An Extension of the System cc⊤ for Testing Relativised Uniform Equivalence under Answer-Set Projection
نویسندگان
چکیده
The system cc⊤ is a tool for testing correspondence between nonmonotonic logic programs under the answer-set semantics with respect to different refined notions of program correspondence. The basic architecture of cc⊤ is to reduce a given correspondence problem into the satisfiability problem for quantified propositional logic and to employ off-the-shelf solvers for the latter language as backend inference engines. In a previous incarnation of cc⊤, the system was designed to test correspondence between logic programs based on relativised strong equivalence under answer-set projection. Such a setting generalises the usual notion of strong equivalence by taking the alphabet of the context programs as well as the projection of the compared answer sets to a set of designated output atoms into account. In this paper, we describe an extension of cc⊤ for testing similarly parameterised correspondence problems but generalising uniform equivalence, which have recently been introduced in previous work. Besides reviewing the formal underpinnings of the new component of cc⊤, we discuss an alternative encoding as well as optimisations for special problem classes. Furthermore, we give a prelimiThe authors of this work were partially supported by the Austrian Science Fund (FWF) under grant P18019; the second author was also supported by the Austrian Federal Ministry of Transport, Innovation, and Technology (BMVIT) and the Austrian Research Promotion Agency (FFG) under grant FIT-IT-810806. nary performance evaluation of the new component.
منابع مشابه
Testing Relativised Uniform Equivalence under Answer-Set Projection in the System cc⊤
The system cc⊤ is a tool for testing correspondence between logic programs under the answer-set semantics with respect to different refined notions of program correspondence. The underlying methodology of cc⊤ is to reduce a given correspondence problem to the satisfiability problem of quantified propositional logic and to employ extant solvers for the latter language as back-end inference engin...
متن کاملTesting Relativised Uniform Equivalence under Answer-Set Projection in the System ccT
The system cc⊤ is a tool for testing correspondence between propositional logic programs under the answer-set semantics with respect to different refined notions of program correspondence. The underlying methodology of cc⊤ is to reduce a given correspondence problem to the satisfiability problem of quantified propositional logic and to employ extant solvers for the latter language as back-end i...
متن کاملccT on Stage: Generalised Uniform Equivalence Testing for Verifying Student Assignment Solutions
The tool cc> is an implementation for testing various parameterised notions of program correspondence between logic programs under the answerset semantics, based on reductions to quantified propositional logic. One such notion is relativised uniform equivalence with projection, which extends standard uniform equivalence via two additional parameters: one for specifying the input alphabet and on...
متن کاملccT: A Correspondence-Checking Tool for Logic Programs Under the Answer-Set Semantics
In recent work, a general framework for specifying correspondences between logic programs under the answer-set semantics has been defined. The framework captures different notions of equivalence, including well-known ones like ordinary, strong, and uniform equivalence, as well as refined ones based on the projection of answer sets where not all parts of an answer set are of relevance. In this p...
متن کاملFacts Do Not Cease to Exist Because They Are Ignored: Relativised Uniform Equivalence with Answer-Set Projection
Recent research in answer-set programming (ASP) focuses on different notions of equivalence between programs which are relevant for program optimisation and modular programming. Prominent among these notions is uniform equivalence, which checks whether two programs have the same semantics when joined with an arbitrary set of facts. In this paper, we study a family of more fine-grained versions ...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
عنوان ژورنال:
دوره شماره
صفحات -
تاریخ انتشار 2007