29 groups of order 25140.
| SmallGroups | group |
|---|---|
| (25140, 1) | C3×C4×C5×C419 #38737587 |
| (25140, 2) | C3×C5×Dic419 #38737588 |
| (25140, 3) | C3×Dic5×C419 #38737589 |
| (25140, 4) | C3×Dic2095 #38737590 |
| (25140, 5) | C5×Dic3×C419 #38737591 |
| (25140, 6) | C5×Dic1257 #38737592 |
| (25140, 7) | Dic15×C419 #38737593 |
| (25140, 8) | Dic6285 #38737594 |
| (25140, 9) | C22×C3×C5×C419 #38737595 |
| (25140, 10) | C3×AGL(1,𝔽5)×C419 #38737596 |
| (25140, 11) | C3×C419⋊AGL(1,𝔽5) #38737597 |
| (25140, 12) | C3×D5×D419 #38737598 |
| (25140, 13) | C5×D3×D419 #38737599 |
| (25140, 14) | ΓL(1,𝔽16)×C419 #38737600 |
| (25140, 15) | C3⋊(C419⋊AGL(1,𝔽5)) #38737601 |
| (25140, 16) | D15×D419 #38737602 |
| (25140, 17) | D3×D5×C419 #38737603 |
| (25140, 18) | D5×D1257 #38737604 |
| (25140, 19) | D3×D2095 #38737605 |
| (25140, 20) | D15⋊D419 #38737606 |
| (25140, 21) | C5×A4×C419 #38737607 |
| (25140, 22) | C2×C3×C5×D419 #38737608 |
| (25140, 23) | C2×C3×D5×C419 #38737609 |
| (25140, 24) | C2×C3×D2095 #38737610 |
| (25140, 25) | C2×C5×D3×C419 #38737611 |
| (25140, 26) | C2×C5×D1257 #38737612 |
| (25140, 27) | C2×D15×C419 #38737613 |
| (25140, 28) | C2×D6285 #38737614 |
| (25140, 29) | A5×C419 #38737615 |