34 groups of order 4956.
| SmallGroups | group |
|---|---|
| (4956, 1) | C3×C4×C7×C59 #19097160 |
| (4956, 2) | C4×ΓL(1,𝔽8)×C59 #19097161 |
| (4956, 3) | C3×C7×Dic59 #19097162 |
| (4956, 4) | C3×Dic7×C59 #19097163 |
| (4956, 5) | C3×Dic413 #19097164 |
| (4956, 6) | C7×Dic3×C59 #19097165 |
| (4956, 7) | C7×Dic177 #19097166 |
| (4956, 8) | C59×Dic21 #19097167 |
| (4956, 9) | Dic1239 #19097168 |
| (4956, 10) | ΓL(1,𝔽8)×Dic59 #19097169 |
| (4956, 11) | C59×ΓL(1,𝔽8)⋊C4 #19097170 |
| (4956, 12) | ΓL(1,𝔽8)⋊Dic59 #19097171 |
| (4956, 13) | C22×C3×C7×C59 #19097172 |
| (4956, 14) | AGL(1,𝔽7)×D59 #19097173 |
| (4956, 15) | C2×AGL(1,𝔽7)×C59 #19097174 |
| (4956, 16) | C2×ΓL(1,𝔽8)⋊D59 #19097175 |
| (4956, 17) | C2×ΓL(1,𝔽8)×D59 #19097176 |
| (4956, 18) | C3×D7×D59 #19097177 |
| (4956, 19) | D3×C7×D59 #19097178 |
| (4956, 20) | D21×D59 #19097179 |
| (4956, 21) | D3×D7×C59 #19097180 |
| (4956, 22) | D7×D177 #19097181 |
| (4956, 23) | D3×D413 #19097182 |
| (4956, 24) | D21⋊D59 #19097183 |
| (4956, 25) | C22×ΓL(1,𝔽8)×C59 #19097184 |
| (4956, 26) | C7×A4×C59 #19097185 |
| (4956, 27) | C59×C22⋊ΓL(1,𝔽8) #19097186 |
| (4956, 28) | C2×C3×C7×D59 #19097187 |
| (4956, 29) | C2×C3×D7×C59 #19097188 |
| (4956, 30) | C2×C3×D413 #19097189 |
| (4956, 31) | C2×D3×C7×C59 #19097190 |
| (4956, 32) | C2×C7×D177 #19097191 |
| (4956, 33) | C2×D21×C59 #19097192 |
| (4956, 34) | C2×D1239 #19097193 |