Mick Hallward wrote: > Dear Joachim, > > Many thanks for the prompt reply, which was very helpful. > Due to the nature of the problem, I cannot impose initial > bounds to the variables (these are not generally known > ahead of time), so I'm inclined to go with the second option, > the use of propia. My only concern is the replacement of > "or" with the semicolon operator. I need to deal with > arbitrary boolean constraints, potentially containing > negations of disjunctions, and I'm not sure if that's > compatible with the "infers ic" syntax. In fact I tried > it but it doesn't seem to work, e.g. with the definition > foo(X) :- > ((X #>= 20 and X #=< 20) or (X #>= 100,X #=< 150)) infers ic, > labeling([X]). > the query foo(A) gives the same error: "out of range in > indomain(A{-1.0Inf .. 1.0Inf})". > > While I could put the boolean conditions in DNF and then > use the semicolon operator as in your example, I'd rather not, > since the transformation to DNF could take too long. > > Any suggestions? Many thanks again! Here is an alternative method: foo(X) :- B1 #= (X #>= 20 and X #=< 20), B2 #= (X #>= 100 and X #=< 150), B1 or B2, labeling([B1,B2]), labeling([X]). For each branch of a disjunction, introduce a boolean variable. Then label these booleans _before_ the other variables. This should work for arbitrarily nested expressions. -- JoachimReceived on Wed Dec 08 2010 - 00:57:14 CET
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