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On Some Axiomatic Extensions of the Monoidal T-norm Based Logic MTL

(propositional, for simplicity) is based on the fact thatevery statement is true or false: this is reflected by the excluded middle law, that is a;

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Petr Hájek on Mathematical Fuzzy Logic

looks at two principles valid in classical logic and characterize the three main t-norm logics in terms of these principles. Other;

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A New Modeling for Knowledge Transfer in Machine Learning

correlated MTL adapts learner independence, thus empowering any ordinary classifier for MTL. The proposed MEB-based KT is on the basis that in the;

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Notes on Logic and Set Theory

is based on lectures given at the University of Cambridge and covers the basic concepts of logic: first order logic, consistency, and the;

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Mathematical Intuitionism

in intuitionistic logic and to acquaint the reader with the principal axiomatic theories based on intuitionistic logic. The exposition, accessible to a wide;

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Fuzzy Logic Hybrid Extensions of Neural and Optimization Algorithms

and optimization of complex problems. The book contains a collection of papers focused on hybrid intelligent systems based on soft computing;

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Managerial Logic

of axiomatic approach applied to managerial logic. Managerial Logic summarizes the prospective results of this research and offers consultants;

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Proof Theory

linear logic. Mathematicians and philosophers will welcome the treatment of a range of variations on calculi for classical logic. Philosophical;

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Extensions of First-Order Logic

. This is an introduction to extensions of first-order logic, based on the principle that many-sorted logic (MSL) provides a unifying framework;

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Logical Options

Logical Options introduces the extensions and alternatives to classical logic which are most discussed in the philosophical literature;

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Mathematical Logic

This introduction to first-order logic clearly works out the role of first-order logic in the foundations of mathematics, particularly the;

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Mathematical Logic

This introduction to first-order logic clearly works out the role of first-order logic in the foundations of mathematics, particularly the;

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Mathematical Logic

This introduction to first-order logic clearly works out the role of first-order logic in the foundations of mathematics, particularly the;

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The Philosophical Status Of Diagrams

rely on the graphical properties of a diagram. In logic the teaching of proofs depends on the sentenial representations, ideas formed as;

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The Theory of Knowledge (Routledge Revivals): A Contribution to Some Problems of Logic and Metaphysics

and validity of knowledge, and the conditions on which our understanding of knowledge is based. It is a rich and important classic, which;

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Mathematical Logic

on what he views as the central topics of mathematical logic: proof theory, model theory, recursion theory, axiomatic number theory, and set;

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Categories For The Working Mathematician

of revisions and additions, including new chapters on topics of active interest: symmetric monoidal categories and braided monoidal categories, and the;

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Monoidal Topology

Monoidal Topology describes an active research area that, after various past proposals on how to axiomatize 'spaces' in terms;

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General Recursion Theory

in the Perspectives in Logic series, Jens E. Fenstad takes an axiomatic approach to present a unified and coherent account of the many and;

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Elementary Formal Logic

acquaintance with Logic. The book deals with propositional logic by the truth-table method, briefly introducing axiomatic procedures, and proceeds to;

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Elementary Formal Logic

acquaintance with Logic. The book deals with propositional logic by the truth-table method, briefly introducing axiomatic procedures, and proceeds to;

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Non-commutative Multiple-Valued Logic Algebras

has attracted much interest in the past few years because of its impact on information science, artificial intelligence and other subjects;

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Advances in Nanotechnology

Nanotechnology is the study of the controlling of matter on an atomic and molecular scale, ranging from extensions of conventional device;

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Proof-Theoretical Coherence

results, like those for monoidal and symmetric monoidal categories are well known, but are here presented in a new light. The key to this;

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Philosophy's Loss of Logic to Mathematics

This book offers a historical explanation of important philosophical problems in logic and mathematics, which have been neglected by the;

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Philosophy's Loss of Logic to Mathematics

This book offers a historical explanation of important philosophical problems in logic and mathematics, which have been neglected by the;

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Mathematical Logic

computer science and has undergone a huge revival with the every- growing importance of computer science. This text is based on a course to;

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