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Kripke Models and the (in)equational Logic of the Second-Order Lambda-Calculus (1995)
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by Jean Gallier
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264
Interprétation Fonctionnelle et Élimination des Coupures dans l’Arithmétique d’Ordre Supérieure
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Completeness in the theory of types.
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The system F of variable types, fifteen years later,
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Equality between functionals
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71
Completeness of many-sorted equational logic
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Lambda definability in the full type hierarchy”,
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Polymorphism is set-theoretic, constructively
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52
A Type-Inference Approach to Reduction Properties and Semantics of Polymorphic Expressions (Summary
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51
Kripke-style models for typed lambda calculus”,
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46
dI-domains as a model of polymorphism
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18
Filter models with polymorphic types
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16
Equality between functionals revisited
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14
Empty types in polymorphic lambda calculus (preliminary report
- Meyer, Mitchell, et al.
11
A semantics for static type inference
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10
Categorical semantics for higher-order polymorphic lambda calculus
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9
Semantics of Programming Languages. Foundations of Computing
- Gunter - 1992