396733

Properties

Appears in sequences

• Number of perfect matchings in graph P_{2} X C_{3} X P_{n}.at n=6A028455
• Lower prime of a record difference between it and the second prime after it.at n=24A031133
• Primes whose next higher prime is 100 greater.at n=0A050434
• Primes for which the eight closest primes are smaller.at n=12A075050
• a(n) is the smallest prime p of the form 4k+1 such that nextprime(p) - p = 4n.at n=24A082099
• First occurrence of prime gap 10^n.at n=2A101232
• Smallest prime p(i) such that between 2p(i) and 2p(i+1) there exist n primes.at n=16A104380
• First occurrence of prime gaps which are perfect powers.at n=7A123995
• First occurrence of prime gaps which are squares.at n=5A138198
• First occurrence of prime gap 10*n.at n=9A140791
• Primes p followed by a gap of at least 1/2 * log(p)^2.at n=22A211073
• Smallest prime producing a gap with the next prime, the size of the gap being a composite number with 2n+1 as a factor.at n=15A217724
• Least prime such that between it and the next prime there are exactly n semiprimes.at n=30A228171
• a(n) is the smallest prime p such that the gap between p and the next prime is 4*n.at n=24A301925
• a(n) is the smaller of 2 consecutive primes bounding an interval containing a record number A350097(n) of odd squarefree semiprimes (A046388).at n=14A350095
• Smaller of two consecutive primes p and q, both ending with 3, such that q-p = 10n, or -1 if no such primes exist.at n=9A381372
• Prime numbersat n=33608