SNormFunction
public enum SNormFunction
Describes a S-norm (T-conorm) function, usually used for forming a union of fuzzy sets.
A function S must satisfy the following axioms in order to be S-normed (T-conormed):
- Boundary condition:
S(1, 1) = 1,S(1, 0) = 1,S(0, 1) = 1,S(0, 0) = 0 - Commutativity:
S(a, b) = S(b, a) - Monotonic:
If a <= a' and b <= b' Then S(a, b) <= S(a', b') - Associativity:
S(T(a, b), c) = S(a, T(b, c))
-
Undocumented
Declaration
Swift
case maximum -
Undocumented
Declaration
Swift
case lukasiewicz -
Undocumented
Declaration
Swift
case probabilistic -
Undocumented
Declaration
Swift
case strong -
Undocumented
Declaration
Swift
case hamacher(gamma: Double) -
Undocumented
Declaration
Swift
case yager(p: Double)
SNormFunction Enumeration Reference