Counts 3-wild partitions. In general p-wild partitions of n are defined so that they are in bijection with geometric equivalence classes of degree n algebra extensions of the p-adic field Q_p. Here two algebra extensions are equivalent if they become isomorphic after tensoring with the maximal unramified extension of Q_p.

A131140

Counts 3-wild partitions. In general p-wild partitions of n are defined so that they are in bijection with geometric equivalence classes of degree n algebra extensions of the p-adic field Q_p. Here two algebra extensions are equivalent if they become isomorphic after tensoring with the maximal unramified extension of Q_p.

Terms

    a(0) =1a(1) =1a(2) =2a(3) =9a(4) =11a(5) =19a(6) =83a(7) =99a(8) =172a(9) =1100a(10) =1244a(11) =2250a(12) =8687a(13) =10683a(14) =18173a(15) =67950a(16) =82785a(17) =140825a(18) =665955a(19) =780030a(20) =1367543a(21) =4867750a(22) =6027860a(23) =10149291a(24) =35453711a(25) =43581422

External references