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2d
comment Are these two expression equal?
Mathematica code: Table[(-1)^(n), {n, 1, 12}] and Table[(-1)^(-n), {n, 1, 12}] the difference is zero for all cases.
2d
revised Riemann zeta function, functional equation, what completes this analogy?
edited title
Aug
27
revised Riemann zeta function, functional equation, what completes this analogy?
simplified question, made code snippet longer to include both simpler and longer question
Aug
26
revised Algorithm for reversion of power series?
added 153 characters in body
Aug
25
revised Riemann zeta function, functional equation, what completes this analogy?
minor editin exponent equation (3)
Aug
25
asked Riemann zeta function, functional equation, what completes this analogy?
Aug
23
comment Is the functional equation for $\zeta (s) \left(1-\frac{1}{3^{s-1}}\right)$ known?
Anyways you were almost right, as shown in the answer below.
Aug
23
comment Is the functional equation for $\zeta (s) \left(1-\frac{1}{3^{s-1}}\right)$ known?
Sir, this is an amazing answer! Now I will see how it works with: $$\lim\limits_{s \rightarrow a+bi} \zeta(s)\sum\limits_{d|n} \frac{\mu(d)}{d^{(s-1)}}$$
Aug
23
accepted Is the functional equation for $\zeta (s) \left(1-\frac{1}{3^{s-1}}\right)$ known?
Aug
23
comment Is the functional equation for $\zeta (s) \left(1-\frac{1}{3^{s-1}}\right)$ known?
@GrigoryM I don't see how that could work. I entered those changes as a computation in mathematica and could not get the right answer: s = 2 + 3 I; N[Zeta[-s]*(1 - 1/2^(-s - 1))] N[2*(1 - 2^(-s - 1))/(1 - 2^(-s))*Pi^(-s - 1)*sSin[Pis/2]*Gamma[s]* Zeta[s + 1]*(1 - 1/2^(1 + s - 1))]
Aug
23
revised Is the functional equation for $\zeta (s) \left(1-\frac{1}{3^{s-1}}\right)$ known?
added 8 characters in body
Aug
23
asked Is the functional equation for $\zeta (s) \left(1-\frac{1}{3^{s-1}}\right)$ known?
Aug
22
revised Can this relation be made into a functional equation?
deleted 6 characters in body
Aug
22
asked Can this relation be made into a functional equation?
Jul
31
accepted Is this similarity to the Fourier transform of the von Mangoldt function real?
Jul
31
answered Is this similarity to the Fourier transform of the von Mangoldt function real?
Jul
30
awarded  Popular Question
Jul
20
accepted Is this an elliptic curve?
Jul
20
comment Is this an elliptic curve?
The polynomial is the 6-th polynomial in the code. The rest of the code is only there for my own memory.
Jul
20
comment Is this an elliptic curve?
Thanks for the comment.