Tue 9 Jan 2018 11:00 - 11:30 at Museum A - Trusted Verification Frameworks and Systems Chair(s): Zhong Shao

\newcommand{\Oeuf}{\OE uf\xspace} \newcommand{\eg}{\emph{e.g.}\xspace}

Verifying systems by implementing them in the programming language of a proof assistant (\eg, Gallina for Coq) lets us directly leverage the full power of the proof assistant for verifying the system. But, to execute such an implementation requires \emph{extraction}, a large complicated process that is in the trusted computing base (TCB).

This paper presents \Oeuf, a verified compiler from a subset of Gallina to assembly. \Oeuf's correctness theorem ensures that compilation preserves the semantics of the source Gallina program. We describe how \Oeuf's specification can be used as a foreign function interface to reason about the interaction between compiled Gallina programs and surrounding shim code. Additionally, \Oeuf maintains a small TCB for its front-end by reflecting Gallina programs to \Oeuf
source and automatically ensuring equivalence using computational denotation. This design enabled us to implement some early compiler passes (\eg, lambda lifting) in the untrusted reflection and ensure their correctness via translation validation. To evaluate \Oeuf, we compile Appel's SHA256 specification from Gallina to x86 and write a shim for the generated code, yielding a verified \texttt{sha256sum} implementation with a small TCB.

Tue 9 Jan

Displayed time zone: Tijuana, Baja California change

10:30 - 12:00
Trusted Verification Frameworks and SystemsCPP at Museum A
Chair(s): Zhong Shao Yale University
10:30
30m
Talk
A Verified SAT Solver with Watched Literals Using Imperative HOL
CPP
Mathias Fleury MPI-INF, Jasmin Blanchette Vrije Universiteit Amsterdam, Peter Lammich Technische Universität München
DOI
11:00
30m
Talk
Œuf: Minimizing the Coq Extraction TCB
CPP
Eric Mullen University of Washington, Stuart Pernsteiner University of Washington, USA, James R. Wilcox University of Washington, Zachary Tatlock University of Washington, Seattle, Dan Grossman University of Washington
DOI
11:30
30m
Talk
Proofs in Conflict-Driven Theory Combination
CPP
Maria Paola Bonacina University of Verona, Italy, Stéphane Graham-Lengrand CNRS, France, Natarajan Shankar SRI International, USA
DOI