A note about translation from SKOS to OWL
Ontology matchers tend
to require ontologies to be matched (this is the least). Yet SKOS
thesauri are not really ontologies. So people may want to translate
SKOS thesauri into OWL ontologies. We are aware of at least two ways
to achieve this.
Use the converted ontologies provided for the food, environment and
library test sets. According to the description provided by Antoine
Isaac (older version here), they obey the following rules:
- instances of skos:Concept are converted into instances of owl:Class;
- skos:prefLabel, skos:altLabel and skos:hiddenLabel statements are converted to rdfs:label statements, which removes the subtle distinctions that exist between these different properties (for instance, altLabels are often not synonyms at all);
- various kind of skos:notes are converted to rdfs:comments;
- skos:broader statements are converted into rdfs:subClassOf statements;
- skos:related statements are converted into rdfs:seeAlso statements.
Use the tool developed by Miklos Nagy for the same purpose. It uses
the following set of rules (see also Miklos
provided short description):
- skos:Concept -> owl:Class
- skos:prefLabel -> rdfs:label
- skos:altLabel -> rdfs:label
- skos:broader -> rdfs:subClassOf
- skos:definition -> rdfs:comment
- skos:scopeNote -> rdfs:comment
Antoine also plans to evaluate alignments that use OWL properties as mapping links.
The following interpretations will be made of OWL data sent back by
participants:
- instances of owl:Class will be interpreted as instances of skos:Concept;
- owl:equivalentClass statements will be interpreted as skos:exactMatch statements;
- if participants align the original concepts (as instances of skos:Concept and not owl:Class) using owl:sameAs, these statements will also be interpreted as skos:exactMatchs;
- rdfs:subClassOf statements will be interpreted as skos:broadMatch statements;
- rdfs:seeAlso statements will be interpreted as skos:relatedMatch statements.
$Id: skos2owl.html,v 1.2 2009/04/12 09:34:17 euzenat Exp $