Finite Group DatabasebetaFinite Group Databasebeta89 groups of order 10620.
| SmallGroups | group |
|---|---|
| (10620, 1) | C4×C5×C9×C59 #24902858 |
| (10620, 2) | C5×C9×Dic59 #24902859 |
| (10620, 3) | C9×Dic5×C59 #24902860 |
| (10620, 4) | C9×Dic295 #24902861 |
| (10620, 5) | C5×Dic9×C59 #24902862 |
| (10620, 6) | C5×Dic531 #24902863 |
| (10620, 7) | C59×Dic45 #24902864 |
| (10620, 8) | Dic2655 #24902865 |
| (10620, 9) | C22×C5×C9×C59 #24902866 |
| (10620, 10) | C9×AGL(1,𝔽5)×C59 #24902867 |
| (10620, 11) | C9×C59⋊AGL(1,𝔽5) #24902868 |
| (10620, 12) | C9×D5×D59 #24902869 |
| (10620, 13) | C5×D9×D59 #24902870 |
| (10620, 14) | C59×C9⋊AGL(1,𝔽5) #24902871 |
| (10620, 15) | C9⋊(C59⋊AGL(1,𝔽5)) #24902872 |
| (10620, 16) | D45×D59 #24902873 |
| (10620, 17) | D5×D9×C59 #24902874 |
| (10620, 18) | D5×D531 #24902875 |
| (10620, 19) | D9×D295 #24902876 |
| (10620, 20) | D45⋊D59 #24902877 |
| (10620, 21) | C5×C22⋊C9×C59 #24902878 |
| (10620, 22) | C2×D2655 #24902879 |
| (10620, 23) | C2×C59×D45 #24902880 |
| (10620, 24) | C2×C5×D531 #24902881 |
| (10620, 25) | C2×C5×D9×C59 #24902882 |
| (10620, 26) | C2×C9×D295 #24902883 |
| (10620, 27) | C2×C9×D5×C59 #24902884 |
| (10620, 28) | C2×C5×C9×D59 #24902885 |
| (10620, 29) | C32×C4×C5×C59 #24902886 |
| (10620, 30) | C32×C5×Dic59 #24902887 |
| (10620, 31) | C32×Dic5×C59 #24902888 |
| (10620, 32) | C32×Dic295 #24902889 |
| (10620, 33) | C3×C5×Dic3×C59 #24902890 |
| (10620, 34) | C3×C5×Dic177 #24902891 |
| (10620, 35) | C3×C59×Dic15 #24902892 |
| (10620, 36) | C3×Dic885 #24902893 |
| (10620, 37) | C5×C3⋊Dic3×C59 #24902894 |
| (10620, 38) | C5×C3⋊Dic177 #24902895 |
| (10620, 39) | C59×C3⋊Dic15 #24902896 |
| (10620, 40) | C3⋊Dic885 #24902897 |
| (10620, 41) | C22×C32×C5×C59 #24902898 |
| (10620, 42) | C32×AGL(1,𝔽5)×C59 #24902899 |
| (10620, 43) | C32×C59⋊AGL(1,𝔽5) #24902900 |
| (10620, 44) | C32×D5×D59 #24902901 |
| (10620, 45) | C3×C5×D3×D59 #24902902 |
| (10620, 46) | C3×C59×ΓL(1,𝔽16) #24902903 |
| (10620, 47) | C3×C3⋊(C59⋊AGL(1,𝔽5)) #24902904 |
| (10620, 48) | C3×D15×D59 #24902905 |
| (10620, 49) | C3×D3×D5×C59 #24902906 |
| (10620, 50) | C3×D5×D177 #24902907 |
| (10620, 51) | C3×D3×D295 #24902908 |
| (10620, 52) | C3×D15⋊D59 #24902909 |
| (10620, 53) | C5×C3⋊D3×D59 #24902910 |
| (10620, 54) | C59×C3⋊ΓL(1,𝔽16) #24902911 |
| (10620, 55) | C3⋊(C3⋊(C59⋊AGL(1,𝔽5))) #24902912 |
| (10620, 56) | C3⋊D15×D59 #24902913 |
| (10620, 57) | D5×C3⋊D3×C59 #24902914 |
| (10620, 58) | D5×C3⋊D177 #24902915 |
| (10620, 59) | C3⋊D3×D295 #24902916 |
| (10620, 60) | D295⋊(C3⋊D3) #24902917 |
| (10620, 61) | C5×D32×C59 #24902918 |
| (10620, 62) | C5×D3×D177 #24902919 |
| (10620, 63) | C5×(C3⋊D3)⋊D59 #24902920 |
| (10620, 64) | D3×D15×C59 #24902921 |
| (10620, 65) | D3×D885 #24902922 |
| (10620, 66) | D177⋊D15 #24902923 |
| (10620, 67) | D15×D177 #24902924 |
| (10620, 68) | C59×(C3⋊D3)⋊D5 #24902925 |
| (10620, 69) | D15⋊D177 #24902926 |
| (10620, 70) | (C3⋊D3)⋊D295 #24902927 |
| (10620, 71) | C5×#157×C59 #24902928 |
| (10620, 72) | C5×C59⋊#157 #24902929 |
| (10620, 73) | C59×#4380 #24902930 |
| (10620, 74) | C59⋊#4380 #24902931 |
| (10620, 75) | C59×#4379 #24902932 |
| (10620, 76) | C59⋊#4379 #24902933 |
| (10620, 77) | C3×C5×A4×C59 #24902934 |
| (10620, 78) | C2×C3⋊D885 #24902935 |
| (10620, 79) | C2×C59×C3⋊D15 #24902936 |
| (10620, 80) | C2×C5×C3⋊D177 #24902937 |
| (10620, 81) | C2×C5×C3⋊D3×C59 #24902938 |
| (10620, 82) | C2×C3×D885 #24902939 |
| (10620, 83) | C2×C3×D15×C59 #24902940 |
| (10620, 84) | C2×C3×C5×D177 #24902941 |
| (10620, 85) | C2×C3×C5×D3×C59 #24902942 |
| (10620, 86) | C2×C32×D295 #24902943 |
| (10620, 87) | C2×C32×D5×C59 #24902944 |
| (10620, 88) | C2×C32×C5×D59 #24902945 |
| (10620, 89) | C3×C59×A5 #24902946 |