Equational Reasoning about Programs with General Recursion and Call-by-value Semantics
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Abstract
Dependently typed programming languages provide a mechanism for integrating verification and programming by encoding invariants as types. Traditionally, dependently typed languages have been based on constructive type theories, where the connection between proofs and programs is based on the Curry-Howard correspondence. This connection comes at a price, however, as it is necessary for the languages to be normalizing to preserve logical soundness. Trellys is a call-by-value dependently typed programming language currently in development that is designed to integrate a type theory with unsound programming features, such as general recursion, Type:Type, and others. In this paper we outline one core language design for Trellys, and demonstrate the use of the key language constructs to facilitate sound reasoning about potentially unsound programs.
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Garrin Kimmell, Aaron Stump, Harley D. Eades III, Peng Fu, Tim Sheard, Stephanie Weirich, Chris Casinghino, Vilhelm Sjöberg, Nathan Collins, and Ki Yung Ahn. Equational Reasoning about Programs with General Recursion and Call-by-value Semantics. In Sixth ACM SIGPLAN Workshop Programming Languages meets Program Verification (PLPV '12), 2012. © ACM, 2012. This is the author's version of the work. It is posted here by permission of ACM for your personal use. Not for redistribution. The definitive version was published in Sixth ACM SIGPLAN Workshop Programming Languages meets Program Verification , { (2012)} http://dx.doi.org/10.1145/2103776.2103780 Email permissions@acm.org

