Number of isomorphism classes k of groups G of order p*2^n when G contains a unique Sylow p subgroup and the maximal 2^m dividing p-1 is such that 2^m >= 2^n.
A376349
Number of isomorphism classes k of groups G of order p*2^n when G contains a unique Sylow p subgroup and the maximal 2^m dividing p-1 is such that 2^m >= 2^n.
Terms
- a(0) =1a(1) =2a(2) =5a(3) =15a(4) =54a(5) =247a(6) =1684a(7) =21820a(8) =1118964
External references
- oeis: A376349