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On the axiom of extensionality, Part II
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Outgoing claims: the papers this work cites, builds on, or argues with.
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Probleme der Grundlegung der Mathematik
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The Consistency of the Axiom of Choice and of the Generalized Continuum-Hypothesis
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Extensionality in Zermelo‐Fraenkel Set Theory
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Light monotone Dialectica methods for proof mining
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Inductive definitions with decidable atomic formulas
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From semantics to rules: A machine assisted analysis
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Type Systems for Programming Languages
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A BIBLIOGRAPHY OF THE THEORY OF MODELS
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Inside Our Computable World, and the Mathematics of Universality
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EXACT COMPLETION AND CONSTRUCTIVE THEORIES OF SETS
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A generalization of the Takeuti–Gandy interpretation
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A Formalised Proof of the Soundness and Completeness of a Simply Typed Lambda-Calculus with Explicit Substitutions
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A strengthening of Scott's ${\rm ZF}^{\not=}$ result.
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Extensionality in Bernays set theory.
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Resolution and the consistency of analysis.
inferred← citeshttps://doi.org/10.2307/2271630openalex-snapshot
R. O. Gandy. On the axiom of extensionality. The journal of symbolic logic, vol. 21 (1956), pp. 36–48, and vol. 24 no. 4 (for 1959, pub. 1961), pp. 287–300. - Dana Scott. More on the axiom of extensionality. Essays on the foundations of mathematics, dedicated to A. A. Fraenkel on his seventieth…
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From Classical Extensional Higher-Order Tableau to Intuitionistic Intentional Natural Deduction
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Gödel mathematics versus Hilbert mathematics. II Logicism and Hilbert mathematics, the identification of logic and set theory, and Gödel’s “completeness paper” (1930)
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Gödel mathematics versus Hilbert mathematics. II Logicism and Hilbert mathematics, the identification of logic and set theory, and Gödel’s “completeness paper” (1930)
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Extensionality of lambda-*
inferred← citeshttps://doi.org/10.48550/arxiv.1401.1148openalex-snapshot
Internalization of extensional equality
inferred← citeshttps://doi.org/10.5282/edoc.16328openalex-snapshot
Towards an arithmetic for partial computable functionals
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