AbstractSystem F⩽ω is an extension with subtyping of the higher-order polymorphic λ-calculus —an orthogonal combination of Girard's system Fω with Cardelli and Wegner's Kernel Fun variant of System F⩽. We develop the fundamental metatheory of this calculus: decidability of β-conversion on well-kinded types, elimination of the “cut-rule” of transitivity from the subtype relation, and the soundness, completeness, and termination of algorithms for subtyping and typechecking
AbstractWe contribute to the syntactic study of F≤, a variant of second-order λ-calculus F which app...
AbstractWe present a denotational model for F⊑, the extension of second-order lambda calculus with s...
AbstractWe present a denotational model for F⊑, the extension of second-order lambda calculus with s...
AbstractSystem F⩽ω is an extension with subtyping of the higher-order polymorphic λ-calculus —an ort...
AbstractWe define the typed lambda calculus Fω∧ (F-omega-meet), a natural generalization of Girard's...
AbstractWe define the typed lambda calculus Fω∧ (F-omega-meet), a natural generalization of Girard's...
System Fsub, the second-order polymorphic typed lambda-calculus with subtyping [Cardelli-Wegner, 85]...
AbstractBounded operator abstraction is a language construct relevant to object oriented programming...
AbstractSystem F is a well-known typed λ-calculus with polymorphic types, which provides a basis for...
AbstractSystem F is a well-known typed λ-calculus with polymorphic types, which provides a basis for...
System F is a well-known typed λ-calculus with polymorphic types, which provides a basis for polymor...
AbstractBounded operator abstraction is a language construct relevant to object oriented programming...
This paper uses logical relations for the first time to study the decidability of typechecking and s...
AbstractWe contribute to the syntactic study of F≤, a variant of second-order λ-calculus F which app...
We contribute to the syntactic study of F less-than-or-equal-to, a variant of second order lambda-ca...
AbstractWe contribute to the syntactic study of F≤, a variant of second-order λ-calculus F which app...
AbstractWe present a denotational model for F⊑, the extension of second-order lambda calculus with s...
AbstractWe present a denotational model for F⊑, the extension of second-order lambda calculus with s...
AbstractSystem F⩽ω is an extension with subtyping of the higher-order polymorphic λ-calculus —an ort...
AbstractWe define the typed lambda calculus Fω∧ (F-omega-meet), a natural generalization of Girard's...
AbstractWe define the typed lambda calculus Fω∧ (F-omega-meet), a natural generalization of Girard's...
System Fsub, the second-order polymorphic typed lambda-calculus with subtyping [Cardelli-Wegner, 85]...
AbstractBounded operator abstraction is a language construct relevant to object oriented programming...
AbstractSystem F is a well-known typed λ-calculus with polymorphic types, which provides a basis for...
AbstractSystem F is a well-known typed λ-calculus with polymorphic types, which provides a basis for...
System F is a well-known typed λ-calculus with polymorphic types, which provides a basis for polymor...
AbstractBounded operator abstraction is a language construct relevant to object oriented programming...
This paper uses logical relations for the first time to study the decidability of typechecking and s...
AbstractWe contribute to the syntactic study of F≤, a variant of second-order λ-calculus F which app...
We contribute to the syntactic study of F less-than-or-equal-to, a variant of second order lambda-ca...
AbstractWe contribute to the syntactic study of F≤, a variant of second-order λ-calculus F which app...
AbstractWe present a denotational model for F⊑, the extension of second-order lambda calculus with s...
AbstractWe present a denotational model for F⊑, the extension of second-order lambda calculus with s...