View Single Post
 P: 501 this is a question i have i mean are RH and Goldbach conjecture related? i mean in the sense that proving RH would imply Goldbach conjecture and viceversa: RIemann hypothesis: (RH) $$\zeta(s)=0$$ then $$s=1/2+it$$ Goldbach conjecture,let be n a positive integer then: $$2n=p1+p2$$ , $$2n+1=p3+p4+p5$$ with p1,p2,p3,p4 and p5 prime numbers... Another question is there a generating function for the number of ways a natural number can be split into a sum of r-primes?.... this would be interesting because if existed with r=2 and r=3 it would aid to prove Goldbach conjecture..