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VxDx · 01-3-2004, 09:35 PM

Given that the largest pair of prime numbers known is 242206083x2^38880 +- 1. do you think that it will be possible to prove the twin primes conjecture with the relatively newfound idea that the nontrivial roots the Riemann Zeta Function t (s) = (sum)(1/n^s) = (product) (1 - p^-s)^-1 have a real part 1/2 on the complex plane?

01-3-2004, 09:35 PM	#1
VxDx FFR Player Join Date: May 2003 Posts: 1,871	Math Given that the largest pair of prime numbers known is 242206083x2^38880 +- 1. do you think that it will be possible to prove the twin primes conjecture with the relatively newfound idea that the nontrivial roots the Riemann Zeta Function t (s) = (sum)(1/n^s) = (product) (1 - p^-s)^-1 have a real part 1/2 on the complex plane?