Deductive verification with ghost monitors

Author:

Clochard Martin1,Marché Claude2,Paskevich Andrei3

Affiliation:

1. ETH Zurich, Switzerland

2. Inria, France / University of Paris-Saclay, France

3. LRI, France / University of Paris-Sud, France / CNRS, France

Abstract

We present a new approach to deductive program verification based on auxiliary programs called ghost monitors . This technique is useful when the syntactic structure of the target program is not well suited for verification, for example, when an essentially recursive algorithm is implemented in an iterative fashion. Our approach consists in implementing, specifying, and verifying an auxiliary program that monitors the execution of the target program, in such a way that the correctness of the monitor entails the correctness of the target. The ghost monitor maintains the necessary data and invariants to facilitate the proof. It can be implemented and verified in any suitable framework, which does not have to be related to the language of the target programs. This technique is also applicable when we want to establish relational properties between two target programs written in different languages and having different syntactic structure. We then show how ghost monitors can be used to specify and prove fine-grained properties about the infinite behaviors of target programs. Since this cannot be easily done using existing verification frameworks, we introduce a dedicated language for ghost monitors, with an original construction to catch and handle divergent executions. The soundness of the underlying program logic is established using a particular flavor of transfinite games. This language and its soundness are formalized and mechanically checked.

Publisher

Association for Computing Machinery (ACM)

Subject

Safety, Risk, Reliability and Quality,Software

Reference21 articles.

1. Duality in specification languages: a lattice-theoretical approach

2. Richard Bornat. 2000. Proving Pointer Programs in Hoare Logic. In Mathematics of Program Construction. 102–126. Richard Bornat. 2000. Proving Pointer Programs in Hoare Logic. In Mathematics of Program Construction. 102–126.

3. Martin Clochard. 2018a. Hoare Logic and Games. Formal development http://toccata.lri.fr/gallery/hoare_logic_and_games. en.html . Martin Clochard. 2018a. Hoare Logic and Games. Formal development http://toccata.lri.fr/gallery/hoare_logic_and_games. en.html .

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