A generalization of Specker's theorem on typical ambiguity
Journal of Symbolic Logic 56 (2):458-466 (1991)
| Abstract | We generalize Specker's theorem on typical ambiguity, that NF and TST + Ambiguity have the same stratified consequences, to the subschemes Amb(Γ) of ambiguity restricted to classes of sentences Γ with certain natural closure conditions | |||||||||
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Marcel Crabbé (1984). Typical Ambiguity and the Axiom of Choice. Journal of Symbolic Logic 49 (4):1074-1078.
Jarosław Achinger (1986). Generalization of Scott's Formula for Retractions From Generalized Alexandroff's Cube. Studia Logica 45 (3):281 - 292.
W. Kip Viscusi & Harrell Chesson (1999). Hopes and Fears: The Conflicting Effects of Risk Ambiguity. Theory and Decision 47 (2):157-184.
Ebbe Groes, Hans Jørgen Jacobsen, Birgitte Sloth & Torben Tranaes (1998). Nash Equilibrium with Lower Probabilities. Theory and Decision 44 (1):37-66.
Brendan S. Gillon (1990). Ambiguity, Generality, and Indeterminacy: Tests and Definitions. Synthese 85 (3):391 - 416.
J. Howard Sobel (1967). 'Everyone', Consequences, and Generalization Arguments. Inquiry 10 (1-4):373-404.
Itamar Pitowsky (2004). Generalizations of Kochen and Specker's Theorem and the Effectiveness of Gleason's Theorem. Studies in History and Philosophy of Science Part B 35 (2):177-194.
Ehud Hrushovski & Itamar Pitowsky (2004). Generalizations of Kochen and Specker's Theorem and the Effectiveness of Gleason's Theorem. Studies in History and Philosophy of Science Part B 35 (2):177-194.
Ernst P. Specker (1962). Typical Ambiguity. In Ernst Nagel (ed.), Logic, Methodology and Philosophy of Science. Stanford University Press.
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