From: jos.deroo.jd@belgium.agfa.com Subject: Re: what RDF is not (was Re: RDF/XML Syntax Specification (Revised) W3C Working Draft published) Date: Fri, 21 Dec 2001 23:40:22 +0100 > [...] > > > I don't think that your manipulations are permissable, at least not in > > RDF(S). > > > > In particular, entailment is a meta-theoretic notion, and is not part of > > the syntax of a logical formalism. Some logical formalisms can turn some > > or all entailments into implication, but not all can. > > classical logic can Sure, but how did classical first-order logic get into the picture? > > In any case, I'm still confused as to what you were trying to demonstrate. > > Perhaps you were trying to show that RDF(S) is a fragment of first-order > > logic. > > We just do and don't do something with RDF graphs > e.g. > > given RDF graph1 > > _:child gc:childIn _:family . > _:parent gc:spouseIn _:family . OK > and RDF graph2 > > _:aaa gc:parent _:bbb . OK > all the rest is about what we do and don't do with these RDF graphs > > don't assert graph1 > don't assert graph2 > state that bnode _:child denotes same thing as bnode _:aaa > state that bnode _:parent denotes same thing as bnode _:bbb > state that graph1 classic-logically implies graph2 How? That is, what formalism are you using to do this in? > one way to write this down is > > { ?child gc:childIn ?family . ?parent gc:spouseIn ?family } > log:implies { ?child gc:parent ?parent } . > > where ?child, ?family and ?parent are universally quantified > (although, if there would have been other bnodes in graph2, > they would remain existentially quantified) Again, what formalism is this? Is it a syntax for first-order logic? If so, what is the syntax? If not, what is it? If you are making some meta-theoretic claim, then what is the claim? > now we treat that as another RDF statement > (but again, not necessarily asserted) > so that we can repeat the same story This is not an RDF statement, unless you are using reification somehow. If you are, then what syntax is this? > I don't know what one could claim from this > w.r.t. FOL (or SWOL) Then why do the exercise? I really am puzzled as to what point you are trying to make. > -- > Jos peterReceived on Monday, 31 December 2001 11:04:11 GMT
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