151. An Ontology of Meta-Level Categories
- Author
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Massimiliano Carrara, Pierdaniele Giaretta, and Nicola Guarino
- Subjects
TheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGES ,Unary operation ,Knowledge representation and reasoning ,Computer science ,Ontology ,Modal logic ,Ontological commitment ,Semantics ,Sortal ,Algorithm ,Linguistics ,Mereology - Abstract
We focus in this paper on some meta-level ontological distinctions among unary predicates, like those between concepts and assertional properties. Three are the main contributions of this work, mostly based on a revisitation of philosophical (and linguistic) literature in the perspective of knowledge representation. The first is a formal notion of ontological commitment, based on a modal logic endowed with mereological and topological primitives. The second is a formal account of Strawson's distinction between sortal and non-sortal predicates. Assertional properties like red belong to the latter category, while the former category is further refined by distinguishing substantial predicates (corresponding to types like person ) from non-substantial predicates (corresponding to roles like student ). The third technical contribution is definition of countability which exploits the topological notion of connection to capture the intended semantics of unary predicates.
- Published
- 1994
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