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Celebrating $$3^3$$ notes

$\limsup\limits_{n\to\infty} { \dfrac { \left| \zeta (1+in) \right| }{ \ln { \ln { n } } } \ge { e }^{ \gamma } }$

Prove the limit superior above, where $$\gamma$$ denotes the Euler-Mascheroni constant.

Note by Hummus A
1 year, 1 month ago