ROSECODE 128
Mills-like Constant
In 1947, William Mills proved the following theorem:
There exists a real number M such as [M^(3^k)] is a prime number for all k >= 1 ([x] is the integer part of x).
Find the smallest real P such as [P^(2^k)] is prime for k in {1,2,3,4,5,6,7}
Answer format: Round your answer to 30 digits after the decimal point.
[My timing: < 1 sec]
There exists a real number M such as [M^(3^k)] is a prime number for all k >= 1 ([x] is the integer part of x).
Find the smallest real P such as [P^(2^k)] is prime for k in {1,2,3,4,5,6,7}
Answer format: Round your answer to 30 digits after the decimal point.
[My timing: < 1 sec]