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  1. Ultraproducts in the Theory of Models.Simon Kochen - 1962 - Journal of Symbolic Logic 27 (3):355-357.
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  • Strong partition properties for infinite cardinals.E. M. Kleinberg - 1970 - Journal of Symbolic Logic 35 (3):410-428.
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  • (1 other version)Infinitary logic and admissible sets.Jon Barwise - 1969 - Journal of Symbolic Logic 34 (2):226-252.
    In recent years much effort has gone into the study of languages which strengthen the classical first-order predicate calculus in various ways. This effort has been motivated by the desire to find a language which is(I) strong enough to express interesting properties not expressible by the classical language, but(II) still simple enough to yield interesting general results. Languages investigated include second-order logic, weak second-order logic, ω-logic, languages with generalized quantifiers, and infinitary logic.
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  • From Accessible to Inaccessible Cardinals.H. J. Keisler & A. Tarski - 1967 - Journal of Symbolic Logic 32 (3):411-411.
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  • Some combinatorial problems concerning uncountable cardinals.Thomas J. Jech - 1973 - Annals of Mathematical Logic 5 (3):165.
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  • Some applications of model theory in set theory.Jack H. Silver - 1971 - Annals of Mathematical Logic 3 (1):45.
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  • Some applications of iterated ultrapowers in set theory.Kenneth Kunen - 1970 - Annals of Mathematical Logic 1 (2):179.
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  • Indescribability and the Continuum.Kenneth Kunen - 1975 - Journal of Symbolic Logic 40 (4):632-632.
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  • Boolean extensions and measurable cardinals.K. Kunen - 1971 - Annals of Mathematical Logic 2 (4):359.
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  • Infinitary combinatorics.E. M. Kleinberg - 1973 - In A. R. D. Mathias & Hartley Rogers (eds.), Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 361--418.
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