- From: Alan Ruttenberg <alanruttenberg@gmail.com>
- Date: Tue, 1 Jul 2008 12:25:26 -0400
- To: Michael Smith <msmith@clarkparsia.com>
- Cc: Boris Motik <boris.motik@comlab.ox.ac.uk>, 'OWL Working Group WG' <public-owl-wg@w3.org>
On Jul 1, 2008, at 12:22 PM, Michael Smith wrote: > On Tue, 2008-07-01 at 11:13 -0400, Alan Ruttenberg wrote: > >> Michael, could you give an example of what your concern was re: >> internal representation of literals, and how it might play out? > > My primary concern was that we were getting close to spec'ing > implementation details. I agree with Boris that such details aren't > important. My point was that tools might not care about structural > changes so we shouldn't assume a particular implementation. > > > However, since you asked, here's a trivial example - if a tool could > implement an internal representation based on value space identity > instead of lexical identity so that "1.0"^^xsd:decimal and > "1"^^xsd:decimal could share the same object / db row / etc. > > For a large ABox with a large number of data property assertions, an > additional requirement to store the lexical value may impose a > significant memory burden. On the other hand, not storing the > canonical > (i.e., value space) identity (so it is computed on the fly, perhaps > many > times) could make some activities much slower (consider DBMS style > indexing of a datatype for more efficient query). > > That might mean my input data is "02.20"^^xsd:decimal but as a query > result "2.2"^^xsd:decimal is returned. I think that in some > applications trading that for reduced memory consumption and reasoning > runtime is permissible. I agree that this is a compelling case. I think we should actually consider defining the structural equivalence so that literals are considered equivalent if their type is the same, and their value is the same (or where a canonicalized alternative is allowed), rather than as is now - that the type is the same, and the string representation is the same. I'm hard pressed to see a case where there current definition is preferable. -Alan > > > -- > Mike Smith > > Clark & Parsia >
Received on Tuesday, 1 July 2008 16:26:06 UTC