AbstractAssertional s-rings are introduced to provide an algebraic setting in which the finite and infinite behavior of nondeterministic programs can be expressed and reasoned about. This includes expressing the fair infinite behavior of nondeterministic iterative programs, and reasoning about termination under various fairness assumptions. We also address the question of when the reasoning techniques are semantically complete
AbstractWe introduce and discuss a notion of strictly arithmetical completeness related to relative ...
Abstract. Partial, total and general correctness and further models of sequential computations diffe...
AbstractA survey of various results concerning the use of Hoare's logic in proving correctness of no...
AbstractAssertional s-rings are introduced to provide an algebraic setting in which the finite and i...
AbstractVarious principles of proof have been proposed to reason about fairness. This paper addresse...
AbstractThis paper demonstrates completeness of a termination-rule for iterative programs with stron...
AbstractWe show that termination is a first-order notion if approached via Nonstandard Logics of Pro...
AbstractRefinement algebras are abstract algebras for reasoning about programs in a total correctnes...
AbstractA successful SLD-derivation from a logic program has as result a positive assertion which is...
We introduce a calculus for reasoning about programs in total correctness which blends UTP designs w...
AbstractWe use the notions of closures and fair chaotic iterations to give a semantics to logic prog...
AbstractWe present an approach to fairness in the style of the theory of ω-regularity. Several conce...
AbstractFairness of a program execution, c, is usually expressed such that all objects which are suf...
AbstractWe show that some well-known rules in a Hoare-style proof system for total correctness of re...
AbstractWe provide proof rules enabling the treatment of two fairness assumptions in the context of ...
AbstractWe introduce and discuss a notion of strictly arithmetical completeness related to relative ...
Abstract. Partial, total and general correctness and further models of sequential computations diffe...
AbstractA survey of various results concerning the use of Hoare's logic in proving correctness of no...
AbstractAssertional s-rings are introduced to provide an algebraic setting in which the finite and i...
AbstractVarious principles of proof have been proposed to reason about fairness. This paper addresse...
AbstractThis paper demonstrates completeness of a termination-rule for iterative programs with stron...
AbstractWe show that termination is a first-order notion if approached via Nonstandard Logics of Pro...
AbstractRefinement algebras are abstract algebras for reasoning about programs in a total correctnes...
AbstractA successful SLD-derivation from a logic program has as result a positive assertion which is...
We introduce a calculus for reasoning about programs in total correctness which blends UTP designs w...
AbstractWe use the notions of closures and fair chaotic iterations to give a semantics to logic prog...
AbstractWe present an approach to fairness in the style of the theory of ω-regularity. Several conce...
AbstractFairness of a program execution, c, is usually expressed such that all objects which are suf...
AbstractWe show that some well-known rules in a Hoare-style proof system for total correctness of re...
AbstractWe provide proof rules enabling the treatment of two fairness assumptions in the context of ...
AbstractWe introduce and discuss a notion of strictly arithmetical completeness related to relative ...
Abstract. Partial, total and general correctness and further models of sequential computations diffe...
AbstractA survey of various results concerning the use of Hoare's logic in proving correctness of no...