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200110s2017 ts a ob 001 0 eng d |
020 |
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|a9781681085388|q(electronic bk.)
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020 |
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|z9781681085395|q(print)
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040 |
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|aYDX|beng|cYDX|dYDXCP
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050 |
4
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|aQA273|b.B378 2017
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082 |
04
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|a519.2|223
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100 |
1
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|aBartková, Renáta.
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245 |
10
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|aProbability theory for fuzzy quantum spaces with statistical applications|h[electronic resource] /|cRenáta Bartková, Beloslav Riečan, Anna Tirpáková.
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250 |
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|a1st ed.
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260 |
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|aSharjah, U.A.E. :|bBentham Science Publishers,|cc2017.
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300 |
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|a1 online resource :|bill.
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520 |
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|aThe reference considers probability theory in two main domains: fuzzy set theory, and quantum models. Readers will learn about the Kolmogorov probability theory and its implications in these two areas. Other topics covered include intuitionistic fuzzy sets (IF-set) limit theorems, individual ergodic theorem and relevant statistical applications (examples from correlation theory and factor analysis in Atanassov intuitionistic fuzzy sets systems, the individual ergodic theorem and the Poincaré recurrence theorem). This book is a useful resource for mathematics students and researchers seeking information about fuzzy sets in quantum spaces.
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504 |
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|aIncludes bibliographical references and index.
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588 |
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|aDescription based on print version record.
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650 |
0
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|aProbabilities.
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650 |
0
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|aFuzzy systems.
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700 |
1
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|aRiečan, Beloslav.
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700 |
1
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|aTirpáková, Anna.
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856 |
40
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|uhttps://doi.org/10.2174/97816810853881170101
|