12 groups of order 4024.
| SmallGroups | group |
|---|---|
| (4024, 1) | C8×C503 #16860878 |
| (4024, 2) | C2×C4×C503 #16860879 |
| (4024, 3) | D4×C503 #16860880 |
| (4024, 4) | Q8×C503 #16860881 |
| (4024, 5) | C23×C503 #16860882 |
| (4024, 6) | C503⋊C8 #16860883 |
| (4024, 7) | C4×D503 #16860884 |
| (4024, 8) | C2×Dic503 #16860885 |
| (4024, 9) | C22⋊D503 #16860886 |
| (4024, 10) | D2012 #16860887 |
| (4024, 11) | Dic1006 #16860888 |
| (4024, 12) | C22×D503 #16860889 |