Order 4864.
954 conjugacy classes of subgroups.
The subgroup lattice has 514 nodes — too large to display as a diagram.
Splittings G = N ⋊ H with N normal; H ≅ G/N.
| N | H ≅ G/N | type |
|---|---|---|
| 3. #14561521 | C2 | semidirect |
| 5. C22×#64520 | C4 | semidirect |
| 9. #11926508 | C4 | semidirect |
| 13. #11926407 | C4 | semidirect |
| 15. #11926404 | C4 | semidirect |
| 21. C19×#381 | C4 | semidirect |
| 23. C19×#380 | C4 | semidirect |
| 262. #381 | Dic19 | semidirect |
| 266. #380 | Dic19 | semidirect |
| 323. C19 | #8049 | semidirect |
By isomorphism type — maximal subgroups of the same type appear once, whether or not they are normal.
| subgroup | index |
|---|---|
| C2×#11926508 | 2 |
| #14566018 | 2 |
| #14561521 | 2 |
| C19×#2280 | 2 |
| #8049 | 19 |