42 groups of order 752.
| SmallGroups | group |
|---|---|
| (752, 1) | C47⋊C16 #10625321 |
| (752, 2) | C16×C47 #10625322 |
| (752, 3) | C8×D47 #10625323 |
| (752, 4) | #10625324 |
| (752, 5) | #10625325 |
| (752, 6) | D376 #10625326 |
| (752, 7) | Dic188 #10625327 |
| (752, 8) | C2×C47⋊C8 #10625328 |
| (752, 9) | #10625329 |
| (752, 10) | C4×Dic47 #10625330 |
| (752, 11) | Dic47⋊C4 #10625331 |
| (752, 12) | C4⋊Dic47 #10625332 |
| (752, 13) | (C2×D47)⋊C4 #10625333 |
| (752, 14) | #10625334 |
| (752, 15) | #10625335 |
| (752, 16) | #10625336 |
| (752, 17) | #10625337 |
| (752, 18) | C22⋊Dic47 #10625338 |
| (752, 19) | C42×C47 #10625339 |
| (752, 20) | C22⋊C4×C47 #10625340 |
| (752, 21) | C4⋊C4×C47 #10625341 |
| (752, 22) | C2×C8×C47 #10625342 |
| (752, 23) | M16×C47 #10625343 |
| (752, 24) | D8×C47 #10625344 |
| (752, 25) | SD16×C47 #10625345 |
| (752, 26) | Q16×C47 #10625346 |
| (752, 27) | C2×Dic94 #10625347 |
| (752, 28) | C2×C4×D47 #10625348 |
| (752, 29) | C2×D188 #10625349 |
| (752, 30) | #10625350 |
| (752, 31) | D4×D47 #10625351 |
| (752, 32) | #10625352 |
| (752, 33) | Q8×D47 #10625353 |
| (752, 34) | #10625354 |
| (752, 35) | C22×Dic47 #10625355 |
| (752, 36) | C2×C22⋊D47 #10625356 |
| (752, 37) | C22×C4×C47 #10625357 |
| (752, 38) | C2×D4×C47 #10625358 |
| (752, 39) | C2×Q8×C47 #10625359 |
| (752, 40) | #41×C47 #10625360 |
| (752, 41) | C23×D47 #10625361 |
| (752, 42) | C24×C47 #10625362 |