a(n) = BS2(n) * W(n) where BS2 = sum_{k=0..n} ((-1)^k*k!/(k+1)) S_{2}(n, k) and S_{2}(n, k) are the Stirling-Frobenius subset numbers A039755(n, k). W(n) = product{p primes <= n+1 such that p divides n+1 or p-1 divides n} = A225481(n).
A226157
a(n) = BS2(n) * W(n) where BS2 = sum_{k=0..n} ((-1)^k*k!/(k+1)) S_{2}(n, k) and S_{2}(n, k) are the Stirling-Frobenius subset numbers A039755(n, k). W(n) = product{p primes <= n+1 such that p divides n+1 or p-1 divides n} = A225481(n).
Terms
- a(0) =1a(1) =1a(2) =-2a(3) =-2a(4) =14a(5) =33a(6) =-62a(7) =-132a(8) =254a(9) =14585a(10) =-5110a(11) =-313266a(12) =2828954a(13) =38669001a(14) =-573370a(15) =-404801672a(16) =237036478a(17) =117650567067a(18) =-11499383114
External references
- oeis: A226157