AE4M33RZN, Fuzzy logic: Fuzzy relations

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AE4M33RZN, Fuzzy logic: Fuzzy relations

AE4M33RZN, Fuzzy logic: Fuzzy relations

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Proof of 234.<br />

Proving (21) and (22) is trivial.<br />

S<br />

"R ○(S ○ T)"(x, w) =

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Proof of 234. Proving (21) and (22) is trivial. S "R ○(S ○ T)"(x, w) =

Proof of 234 (contd.). S =

Page 1 and 2: AE4M33RZN, Fuzzy logic: Fuzzy relat
Page 3: Fuzzy implication We already know f
Page 13 and 14: Generalized fuzzy inclusion: Exampl
Page 18 and 19: Cutworhiness: Examples • The theo
Page 20 and 21: Google: “probability” Sources:
Page 22 and 23: Crisp relations Definition A binary
Page 24 and 25: Crisp relations: Properties The equ
Page 26 and 27: Projection Defintion Let R ∈
Page 28 and 29: Cylindrical extension Can we recons
Page 30 and 31: Composition of fuzzy relations Defi
Page 32 and 33: Properties of fuzzy relations Then
Page 34 and 35: Example on fuzzy relation propertie
Page 38: Extensions: Sometimes it is useful