Program completion in the input language of GRINGO*
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Vladimir Lifschitz | Amelia Harrison | Dhananjay Raju | V. Lifschitz | Dhananjay Raju | Amelia Harrison
[1] Fangzhen Lin,et al. ASSAT: computing answer sets of a logic program by SAT solvers , 2002, Artif. Intell..
[2] Miroslaw Truszczynski,et al. Connecting First-Order ASP and the Logic FO(ID) through Reducts , 2012, Correct Reasoning.
[3] Martin Gebser,et al. Abstract gringo , 2015, Theory Pract. Log. Program..
[4] Joohyung Lee,et al. Stable models and circumscription , 2011, Artif. Intell..
[5] Esra Erdem,et al. Tight logic programs , 2003, Theory and Practice of Logic Programming.
[6] Joohyung Lee,et al. Stable Models of Formulas with Generalized Quantifiers , 2012 .
[7] Paolo Ferraris,et al. Answer Sets for Propositional Theories , 2005, LPNMR.
[8] François Fages,et al. Consistency of Clark's completion and existence of stable models , 1992, Methods Log. Comput. Sci..
[9] Fangkai Yang,et al. The Semantics of Gringo and Infinitary Propositional Formulas , 2014, KR.
[10] David Pearce,et al. Infinitary Equilibrium Logic and Strong Equivalence , 2015, LPNMR.
[11] Vladimir Lifschitz,et al. Mathematical Foundations of Answer Set Programming , 2005, We Will Show Them!.
[12] Fangkai Yang,et al. Lloyd-Topor completion and general stable models , 2013, Theory and Practice of Logic Programming.
[13] Keith L. Clark,et al. Negation as Failure , 1987, Logic and Data Bases.
[14] Saharon Shelah,et al. Fixed-point extensions of first-order logic , 1985, 26th Annual Symposium on Foundations of Computer Science (sfcs 1985).
[15] Paolo Ferraris and Vladimir Lifschitz. On the Stable Model Semantics of First-Order Formulas with Aggregates , 2010 .
[16] Joohyung Lee,et al. On Reductive Semantics of Aggregates in Answer Set Programming , 2009, LPNMR.