Malcolm Ryan wrote: > In a related problem, I want use the reified version of in/2 from > ic_sets: > > B #= (I in Set) > > but I find that it only propagates when I is instantiated, not when > it is constrained, so: > > [eclipse 32]: I :: [0,1,2,3,4], B #= (I in [1,2]), I #> 2. > > B = B{[0, 1]} > I = I{[3, 4]} > > B is not instantiated even though clearly I cannot be in [1,2]. Hmm, right. And I notice that the unreified notin/2 has the same problem. It would be more expensive to propagate this, but it seems clearly desirable. If anybody wants to have a go at it, the implementation is in a file called generic_sets.ecl. > > I have discovered, however, that the following trick works: > > [eclipse 8]: I :: [0,1,2,3,4], J in [1,2], B #= (I #= J), I #> 2. > > I = I{[3, 4]} > J = J{[1, 2]} > B = 0 > Yes (0.00s cpu) > > Can anyone think of a good reason why doing this would be inadvisable? I assume the idea is to leave J uninstantiated. If your other code only labels the I variables, but not J or B, you can end up with unwanted delayed goals at the end of the computation: ?- I :: [0, 1, 2, 3, 4], J :: [1, 2], B #= (I #= J), I = 1. I = 1 J = J{[1, 2]} B = B{[0, 1]} There is 1 delayed goal. Yes (0.00s cpu) -- JoachimReceived on Wed Sep 19 2007 - 00:44:03 CEST
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