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S.Martini: Bounded quantifiers have interval models, ACM Conference on Lisp and Functional Programming Languages, Snowbird, Utah.

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A semantic basis for Quest - Cardelli, Longo (1990)   (40 citations)  (Correct)

....to the approach in [Bruce Longo 89] The advantage is given by the construction of a model of the current rich kind and type theory. The power operation is expressed in terms of quasi functors, a weak notion of categorical transformation between categories, widely used in several settings. See [Martini 88] for recent applications to the semantics of the l calculus. This interpretation is due to the blend of set theoretical and categorical intuition at the base of the current model of subtyping in a higher order language. Quasi functors take morphisms to sets of morphisms which behave consistently ....

S.Martini: Bounded quantifiers have interval models, ACM Conference on Lisp and Functional Programming Languages, Snowbird, Utah.


A semantic basis for Quest - Luca Cardelli Giuseppe (1990)   (40 citations)  (Correct)

....in [Bruce Longo 89] The advantage is given by the construction of a model of the current rich kind and type theory. Page 29 The power operation is expressed in terms of quasi functors, a weak notion of categorical transformation between categories, widely used in several settings. See [Martini 88] for recent applications to the semantics of the l calculus. This interpretation is due to the blend of set theoretical and categorical intuition at the base of the current model of subtyping in a higher order language. Quasi functors take morphisms to sets of morphisms which behave consistently ....

S.Martini: Bounded quantifiers have interval models, ACM Conference on Lisp and Functional Programming Languages, Snowbird, Utah.


A semantic basis for Quest - Cardelli, Longo (1990)   (40 citations)  (Correct)

....to the approach in [Bruce Longo 89] The advantage is given by the construction of a model of the current rich kind and type theory. The power operation is expressed in terms of quasi functors, a weak notion of categorical transformation between categories, widely used in several settings. See [Martini 88] for recent applications to the semantics of the l calculus. This interpretation is due to the blend of set theoretical and categorical intuition at the base of the current model of subtyping in a higher order language. Quasi functors take morphisms to sets of morphisms which behave consistently ....

S.Martini: Bounded quantifiers have interval models, ACM Conference on Lisp and Functional Programming Languages, Snowbird, Utah.

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