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Titlebook: Logic for Programming, Artificial Intelligence, and Reasoning; 10th International C Moshe Y. Vardi,Andrei Voronkov Conference proceedings 2

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On Closure under Complementation of Equational Tree Automata for Theories Extending AC,ith the equational theories of commutative monoids (.), idempotent commutative monoids (.), Abelian groups (.), and the theories of exclusive-or (.), generalized exclusive-or (. .), and distributive minus symbol (.). While the one-way automata for all these theories are known to be closed under inte
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Completeness of ,-Unification with Eager Variable Elimination, based on a careful analysis of a concept of ground, equational proof. The theory of equational proofs is developed in the first part. Solving variables in a goal is then shown to be reflected in defined transformations of an equational proof. The termination of these transformations proves terminat
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Handling Equality in Monodic Temporal Resolution,While the full logic is highly complex, recent work on monodic first-order temporal logics has identified important enumerable and even decidable fragments including the guarded fragment with equality. In this paper, we specialise the monodic resolution method to the guarded monodic fragment with eq
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Once upon a Time in the West,n graphs (such as Gale-Stewart games) we consider here a different variant where the players select in each move a path of arbitrary finite length, rather than just an edge. The outcome of a play is an infinite path, the winning condition hence is a set of infinite paths, possibly given by a formula
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Computing Preferred Answer Sets in Answer Set Programming,s preferred answer sets which are used for representing nonmonotonic reasoning as well as preference abduction. From the computational viewpoint, however, its implementation issues have little been studied and no sound procedure is known for computing preferred answer sets of PLPs. In this paper, we
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