Finite Group DatabasebetaFinite Group Databasebeta121 groups of order 32148.
| SmallGroups | group |
|---|---|
| (32148, 1) | C4×C9×C19×C47 #44565241 |
| (32148, 2) | C4×C47×#4294 #44565242 |
| (32148, 3) | C9×C19×Dic47 #44565243 |
| (32148, 4) | C9×C47×Dic19 #44565244 |
| (32148, 5) | C9×Dic893 #44565245 |
| (32148, 6) | C19×Dic9×C47 #44565246 |
| (32148, 7) | C19×Dic423 #44565247 |
| (32148, 8) | C47×Dic171 #44565248 |
| (32148, 9) | Dic8037 #44565249 |
| (32148, 10) | #4294×Dic47 #44565250 |
| (32148, 11) | C47×#4294⋊C4 #44565251 |
| (32148, 12) | C47⋊(#4294⋊C4) #44565252 |
| (32148, 13) | C22×C9×C19×C47 #44565253 |
| (32148, 14) | D47×#4294⋊C2 #44565254 |
| (32148, 15) | C2×C47×#4294⋊C2 #44565255 |
| (32148, 16) | C2×C47⋊(#4294⋊C2) #44565256 |
| (32148, 17) | C2×D47×#4294 #44565257 |
| (32148, 18) | C9×D19×D47 #44565258 |
| (32148, 19) | D9×C19×D47 #44565259 |
| (32148, 20) | D47×D171 #44565260 |
| (32148, 21) | D9×D19×C47 #44565261 |
| (32148, 22) | D19×D423 #44565262 |
| (32148, 23) | D9×D893 #44565263 |
| (32148, 24) | D171⋊D47 #44565264 |
| (32148, 25) | C47×C22⋊#4294 #44565265 |
| (32148, 26) | C19×C22⋊C9×C47 #44565266 |
| (32148, 27) | C22×C47×#4294 #44565267 |
| (32148, 28) | C2×D8037 #44565268 |
| (32148, 29) | C2×C47×D171 #44565269 |
| (32148, 30) | C2×C19×D423 #44565270 |
| (32148, 31) | C2×D9×C19×C47 #44565271 |
| (32148, 32) | C2×C9×D893 #44565272 |
| (32148, 33) | C2×C9×D19×C47 #44565273 |
| (32148, 34) | C2×C9×C19×D47 #44565274 |
| (32148, 35) | C32×C4×C19×C47 #44565275 |
| (32148, 36) | C47×#4296⋊C4 #44565276 |
| (32148, 37) | C47⋊(#4296⋊C4) #44565277 |
| (32148, 38) | #4296×Dic47 #44565278 |
| (32148, 39) | C4×C47×#4296 #44565279 |
| (32148, 40) | C3×C47×(C19⋊C3)⋊C4 #44565280 |
| (32148, 41) | C3×C47⋊((C19⋊C3)⋊C4) #44565281 |
| (32148, 42) | C3×C19⋊C3×Dic47 #44565282 |
| (32148, 43) | C47×C3⋊((C19⋊C3)⋊C4) #44565283 |
| (32148, 44) | C3⋊(C47⋊((C19⋊C3)⋊C4)) #44565284 |
| (32148, 45) | Dic3×C47×C19⋊C3 #44565285 |
| (32148, 46) | C19⋊C3×Dic141 #44565286 |
| (32148, 47) | C3×C4×C47×C19⋊C3 #44565287 |
| (32148, 48) | C3⋊Dic2679 #44565288 |
| (32148, 49) | C47×C3⋊Dic57 #44565289 |
| (32148, 50) | C19×C3⋊Dic141 #44565290 |
| (32148, 51) | C19×C3⋊Dic3×C47 #44565291 |
| (32148, 52) | C3×Dic2679 #44565292 |
| (32148, 53) | C3×C47×Dic57 #44565293 |
| (32148, 54) | C3×C19×Dic141 #44565294 |
| (32148, 55) | C3×Dic3×C19×C47 #44565295 |
| (32148, 56) | C32×Dic893 #44565296 |
| (32148, 57) | C32×C47×Dic19 #44565297 |
| (32148, 58) | C32×C19×Dic47 #44565298 |
| (32148, 59) | C22×C32×C19×C47 #44565299 |
| (32148, 60) | D47×AGL(1,𝔽19) #44565300 |
| (32148, 61) | C2×C47×AGL(1,𝔽19) #44565301 |
| (32148, 62) | C2×C47⋊AGL(1,𝔽19) #44565302 |
| (32148, 63) | C2×D47×#4296 #44565303 |
| (32148, 64) | C3×D47×D19⋊C3 #44565304 |
| (32148, 65) | D47×C3⋊(D19⋊C3) #44565305 |
| (32148, 66) | D3×C47×D19⋊C3 #44565306 |
| (32148, 67) | D19⋊C3×D141 #44565307 |
| (32148, 68) | D3×C47⋊(D19⋊C3) #44565308 |
| (32148, 69) | D141⋊(D19⋊C3) #44565309 |
| (32148, 70) | D3×C19⋊C3×D47 #44565310 |
| (32148, 71) | C47×C22⋊#4296 #44565311 |
| (32148, 72) | A4×C47×C19⋊C3 #44565312 |
| (32148, 73) | C22×C47×#4296 #44565313 |
| (32148, 74) | C2×C3×C47×D19⋊C3 #44565314 |
| (32148, 75) | C2×C3×C47⋊(D19⋊C3) #44565315 |
| (32148, 76) | C2×C3×C19⋊C3×D47 #44565316 |
| (32148, 77) | C2×C47×C3⋊(D19⋊C3) #44565317 |
| (32148, 78) | C2×C3⋊(C47⋊(D19⋊C3)) #44565318 |
| (32148, 79) | C2×D3×C47×C19⋊C3 #44565319 |
| (32148, 80) | C2×C19⋊C3×D141 #44565320 |
| (32148, 81) | C19×#157×C47 #44565321 |
| (32148, 82) | C19×C47⋊#157 #44565322 |
| (32148, 83) | C47×C19⋊#157 #44565323 |
| (32148, 84) | C19⋊(C47⋊#157) #44565324 |
| (32148, 85) | C32×D19×D47 #44565325 |
| (32148, 86) | C3×D3×C19×D47 #44565326 |
| (32148, 87) | C3×D47×D57 #44565327 |
| (32148, 88) | C3×D3×D19×C47 #44565328 |
| (32148, 89) | C3×D19×D141 #44565329 |
| (32148, 90) | C3×D3×D893 #44565330 |
| (32148, 91) | C3×D57⋊D47 #44565331 |
| (32148, 92) | D32×C19×C47 #44565332 |
| (32148, 93) | D3×C19×D141 #44565333 |
| (32148, 94) | C19×(C3⋊D3)⋊D47 #44565334 |
| (32148, 95) | D3×C47×D57 #44565335 |
| (32148, 96) | D3×D2679 #44565336 |
| (32148, 97) | D141⋊D57 #44565337 |
| (32148, 98) | D57×D141 #44565338 |
| (32148, 99) | C47×(C3⋊D3)⋊D19 #44565339 |
| (32148, 100) | D57⋊D141 #44565340 |