B

Nun möchten wir die Produktmenge der 
Mengen A an und B darstellen, also
A x B 

Lies: A Kreuz B

A

A x B = 

{(1,1), 

(1, 2), 

(1, 3), 

(2, 1), 

(2, 2), 

(2, 3), 

(3, 1), 

(3, 2), 

(3, 3), 

(4, 1), 

(4, 2), 

(4, 3)}

Stelle a auf 1. Was passiert,
wenn du b änderst?
Probiere das Ganze anschließend 
für a = 2, a = 3 und a = 4 aus.

D = (-1.003852813852813, 0.6194718614718612)
E = (-1.003852813852813, 3.545878787878787)
F = (-1.7484415584415576, 1.9181731601731595)
d = Ellipse(D, E, F)
L = (0.5719047619047624, -0.9909177489177489)
S = (4.51995670995671, -0.9736017316017316)
C = (4.554588744588744, -1.1467619047619046)
c = Ellipse(L, S, C)
A_2 = (-1.2289610389610381, 3.0090822510822504)
B_1 = (-0.7267965367965361, 2.0047532467532463)
G = (-1.1943290043290036, 1.000424242424242)
H = (0.9874891774891779, -0.8177575757575758)
I = (1.991818181818182, -1.3545541125541125)
J = (2.9961471861471862, -0.7658095238095238)
K = (3.983160173160173, -1.164077922077922)
a = 1 (slider from 1 to 4, step 1)
b = 1 (slider from 1 to 3, step 1)
M = (1, 1)
N = (2, 1)
O = (3, 1)
P = (1, 2)
Q = (2, 2)
R = (3, 2)
T = (1, 3)
U = (2, 3)
V = (3, 3)
W = (4, 1)
Z = (4, 2)
A_1 = (4, 3)
A = (1, 4)
B = (1, 1)
C_1 = (4, 1)
D_1 = (4, 4)
E_1 = (1, 1)
F_1 = (4, 1)
G_1 = (4, 3)
H_1 = (1, 3)
Vieleck1, e_1, f_1, g_1, h_1 = Polygon(E_1, F_1, G_1, H_1)
I_1 = Point(Vieleck1)
J_1 = Point(Vieleck1)
K_1 = Point(Vieleck1)
L_1 = Point(Vieleck1)
M_1 = (3, 2)
N_1 = (2, 2)
O_1 = Point(Vieleck1)
P_1 = Point(Vieleck1)
Q_1 = (2, 1)
R_1 = Point(Vieleck1)
S_1 = Point(Vieleck1)