Poisson
Author: Heidi Metzger-Schuhäker

f(x)= \frac{e^{{-p\cdot n}}\cdot (p\cdot n)^x  } { {x!} }

A1 = 0
A2 = 1
B2 = 0.17
A3 = 2
B3 = 0.23
A4 = 3
B4 = 0.2
A5 = 4
B5 = 0.14
A6 = 5
B6 = 0.09
A7 = 6
B7 = 0.04
A8 = 7
B8 = 0.01
A9 = 8
B9 = 0.01
A10 = 9
B10 = 0.01
A11 = 10
B11 = 0.01
A12 = 11
B12 = 0.01
A13 = 12
B13 = 0.01
A14 = 13
B14 = 0
A15 = 14
B15 = 0
A16 = 15
B16 = 0
A17 = 16
B17 = 0
A18 = 17
B18 = 0.01
A19 = 18
B19 = 0
A20 = 19
B20 = 0
B1 = 0.06
P_1: (A1, B1)
P_2: (A2, B2)
P_3: (A3, B3)
P_4: (A4, B4)
P_5: (A5, B5)
P_6: (A6, B6)
P_7: (A7, B7)
P_8: (A8, B8)
P_9: (A9, B9)
P_{10}: (A10, B10)
P_{11}: (A11, B11)
P_{12}: (A12, B12)
P_{13}: (A13, B13)
P_{14}: (A14, B14)
P_{15}: (A15, B15)
P_{16}: (A16, B16)
P_{17}: (A17, B17)
P_{18}: (A18, B18)
P_{19}: (A19, B19)
P_{20}: (A20, B20)
L_1: {P_1, P_2, P_3, P_4, P_5, P_6, P_7, P_8, P_9, P_{10}, P_{11}, P_{12}, P_{13}, P_{14}, P_{15}, P_{16}, P_{17}, P_{18}, P_{19}, P_{20}}
p = 3.7000000000000005E-4 (slider from 0 to 7.0E-4, step 1.0E-5)
n = 1550 (slider from 1000 to 20000, step 50)
f(x) = (p n)^(x) / x! exp(-p n)
g = Function(f, 0, 30)