$$e=\lim_{n\to\infty}\sqrt[p_n]{\prod_{k=1}^np_n}$$ as seen at Gaussianos
$(\prod_{k=1}^np_n=p_n$# which is the primorial of the nth prime number $p_n)$
$$e=\lim_{n\to\infty}\sqrt[p_n]{\prod_{k=1}^np_n}$$ as seen at Gaussianos
$(\prod_{k=1}^np_n=p_n$# which is the primorial of the nth prime number $p_n)$