118843

Properties

Appears in sequences

• Numbers k such that 7*2^k + 3 is prime.at n=26A058592
• Fibonacci sequence beginning 12, 67.at n=17A091074
• Primes occurring in A091074.at n=4A091075
• Array T(n, k) = Sum_{j=2..n+2} (-1)^(n-j)*Stirling2(n+1, j-1)*j!*j^k/2, for n and k >= 0, read by antidiagonals.at n=39A347940
• Array T(n, k) = Sum_{j=2..n+2} (-1)^(n-j)*Stirling2(n+1, j-1)*j!*j^k/2, for n and k >= 0, read by antidiagonals.at n=41A347940
• Absolute discriminants of imaginary quadratic number fields with elementary bicyclic 7-class group (7,7).at n=1A359872
• Prime numbersat n=11202