David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jonathan Jenkins Ichikawa
Jack Alan Reynolds
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Husserl Studies 23 (2):119-159 (2007)
This is the second in a sequence of three essays which axiomatize and apply Edmund Husserl's dependence ontology of parts and wholes as a non-Diodorean, non-Kantian temporal semantics for first-order predicate modal languages. The Ontology of Intentionality I introduced enough of Husserl's dependence-ontology of parts and wholes to formulate his account of order as effected by relating moments of unity, and The Ontology of Intentionality II extends that axiomatic dependence-ontology far enough to enable its semantic application. Formalizing the compatibility [Vereinbarkeit] relation implicated in Husserl's notorious doctrine of impossible meanings, the essay introduces a compatibility restriction on relations to formulate Husserl's distinction between singular [einheitliche] and plural [mehrheitliche] objects, using plural relating moments to define first-order versions of Husserl's notions of relation complexes (i.e. Sachverhalte), abstracta of n-ary relation complexes, categorial relations, abstract eide as unifications of categorial relations, semantic domains as completions of abstract eide, and material regions as semantic domains which are compatibility upper bounds of categorial relations. These concepts will enable the formal dependence-ontological noetic semantics for two-valued, first-order modal languages introduced in the sequel Two-Valued Logics of Intentionality, the third essay in the sequence
|Keywords||Collective realism Dependence Formal semantics Husserl Intentionality Intensionality Individuals Mereology Moments of unity Part -whole Pieces|
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Bertrand Russell (1903). Principles of Mathematics. Cambridge University Press.
Aron Gurwitsch (1964). The Field of Consciousness. Duquesne University Press.
D. W. Mertz (1996). Moderate Realism and its Logic. Monograph Collection (Matt - Pseudo).
Alfred Tarski (1936). The Concept of Truth in Formalized Languages. In A. Tarski (ed.), Logic, Semantics, Metamathematics. Oxford University Press 152--278.
Alfred J. Freddoso (1978). Abailard on Collective Realism. Journal of Philosophy 75 (10):527-538.
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