Handbook of Mathematical Fuzzy Logic, Volume 3

Petr Cintula, Christian G Fermueller, Carles Noguera

ISBN 10: 1848901933 / ISBN 13: 9781848901933

Published by College Publications, 2015

About this Item

Seller Inventory # LU-9781848901933

Bibliographic Details

• Title: Handbook of Mathematical Fuzzy Logic, Volume 3
• Publisher: College Publications
• Publication Date: 2015
• Language: English
• ISBN 10: 1848901933
• ISBN 13: 9781848901933
• Binding: Paperback
• Condition: New
• Dimensions: 15.6W x 2.01H x 23.39D centimeters 15.6 centimeters width by 2.01 centimeters height by 23.39 centimeters depth
• Weight: 535 grams

About this title

Synopsis

Originating as an attempt to provide solid logical foundations for fuzzy set theory, and motivated also by philosophical and computational problems of vagueness and imprecision, Mathematical Fuzzy Logic (MFL) has become a significant subfield of mathematical logic. Research in this area focuses on many-valued logics with linearly ordered truth values and has yielded elegant and deep mathematical theories and challenging problems, thus continuing to attract an ever increasing number of researchers. This handbook provides, through its several volumes, an up-to-date systematic presentation of the best-developed areas of MFL. Its intended audience is researchers working on MFL or related fields, that may use the text as a reference book, and anyone looking for a comprehensive introduction to MFL. This handbook will be useful not only for readers interested in pure mathematical logic, but also for those interested in logical foundations of fuzzy set theory or in a mathematical apparatus suitable for dealing with some philosophical and linguistic issues related to vagueness. This third volume starts with three chapters on semantics of fuzzy logics, namely, on the structure of linearly ordered algebras, on semantic games, and on Ulam-Rényi games; it continues with an introduction to fuzzy logics with evaluated syntax, a survey of fuzzy description logics, and a study of probability on MV-algebras; and it ends with a philosophical chapter on the role of fuzzy logics in theories of vagueness.