28 groups of order 20188.
| SmallGroups | group |
|---|---|
| (20188, 1) | C4×C49×C103 #34118221 |
| (20188, 2) | C103×Dic49 #34118222 |
| (20188, 3) | C49×Dic103 #34118223 |
| (20188, 4) | Dic5047 #34118224 |
| (20188, 5) | C22×C49×C103 #34118225 |
| (20188, 6) | D49×D103 #34118226 |
| (20188, 7) | C2×D5047 #34118227 |
| (20188, 8) | C2×D49×C103 #34118228 |
| (20188, 9) | C2×C49×D103 #34118229 |
| (20188, 10) | C4×C72×C103 #34118230 |
| (20188, 11) | C7⋊Dic721 #34118231 |
| (20188, 12) | C103×C7⋊Dic7 #34118232 |
| (20188, 13) | C7×Dic721 #34118233 |
| (20188, 14) | C7×Dic7×C103 #34118234 |
| (20188, 15) | C72×Dic103 #34118235 |
| (20188, 16) | C22×C72×C103 #34118236 |
| (20188, 17) | C103×#5997 #34118237 |
| (20188, 18) | C103⋊#5997 #34118238 |
| (20188, 19) | C7×D7×D103 #34118239 |
| (20188, 20) | D72×C103 #34118240 |
| (20188, 21) | D7×D721 #34118241 |
| (20188, 22) | (C7⋊D7)⋊D103 #34118242 |
| (20188, 23) | C7⋊D7×D103 #34118243 |
| (20188, 24) | C2×C72×D103 #34118244 |
| (20188, 25) | C2×C7×D7×C103 #34118245 |
| (20188, 26) | C2×C7×D721 #34118246 |
| (20188, 27) | C2×C7⋊D7×C103 #34118247 |
| (20188, 28) | C2×C7⋊D721 #34118248 |