EQUAÇÕES DE GRACELI [13]

janeiro 24, 2023

[ $\zeta (s)={\frac {1}{k^{s}}}\sum _{m=1}^{k}\zeta \left(s,{\frac {m}{k}}\right).$ / [ $(n-1)!={\frac {n!}{n}}$ / pk] } / { $\sum _{n=1}^{k}\chi (n)\exp(2\pi in/k).$ / [ $(n-1)!={\frac {n!}{n}}$ / pk] } / { $L(s,\chi )=\sum _{n=1}^{\infty }{\frac {\chi (n)}{n^{s}}}.$ / / [ $(n-1)!={\frac {n!}{n}}$ / pk] } / { $g(a;p)=\sum _{n=0}^{p-1}\zeta _{p}^{an^{2}},$ / [ $(n-1)!={\frac {n!}{n}}$ / pk] } =

[ $\zeta (s)={\frac {1}{k^{s}}}\sum _{m=1}^{k}\zeta \left(s,{\frac {m}{k}}\right).$ / [ $(n-1)!={\frac {n!}{n}}$ / pk] } / { $\sum _{n=1}^{k}\chi (n)\exp(2\pi in/k).$ / [ $(n-1)!={\frac {n!}{n}}$ / pk] } / { $L(s,\chi )=\sum _{n=1}^{\infty }{\frac {\chi (n)}{n^{s}}}.$ / / [ $(n-1)!={\frac {n!}{n}}$ / pk] } { $g(a;p)=\sum _{n=0}^{p-1}\zeta _{p}^{an^{2}},$ / [ $(n-1)!={\frac {n!}{n}}$ / pk] } dx =

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EQUAÇÕES DE GRACELI [13]

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