extension | φ:Q→Aut N | d | ρ | Label | ID |
(C2×C12).1C22 = Dic3.D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).1C2^2 | 96,85 |
(C2×C12).2C22 = C23.8D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).2C2^2 | 96,86 |
(C2×C12).3C22 = C23.21D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).3C2^2 | 96,93 |
(C2×C12).4C22 = C12⋊Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).4C2^2 | 96,95 |
(C2×C12).5C22 = C12⋊D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).5C2^2 | 96,102 |
(C2×C12).6C22 = C4.D12 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).6C2^2 | 96,104 |
(C2×C12).7C22 = C4⋊C4⋊S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).7C2^2 | 96,105 |
(C2×C12).8C22 = C6.Q16 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).8C2^2 | 96,14 |
(C2×C12).9C22 = C12.Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).9C2^2 | 96,15 |
(C2×C12).10C22 = C6.D8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).10C2^2 | 96,16 |
(C2×C12).11C22 = C6.SD16 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).11C2^2 | 96,17 |
(C2×C12).12C22 = C12.53D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).12C2^2 | 96,29 |
(C2×C12).13C22 = C12.46D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4+ | (C2xC12).13C2^2 | 96,30 |
(C2×C12).14C22 = C12.47D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4- | (C2xC12).14C2^2 | 96,31 |
(C2×C12).15C22 = D12⋊C4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).15C2^2 | 96,32 |
(C2×C12).16C22 = D4⋊Dic3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).16C2^2 | 96,39 |
(C2×C12).17C22 = C12.D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).17C2^2 | 96,40 |
(C2×C12).18C22 = Q8⋊2Dic3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).18C2^2 | 96,42 |
(C2×C12).19C22 = C12.10D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).19C2^2 | 96,43 |
(C2×C12).20C22 = Q8⋊3Dic3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).20C2^2 | 96,44 |
(C2×C12).21C22 = Dic6⋊C4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).21C2^2 | 96,94 |
(C2×C12).22C22 = C4.Dic6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).22C2^2 | 96,97 |
(C2×C12).23C22 = S3×C4⋊C4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).23C2^2 | 96,98 |
(C2×C12).24C22 = Dic3⋊5D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).24C2^2 | 96,100 |
(C2×C12).25C22 = S3×M4(2) | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).25C2^2 | 96,113 |
(C2×C12).26C22 = D12.C4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).26C2^2 | 96,114 |
(C2×C12).27C22 = C8⋊D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4+ | (C2xC12).27C2^2 | 96,115 |
(C2×C12).28C22 = C8.D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4- | (C2xC12).28C2^2 | 96,116 |
(C2×C12).29C22 = C2×D4⋊S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).29C2^2 | 96,138 |
(C2×C12).30C22 = D12⋊6C22 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).30C2^2 | 96,139 |
(C2×C12).31C22 = C2×D4.S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).31C2^2 | 96,140 |
(C2×C12).32C22 = D4×Dic3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).32C2^2 | 96,141 |
(C2×C12).33C22 = C23.12D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).33C2^2 | 96,143 |
(C2×C12).34C22 = D6⋊3D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).34C2^2 | 96,145 |
(C2×C12).35C22 = C12⋊3D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).35C2^2 | 96,147 |
(C2×C12).36C22 = C2×Q8⋊2S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).36C2^2 | 96,148 |
(C2×C12).37C22 = Q8.11D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).37C2^2 | 96,149 |
(C2×C12).38C22 = C2×C3⋊Q16 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).38C2^2 | 96,150 |
(C2×C12).39C22 = Q8×Dic3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).39C2^2 | 96,152 |
(C2×C12).40C22 = C12.23D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).40C2^2 | 96,154 |
(C2×C12).41C22 = D4.Dic3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).41C2^2 | 96,155 |
(C2×C12).42C22 = D4⋊D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4+ | (C2xC12).42C2^2 | 96,156 |
(C2×C12).43C22 = Q8.13D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).43C2^2 | 96,157 |
(C2×C12).44C22 = Q8.14D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4- | (C2xC12).44C2^2 | 96,158 |
(C2×C12).45C22 = C2×D4⋊2S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).45C2^2 | 96,210 |
(C2×C12).46C22 = C2×S3×Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).46C2^2 | 96,212 |
