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Ofer Arieli

Researcher at Tel Aviv University

Publications -  111
Citations -  1835

Ofer Arieli is an academic researcher from Tel Aviv University. The author has contributed to research in topics: Argumentation theory & Non-monotonic logic. The author has an hindex of 21, co-authored 104 publications receiving 1721 citations. Previous affiliations of Ofer Arieli include Ghent University & Katholieke Universiteit Leuven.

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Proceedings Article

Accuracy and efficiency of fixpoint methods for approximate query answering in locally complete databases

TL;DR: This paper develops efficient approximate methods for query answering, based on fixpoint computations, and investigates conditions that assure the optimality of these methods.
Journal ArticleDOI

Logical argumentation by dynamic proof systems

TL;DR: It is shown that decisive conclusions of such a process correspond to well-accepted consequences of the underlying argumentation framework, and the outcome is a general and modular proof-theoretical approach for paraconsistent and non-monotonic reasoning with argumentation systems.
Book ChapterDOI

Four-Valued Diagnoses for Stratified Knowledge-Bases

TL;DR: A four-valued approach for recovering consistent data from inconsistent set of assertions for a common family of knowledge-bases is presented and an efficient algorithm for doing so automaticly is provided.
Journal ArticleDOI

Simple contrapositive assumption-based argumentation frameworks

TL;DR: Unless the falsity propositional constant is part of the defeasible assumptions, the grounded and the well-founded semantics for ABFs lack most of the desirable properties they have in abstract argumentation frameworks (AAFs), and for simple definitions of the contrariness operator and the attacks relations, preferred and stable semantics are reduced to naive semantics.
Journal ArticleDOI

Reasoning with different levels of uncertainty

TL;DR: A family of preferential logics that are useful for handling information with different levels of uncertainty are introduced, and it is shown that the formalisms in this family can be embedded in corresponding four-valued logics with at most three uncertainty levels.