86599

Properties

Appears in sequences

• Primes prime(k) such that 2^k - prime(k) is also prime.at n=14A078686
• Prime numbers in their order of occurrence and generated by A119751, the sequence of odd numbers defined recursively by a(1)=1 and a(i) + a(j) + 1 is prime for all i,j.at n=24A119753
• Least prime P such that 3*p(n)*P*(3*p(n)*P+1)-1, 3*p(n)*P*(3*p(n)*P+1)+1,3*p(n)*P*(3*p(n)*P+3)-1,3*p(n)*P*(3*p(n)*P+3)+1 are all primes with p(i) = i-th prime.at n=30A137839
• Primes that are the sum of 101 consecutive primes.at n=11A215993
• Prime numbersat n=8421