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Titlebook: Dual Tableaux: Foundations, Methodology, Case Studies; Ewa Orlowska,Joanna Golińska Pilarek Book 2011 Springer Science+Business Media B.V.

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Dual Tableau for Classical First-Order Logicis a realization of the Beth idea of the analytic tableau [Bet59] and, in contrast with the Gentzen system [Gen34] which required the cut rule in the proof of completeness, was cut free. In this chapter we present an extension of the dual tableau of Rasiowa and Sikorski to first-order logic with the
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Theories of Point Relations and Relational Model Checking are two relational formalisms for coping with the objects. A logic.presented in Sect. .is a purely relational formalism, where objects are introduced through point relations which, in turn, are presented axiomatically with a well known set of axioms. The axioms say that a binary relation is a point
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Dual Tableaux for Peirce Algebraselation algebra where relations interact with each other, and two operators that relate these two structures: a set-forming operator acting on a relation and a set, and a relation-forming operator acting on a set. Peirce algebras were first introduced in a modern form in [Bri88] and studied in [BBS9
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Dual Tableaux for Relational Databases0] and also for reasoning with them. Typed relations are heterogeneous relations, i.e., the objects related with a relation may range over different domains. Three features of this calculus distinguish it from the calculus of ordinary relations in the Tarski-style.
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Dual Tableaux for Classical Modal Logicsng to ‘it is necessary that’ and ‘it is possible that’. These operations are intensional, i.e., the truth of a formula built with the operation does not depend only on the truth of the subformula to which the operation is applied but also on a relevant state or a situation in which the truth is cons
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Dual Tableaux for Some Logics Based on Intuitionism[Bro07]. Intuitionistic logic can be succinctly described as classical logic without the law ϕ ∨ ¬ϕ of excluded middle. Brouwer observed that this law was abstracted from finite situations and its application to statements about infinite collections is not justified. One of the consequences of the r
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Dual Tableaux for Many-Valued Logicsrgence of computer science as an independent discipline, there have been an extensive interplay and mutual inspiration between the two fields. Apart from its logical and philosophical motivation, multiple-valued logic has applications, among others, in hardware design and artificial intelligence. In
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