Helmut, thanks for your answer. On Tue, Nov 17, 2009 at 12:46:49PM -0000, Helmut Simonis wrote: > Ulrich, > > there are two possibilities there: > > a) you can use something like CHR to detect combinations of constraints from > which you can detect new constraints. I know CHR and use it for some constraints. But re-writing lib(ic) with CHRs will be my last resort because it is a lot of work for some small extra propagation. And most likely lib(ic) is more correct and more efficient. I don't know how to add an extension to lib(ic) with CHRs, e.g., how to trigger a CHR in case two ic constraints are posted. > b) You can treat a set of inequalities as a global constraint, set up a > graph and then detect properties (e.g. cycles) in that graph. I don't think I need such a complex solution. The simple case #=< + #>= => #= would be fine. Furthermore, the inequalities are generated by a non-deterministic contraint program, so it is not easy to determine which set of inequalities is posted. In the end, this approach would result in a CHR re-implementation of lib(ic), too. Best regard, Ulrich > -----Original Message----- > Subject: [eclipse-clp-users] How to extend lib(ic) to get stronger > propagation? > > Hi again, > > It is clear that a constraint package cannot detect and propagate all > possible simplifications. But sometimes, a specific simplification can be > of great help. > > Consider the following constraint program. > > [eclipse 3]: lib(ic), [A, B] :: [0, 100], A #=< B, B #=< A. > > A = A{[0, 100]} > B = B{[0, 100]} > > > Delayed goals: > -(B{[0, 100]}) + A{[0, 100]} #=< 0 > B{[0, 100]} - A{[0, 100]} #=< 0 > Yes (0.00s cpu) > > > It would really help me if (an extended) ic would simplify this case to > A#=B. Labeling is no option for me, I need to detect this case early. > > Could you suggest an approach? Maybe checking some conditions on every > posting of #=<? Depending on the outcome, I could thenpost one of #=, #<, > or #=<. > > Thanks, > > Ulrich >Received on Tue Nov 17 2009 - 13:14:47 CET
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