Difference between revisions of "Matching Logic: An Alternative to Hoare Logic"

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Revision as of 17:23, 23 December 2010

Matching Logic: An Alternative to Hoare/Floyd Logic
Grigore Rosu, Chucky Ellison and Wolfram Schulte
AMAST'10, LNCS 6486, pp 142-162. 2010
Abstract. This paper introduces matching logic, a novel framework for defining axiomatic semantics for programming languages, inspired from operational semantics. Matching logic specifications are particular first-order formulae with constrained algebraic structure, called patterns. Program configurations satisfy patterns iff they match their algebraic structure and satisfy their constraints. Using a simple imperative language (IMP), it is shown that a restricted use of the matching logic proof system is equivalent to IMP's Hoare logic proof system, in that any proof derived using either can be turned into a proof using the other. Extensions to IMP including a heap with dynamic memory allocation and pointer arithmetic are given, requiring no extension of the underlying first-order logic; moreover, heap patterns such as lists, trees, queues, graphs, etc., are given algebraically using fist-order constraints over patterns.
PDF, Slides(PPT), Slides(PDF), LNCS, AMAST'10, BIB

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