Explaining Counterexamples with Giant-Step Assertion Checking - Inria - Institut national de recherche en sciences et technologies du numérique
Communication Dans Un Congrès Année : 2021

Explaining Counterexamples with Giant-Step Assertion Checking

Résumé

Identifying the cause of a proof failure during deductive verification of programs is hard: it may be due to an incorrectness in the program, an incompleteness in the program annotations, or an incompleteness of the prover. The changes needed to resolve a proof failure depend on its category, but the prover cannot provide any help on the categorisation. When using an SMT solver to discharge a proof obligation, that solver can propose a model from a failed attempt, from which a possible counterexample can be derived. But the counterexample may be invalid, in which case it may add more confusion than help. To check the validity of a counterexample and to categorise the proof failure, we propose the comparison between the run-time assertion-checking (RAC) executions under two different semantics, using the counterexample as an oracle. The first RAC execution follows the normal program semantics, and a violation of a program annotation indicates an incorrectness in the program. The second RAC execution follows a novel "giant-step" semantics that does not execute loops nor function calls but instead retrieves return values and values of modified variables from the oracle. A violation of the program annotations only observed under giant-step execution characterises an incompleteness of the program annotations. We implemented this approach in the Why3 platform for deductive program verification and evaluated it using examples from prior literature.
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Dates et versions

hal-03217393 , version 1 (04-05-2021)

Identifiants

Citer

Benedikt Becker, Cláudio Belo Lourenço, Claude Marché. Explaining Counterexamples with Giant-Step Assertion Checking. F-IDE 2021 - 6th Workshop on Formal Integrated Development Environments, May 2021, Virtual, United States. ⟨10.4204/EPTCS.338.10⟩. ⟨hal-03217393⟩
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