319546020820551643220672513

p27 = 319546020820551643220672513 is a prime number.

This can be verified from the factorization

p27 - 1 = 219 . 51309697 . 11878566851267

The fact that p27 - 1 is divisible by 219 is not surprising. Since p27 is a factor of the Fermat number F13, a well-known theorem implies that p27 - 1 is divisible by 215.

Richard Brent
30 June 1995