CullenWilliams primes and WoodallWilliams primes
The CullenWilliams number base b is (b1)*b^(b1)+1, which is both Cullen number base b (n*b^n+1, some author requires n>=b1, and for this number n is exactly b1) and 2nd Williams number base b ((b1)*b^n+1)
The WoodallWilliams number base b is (b1)*b^(b1)1, which is both Woodall number base b (n*b^n1, some author requires n>=b1, and for this number n is exactly b1) and 1st Williams number base b ((b1)*b^n1)
The CullenWilliams number base b, (b1)*b^(b1)+1 is prime for b = 2, 3, 4, 10, 11, 15, 34, 37, ... (they are exactly the smallest Cullen prime base b for b = 2, 3, 11, 37, and they are exactly the smallest 2nd Williams prime base b for b = 2 and 11)
The WoodallWilliams number base b, (b1)*b^(b1)1 is prime for 3, 4, 8, 15, 44, 82, ... (they are exactly the smallest Woodall prime base b for b = 82, and they are exactly the smallest 2nd Williams prime base b for b = 15 and 82)
What are the next CullenWilliams prime and the next WoodallWilliams prime?
