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Autor:
Parnoff, Ellise, Raghuram, A.
Ramanujan showed that $\tau(p) \equiv p^{11}+1 \pmod{691}$, where $\tau(n)$ is the $n$-th Fourier coefficient of the unique normalized cusp form of weight $12$ and full level, and the prime $691$ appears in the numerator of $\zeta(12)/\pi^{12}$ for t
Externí odkaz:
http://arxiv.org/abs/2403.03345