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Metcalfe, George; Olivetti, Nicola; Gabbay, Dov - Proof Theory for Fuzzy Logics - 9781402094088 - V9781402094088
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Proof Theory for Fuzzy Logics

€ 149.39
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Description for Proof Theory for Fuzzy Logics Hardback. This accessible and up-to-date introduction to fuzzy logics focuses on the development and applications of "proof theoretic" presentations of fuzzy logics, including more than ten years of intensive work by researchers in that area. Series: Applied Logic Series. Num Pages: 276 pages, 10 black & white tables, biography. BIC Classification: PBC; PBF. Category: (P) Professional & Vocational. Dimension: 234 x 156 x 17. Weight in Grams: 1280.

Fuzzy logics are many-valued logics that are well suited to reasoning in the context of vagueness. They provide the basis for the wider field of Fuzzy Logic, encompassing diverse areas such as fuzzy control, fuzzy databases, and fuzzy mathematics. This book provides an accessible and up-to-date introduction to this fast-growing and increasingly popular area. It focuses in particular on the development and applications of "proof-theoretic" presentations of fuzzy logics; the result of more than ten years of intensive work by researchers in the area, including the authors. In addition to providing alternative elegant presentations of fuzzy logics, proof-theoretic methods are ... Read more

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Product Details

Format
Hardback
Publication date
2008
Publisher
Springer-Verlag New York Inc. United States
Number of pages
276
Condition
New
Series
Applied Logic Series
Number of Pages
276
Place of Publication
New York, NY, United States
ISBN
9781402094088
SKU
V9781402094088
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

Reviews for Proof Theory for Fuzzy Logics
From the reviews: "This is a pioneering book on proofs for fuzzy logics, well-suited both for logicians who are interested in fuzzy logic and for specialists in expert systems and fuzzy logic applications who want to know more about the applications of proof theory." (V. Ya. Kreinovich, Mathematical Reviews, Issue 2009 h) “The class ... Read more

Goodreads reviews for Proof Theory for Fuzzy Logics


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