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Re: DAML: restricting number of elements in a list

From: Steven Gollery <sgollery@cadrc.calpoly.edu>
Date: Mon, 11 Feb 2002 10:25:22 -0800
Message-ID: <3C680C92.F16E0985@cadrc.calpoly.edu>
To: Ian Horrocks <horrocks@cs.man.ac.uk>
CC: www-rdf-logic@w3.org
Ian,

It seems to me that the concept of "order" is fundamental in describing
elements of many ontologies. Why was the decision made not to include this in
DAML?

Steven Gollery

Ian Horrocks wrote:

> On February 6, Steven Gollery writes:
> > I'm working on an ontology in DAML that includes some geometric
> > concepts. I would like to be able to somehow define a property Vertices
> > whose domain is the Polygon class and whose range is ordered collections
> > of instances of the Point class, where the length of the ordered
> > collection is at least three.
> >
> > It would be fairly straightforward to say that each Polygon must have at
> > least three values of a Vertex property which is restricted to class
> > Point, but that would lose the idea the vertices have an order -- the
> > order is obviously a fundamental part of the semantics for the polygon.
> >
> > Does DAML provide any way to restrict the number of elements in a list?
> > Or is there some other way to do what I need here?
>
> There is no language construct that supports this - properties of a
> DAML class are always unordered. One possible solution is to make the
> range of Vertex a more complex structure that describes both the point
> and its place in the list. This is not completely satisfactory as it
> is difficult to ensure that the list values are sensibly ordered.
>
> Another solution is to define subproperties of Vertex called Vertex1,
> Vertex2 etc., each being a unique property (i.e., functional). The
> main disadvantage with this method is that the maximum number of
> vertices must be decided a priori. Ensuring that values are sensibly
> ordered is a little easier in this case because the functionality
> already precludes the case where there is more than one vertex with
> the same number. Simply asserting, for each n from 2 to the max vertex
> number, that the existence of the property Vertexn implies the
> existence of the property Vertexn-1 should be enough to ensure that
> there are no "gaps" in the list of vertices.
>
> Hope this helps.
>
> Ian Horrocks
>
> >
> > Thanks in advance,
> >
> > Steve Gollery
> > sgollery@cadrc.calpoly.edu
> >
> >
Received on Monday, 11 February 2002 13:25:04 GMT

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