Quick question: According to Christian-Emil's homework for issue 606, the 
reason to avoid the statement P7(x,y) ∧ P89(y,z) ⇒ P7(x,z) was that it might 
create problems in hypothetical information systems that are clever enough to 
traverse the graph created by all P89 statements but not clever enough to not 
fill themselves up with large amounts of deduced P7 statements. 

If we accept this argument, do we still assume that P7(x,y) ∧ P89(y,z) ⇒ 
P7(x,z) is true based on the semantics of P7 and P89? Or do we now say that we 
need to have an explicit statement that x was within a place y and regard only 
the statements P7(x,z) to be inferrable for all z the spatial projection and y? 

If the latter: If I have a statement in my information system that, lacking 
more precise information, an object is located (or the move of an object took 
place) somewhere in Europe, is P7 then automatically true for all places 
between the spatial projection and Europe but my information system couldn't 
actually infer any additional P7 statement because it doesn't know where the 
declarative place of the spatial projection is?

Best,
Wolfgang


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