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From: Joachim Schimpf <js10_at_...2...>

Date: Mon, 12 Mar 2007 17:26:52 +0000

Date: Mon, 12 Mar 2007 17:26:52 +0000

Malcolm Ryan wrote: > I'm trying to do reasoning about graphs using a CLP in Eclipse. I'm > using the ic_symbolic library. I've created a domain of vertices: > > :- local domain(vertex(v0, v1, v2, ...)). > > And have defined edges as facts of the form: edge(From, To). Although you can do that with lib(ic_symbolic), I would recommend that you use integers to represent the vertices, and use lib(ic) instead of ic_symbolic. This will be more efficient, and remove the need to declare a domain. Also, it is more compatible with the representation used in ECLiPSe's library for graph computations, lib(graph_algorithms). > > I define a constraint adjacent(From, To) which states that the > vertices given by From and To are adjacent. At the moment it is > defined as follows: > > adjacent(From, To) :- > ground(From), !, > findall(T, edge(From, T), ToList), > To &:: ToList. > > adjacent(From, To) :- > ground(To), !, > findall(F, edge(F, To), FromList), > From &:: FromList. > > adjacent(From, To) :- > var(From), var(To), > suspend(adjacent(From, To), 2, [From,To]->inst). > > As you can see, it only propagates the constraint if one of From or > To is grounded. Otherwise it suspends. I'd like to modify it so that > it propagates constraints more effectively. If From is constrained to > only a subset of all vertices, then To should be constrained to the > set of neighbouring vertices. Can I do this in Eclipse? How? An easy and quite efficient way to do this is to use the "Generalised Propagation" library lib(propia). Assume you have compiled this code: :- lib(ic). :- lib(propia). edge(1,2). edge(1,4). edge(2,3). edge(2,1). adjacent(X,Y) :- edge(X,Y) infers ic. Here are some example queries: ?- adjacent(1, Y). Y = Y{[2, 4]} Yes (0.00s cpu) ?- adjacent(X, 3). X = 2 Yes (0.00s cpu) ?- adjacent(X, Y). X = X{[1, 2]} Y = Y{1 .. 4} There is 1 delayed goal. Yes (0.00s cpu) ?- adjacent(X, Y), X = 1. X = 1 Y = Y{[2, 4]} Yes (0.00s cpu) ?- adjacent(X, Y), Y :: [2, 4]. X = 1 Y = Y{[2, 4]} Yes (0.00s cpu) ?- adjacent(X, Y), Y :: [2, 4], Y = 4. X = 1 Y = 4 Yes (0.00s cpu) Abort ?- Y :: [2, 4], adjacent(X, Y). Y = Y{[2, 4]} X = 1 Yes (0.00s cpu) -- JoachimReceived on Mon Mar 12 2007 - 17:27:30 CET

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