An approach to intensional logic
Studia Logica 40 (3):269 - 287 (1981)
| Abstract | A system of tensed intensional logic excluding iterations of intensions is introduced. Instead of using the type symbols (for ‘sense’), extensional and intensional functor types are distinguished. A peculiarity of the semantics is the general acceptance of value-gaps (including truth-value-gaps): the possible semantic values (extensions) of extensional functors are partial functions. Some advantages of the system (relatively to R. Montague's intensional logic) are briefly indicated. Also, applications for modelling natural languages are illustrated by examples. | |||||||||
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Joyce Friedman & David S. Warren (1980). Λ-Normal Forms in an Intensional Logic for English. Studia Logica 39 (2-3):311 - 324.
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Christopher Menzel (1993). The Proper Treatment of Predication in Fine-Grained Intensional Logic. Philosophical Perspectives 7:61-87.
Reinhard Muskens (2007). Intensional Models for the Theory of Types. Journal of Symbolic Logic 72 (1):98-118.
Edward N. Zalta (1988). A Comparison of Two Intensional Logics. Linguistics and Philosophy 11 (1):59-89.
Daniel Gallin (1975). Intensional and Higher-Order Modal Logic: With Applications to Montague Semantics. American Elsevier Pub. Co..
E. H. Alves & J. A. D. Guerzoni (1990). Extending Montague's System: A Three Valued Intensional Logic. Studia Logica 49 (1):127 - 132.
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