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  1. Per Martin-Löf. Intuitionistic type theory. Studies in proof theory. Bibliopolis, Naples1984, ix + 91 pp. [REVIEW]W. A. Howard - 1986 - Journal of Symbolic Logic 51 (4):1075-1076.
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  • Theory of Recursive Functions and Effective Computability.Hartley Rogers - 1971 - Journal of Symbolic Logic 36 (1):141-146.
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  • Introduction to Logic.Roland Hall - 1960 - Philosophical Quarterly 10 (40):287-288.
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  • (2 other versions)Set Theory and the Continuum Hypothesis.Kenneth Kunen - 1966 - Journal of Symbolic Logic 35 (4):591-592.
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  • (1 other version)Completeness in the theory of types.Leon Henkin - 1950 - Journal of Symbolic Logic 15 (2):81-91.
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  • (1 other version)Philosophy of Logic.John Corcoran - 1973 - Philosophy of Science 40 (1):131-133.
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  • Der wahrheitsbegriff in den formalisierten sprachen.Alfred Tarski - 1935 - Studia Philosophica 1:261--405.
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  • (2 other versions)Intuitionism. An Introduction.Sigekatu Kuroda - 1956 - Journal of Symbolic Logic 21 (4):367-371.
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  • (2 other versions)Choice Implies Excluded Middle.N. Goodman & J. Myhill - 1978 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 24 (25-30):461-461.
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  • (2 other versions)Elements of Intuitionism.Nicolas D. Goodman - 1979 - Journal of Symbolic Logic 44 (2):276-277.
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  • (1 other version)Finite partially-ordered quantification.Wilbur John Walkoe Jr - 1970 - Journal of Symbolic Logic 35 (4):535-555.
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  • (1 other version)Quantifiers vs. Quantificational Theory.Jaakko Hintikka - 1974 - Linguistic Inquiry 5:153--77.
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  • (2 other versions)Choice Implies Excluded Middle.N. Goodman & J. Myhill - 1978 - Mathematical Logic Quarterly 24 (25‐30):461-461.
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  • Logic, Semantics, Metamathematics.Atwell Turquette - 1958 - Philosophical Review 67 (1):113.
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  • IF first-order logic and truth-definitions.Gabriel Sandu - 1997 - Journal of Philosophical Logic 26.
    This paper shows that the logic known as Information-friendly logic (IF-logic) introduced by Jaakko Hintikka and Gabriel Sandu defines its own truth-predicate. The result is interesting given that IF logic is a much stronger logic than ordinary first-order logic and has also a well behaved notion of negation which, on its first-order subfragment, behaves like classical, contradictory negation.
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