(C2×C12).47C22 = C2×Q8⋊3S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).47C2^2 | 96,213 |
(C2×C12).48C22 = Q8.15D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).48C2^2 | 96,214 |
(C2×C12).49C22 = Q8○D12 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4- | (C2xC12).49C2^2 | 96,217 |
(C2×C12).50C22 = C23.16D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).50C2^2 | 96,84 |
(C2×C12).51C22 = Dic3⋊4D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).51C2^2 | 96,88 |
(C2×C12).52C22 = C23.9D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).52C2^2 | 96,90 |
(C2×C12).53C22 = Dic3⋊D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).53C2^2 | 96,91 |
(C2×C12).54C22 = C23.11D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).54C2^2 | 96,92 |
(C2×C12).55C22 = Dic3.Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).55C2^2 | 96,96 |
(C2×C12).56C22 = C4⋊C4⋊7S3 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).56C2^2 | 96,99 |
(C2×C12).57C22 = D6.D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).57C2^2 | 96,101 |
(C2×C12).58C22 = D6⋊Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).58C2^2 | 96,103 |
(C2×C12).59C22 = C3×C4.D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).59C2^2 | 96,50 |
(C2×C12).60C22 = C3×C4.10D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).60C2^2 | 96,51 |
(C2×C12).61C22 = C23.23D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).61C2^2 | 96,142 |
(C2×C12).62C22 = C23.14D6 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).62C2^2 | 96,146 |
(C2×C12).63C22 = Dic3⋊Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).63C2^2 | 96,151 |
(C2×C12).64C22 = D6⋊3Q8 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).64C2^2 | 96,153 |
(C2×C12).65C22 = C3×C22.D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).65C2^2 | 96,170 |
(C2×C12).66C22 = C3×C4.4D4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).66C2^2 | 96,171 |
(C2×C12).67C22 = C3×C42.C2 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 96 | | (C2xC12).67C2^2 | 96,172 |
(C2×C12).68C22 = C3×C42⋊2C2 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | | (C2xC12).68C2^2 | 96,173 |
(C2×C12).69C22 = C3×C8⋊C22 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 24 | 4 | (C2xC12).69C2^2 | 96,183 |
(C2×C12).70C22 = C3×C8.C22 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).70C2^2 | 96,184 |
(C2×C12).71C22 = C3×2- 1+4 | φ: C22/C1 → C22 ⊆ Aut C2×C12 | 48 | 4 | (C2xC12).71C2^2 | 96,225 |
(C2×C12).72C22 = C12.6Q8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).72C2^2 | 96,77 |
(C2×C12).73C22 = C42⋊2S3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).73C2^2 | 96,79 |
(C2×C12).74C22 = C42⋊7S3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).74C2^2 | 96,82 |
(C2×C12).75C22 = C42⋊3S3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).75C2^2 | 96,83 |
(C2×C12).76C22 = C2×Dic3⋊C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).76C2^2 | 96,130 |
(C2×C12).77C22 = C4×C3⋊D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).77C2^2 | 96,135 |
(C2×C12).78C22 = C23.28D6 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).78C2^2 | 96,136 |
(C2×C12).79C22 = C3×C42⋊C2 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).79C2^2 | 96,164 |
(C2×C12).80C22 = C2.Dic12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).80C2^2 | 96,23 |
(C2×C12).81C22 = C8⋊Dic3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).81C2^2 | 96,24 |
(C2×C12).82C22 = C24⋊1C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).82C2^2 | 96,25 |
(C2×C12).83C22 = C2.D24 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).83C2^2 | 96,28 |
(C2×C12).84C22 = C4×Dic6 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).84C2^2 | 96,75 |
(C2×C12).85C22 = C12⋊2Q8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).85C2^2 | 96,76 |
(C2×C12).86C22 = C4×D12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).86C2^2 | 96,80 |
(C2×C12).87C22 = C4⋊D12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).87C2^2 | 96,81 |
(C2×C12).88C22 = C2×C24⋊C2 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).88C2^2 | 96,109 |
(C2×C12).89C22 = C2×D24 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).89C2^2 | 96,110 |
(C2×C12).90C22 = C2×Dic12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).90C2^2 | 96,112 |
(C2×C12).91C22 = C12.48D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).91C2^2 | 96,131 |
