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Agno
  • Member for 11 years, 6 months
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3 votes

Is there a connection between the closed forms of these two infinite products?

3 votes

Can $\zeta(s)$ for $\Re(s)>1$ be split into two factors that each can be analytically continued?

2 votes

What happens to $\zeta(s)$ when all its $\Im(\rho_n)$ are "scaled" linearly?

1 vote

Are the 'semi' trivial zeros of $\zeta(s) \pm \zeta(1-s)$ all on the critical line?

1 vote

Values where infinite products of primes and composites are equal

1 vote

Deriving the Riemann non-trivial zeros from $\zeta_{H}(s,a) + \zeta_{H}(s,1-a)$

1 vote

Special values of $\zeta$ outside the real line and the critical strip

0 votes

Does there exist a closed form for the factors of this infinite product ?

0 votes

Non trivial zeros of the Zeta function

0 votes

Non trivial zeros of the Zeta function

0 votes

Non trivial zeros of the Zeta function

0 votes

Are all zeros of ζ^{k}(s)±ζ^{k}(1−s) on the critical line (k=k-th derivative)?

0 votes

A closed form of infinite products of complex zeros involving $\Im(\rho_n)$. Does a proof of this closed form imply RH?

0 votes

A closed form of infinite products of complex zeros involving $\Im(\rho_n)$. Does a proof of this closed form imply RH?