewCost < Limit,
findPath([B, A | Rest], Goal, Cost, NewCost, Path).
% ?- searchPath(aberdeen, glasgow, L, P).
%
searchPath(Start, Goal, BestLen, BestPath) :-
retract_all(best_so_far(_, _)),
asserta(best_so_far(50, [])),
findPath([Start], Goal, Cost, 0, Path),
% if we get here, it's because a lower Cost exists
retract_all(best_so_far(_,_)),
asserta(best_so_far(Cost, Path)),
fail
;
best_so_far(BestLen, BestPath).
retract_all(Term):-
retract(Term),fail.
retract_all(_).
Asking for a result in SWI Prolog I'll get an answer in 0.016 seconds. Java needs 15 seconds for the same result!
Furthermore and even worse: at some point gnu prolog delivers a completely different result.
Here is some outline of Java:
From 190 to 221
pathList: [221, 191, 190]
distance: 2
From 191 to 221
pathList: [221, 251, 252, 253, 223, 193, 194, 195, 196, 197, 198, 199, 169, 139, 138, 137, 136, 135, 134, 133, 132, 131, 130, 129, 128, 127, 126, 125, 124, 123, 122, 121, 151, 181, 182, 183, 184, 185, 186, 187, 188, 189, 190, 191]
distance: 43
From 190 to 221
pathList: [221, 191, 190]
distance: 2
You can clearly see, that there is a path from 191 to 221. But instead of returning this result (pathList: [221,191]
) I get a competely different path leading backwards from where my ghost came. Running the Query searchPath(191,221, Distance, Path)
in SWI Prolog (instantly) returns
7 ?- searchPath(191,221, Cost, Path).
Cost = 1,
Path = [221, 191].
Once again: I'm using the exact same code. I Copy&Pasted it to make sure. And I'm passing the correct arguments (that's why I print them out).
I really don't know how to thank you (especially CapelliC). I'm sure you already spent far too much time for me. But I'm definitely on my wits' end.
Edit: Thought it might be useful to see my java code:
private int decideHunterMovement() {
// term which contains the result of the prolog method
VariableTerm pathTerm = new VariableTerm("Path");
VariableTerm distanceTerm = new VariableTerm("Distance");
Integer movement;
List<IntegerTerm> pathList = new LinkedList<IntegerTerm>();
// Create the arguments to the compound term which is the question
IntegerTerm hunterPosition = new IntegerTerm(hunter.getPosition());
IntegerTerm targetPosition = new IntegerTerm(pacman.getPosition()); // target for hunter is the pacman position
long time= System.nanoTime ();
Term[] arguments = { hunterPosition, targetPosition, distanceTerm, pathTerm};
// Construct the question
CompoundTerm goalTerm = new CompoundTerm(AtomTerm.get("searchPath"), arguments);
// Execute the goal and return the return code.
int rc;
System.out.println("From " + hunterPosition + " to " + targetPosition);
try{
// Create the answer
rc = interpreter.runOnce(goalTerm);
time = (System.nanoTime () - time) / 1000 / 1000;
System.out.println("Result in:" + time+ "ms");
// If it succeeded.
if (rc == PrologCode.SUCCESS || rc == PrologCode.SUCCESS_LAST){
// Get hold of the actual Terms which the variable terms point to
Term path = pathTerm.dereference();
Term distance = distanceTerm.dereference();
// Check it is valid
if (path != null){
if (path instanceof CompoundTerm){
// convert CompoundTerm to a Java LinkedList
convertToList((CompoundTerm) path, pathList);
if(VERBOSE_MODE){
System.out.println("pathList: " + pathList);
System.out.println("distance: " + (IntegerTerm) distance + "\n");
}
}else{
throw new NoAnswerException("PROLOG ERROR: Answer is not a CompundTerm: (" + path + ")");
}
}else{
throw new NoAnswerException("PROLOG ERROR: Answer null when it should not be null");
}
}else{
throw new NoAnswerException("PROLOG ERROR: Goal failed");
}
} catch (NoAnswerException e) {
e.printStackTrace();
} catch (PrologException e1) {
e1.printStackTrace();
}
movement = decideMovement(pathList);
return movement;
}
Upvotes: 1
Reputation: 60034
I'm sorry, but my suggestion to use GProlog setarg as replacement for SWI-Prolog nb_setarg was wrong. Now I reworked the code in a simpler and (I hope) more effective way, working under any ISO Prolog.
% this data is from original Prolog Dijkstra' algorithm implementation
:- initialization( consult(salesman) ).
:- dynamic(best_so_far/2).
path(X,Y,Z) :- dist(X, Y, Z).
path(X,Y,Z) :- dist(Y, X, Z).
findPath([Goal | Rest], Goal, Temp, Temp, [Goal | Rest]) :-
!.
findPath([A | Rest], Goal, Cost, Temp, Path) :-
path(A, B, C),
\+ member(B, Rest),
NewCost is Temp + C,
best_so_far(Limit, _),
NewCost < Limit,
findPath([B, A | Rest], Goal, Cost, NewCost, Path).
% ?- searchPath(aberdeen, glasgow, L, P).
%
searchPath(Start, Goal, BestLen, BestPath) :-
retractall(best_so_far(_, _)),
asserta(best_so_far(1000000, [])),
findPath([Start], Goal, Cost, 0, Path),
% if we get here, it's because a lower Cost exists
retractall(best_so_far(_, _)),
asserta(best_so_far(Cost, Path)),
fail
;
best_so_far(BestLen, BestPath).
If you want to fasten a bit, there is a very simple heuristic that should be applicable: namely make findPath greedy, selecting first lower cost branchs. That can be done with setof+member...
Upvotes: 1