Does the application of time quantifiers, such as “sometimes” and “always” in loop invariants, increase the strength of the classical Naur-Floyd-Hoare induction assertion method for proving partial correctness of programs? This question is answered in the affirmative within the precise framework of nonstandard Dynamic Logic. It is also proved that the strengths of invariants with “sometimes” and with “always” are not comparable
AbstractWe consider the completeness of Hoare's logic with a first-order assertion language applied ...
AbstractWe develop the proof theory of Hoare's logic for the partial correctness of while- programs ...
AbstractIn the mechanical verification of programs containing loops it is often necessary to provide...
Does the application of time quantifiers, such as “sometimes” and “always” in loop invariants, incre...
AbstractWe show that termination is a first-order notion if approached via Nonstandard Logics of Pro...
International audiencePartial correctness is perhaps the most important functional property of algo-...
We describe an iterative algorithm for mechanically deriving loop invariants for the purpose of prov...
AbstractWe formalize Burstall's (1974) intermittent assertions method (initially conceived for provi...
Program verification increases the degree of confidence that a program will perform correctly. Manua...
AbstractVersions of Hoare logic have been introduced to prove partial and total correctness properti...
International audienceWe propose a deductive verification approach for proving partial-correctness a...
We describe an iterative algorithm for mechanically deriving loop invariants for the purpose of prov...
AbstractWe show that some well-known rules in a Hoare-style proof system for total correctness of re...
We present a framework to analyze and verify programs containing loops by using a first-order langua...
This paper presents a new theoretical result concerning Hoare Logic. It is shown here that the verif...
AbstractWe consider the completeness of Hoare's logic with a first-order assertion language applied ...
AbstractWe develop the proof theory of Hoare's logic for the partial correctness of while- programs ...
AbstractIn the mechanical verification of programs containing loops it is often necessary to provide...
Does the application of time quantifiers, such as “sometimes” and “always” in loop invariants, incre...
AbstractWe show that termination is a first-order notion if approached via Nonstandard Logics of Pro...
International audiencePartial correctness is perhaps the most important functional property of algo-...
We describe an iterative algorithm for mechanically deriving loop invariants for the purpose of prov...
AbstractWe formalize Burstall's (1974) intermittent assertions method (initially conceived for provi...
Program verification increases the degree of confidence that a program will perform correctly. Manua...
AbstractVersions of Hoare logic have been introduced to prove partial and total correctness properti...
International audienceWe propose a deductive verification approach for proving partial-correctness a...
We describe an iterative algorithm for mechanically deriving loop invariants for the purpose of prov...
AbstractWe show that some well-known rules in a Hoare-style proof system for total correctness of re...
We present a framework to analyze and verify programs containing loops by using a first-order langua...
This paper presents a new theoretical result concerning Hoare Logic. It is shown here that the verif...
AbstractWe consider the completeness of Hoare's logic with a first-order assertion language applied ...
AbstractWe develop the proof theory of Hoare's logic for the partial correctness of while- programs ...
AbstractIn the mechanical verification of programs containing loops it is often necessary to provide...