Finite Group DatabasebetaFinite Group Databasebeta583 groups of order 1080.
| SmallGroups | group |
|---|---|
| (1080, 1) | C5×C27⋊C8 #11761655 |
| (1080, 2) | C27×#168 #11761656 |
| (1080, 3) | C27⋊#168 #11761657 |
| (1080, 4) | C5×C8×C27 #11761658 |
| (1080, 5) | C27×#170 #11761659 |
| (1080, 6) | C27⋊#170 #11761660 |
| (1080, 7) | #11761661 |
| (1080, 8) | Dic5×D27 #11761662 |
| (1080, 9) | #11761663 |
| (1080, 10) | #11761664 |
| (1080, 11) | D5×Dic27 #11761665 |
| (1080, 12) | #11761666 |
| (1080, 13) | #11761667 |
| (1080, 14) | C5×Q8⋊C27 #11761668 |
| (1080, 15) | C27×Dic10 #11761669 |
| (1080, 16) | C4×D5×C27 #11761670 |
| (1080, 17) | C27×D20 #11761671 |
| (1080, 18) | C2×Dic5×C27 #11761672 |
| (1080, 19) | C27×C22⋊D5 #11761673 |
| (1080, 20) | C5×Dic54 #11761674 |
| (1080, 21) | C4×C5×D27 #11761675 |
| (1080, 22) | C5×D108 #11761676 |
| (1080, 23) | C2×C5×Dic27 #11761677 |
| (1080, 24) | C5×#6171 #11761678 |
| (1080, 25) | Dic270 #11761679 |
| (1080, 26) | C4×D135 #11761680 |
| (1080, 27) | D540 #11761681 |
| (1080, 28) | C2×Dic135 #11761682 |
| (1080, 29) | #11761683 |
| (1080, 30) | C2×C4×C5×C27 #11761684 |
| (1080, 31) | C5×D4×C27 #11761685 |
| (1080, 32) | C5×Q8×C27 #11761686 |
| (1080, 33) | C3×C9×#168 #11761687 |
| (1080, 34) | H(3,𝔽3)×#168 #11761688 |
| (1080, 35) | 3−1+2×#168 #11761689 |
| (1080, 36) | C3×C5×C9⋊C8 #11761690 |
| (1080, 37) | C5×C9×C3⋊C8 #11761691 |
| (1080, 38) | C5×(C3⋊(C3⋊C8))⋊C3 #11761692 |
| (1080, 39) | C5×3−1+2⋊C8 #11761693 |
| (1080, 40) | C3×C9⋊#168 #11761694 |
| (1080, 41) | C9×C3⋊#168 #11761695 |
| (1080, 42) | (C3⋊(C3⋊#168))⋊C3 #11761696 |
| (1080, 43) | 3−1+2⋊#168 #11761697 |
| (1080, 44) | C5×C3⋊(C9⋊C8) #11761698 |
| (1080, 45) | C5×#6180 #11761699 |
| (1080, 46) | C3⋊(C9⋊#168) #11761700 |
| (1080, 47) | #11761701 |
| (1080, 48) | C3×C5×C8×C9 #11761702 |
| (1080, 49) | C5×C8×H(3,𝔽3) #11761703 |
| (1080, 50) | C5×C8×3−1+2 #11761704 |
| (1080, 51) | AGL(1,𝔽5)×D27 #11761705 |
| (1080, 52) | C5×(C22⋊C27)⋊C2 #11761706 |
| (1080, 53) | C5⋊((C22⋊C27)⋊C2) #11761707 |
| (1080, 54) | D5×C22⋊C27 #11761708 |
| (1080, 55) | C2×AGL(1,𝔽5)×C27 #11761709 |
| (1080, 56) | C2×C27⋊AGL(1,𝔽5) #11761710 |
| (1080, 57) | C2×D5×D27 #11761711 |
| (1080, 58) | C2×C5×C22⋊C27 #11761712 |
| (1080, 59) | C22×D5×C27 #11761713 |
| (1080, 60) | C22×C5×D27 #11761714 |
| (1080, 61) | C22×D135 #11761715 |
| (1080, 62) | C23×C5×C27 #11761716 |
| (1080, 63) | C9×SL(2,𝔽5) #11761717 |
| (1080, 64) | C3×C9×#170 #11761718 |
| (1080, 65) | H(3,𝔽3)×#170 #11761719 |
| (1080, 66) | 3−1+2×#170 #11761720 |
| (1080, 67) | C3×C9⋊#170 #11761721 |
| (1080, 68) | C9×C3⋊#170 #11761722 |
| (1080, 69) | (C3⋊(C3⋊#170))⋊C3 #11761723 |
| (1080, 70) | 3−1+2⋊#170 #11761724 |
| (1080, 71) | C3⋊(C9⋊#170) #11761725 |
| (1080, 72) | #11761726 |
| (1080, 73) | C5×#6188 #11761727 |
| (1080, 74) | #11761728 |
| (1080, 75) | #11761729 |
| (1080, 76) | C3×#67077 #11761730 |
| (1080, 77) | C3×D9×Dic5 #11761731 |
| (1080, 78) | C3×#67079 #11761732 |
| (1080, 79) | C3×#67080 #11761733 |
| (1080, 80) | C3×D5×Dic9 #11761734 |
| (1080, 81) | C3×#67082 #11761735 |
| (1080, 82) | C3×#67083 #11761736 |
| (1080, 83) | C9×D5×Dic3 #11761737 |
| (1080, 84) | D3×C9×Dic5 #11761738 |
| (1080, 85) | C9×#1200 #11761739 |
| (1080, 86) | C9×#1201 #11761740 |
| (1080, 87) | C9×#1202 #11761741 |
| (1080, 88) | C9×#1203 #11761742 |
| (1080, 89) | C9×#1204 #11761743 |
| (1080, 90) | #67141⋊C3 #11761744 |
| (1080, 91) | Dic5×(C3⋊D3)⋊C3 #11761745 |
| (1080, 92) | #67137⋊C3 #11761746 |
| (1080, 93) | #67140⋊C3 #11761747 |
| (1080, 94) | D5×(C3⋊Dic3)⋊C3 #11761748 |
| (1080, 95) | #67138⋊C3 #11761749 |
| (1080, 96) | #67139⋊C3 #11761750 |
| (1080, 97) | #67077⋊C3 #11761751 |
| (1080, 98) | Dic5×AGL(1,ℤ/9) #11761752 |
| (1080, 99) | #67079⋊C3 #11761753 |
| (1080, 100) | #67080⋊C3 #11761754 |