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Can I read Kripke’s Worlds: An Introduction to Modal Logics via Tableaux (Studies in Universal Logic) on EtoBox?

Kripke’s Worlds: An Introduction to Modal Logics via Tableaux (Studies in Universal Logic) by Olivier Gasquet, Andreas Herzig, Bilal Said, François Schwarzentruber (auth.) is a nonfiction available to read on EtoBox.

What is Kripke’s Worlds: An Introduction to Modal Logics via Tableaux (Studies in Universal Logic) about?

Possible worlds models were introduced by Saul Kripke in the early 1960s. Basically, a possible worlds model is nothing but a graph with labelled nodes and labelled edges. Such graphs provide semantics for various modal logics (alethic, temporal, epistemic and doxastic, dynamic, deontic, description logics) and also turned out useful for other nonclassical logics (intuitionistic, conditional, several paraconsistent and relevant logics). All these logics have been studied intensively in philosophical and mathematical logic and in computer science, and have been applied increasingly in domains such as program semantics, artificial intelligence, and more recently in the semantic web. Additionally, all these logics were also studied proof theoretically. The proof systems for modal logics come in various styles: Hilbert style, natural deduction, sequents, and resolution. However, it is fair to say that the most uniform and most successful such systems are tableaux systems. Given a logic and a formula, they allow one to check whether there is a model in that logic. This basically amounts to trying to build a model for the formula by building a tree. This book follows a more general appro

Who reads Kripke’s Worlds: An Introduction to Modal Logics via Tableaux (Studies in Universal Logic)?

It is typically read by self-directed learners exploring a subject in depth.

Common subject areas: history, science, philosophy, social sciences.

Author
Olivier Gasquet, Andreas Herzig, Bilal Said, François Schwarzentruber (auth.)
Publisher
Birkhäuser Basel
Published
2014
Language
EN
ISBN
9783764385033
Category
nonfiction
Subjects
Mathematics, Science, Stem

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