- From: Lynn, James (Software Services) <james.lynn@hp.com>
- Date: Mon, 16 Aug 2004 10:04:25 -0400
- To: "Thomas B. Passin" <tpassin@comcast.net>, <www-rdf-interest@w3.org>
Tom, Do you happen to have an example of how to prove theoroms using CGs? I'm thinking primarily about the mechanical (coding) aspects. It it just "path crunching"? Thanks, JGL > -----Original Message----- > From: www-rdf-interest-request@w3.org > [mailto:www-rdf-interest-request@w3.org]On Behalf Of Thomas B. Passin > Sent: Monday, August 16, 2004 9:55 AM > To: www-rdf-interest@w3.org > Subject: Re: Concept Map VS Topic Map. > > > > Lars Marius Garshol wrote: > > * Danny Ayers > > > | What also may be of interest in the KM space are Conceptual Graphs > > | (CGs) [3] that are an approach to expressing logical > statements in a > > | node & arc form. > > > > I think CGs are quite different from CMs, though, and closer to > > TMs/RDF, without quite being the same sort of animal. > > ... > > > > I haven't followed this very closely, so I don't know much more than > > that. As the link says, Murray Altheim has worked a lot on > this, but I > > don't know that he's published all that much. > > I regard topic maps as being essentially equivalent (I usually say > "isomorphic") to a large subset of CGs. Aside from some syntactic > differences and some other minor ones, CG has a defined set > of logical > operations, including NOT and OR, while topic maps do not > (yet) have the > equivalent, and also, concept boxes in CGs (essentialy equivalent to > topics) can contain entire subgraphs, whereas with topic maps > we would > have to reify a subgraph to get the same effect. The logical > operations > make it possible to prove theorems with CGs, sometimes much > more easily > than by using predicate logic. > > Cheers, > > Tom P > > -- > Thomas B. Passin > Explorer's Guide to the Semantic Web (Manning Books) > http://www.manning.com/catalog/view.php?book=passin > >
Received on Monday, 16 August 2004 14:04:59 UTC