3002003

Properties

Appears in sequences

• Palindromic primes whose digits do not appear in previous term and that are increasing.at n=10A030286
• Every suffix of palindromic prime a(n) is prime (left-truncatable).at n=15A052024
• Palindromic primes with digit sum 8.at n=7A070249
• Palindromic prime pyramid with a(1)=2 such that (number of digits in a(n+1)) = (number of digits in a(n)) + 6.at n=1A071066
• a(n) = 10^n*(2+3*10^n)+3.at n=3A171248
• Palindromic primes p(k) = palprime(k) such that their sum of digits ("sod") equals sum of digits of their palprime index k.at n=4A176465
• Palindromic primes starting with a digit 3.at n=30A222725
• Palindromic primes with exactly three nonzero digits.at n=29A273049
• Palindromic primes with prime subscripts.at n=37A280876
• Prime numbersat n=216947