57 groups of order 168.
| SmallGroups | group |
|---|---|
| (168, 1) | ΓL(1,𝔽8)⋊C8 #4231 |
| (168, 2) | C8×ΓL(1,𝔽8) #4232 |
| (168, 3) | C7×C3⋊C8 #4233 |
| (168, 4) | C3×C7⋊C8 #4234 |
| (168, 5) | C3⋊(C7⋊C8) #4235 |
| (168, 6) | C3×C7×C8 #4236 |
| (168, 7) | ΓL(1,𝔽8)⋊Q8 #4237 |
| (168, 8) | C4×AGL(1,𝔽7) #4238 |
| (168, 9) | C4⋊AGL(1,𝔽7) #4239 |
| (168, 10) | C2×ΓL(1,𝔽8)⋊C4 #4240 |
| (168, 11) | (C22⋊D7)⋊C3 #4241 |
| (168, 12) | Dic3×D7 #4242 |
| (168, 13) | D3×Dic7 #4243 |
| (168, 14) | D21⋊C4 #4244 |
| (168, 15) | #4245 |
| (168, 16) | #4246 |
| (168, 17) | #4247 |
| (168, 18) | #4248 |
| (168, 19) | C2×C4×ΓL(1,𝔽8) #4249 |
| (168, 20) | D4×ΓL(1,𝔽8) #4250 |
| (168, 21) | Q8×ΓL(1,𝔽8) #4251 |
| (168, 22) | C7×SL(2,𝔽3) #4252 |
| (168, 23) | C7⋊SL(2,𝔽3) #4253 |
| (168, 24) | C3×Dic14 #4254 |
| (168, 25) | C3×C4×D7 #4255 |
| (168, 26) | C3×D28 #4256 |
| (168, 27) | C2×C3×Dic7 #4257 |
| (168, 28) | C3×C22⋊D7 #4258 |
| (168, 29) | C7×Dic6 #4259 |
| (168, 30) | C4×D3×C7 #4260 |
| (168, 31) | C7×D12 #4261 |
| (168, 32) | C2×C7×Dic3 #4262 |
| (168, 33) | C7×#67 #4263 |
| (168, 34) | Dic42 #4264 |
| (168, 35) | C4×D21 #4265 |
| (168, 36) | D84 #4266 |
| (168, 37) | C2×Dic21 #4267 |
| (168, 38) | #4268 |
| (168, 39) | C2×C3×C4×C7 #4269 |
| (168, 40) | C3×C7×D4 #4270 |
| (168, 41) | C3×C7×Q8 #4271 |
| (168, 42) | GL(3,𝔽2) #4272 |
| (168, 43) | AΓL(1,𝔽8) #4273 |
| (168, 44) | C3×AGL(1,𝔽8) #4274 |
| (168, 45) | C7×S4 #4275 |
| (168, 46) | C7⋊S4 #4276 |
| (168, 47) | C22×AGL(1,𝔽7) #4277 |
| (168, 48) | A4×D7 #4278 |
| (168, 49) | D7⋊A4 #4279 |
| (168, 50) | C2×D3×D7 #4280 |
| (168, 51) | C23×ΓL(1,𝔽8) #4281 |
| (168, 52) | C2×C7×A4 #4282 |
| (168, 53) | C2×C22⋊ΓL(1,𝔽8) #4283 |
| (168, 54) | C22×C3×D7 #4284 |
| (168, 55) | C22×D3×C7 #4285 |
| (168, 56) | C22×D21 #4286 |
| (168, 57) | C23×C3×C7 #4287 |