Definition:Euclid Prime/Sequence

Definition
The sequence of Euclid primes begins:
 * $2, 3, 7, 31, 211, 2311, 200 \, 560 \, 490 \, 131, \ldots$

This sequence can be better comprehended as:
 * $\sequence {p_n \# + 1}$

where:
 * $p_n \#$ denotes the primorial of the $n$th prime number
 * $n$ is the sequence:
 * $0, 1, 2, 3, 4, 5, 11, 75, 171, 172, 384, 457, 616, 643, \ldots$

Also see

 * Primality of Euclid Numbers