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Abstract of the Ph.D. thesis
Abstract of the Ph.D. thesis
Francesco Belardinelli
27th December 2005
My Ph.D. thesis - entitled Quantified modal logic and the Ontology of physical
objects - deals with logics and ontology. I wrote it under the supervision of prof. M.
Mugnai (Scuola Normale Superiore), prof. A. Varzi (Columbia University), prof. G.
Corsi (Universita? di Bologna) and prof. S. Ghilardi (Universita? di Milano). In the
first part I analyse three semantical accounts for quantified modal logics, then in
the second part I make use of the formal machinery developed thus far to formally
compare ontological theories on persistence conditions of physical objects.
Quantified modal logic - QML in short - has always had a strong philosophical
appeal, since it first appeared in papers by Barcan Marcus ([1], [2], [3]), Hintikka
([14], [15]), Prior ([24], [25], [26]) and Kripe ([18], [19], [20]). As propositional modal
logic, QML deals with major philosophical concepts: necessity and possibility, indi-
vidual knowledge, obligation and permission. In addition QML has a special interest
in individuals: we deal with actual and possible objects, existence, modal and tempo-
ral properties, counterfactual situations, trans-world identity. These topics concern
the most different fields in the philosophical investigation: ontology, epistemology,
philosophy of science, ethics.
In my opinion the development of quantified modal logic would provide an useful
tool to philosophical analysis, in order to precisely define the concepts listed above.
This is exactly my task in the first part of my Ph.D. thesis, in which I deal with
three different semantical accounts for QML: Kripke semantics, the substantial
interpretation, and counterpart semantics.
In the first chapter I consider Kripke semantics, as presented by Corsi in [7].
I provide a general completeness proof for first-order modal calculi based both on
Kripke’s theory of quantification and on free and classical logic. In particular I prove
some original re
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