11 groups of order 26140.
| SmallGroups | group |
|---|---|
| (26140, 1) | C4×C5×C1307 #39908459 |
| (26140, 2) | Dic5×C1307 #39908460 |
| (26140, 3) | C5×Dic1307 #39908461 |
| (26140, 4) | Dic6535 #39908462 |
| (26140, 5) | C22×C5×C1307 #39908463 |
| (26140, 6) | AGL(1,𝔽5)×C1307 #39908464 |
| (26140, 7) | C1307⋊AGL(1,𝔽5) #39908465 |
| (26140, 8) | D5×D1307 #39908466 |
| (26140, 9) | C2×C5×D1307 #39908467 |
| (26140, 10) | C2×D5×C1307 #39908468 |
| (26140, 11) | C2×D6535 #39908469 |