230 groups of order 18060.
| SmallGroups | group |
|---|---|
| (18060, 1) | C3×C4×C5×C7×C43 #31825325 |
| (18060, 2) | C3×C4×C5×C43⋊C7 #31825326 |
| (18060, 3) | C4×C5×C7×C43⋊C3 #31825327 |
| (18060, 4) | C4×C5×ΓL(1,𝔽8)×C43 #31825328 |
| (18060, 5) | C4×C5×#11744749 #31825329 |
| (18060, 6) | C4×C5×#11744748 #31825330 |
| (18060, 7) | C4×C5×(C43⋊C3)⋊C7 #31825331 |
| (18060, 8) | C3×C5×C7×Dic43 #31825332 |
| (18060, 9) | C3×C5×Dic7×C43 #31825333 |
| (18060, 10) | C3×C5×Dic301 #31825334 |
| (18060, 11) | C3×C7×Dic5×C43 #31825335 |
| (18060, 12) | C3×C7×Dic215 #31825336 |
| (18060, 13) | C3×C43×Dic35 #31825337 |
| (18060, 14) | C3×Dic1505 #31825338 |
| (18060, 15) | C5×C7×Dic3×C43 #31825339 |
| (18060, 16) | C5×C7×Dic129 #31825340 |
| (18060, 17) | C5×C43×Dic21 #31825341 |
| (18060, 18) | C5×Dic903 #31825342 |
| (18060, 19) | C7×C43×Dic15 #31825343 |
| (18060, 20) | C7×Dic645 #31825344 |
| (18060, 21) | C43×Dic105 #31825345 |
| (18060, 22) | Dic4515 #31825346 |
| (18060, 23) | C3×C5×Dic43⋊C7 #31825347 |
| (18060, 24) | C3×Dic5×C43⋊C7 #31825348 |
| (18060, 25) | C3×(C43⋊C7)⋊Dic5 #31825349 |
| (18060, 26) | C5×Dic3×C43⋊C7 #31825350 |
| (18060, 27) | C5×C3⋊(Dic43⋊C7) #31825351 |
| (18060, 28) | Dic15×C43⋊C7 #31825352 |
| (18060, 29) | C3⋊((C43⋊C7)⋊Dic5) #31825353 |
| (18060, 30) | C5×C7×(C43⋊C3)⋊C4 #31825354 |
| (18060, 31) | C5×ΓL(1,𝔽8)×Dic43 #31825355 |
| (18060, 32) | C5×#16813401 #31825356 |
| (18060, 33) | C5×#16813400 #31825357 |
| (18060, 34) | C5×Dic7×C43⋊C3 #31825358 |
| (18060, 35) | C5×C43×ΓL(1,𝔽8)⋊C4 #31825359 |
| (18060, 36) | C5×#16813405 #31825360 |
| (18060, 37) | C5×#16813404 #31825361 |
| (18060, 38) | C5×(C43⋊C3)⋊Dic7 #31825362 |
| (18060, 39) | C5×ΓL(1,𝔽8)⋊Dic43 #31825363 |
| (18060, 40) | C5×#16813407 #31825364 |
| (18060, 41) | C5×#16813406 #31825365 |
| (18060, 42) | C7×Dic5×C43⋊C3 #31825366 |
| (18060, 43) | Dic5×ΓL(1,𝔽8)×C43 #31825367 |
| (18060, 44) | Dic5×#11744749 #31825368 |
| (18060, 45) | Dic5×#11744748 #31825369 |
| (18060, 46) | C7×(C43⋊C3)⋊Dic5 #31825370 |
| (18060, 47) | ΓL(1,𝔽8)×Dic215 #31825371 |
| (18060, 48) | #31825372 |
| (18060, 49) | #31825373 |
| (18060, 50) | C43⋊C3×Dic35 #31825374 |
