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Towards certification of TLA+ proof obligations with SMT solvers

Identifieur interne : 004F00 ( Hal/Corpus ); précédent : 004E99; suivant : 004F01

Towards certification of TLA+ proof obligations with SMT solvers

Auteurs : Stephan Merz ; Hernán Vanzetto

Source :

RBID : Hal:hal-00645458

English descriptors

Abstract

TLA+ is a formal specification language that is based on Zermelo-Fränkel set theory and the Temporal Logic of Actions TLA. The TLA+ proof system TLAPS assists users in deductively verifying safety properties of TLA+ specifications. TLAPS is built around a proof manager, which interprets the TLA+ proof language, generates corresponding proof obligations, and passes them to backend verifiers. In this paper we present a new backend for use with SMT solvers that supports elementary set theory, functions, arithmetic, tuples, and records. We introduce a typing discipline for TLA+ proof obligations, which helps us to disambiguate the translation of expressions of (untyped) TLA+, while ensuring its soundness. Our work is a first step towards the certification of proofs generated by proof-producing SMT solvers in Isabelle/TLA+, which is intended to be the only trusted component of TLAPS.

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Hal:hal-00645458

Le document en format XML

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<title xml:lang="en">Towards certification of TLA+ proof obligations with SMT solvers</title>
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<settlement>Wroclaw</settlement>
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<editor>Pascal Fontaine and Aaron Stump</editor>
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<date type="datePub">2011-07</date>
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<term xml:lang="en">theorem proving</term>
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<term xml:lang="en">temporal logic of actions</term>
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<abstract xml:lang="en">TLA+ is a formal specification language that is based on Zermelo-Fränkel set theory and the Temporal Logic of Actions TLA. The TLA+ proof system TLAPS assists users in deductively verifying safety properties of TLA+ specifications. TLAPS is built around a proof manager, which interprets the TLA+ proof language, generates corresponding proof obligations, and passes them to backend verifiers. In this paper we present a new backend for use with SMT solvers that supports elementary set theory, functions, arithmetic, tuples, and records. We introduce a typing discipline for TLA+ proof obligations, which helps us to disambiguate the translation of expressions of (untyped) TLA+, while ensuring its soundness. Our work is a first step towards the certification of proofs generated by proof-producing SMT solvers in Isabelle/TLA+, which is intended to be the only trusted component of TLAPS.</abstract>
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