Re: Strategies for inference over lists of values

Hi Graham,

> One of the reasons I asked this question was that I have been trying
to
> combine some datatype-specific deductions (integer arithmetic)
expressed in
> a scheme [1] inspired by the Pan/Horrocks paper [2], with
collections
> (lists) of data which are antecedent facts for the desired composite
rule
> of deduction.  I am finding that it is surprisingly awkward to use
the
> generalized restriction for this purpose, and think that I am
probably
> missing a trick here.

I am not sure I get your point here. Could you give an example to show
why it is hard to use the generalised restriction please?

Jeff
--
Jeff Z. Pan  ( http://DL-Web.man.ac.uk/ )
Computer Science Dept., The University of Manchester



>My own experiments suggest that I must combine the
> restriction with a more conventional (antecedent=>consequent) form
of rule.
>
> The (half-baked) idea I was considering as a way to deal with
inference
> over a collection was to introduce a primitive along the lines of a
'fold',
> as found in functional programming languages (which has been shown
to have
> some degree of universality for expressing recursive/repetitive
functions
> [3]), and combine that with non-iterative/non-recursive inference
patterns.
>
> #g
> --
>
> [1]
>
http://www.ninebynine.org/RDFNotes/RDF-Datatype-inference.html#sec-choice-constraint-classes
>
> [2] Horrocks, I. and J. Pan, "Web Ontology Reasoning with Datatype
Groups",
> 2003.
>
http://www.cs.man.ac.uk/~horrocks/Publications/download/2003/PaHo03a.pdf
>
> [3] J. Functional Programming 1 (1): 1-000, January 1993
> c fl 1993 Cambridge University Press 1
> A tutorial on the universality and expressiveness of fold
> Graham Hutton University of Nottingham
> (also at http://www.cs.nott.ac.uk/~gmh/fold.pdf)
>
> [4] http://www.agfa.com/w3c/euler/
>
>
>
> ------------
> Graham Klyne
> For email:
> http://www.ninebynine.org/#Contact
>
>

Received on Monday, 8 March 2004 03:35:42 UTC