| (18060, 51) | C43×ΓL(1,𝔽8)⋊Dic5 #31825375 |
| (18060, 52) | #31825376 |
| (18060, 53) | #31825377 |
| (18060, 54) | (C43⋊C3)⋊Dic35 #31825378 |
| (18060, 55) | ΓL(1,𝔽8)⋊Dic215 #31825379 |
| (18060, 56) | #31825380 |
| (18060, 57) | #31825381 |
| (18060, 58) | C5×((C43⋊C3)⋊C4)⋊C7 #31825382 |
| (18060, 59) | Dic5×(C43⋊C3)⋊C7 #31825383 |
| (18060, 60) | ((C43⋊C3)⋊C7)⋊Dic5 #31825384 |
| (18060, 61) | C22×C3×C5×C7×C43 #31825385 |
| (18060, 62) | ((C43⋊C3)⋊C7)⋊AGL(1,𝔽5) #31825386 |
| (18060, 63) | AGL(1,𝔽5)×(C43⋊C3)⋊C7 #31825387 |
| (18060, 64) | D5×AGL(1,𝔽43) #31825388 |
| (18060, 65) | C2×C5×AGL(1,𝔽43) #31825389 |
| (18060, 66) | C2×C5⋊AGL(1,𝔽43) #31825390 |
| (18060, 67) | C2×D5×(C43⋊C3)⋊C7 #31825391 |
| (18060, 68) | C3×(C43⋊C7)⋊AGL(1,𝔽5) #31825392 |
| (18060, 69) | C3×AGL(1,𝔽5)×C43⋊C7 #31825393 |
| (18060, 70) | C3×D5×D43⋊C7 #31825394 |
| (18060, 71) | C5×D3×D43⋊C7 #31825395 |
| (18060, 72) | C3⋊((C43⋊C7)⋊AGL(1,𝔽5)) #31825396 |
| (18060, 73) | ΓL(1,𝔽16)×C43⋊C7 #31825397 |
| (18060, 74) | D15×D43⋊C7 #31825398 |
| (18060, 75) | D5×C3⋊(D43⋊C7) #31825399 |
| (18060, 76) | D3×C5⋊(D43⋊C7) #31825400 |
| (18060, 77) | D15⋊(D43⋊C7) #31825401 |
| (18060, 78) | D3×D5×C43⋊C7 #31825402 |
| (18060, 79) | C22×C5×(C43⋊C3)⋊C7 #31825403 |
| (18060, 80) | C5×C22⋊((C43⋊C3)⋊C7) #31825404 |
| (18060, 81) | C5×A4×C43⋊C7 #31825405 |
| (18060, 82) | C2×C3×C5×D43⋊C7 #31825406 |
| (18060, 83) | C2×C3×C5⋊(D43⋊C7) #31825407 |
| (18060, 84) | C2×C3×D5×C43⋊C7 #31825408 |
| (18060, 85) | C2×C5×C3⋊(D43⋊C7) #31825409 |
| (18060, 86) | C2×C5×D3×C43⋊C7 #31825410 |
| (18060, 87) | C2×C3⋊(C5⋊(D43⋊C7)) #31825411 |
| (18060, 88) | C2×D15×C43⋊C7 #31825412 |
| (18060, 89) | C5×#14268588⋊C2 #31825413 |
| (18060, 90) | C5×#14268587⋊C2 #31825414 |
| (18060, 91) | C5×AGL(1,𝔽7)×D43 #31825415 |
| (18060, 92) | C5×D7×D43⋊C3 #31825416 |
| (18060, 93) | C7×(C43⋊C3)⋊AGL(1,𝔽5) #31825417 |
| (18060, 94) | C7×AGL(1,𝔽5)×C43⋊C3 #31825418 |
| (18060, 95) | C43×ΓL(1,𝔽8)⋊AGL(1,𝔽5) #31825419 |
| (18060, 96) | #31825420 |
| (18060, 97) | #31825421 |
| (18060, 98) | #31825422 |
| (18060, 99) | #31825423 |
| (18060, 100) | ΓL(1,𝔽8)⋊(C43⋊AGL(1,𝔽5)) #31825424 |