Dr. SMRH Moosavi has claimed that he had derived a general formula for finding the $ n$ -th prime number. More details can be found here at PrimeNumbersFormula.com and a brief discussion here at Math.SE titled “Formula for the nth prime number: discovered?”

SOME MORE EXCERPTS ARE HERE:

Updated: May 8th, 2015

Sounds interesting, I will have to look at those links ðŸ™‚

You may like this :

C. P. Willan, “On Formulae for the Nth Prime Number”, Mathematical Gazette Volume 48, p413-415, 1964.

ðŸ™‚ LOL

Thanks for this reference. I have found this article on your egloos. http://ds17.egloos.com/pds/201002/16/25/On_Formulae_for_the_Nth_Prime_Number.pdf

PS: Zariski’s Egloos is here: http://zariski.egloos.com/2541383 (In Chinese, I think.)

English Translation: http://translate.google.com/translate?hl=en&ie=UTF8&sl=auto&tl=en&twu=1&u=http://zariski.egloos.com/2541383

Yeah, that’s my old blog. Actually, it is Korean. ðŸ™‚

You might try the Lambert Prime Number formula (see above web site). Much simpler, and produces

all the primes and nothing but the primes. Summary treatise, “Lambert Prime Number Formula” now available on Amazon.com, Barnes & Noble, and many other book dealers. Hope to publish all 8 treatises in a single volume within the year, covering the determination of the percentage of primes to infinity (e), how to determine the limits of vast consecutive composite numbers series and how often they repeat, the generation and use of prime number templates, the subject of split primorials, and a relatively easy way to determine whether or not a titanic number is prime after generating it with the Lambert formula when bypassing all the preliminaries. #PrimeNumberGuy