Sequence of Prime Primorial minus 1

Theorem
For prime $p$, let $p \#$ denote the $p$th primorial, defined in the sense that $p \#$ is the product of all primes less than or equal to $p$.

The sequence $\left\langle{p}\right\rangle$ such that $p \# - 1$ is prime begins:
 * $3, 5, 11, 13, 41, 89, 317, 337, 991, 1873, 2053, 2377, 4093, 4297, \ldots$

Also see

 * Definition:Primorial Prime


 * Sequence of Prime Primorial plus 1