Meta-relation and ontology closure in Conceptual Structure Theory

Artificial Intelligence and Law 17 (4):291-320 (2009)
  Copy   BIBTEX

Abstract

This paper presents an enhanced ontology formalization, combining previous work in Conceptual Structure Theory and Order-Sorted Logic. Most existing ontology formalisms place greater importance on concept types, but in this paper we focus on relation types, which are in essence predicates on concept types. We formalize the notion of ‘predicate of predicates’ as meta-relation type and introduce the new hierarchy of meta-relation types as part of the ontology definition. The new notion of closure of a relation or meta-relation type is presented as a means to complete that relation or meta-relation type by transferring extra arguments and properties from other related types. The end result is an expanded ontology, called the closure of the original ontology, on which automated inference could be more easily performed. Our proposal could be viewed as a novel and improved ontology formalization within Conceptual Structure Theory and a contribution to knowledge representation and formal reasoning (e.g., to build a query-answering system for legal knowledge).

Links

PhilArchive



    Upload a copy of this work     Papers currently archived: 93,127

External links

Setup an account with your affiliations in order to access resources via your University's proxy server

Through your library

Similar books and articles

Ontology and Logic of Processes.Vladimir I. Shalack - 2019 - Russian Journal of Philosophical Sciences 62 (6):138-150.
Meta-meta. Comments on the ontology and epistemology of Aarnio's legal theory.Hannu Tapani Klami - 1979 - In Aleksander Peczenik & Jyrki Uusitalo (eds.), Reasoning on legal reasoning. [Helsinki: Society of Finnish Lawyers. pp. 167.
Permanent generic relatedness and silent change.Niels Grewe, Ludger Jansen & Barry Smith - 2016 - In Niels Grewe, Ludger Jansen & Barry Smith (eds.), Formal Ontology and Information Systems. CEUR, Vol. 1060. pp. 1-5.
Being: A Study in Ontology.Peter Van Inwagen - 2022 - Oxford, GB: Oxford University Press.
Simple types in discretely ordered structures.Dejan Ilić - 2014 - Archive for Mathematical Logic 53 (7-8):929-947.
A Stoic Cyber Meta-Ontology - Applying Stoicism to Modern Ontology Design.David Ormrod - 2021 - Journal of the British Society for Phenomenology 52 (1):48-65.

Analytics

Added to PP
2009-11-14

Downloads
5 (#1,562,871)

6 months
80 (#66,389)

Historical graph of downloads
How can I increase my downloads?

Author's Profile