Further excursions in natural logic: The mid—point theorems
| Abstract | Pursuing a study begun in (Keenan 2004) this note investigates inference patterns in natural language which proportionality quantifiers enter. We desire to identify such patterns and to isolate any such which are specific to proportionality quantifiers. | |||||||||
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Edward L. Keenan (1973). Presupposition in Natural Logic. The Monist 57 (3):344-370.
George Lakoff (1970). Linguistics and Natural Logic. Synthese 22 (1-2):151 - 271.
Noson S. Yanofsky (2003). A Universal Approach to Self-Referential Paradoxes, Incompleteness and Fixed Points. Bulletin of Symbolic Logic 9 (3):362-386.
Edward Keenan (2002). Some Properties of Natural Language Quantifiers: Generalized Quantifier Theory. Linguistics and Philosophy 25 (5-6):627-654.
Jouko Väänänen & Dag Westerståhl (2002). On the Expressive Power of Monotone Natural Language Quantifiers Over Finite Models. Journal of Philosophical Logic 31 (4):327-358.
Edward L. Keenan (2009). Some Logical Properties of Natural Language Quantifiers. In Joseph Almog & Paolo Leonardi (eds.), The Philosophy of David Kaplan. Oxford University Press.
Edward L. Keenan (1993). Natural Language, Sortal Reducibility and Generalized Quantifiers. Journal of Symbolic Logic 58 (1):314-325.
Edward Keenan & Denis Paperno (2010). Stanley Peters and Dag Westerståhl: Quantifiers in Language and Logic. Linguistics and Philosophy 33 (6):513-549.
Ed Keenan (1999). Quantification in English is Inherently Sortal. History and Philosophy of Logic 20 (3-4):251-265.
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