fak=\frac{y_J}{y_K+ε}

Ha  Dez 06

Zwei Fuzzymengen heißen ähnlich, 
wenn für jedes a K durch einen Faktor f
unter J gezwungen werden kann, mit 
a<f<=1. 

A = Point(xAxis)
B = Point(xAxis)
C = Point(xAxis)
D = Point(xAxis)
E = Point(eins)
F = Point(eins)
G = Point(eins)
H = Point(eins)
Q, c, g, h, d = Polygon(C, G, H, D)
a = 0.4000000000000002 (slider from -5 to 5, step 0.01)
i: y = a
fa = If(x < x(A), 0, 1 / (x(E) - x(A))² (x - x(A))²)
fb = If(x > x(B), 0, 1 / (x(F) - x(B))² (x - x(B))²)
e = Integral(fa, x(A), x(E))
f = Integral(1, x(E), x(F))
j = Integral(fb, x(F), x(B))
kernA = Segment((x(E), 0), (x(F), 0))
L = Intersect(fa, i, (1.2666666666666666, 0.6000000000000001))
Intersect(fa, i, (5.2, 0.6466666666666667))
fae(x) = 1 / (x(E) - x(A))² (x - x(A))²
I, J = Intersect(fae, i)
k = OrthogonalLine(J, xAxis)
K = Intersect(k, c)
ε = 0.08000000000000006
fak = If(y(K) + ε ≤ 1, y(J) / (y(K) + ε), 1)
K': (x(K), fak y(K))