Completeness in the theory of properties, relations, and propositions
Journal of Symbolic Logic 48 (2):415-426 (1983)
| Abstract | Higher-order theories of properties, relations, and propositions are known to be essentially incomplete relative to their standard notions of validity. It turns out that the first-order theory of PRPs that results when first-order logic is supplemented with a generalized intensional abstraction operation is complete. The construction involves the development of an intensional algebraic semantic method that does not appeal to possible worlds, but rather takes PRPs as primitive entities. This allows for a satisfactory treatment of both the modalities and the propositional attitudes, and it suggests a general strategy for developing a comprehensive treatment of intensional logic | |||||||||
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Christopher Menzel (1993). The Proper Treatment of Predication in Fine-Grained Intensional Logic. Philosophical Perspectives 7:61-87.
Stephen Schiffer (2007). Propositions, What Are They Good For? In R. Schantz (ed.), Current Issues in Theoretical Philosophy: Prospects for Meaning Vol. 3. Walter de Gruyter.
Bjørn Jespersen (2008). Predication and Extensionalization. Journal of Philosophical Logic 37 (5).
Peter van Inwagen (2006). Names for Relations. Philosophical Perspectives 20 (1):453–477.
Christopher Menzel (1986). A Complete, Type-Free "Second-Order" Logic and Its Philosophical Foundations. CSLI Publications.
Edward N. Zalta (1997). The Modal Object Calculus and its Interpretation. In M. de Rijke (ed.), Advances in Intensional Logic. Kluwer.
George Bealer (1982). Quality and Concept. Oxford University Press.
Edward N. Zalta (1988). A Comparison of Two Intensional Logics. Linguistics and Philosophy 11 (1):59-89.
George Bealer (1979). Theories of Properties, Relations, and Propositions. Journal of Philosophy 76 (11):634-648.
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