Punkte

x

y

Mittelwert

x-xquer

y-yquer

Summe

s_xx

s_yy

s_xy

r²

r

Kovarianzen

(x-xquer)²

(y-yquer)²

(x-xquer)(y-yquer)

<- Kovaranz

A = (2.345653197254337, 1.0416103003389745)
B = (3.9998458476570597, 3.619368064255831)
C = (5.533819593610528, 1.3561281112097308)
D = (12, 2)
E = (12.876775885715654, 6.3855502290899535)
A2: A
A3: B
A4: C
A5: D
A6: E
a = FitLineY({A, B, C, D, E, A2, A3, A4, A5, A6})
B2: x(A2)
B3: x(A3)
B4: x(A4)
B5: x(A5)
B6: x(A6)
C2: y(A2)
C3: y(A3)
C4: y(A4)
C5: y(A5)
C6: y(A6)
B8 = Mean(B2:B6)
C8 = Mean(C2:C6)
M: (B8, C8)
D2: B2 - $B$8
D3: B3 - $B$8
D4: B4 - $B$8
D5: B5 - $B$8
D6: B6 - $B$8
E2: C2 - $C$8
E3: C3 - $C$8
E4: C4 - $C$8
E5: C5 - $C$8
E6: C6 - $C$8
F2: D2^(2)
F3: D3^(2)
F4: D4^(2)
F5: D5^(2)
F6: D6^(2)
G2: E2^(2)
G3: E3^(2)
G4: E4^(2)
G5: E5^(2)
G6: E6^(2)
H2: D2 * E2
H3: D3 * E3
H4: D4 * E4
H5: D5 * E5
H6: D6 * E6
F10 = Sum(F2:F6)
G10 = Sum(G2:G6)
H10 = Sum(H2:H6)
F11: H10^(2) / (F10 * G10)
L_1: {A2, A3, A4, A5, A6}
b = PMCC(L_1)
F12: sqrt(F11)
Text1: a + ""
c = OrthogonalLine(M, xAxis)
d = OrthogonalLine(M, yAxis)
e = OrthogonalLine(C, d)
f = OrthogonalLine(C, c)
g = OrthogonalLine(D, d)
h = OrthogonalLine(D, c)
i = OrthogonalLine(E, c)
j = OrthogonalLine(E, d)
k = OrthogonalLine(B, d)
l = OrthogonalLine(B, c)
m = OrthogonalLine(A, d)
n = OrthogonalLine(A, c)
F = Intersect(d, e)
G = Intersect(c, f)
Vieleck1, m_1, f_1, c_1, g_1 = Polygon(M, F, C, G)
H = Intersect(d, g)
I = Intersect(h, c)
J = Intersect(l, c)
K = Intersect(d, k)
L = Intersect(d, m)
N = Intersect(n, c)
Vieleck2, m_2, h_1, d_1, i_1 = Polygon(M, H, D, I)
Vieleck3, a_1, n_1, m_3, l_1 = Polygon(A, N, M, L)
Vieleck4, b_1, j_1, m_4, k_1 = Polygon(B, J, M, K)
O = Intersect(d, j)
P = Intersect(c, i)
Vieleck5, e_1, o, m_5, p = Polygon(E, O, M, P)
q = true
Text2: "Korrelationskoeffizient = " + b