Model-Theoretic Languages as Formal Ontologies
Abstract
My purpose in this paper is to interpret model-theoretic languages (abstract
logics) as formal ontologies both in phenomenological and ontological
engineering senses. The main idea of my approach is the interpretation of the
classes of isomorphism as model-theoretic analogues of categorical objects of
Husserl’s formal region. Some principles of demarcation of the bounds of logic
as formal ontology are discussed. This discussion is focused on the question:
“Is the permutation invariance criterion necessary and sufficient for the
demarcation of the bounds of logic as formal ontology?”
Keywords
philosophy; 20th century philosophy; Wittgenstein Ludwig; abstract logic; formal ontology; generalized quantifier; permutation invariance criterion; ontological engineering; logical space; computational ontology
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