Semantic Web for the Working Ontologist: chapter 11

Because I've enjoyed leaving everyone on tenterhooks after the cliffhanger at the end of chapter 10, and to prolong the joy, from now on, I'm going to alternate blogging a chapter of this book every fortnight, with musing on other subjects*

Anyway, this week's chapter covers basic OWL, and focuses on the use of owl:Restriction, which the authors tell us – almost breathless with excitement – "opens up whole new vistas in modeling capabilities".

In OWL, a Restriction is a special type of class: one that's defined "by describing the individuals it contains… in terms of existing properties and classes".

The chapter focuses on three kinds of restrictions:
owl:allValuesFrom – all values from a set of properties must apply
owl:someValuesFrom – one or more values from a set of properties apply
owl:hasValue – refers to a particular value for a property.

There's a difference between the first two of these which is subtle and not immediately obvious. someValuesFrom "is defined as a restriction class such that there is at least one member of a class with a particular property". That means that "there must be such a member". allValuesFrom, however, "means 'if there are any members, then they all must have this property", which doesn't "imply that there are any members". This will, apparently, be important later in the book (there are, gentle reader, still 5 chapters to go). Oh, and these three restrictions are often shortened to the keywords all, some, and value, using the Manchester Syntax (developed at the University of Manchester).

Because it's so useful and frequently-used, owl:hasValue – the type of restriction that "effectively turns specific instance descriptions into class descriptions"  – is "identified in the OWL standard in its own right". It is viewed "as a design pattern" and given a name: the Class-Individual Mirror pattern. It is used to describe "the relationship of an individual to a set—this is the set of all things that relate to this individual in a certain way."

Having demonstrated the application of restrictions in the design of a questionnaire, the authors go on to explore ways of ensuring steak isn't classified as a vegetarian food, and preventing a steak-eater from being described as a vegetarian, and, then, to explore 'relationship transfer'. Relationship transfer happens when "Everything related to A by property p should also be related to B but by property q".

not suitable for vegetarians

So, for instance, everyone who has bought an NUS Extra Card† will also be a student affiliated to an educational institution (or a work-based apprentice - but let's not split hairs here). Or, as in the authors' examples "'Everyone who plays for the All Star team is governed by the league's contract' and "Every work in the Collected Works of Shakespeare was written by Shakespeare'".

Finally, they describe the difference between rdfs:subClassOf and owl:equivalentClass. The former is "a simple IF/THEN relation", the latter "an IF and only IF relation". In other words, it is two IF/THEN relations: "one going each way".

And, in their summary, Dean Allemang and Jim Hendler explain the importance of restrictions. Essentially, "they can be used to model complex relationships between properties, classes, and individuals". This means that "interactions of multiple specifications can be understood and even processed automatically." And, while our brains are busy working out the possibilities that opens up, I'll finish by saying that next week I'll be blogging/thinking more about reader journeys.

I also won't make the mistake I made this week of blogging on 2 computers and accidentally overwriting the finished version by saving an earlier draft and having to rewrite. Grrrrr.

* oh, all right, it's mostly because I'm very busy at the moment, and this allows me to blog about some of the stuff I'm doing

† and if you're eligible and haven't, it's well worth it