How to find the enesim prime number?
m = qP(m) + n
(Eq. 1)
step one: Chose an arbritrary "n"
step two: The shorter "m" that makes de equation "Eq. 1" true is the enesim (1°, 2°, 3°, ..., n°) prime number :D
Where
m = 0, 1, 2, 3, 4, 5, ...
qP(m) = quantity of not prime numbers from "0" to "m"
n = quantity of prime numbers from "0" to the same "m"
P(n) = enésim (n°) prime number :D
Dumb thougth, but it's right
Sorry for my English, for the camera and for the audio :D