a(n) is the unique integer such that Sum_{k=0..p-1} b(k)/(-n)^k == a(n) (mod p) for any prime p not dividing n, where b(0), b(1), b(2), ... are Bell numbers given by A000110.
A179508
a(n) is the unique integer such that Sum_{k=0..p-1} b(k)/(-n)^k == a(n) (mod p) for any prime p not dividing n, where b(0), b(1), b(2), ... are Bell numbers given by A000110.
Terms
- a(0) =2a(1) =1a(2) =2a(3) =-1a(4) =10a(5) =-43a(6) =266a(7) =-1853a(8) =14834a(9) =-133495a(10) =1334962a(11) =-14684569a(12) =176214842a(13) =-2290792931a(14) =32071101050a(15) =-481066515733
External references
- oeis: A179508