Finite Group DatabasebetaFinite Group Databasebeta49 groups of order 6060.
| SmallGroups | group |
|---|---|
| (6060, 1) | C3×C4×C5×C101 #20258511 |
| (6060, 2) | C3×C4×C101⋊C5 #20258512 |
| (6060, 3) | C3×C5×Dic101 #20258513 |
| (6060, 4) | C3×Dic5×C101 #20258514 |
| (6060, 5) | C3×Dic505 #20258515 |
| (6060, 6) | C5×Dic3×C101 #20258516 |
| (6060, 7) | C5×Dic303 #20258517 |
| (6060, 8) | Dic15×C101 #20258518 |
| (6060, 9) | Dic1515 #20258519 |
| (6060, 10) | C3×Dic101⋊C5 #20258520 |
| (6060, 11) | Dic3×C101⋊C5 #20258521 |
| (6060, 12) | C3⋊(Dic101⋊C5) #20258522 |
| (6060, 13) | C22×C3×C5×C101 #20258523 |
| (6060, 14) | C3×#87938⋊C5 #20258524 |
| (6060, 15) | C3⋊(#87938⋊C5) #20258525 |
| (6060, 16) | D3×D101⋊C5 #20258526 |
| (6060, 17) | A4×C101⋊C5 #20258527 |
| (6060, 18) | C2×C3×D101⋊C5 #20258528 |
| (6060, 19) | C2×C3⋊(D101⋊C5) #20258529 |
| (6060, 20) | C2×D3×C101⋊C5 #20258530 |
| (6060, 21) | C22×C3×C101⋊C5 #20258531 |
| (6060, 22) | C3×C5×#87938 #20258532 |
| (6060, 23) | C3×AGL(1,𝔽5)×C101 #20258533 |
| (6060, 24) | C3×#14523087 #20258534 |
| (6060, 25) | C3×#14523088 #20258535 |
| (6060, 26) | C3×#14523089 #20258536 |
| (6060, 27) | C3×#14523090 #20258537 |
| (6060, 28) | C3×D5×D101 #20258538 |
| (6060, 29) | C5×C3⋊#87938 #20258539 |
| (6060, 30) | C5×D3×D101 #20258540 |
| (6060, 31) | ΓL(1,𝔽16)×C101 #20258541 |
| (6060, 32) | C3⋊#14523087 #20258542 |
| (6060, 33) | C3⋊#14523088 #20258543 |
| (6060, 34) | C3⋊#14523089 #20258544 |
| (6060, 35) | C3⋊#14523090 #20258545 |
| (6060, 36) | D15×D101 #20258546 |
| (6060, 37) | D3×D5×C101 #20258547 |
| (6060, 38) | D5×D303 #20258548 |
| (6060, 39) | D3×D505 #20258549 |
| (6060, 40) | D15⋊D101 #20258550 |
| (6060, 41) | C5×A4×C101 #20258551 |
| (6060, 42) | C2×D1515 #20258552 |
| (6060, 43) | C2×D15×C101 #20258553 |
| (6060, 44) | C2×C5×D303 #20258554 |
| (6060, 45) | C2×C5×D3×C101 #20258555 |
| (6060, 46) | C2×C3×D505 #20258556 |
| (6060, 47) | C2×C3×D5×C101 #20258557 |
| (6060, 48) | C2×C3×C5×D101 #20258558 |
| (6060, 49) | A5×C101 #20258559 |