EQUAÇÕES GRACELI [15]

\lim _{N\to \infty }||f-\textstyle \sum _{k=1}^{\infty }\displaystyle (A_{k}\cos(kx)+B_{k}\operatorname {sen}(kx))||\longrightarrow C

n!\sim {\sqrt {2\pi n}}\left({\frac {n}{e}}\right)^{n}.

\sum _{{i=1}}^{{\infty }}\left\lfloor {\frac {n}{p^{i}}}\right\rfloor

\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}

$[cos [pk] n!, / x]$

$\operatorname {sinc} (x)={\frac {\sin(\pi x)}{\pi x}}.\,\!$ $[cos [pk] n!, =$

$\operatorname {sinc} (x)={\frac {\sin(\pi x)}{\pi x}}.\,\!$

\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}

\zeta (s)

$\operatorname {sinc} (x)={\frac {\sin(\pi x)}{\pi x}}.\,\!$

\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}

\zeta (s)

/ [

\pi

/ pk] =

SINC [x] = sin $[pk] n!, ] [$

\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}

\zeta (s)

/ [

\pi

/ pk] =

p = porgressão.

k = variável complexa.

SINC [x] =

{\frac {\sin(x)}{x}}=\prod _{{n=1}}^{\infty }\cos \left({\frac {x}{2^{n}}}\right).

sin $[pk] n!, ] [$

\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}

\zeta (s)

/ [

\pi

/ pk] =