Characterisation of Archimedean \(t\)-norms and a law of large numbers

DOI10.1016/0165-0114(93)90507-EzbMath0788.60041OpenAlexW2068855444MaRDI QIDQ1315874

Eberhard Triesch

Publication date: 1 June 1994

Published in: Fuzzy Sets and Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0165-0114(93)90507-e

zbMATH Keywords

possibilitylaw of large numbersfuzzy numbersArchimedean \(t\)-normnecessity

Mathematics Subject Classification ID

Theory of fuzzy sets, etc. (03E72) Strong limit theorems (60F15)

Related Items (14)

Renewal process with \(T\)-related fuzzy inter-arrival times and fuzzy rewards ⋮ A convergence theorem for arrays of L-R fuzzy numbers ⋮ Notes on convergence of geometric mean for fuzzy numbers. ⋮ A law of large numbers for fuzzy numbers in a Banach space ⋮ Some properties of T-independent fuzzy variables ⋮ Blackwell's theorem for \(T\)-related fuzzy variables ⋮ A convergence of geometric mean for \(T\)-related fuzzy numbers ⋮ Blackwell type theorem for general T-related and identically distributed fuzzy variables ⋮ Equivalent conditions for laws of large numbers for \(T\)-related L-R fuzzy numbers ⋮ \(T\)-sums of L-R fuzzy numbers ⋮ A \(T\)-sum bound of LR-fuzzy numbers ⋮ A note on law of large numbers for fuzzy numbers in a Banach space ⋮ On the law of large numbers for mutually \(T\)-related \(L-R\)-fuzzy numbers ⋮ The law of large numbers for fuzzy numbers with unbounded supports

Cites Work

• A law of large numbers for fuzzy numbers
• Fuzzy sets as a basis for a theory of possibility
• Additions of interactive fuzzy numbers
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