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relative Häufigkeit der Würfelergebnisse

Simulation einer Binomialverteilung mit n=6.

I5 = 6
C5 = 0
D5 = 1
E5 = 2
F5 = 3
G5 = 4
H5 = 5
H6 = 367
G6 = 955
F6 = 1244
E6 = 919
D6 = 383
n = 24000
I6 = 61
p = 0.5 (slider from 0 to 1, step 0.01)
F9: random()
A3: (RandomBinomial[1, p] * Min[n, 1])
A4: (RandomBinomial[1, p] * Min[n, 1])
A5: (RandomBinomial[1, p] * Min[n, 1])
A6: (RandomBinomial[1, p] * Min[n, 1])
A7: (RandomBinomial[1, p] * Min[n, 1])
A2: (RandomBinomial[1, p] * Min[n, 1])
L1: {A2, A3, A4, A5, A6, A7}
C1 = 0
D1 = 1
E1 = 2
F1 = 3
G1 = 4
H1 = 5
L3: {C5, D5, E5, F5, G5, H5, I5}
C2_1 = NaN
C2_3 = NaN
D2_1 = NaN
D2_4 = NaN
E2_1 = NaN
E2_3 = NaN
F2_1 = NaN
F2_3 = NaN
G2_1 = NaN
G2_3 = NaN
H2_1 = NaN
G2_2 = NaN
F2_2 = NaN
E2_2 = NaN
C2_2 = NaN
D2_2 = NaN
D2_3 = NaN
C2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 0, 1, 0])
D2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 1, 1, 0])
E2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 2, 1, 0])
F2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 3, 1, 0])
G2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 4, 1, 0])
H2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 5, 1, 0])
I1 = 6
I2 = If(n ≟ 0, 0, If[Sum[L1] ≟ 6, 1, 0])
D4: n / 6
C6 = 71
D7 = If(n ≟ 0, 0, D6 / $D$4)
C7 = If(n ≟ 0, 0, C6 / $D$4)
E7 = If(n ≟ 0, 0, E6 / $D$4)
F7 = If(n ≟ 0, 0, F6 / $D$4)
G7 = If(n ≟ 0, 0, G6 / $D$4)
H7 = If(n ≟ 0, 0, H6 / $D$4)
I7 = If(n ≟ 0, 0, I6 / $D$4)
L2: {C6, D6, E6, F6, G6, H6, I6}
L4: {C7, D7, E7, F7, G7, H7, I7}
K7: C7 + D7 + E7 + F7 + G7 + H7 + I7
a = BarChart(L3, L4)
AnzahlWiederholungen = 1550 (slider from 50 to 4000, step 50)