Download Automated Reasoning: 4th International Joint Conference, by Aarti Gupta (auth.), Alessandro Armando, Peter Baumgartner, PDF
By Aarti Gupta (auth.), Alessandro Armando, Peter Baumgartner, Gilles Dowek (eds.)
This booklet constitutes the refereed court cases of the 4th foreign Joint convention on computerized Reasoning, IJCAR 2008, held in Sydney, Australia, in August 2008.
The 26 revised complete study papers and thirteen revised procedure descriptions provided including four invited papers and a precis of the CASC-J4 structures pageant have been rigorously reviewed and chosen from eighty complete paper and 17 approach description submissions. The papers tackle the whole spectrum of analysis in automatic reasoning and are geared up in topical sections on particular theories, computerized verification, protocol verification, method descriptions, modal logics, description logics, equational theories, theorem proving, CASC, the 4th IJCAR ATP process festival, logical frameworks, and tree automata.
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This booklet constitutes the refereed court cases of the 4th foreign Joint convention on automatic Reasoning, IJCAR 2008, held in Sydney, Australia, in August 2008. The 26 revised complete examine papers and thirteen revised process descriptions awarded including four invited papers and a precis of the CASC-J4 structures pageant have been conscientiously reviewed and chosen from eighty complete paper and 17 procedure description submissions.
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Additional info for Automated Reasoning: 4th International Joint Conference, IJCAR 2008 Sydney, Australia, August 12-15, 2008 Proceedings
Later on, work by Benedikt, Reps and Sagiv , Reynolds  and Ishtiaq and O’Hearn , has brought the subject into focus, whereas recent advances have been made in tackling the decidability problem [14,8,23]. The idea of combining shape and arithmetic specifications arises in the work of Zhang, Sipma and Manna , where a combination of free term algebras with Presburger constraints is studied for decidability. The work that is closest to ours is the one of Berdine, Calcagno and O’Hearn , which defines a decidable subset of Separation Logic  interpreted over singly-linked heap models.
This paper presents an extension of a decidable fragment of Separation Logic for singly-linked lists, defined by Berdine, Calcagno and O’Hearn  and used as an internal representation for sets of states in the Smallfoot tool . Our main extension consists in introducing atomic formulae of the form lsk (x, y) describing a list segment of length k, stretching from x to y, where k is a logical variable interpreted over positive natural numbers, that may occur further inside Presburger constraints.
IJCAR 2006. LNCS (LNAI), vol. 4130, pp. 528–540. Springer, Heidelberg (2006) 4. : Verifying and reﬂecting quantiﬁer elimination for Presburger arithmetic. , Voronkov, A. ) LPAR 2005. LNCS (LNAI), vol. 3835, pp. 367–380. Springer, Heidelberg (2005) Linear Quantiﬁer Elimination 33 5. : Theorem proving in arithmetic without multiplication. , Michie, D. ) Machine Intelligence, vol. 7, pp. 91–100. Edinburgh University Press (1972) 6. : A decision procedure for the ﬁrst order theory of real addition with order.