Vopěnka's principle and compact logics
Journal of Symbolic Logic 50 (1):42-48 (1985)
| Abstract | We study the effects of Vopěnka's principle on properties of model theoretic logics. We show that Vopěnka's principle is equivalent to the assumption that every finitely generated logic has a compact cardinal. We show also that it is equivalent to the assumption that every such logic has a global Hanf number | |||||||||
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Arthur W. Apter (1998). Laver Indestructibility and the Class of Compact Cardinals. Journal of Symbolic Logic 63 (1):149-157.
Arthur W. Apter (1999). On Measurable Limits of Compact Cardinals. Journal of Symbolic Logic 64 (4):1675-1688.
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Mitchell Spector (1991). Extended Ultrapowers and the Vopěnka-Hrbáček Theorem Without Choice. Journal of Symbolic Logic 56 (2):592-607.
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