58603

Properties

Appears in sequences

• For a prime p, let k(p) be the least k such that 2kp+1 is prime. Sequence gives primes for which k(p) exceeds k(q) for all primes q < p.at n=20A074884
• a(n) = ((4 + sqrt(3))^n - (4 - sqrt(3))^n)/(2*sqrt(3)).at n=6A153594
• Prime(n), where n is such that (1+Sum_{i=1..n} prime(i)^5) / n is an integer.at n=16A234003
• First appearance of n in A016014, or 0 if n never occurs.at n=46A239800
• Indices of record values of A307437(k)/k.at n=23A341888
• Primes p such that the polynomial x^7 - 7*x + 3 (mod p) is the product of seven linear factors.at n=31A358147
• Cycle of length 130 in the dynamical system A385938 starting from 26.at n=46A385893
• Prime numbersat n=5931