On May 4, 2009, at 11:19 AM, kcrisman wrote:
>
>> Actually, Dokchitser's algorithm only handles functions with finitely
>> many poles, so it won't be able to handle this if L(s) = 1/zeta(s).
>
> Yes, the series which comes from Moebius mu ends up being 1/zeta,
> essentially "because" mu is the Di
> Actually, Dokchitser's algorithm only handles functions with finitely
> many poles, so it won't be able to handle this if L(s) = 1/zeta(s).
Yes, the series which comes from Moebius mu ends up being 1/zeta,
essentially "because" mu is the Dirichlet inverse of the unit function
u (where u(n)=1
On May 4, 2009, at 10:52 AM, Robert Bradshaw wrote:
> On May 4, 2009, at 8:57 AM, kcrisman wrote:
>
>> Dear Support,
>>
>> There are several calculators in reference/lfunctions.html for L-
>> functions. However, I am not quite sure what to do if I want a
>> "Dirichlet series" coming not from a c
On May 4, 2009, at 8:57 AM, kcrisman wrote:
> Dear Support,
>
> There are several calculators in reference/lfunctions.html for L-
> functions. However, I am not quite sure what to do if I want a
> "Dirichlet series" coming not from a character nor an elliptic curve,
> e.g. sum mu(n)/n^s for the
