CÁLCULO GRACELI SINTÉTICO [5]

$\eta (s)=\left(1-2^{1-s}\right)\zeta (s)$ / $\zeta (s)\ =\ \sum _{{n=1}}^{\infty }\ {\frac {1}{n^{s}}}.$ =

$\eta (s)=\left(1-2^{1-s}\right)\zeta (s)$ / $\zeta _{p}=e^{\frac {2\pi i}{p}}$ / [ ${\frac {\pi }{2}}t^{2}$ ] dx =

$\eta (s)=\left(1-2^{1-s}\right)\zeta (s)$ / $\zeta {\bigl (}{\tfrac {1}{2}}+it{\bigr )}$ =

$\eta (s)=\left(1-2^{1-s}\right)\zeta (s)$ / ${\frac {\zeta _{K}(s)}{\zeta _{\mathbb {Q} }(s)}}$ =

$\eta (s)=\left(1-2^{1-s}\right)\zeta (s)$ /

\zeta {\bigl (}{\tfrac {1}{2}}+it{\bigr )}

\delta (t)=\lim _{\epsilon \to 0}{\frac {e^{\frac {-t^{2}}{\epsilon ^{2}}}}{\epsilon {\sqrt {\pi }}}}

\sum _{k=0}^{\infty }{\frac {z^{k}}{k!}}=e^{z}

S=\sum _{n=1}^{\infty }u_{n}

. / [pw]

\zeta (s)\ =\ \sum _{{n=1}}^{\infty }\ {\frac {1}{n^{s}}}.

\sum {1 \over n^{\alpha }\,(\ln n)^{\beta }}.

\sum {a_{n} \over n^{\alpha }}.

\zeta _{p}=e^{\frac {2\pi i}{p}}

/ [

{\frac {\pi }{2}}t^{2}

] dx