35227

Properties

Appears in sequences

• Primes that remain prime through 3 iterations of function f(x) = 6x + 7.at n=32A023289
• Prime numbers p such that the number of partitions of p is also a prime.at n=12A038601
• Primes p(k) such that the product of digits of p(k) equals the product of digits of k.at n=22A066521
• Primes that are a concatenation of 3, 5 and a prime.at n=11A101219
• Largest of six consecutive primes the sum of the digits of each of which is prime.at n=26A106720
• Largest prime of the set of five consecutive primes whose sum of digits is a set of five distinct primes.at n=5A106815
• Primes with at least one of each prime digit.at n=22A108419
• Primes with a prime number of digits, all of them prime, that add up to a prime.at n=28A110028
• Emirps with only prime digits (i.e., 2, 3, 5, 7).at n=18A128388
• Lesser of emirps (pairs) with only prime digits (A128388).at n=11A133554
• Emirps with a prime number of only prime digits.at n=10A137833
• Lesser of emirps (pairs) with a prime number of only prime digits.at n=7A137834
• Emirps using only and all of the prime digits 2,3,5,7.at n=6A137836
• Emirps made up of a prime number of only prime digits including all of 2,3,5,7.at n=2A137837
• Primes with a prime number of digits and using all of the prime digits 2, 3, 5, 7 at least once and no other digits.at n=14A153770
• Primes whose digits are primes and reverse is prime.at n=28A160748
• Smallest primes p = p(k) with (p(k)+p(k+1)+p(k+2))/15 an integer.at n=34A168556
• Honaker primes of the form p = 2*k-1 with sum-of-digits(p) = sum-of-digits(k).at n=16A176111
• Smallest of three consecutive primes whose average is a triangular number.at n=2A226150
• Primes p such that 2*p + 1 is abundant.at n=41A267476