(C2×C12).92C22 = C2×C4⋊Dic3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).92C2^2 | 96,132 |
(C2×C12).93C22 = C23.26D6 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).93C2^2 | 96,133 |
(C2×C12).94C22 = C12⋊7D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).94C2^2 | 96,137 |
(C2×C12).95C22 = C22×Dic6 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).95C2^2 | 96,205 |
(C2×C12).96C22 = C42⋊4S3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 24 | 2 | (C2xC12).96C2^2 | 96,12 |
(C2×C12).97C22 = C24.C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | 2 | (C2xC12).97C2^2 | 96,26 |
(C2×C12).98C22 = C8○D12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | 2 | (C2xC12).98C2^2 | 96,108 |
(C2×C12).99C22 = C4○D24 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | 2 | (C2xC12).99C2^2 | 96,111 |
(C2×C12).100C22 = C2×C4.Dic3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).100C2^2 | 96,128 |
(C2×C12).101C22 = C4×C3⋊C8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).101C2^2 | 96,9 |
(C2×C12).102C22 = C42.S3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).102C2^2 | 96,10 |
(C2×C12).103C22 = C12⋊C8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).103C2^2 | 96,11 |
(C2×C12).104C22 = C8×Dic3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).104C2^2 | 96,20 |
(C2×C12).105C22 = Dic3⋊C8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).105C2^2 | 96,21 |
(C2×C12).106C22 = C24⋊C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).106C2^2 | 96,22 |
(C2×C12).107C22 = D6⋊C8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).107C2^2 | 96,27 |
(C2×C12).108C22 = C12.55D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).108C2^2 | 96,37 |
(C2×C12).109C22 = S3×C42 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).109C2^2 | 96,78 |
(C2×C12).110C22 = S3×C2×C8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).110C2^2 | 96,106 |
(C2×C12).111C22 = C2×C8⋊S3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).111C2^2 | 96,107 |
(C2×C12).112C22 = C22×C3⋊C8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).112C2^2 | 96,127 |
(C2×C12).113C22 = C2×C4×Dic3 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).113C2^2 | 96,129 |
(C2×C12).114C22 = C3×D4⋊C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).114C2^2 | 96,52 |
(C2×C12).115C22 = C3×Q8⋊C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).115C2^2 | 96,53 |
(C2×C12).116C22 = C3×C4≀C2 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 24 | 2 | (C2xC12).116C2^2 | 96,54 |
(C2×C12).117C22 = C3×C4.Q8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).117C2^2 | 96,56 |
(C2×C12).118C22 = C3×C2.D8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).118C2^2 | 96,57 |
(C2×C12).119C22 = C3×C8.C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | 2 | (C2xC12).119C2^2 | 96,58 |
(C2×C12).120C22 = C6×C4⋊C4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).120C2^2 | 96,163 |
(C2×C12).121C22 = D4×C12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).121C2^2 | 96,165 |
(C2×C12).122C22 = Q8×C12 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).122C2^2 | 96,166 |
(C2×C12).123C22 = C3×C4⋊D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).123C2^2 | 96,168 |
(C2×C12).124C22 = C3×C22⋊Q8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).124C2^2 | 96,169 |
(C2×C12).125C22 = C3×C4⋊1D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).125C2^2 | 96,174 |
(C2×C12).126C22 = C3×C4⋊Q8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).126C2^2 | 96,175 |
(C2×C12).127C22 = C6×M4(2) | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).127C2^2 | 96,177 |
(C2×C12).128C22 = C3×C8○D4 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | 2 | (C2xC12).128C2^2 | 96,178 |
(C2×C12).129C22 = C6×D8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).129C2^2 | 96,179 |
(C2×C12).130C22 = C6×SD16 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | | (C2xC12).130C2^2 | 96,180 |
(C2×C12).131C22 = C6×Q16 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).131C2^2 | 96,181 |
(C2×C12).132C22 = C3×C4○D8 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 48 | 2 | (C2xC12).132C2^2 | 96,182 |
(C2×C12).133C22 = Q8×C2×C6 | φ: C22/C2 → C2 ⊆ Aut C2×C12 | 96 | | (C2xC12).133C2^2 | 96,222 |
(C2×C12).134C22 = C3×C8⋊C4 | central extension (φ=1) | 96 | | (C2xC12).134C2^2 | 96,47 |
(C2×C12).135C22 = C3×C22⋊C8 | central extension (φ=1) | 48 | | (C2xC12).135C2^2 | 96,48 |
(C2×C12).136C22 = C3×C4⋊C8 | central extension (φ=1) | 96 | | (C2xC12).136C2^2 | 96,55 |