We present a denotational model of impredicative Hoare Type Theory, a very expressive dependent type theory in which one can specify and reason about mutable abstract data types. The model ensures soundness of the extension of Hoare Type Theory with impredicative polymorphism; makes the connections to separation logic clear, and provides a basis for investigation of further sound extensions of the theory, in particular equations between computations and types.Engineering and Applied Science
We present a model of recursive and impredicatively quantified types with mutable references. We int...
Dependent type theory is a powerful logic for both secure programming and computer assisted proving ...
This thesis consists of four papers on type theory and a formalisation of certain results from the t...
Abstract. Hoare Type Theory (HTT) combines a dependently typed, higher-order language with monadical...
Hoare Type Theory (HTT) combines a dependently typed, higher-order language with monadically-encapsu...
In previous work we have proposed a Dependent Hoare Type Theory (HTT) as a framework for development...
In previous work we have proposed a Dependent Hoare Type Theory (HTT) as a framework for development...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
AbstractThis tutorial aims at giving an account on the realizability models for several constructive...
In this paper we investigate a logic for reasoning about programs with higher-order functions and ef...
We present a semantic model of the polymorphic lambda calculus augmented with a higher-order store, ...
AbstractWe define a type theory with a strong elimination rule for existential quantification. As in...
We investigate the development of theories of types and computability via realizability. In the firs...
We define a type theory with a strong elimination rule for existential quantification. As in Martin-...
We present two Dialectica-like constructions for models of intensional Martin-Löf type theory based ...
We present a model of recursive and impredicatively quantified types with mutable references. We int...
Dependent type theory is a powerful logic for both secure programming and computer assisted proving ...
This thesis consists of four papers on type theory and a formalisation of certain results from the t...
Abstract. Hoare Type Theory (HTT) combines a dependently typed, higher-order language with monadical...
Hoare Type Theory (HTT) combines a dependently typed, higher-order language with monadically-encapsu...
In previous work we have proposed a Dependent Hoare Type Theory (HTT) as a framework for development...
In previous work we have proposed a Dependent Hoare Type Theory (HTT) as a framework for development...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
AbstractThis tutorial aims at giving an account on the realizability models for several constructive...
In this paper we investigate a logic for reasoning about programs with higher-order functions and ef...
We present a semantic model of the polymorphic lambda calculus augmented with a higher-order store, ...
AbstractWe define a type theory with a strong elimination rule for existential quantification. As in...
We investigate the development of theories of types and computability via realizability. In the firs...
We define a type theory with a strong elimination rule for existential quantification. As in Martin-...
We present two Dialectica-like constructions for models of intensional Martin-Löf type theory based ...
We present a model of recursive and impredicatively quantified types with mutable references. We int...
Dependent type theory is a powerful logic for both secure programming and computer assisted proving ...
This thesis consists of four papers on type theory and a formalisation of certain results from the t...