extension | φ:Q→Out N | d | ρ | Label | ID |
(C22xC3:S3).1C22 = C62.D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).1C2^2 | 288,385 |
(C22xC3:S3).2C22 = C62.2D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 4+ | (C2^2xC3:S3).2C2^2 | 288,386 |
(C22xC3:S3).3C22 = C62.Q8 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).3C2^2 | 288,395 |
(C22xC3:S3).4C22 = (C6xC12):C4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 4+ | (C2^2xC3:S3).4C2^2 | 288,422 |
(C22xC3:S3).5C22 = (C2xC62):C4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 4 | (C2^2xC3:S3).5C2^2 | 288,434 |
(C22xC3:S3).6C22 = C62.6C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).6C2^2 | 288,484 |
(C22xC3:S3).7C22 = C62.18C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).7C2^2 | 288,496 |
(C22xC3:S3).8C22 = C62.20C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).8C2^2 | 288,498 |
(C22xC3:S3).9C22 = Dic3.D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).9C2^2 | 288,500 |
(C22xC3:S3).10C22 = C62.24C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).10C2^2 | 288,502 |
(C22xC3:S3).11C22 = C12.28D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).11C2^2 | 288,512 |
(C22xC3:S3).12C22 = C62.38C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).12C2^2 | 288,516 |
(C22xC3:S3).13C22 = Dic3:4D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).13C2^2 | 288,528 |
(C22xC3:S3).14C22 = Dic3:D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).14C2^2 | 288,534 |
(C22xC3:S3).15C22 = C62.58C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).15C2^2 | 288,536 |
(C22xC3:S3).16C22 = D6.D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).16C2^2 | 288,538 |
(C22xC3:S3).17C22 = Dic3:5D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).17C2^2 | 288,542 |
(C22xC3:S3).18C22 = C62.65C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).18C2^2 | 288,543 |
(C22xC3:S3).19C22 = C62.67C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).19C2^2 | 288,545 |
(C22xC3:S3).20C22 = C62.74C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).20C2^2 | 288,552 |
(C22xC3:S3).21C22 = D6:D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).21C2^2 | 288,554 |
(C22xC3:S3).22C22 = C62.77C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).22C2^2 | 288,555 |
(C22xC3:S3).23C22 = C12:7D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).23C2^2 | 288,557 |
(C22xC3:S3).24C22 = Dic3:3D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).24C2^2 | 288,558 |
(C22xC3:S3).25C22 = C12:D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).25C2^2 | 288,559 |
(C22xC3:S3).26C22 = S3xD6:C4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).26C2^2 | 288,568 |
(C22xC3:S3).27C22 = D6:4D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).27C2^2 | 288,570 |
(C22xC3:S3).28C22 = C62.94C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).28C2^2 | 288,600 |
(C22xC3:S3).29C22 = C62.95C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).29C2^2 | 288,601 |
(C22xC3:S3).30C22 = C62.100C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).30C2^2 | 288,606 |
(C22xC3:S3).31C22 = C62.60D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).31C2^2 | 288,614 |
(C22xC3:S3).32C22 = C62.113C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).32C2^2 | 288,619 |
(C22xC3:S3).33C22 = C62.117C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).33C2^2 | 288,623 |
(C22xC3:S3).34C22 = C62:6D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).34C2^2 | 288,626 |
(C22xC3:S3).35C22 = C62.121C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).35C2^2 | 288,627 |
(C22xC3:S3).36C22 = C62.125C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).36C2^2 | 288,631 |
(C22xC3:S3).37C22 = C12:4D12 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).37C2^2 | 288,731 |
(C22xC3:S3).38C22 = C122:6C2 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).38C2^2 | 288,732 |
(C22xC3:S3).39C22 = C122:2C2 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).39C2^2 | 288,733 |
(C22xC3:S3).40C22 = C62.228C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).40C2^2 | 288,741 |
(C22xC3:S3).41C22 = C62.229C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).41C2^2 | 288,742 |
(C22xC3:S3).42C22 = C62.69D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).42C2^2 | 288,743 |
(C22xC3:S3).43C22 = C62.242C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).43C2^2 | 288,755 |
(C22xC3:S3).44C22 = C62.129D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).44C2^2 | 288,786 |
(C22xC3:S3).45C22 = C62:19D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).45C2^2 | 288,787 |
(C22xC3:S3).46C22 = C62:14D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).46C2^2 | 288,796 |
(C22xC3:S3).47C22 = C62.258C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).47C2^2 | 288,797 |
(C22xC3:S3).48C22 = C62.262C23 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).48C2^2 | 288,804 |
(C22xC3:S3).49C22 = C2xS32:C4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | | (C2^2xC3:S3).49C2^2 | 288,880 |
(C22xC3:S3).50C22 = C62.9D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 4 | (C2^2xC3:S3).50C2^2 | 288,881 |
(C22xC3:S3).51C22 = C2xC3:S3.Q8 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).51C2^2 | 288,882 |
(C22xC3:S3).52C22 = D6wrC2 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 12 | 4+ | (C2^2xC3:S3).52C2^2 | 288,889 |
(C22xC3:S3).53C22 = C62:D4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 8+ | (C2^2xC3:S3).53C2^2 | 288,890 |
(C22xC3:S3).54C22 = C2xC2.PSU3(F2) | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).54C2^2 | 288,894 |
(C22xC3:S3).55C22 = C62:Q8 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 8+ | (C2^2xC3:S3).55C2^2 | 288,895 |
(C22xC3:S3).56C22 = D4xC32:C4 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 8+ | (C2^2xC3:S3).56C2^2 | 288,936 |
(C22xC3:S3).57C22 = C2xD6.6D6 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).57C2^2 | 288,949 |
(C22xC3:S3).58C22 = Dic6:12D6 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | 8+ | (C2^2xC3:S3).58C2^2 | 288,960 |
(C22xC3:S3).59C22 = C2xD6.3D6 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).59C2^2 | 288,970 |
(C22xC3:S3).60C22 = C22xS3wrC2 | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 24 | | (C2^2xC3:S3).60C2^2 | 288,1031 |
(C22xC3:S3).61C22 = C22xPSU3(F2) | φ: C22/C1 → C22 ⊆ Out C22xC3:S3 | 36 | | (C2^2xC3:S3).61C2^2 | 288,1032 |
(C22xC3:S3).62C22 = (C6xC12):2C4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).62C2^2 | 288,429 |
(C22xC3:S3).63C22 = C62.19C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).63C2^2 | 288,497 |
(C22xC3:S3).64C22 = C62.23C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).64C2^2 | 288,501 |
(C22xC3:S3).65C22 = C62.35C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).65C2^2 | 288,513 |
(C22xC3:S3).66C22 = C12.30D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).66C2^2 | 288,519 |
(C22xC3:S3).67C22 = C62.44C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).67C2^2 | 288,522 |
(C22xC3:S3).68C22 = C62.51C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).68C2^2 | 288,529 |
(C22xC3:S3).69C22 = C4xC6.D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).69C2^2 | 288,530 |
(C22xC3:S3).70C22 = C62.53C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).70C2^2 | 288,531 |
(C22xC3:S3).71C22 = C62.70C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).71C2^2 | 288,548 |
(C22xC3:S3).72C22 = C4xC3:D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).72C2^2 | 288,551 |
(C22xC3:S3).73C22 = C62.82C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).73C2^2 | 288,560 |
(C22xC3:S3).74C22 = C12:2D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).74C2^2 | 288,564 |
(C22xC3:S3).75C22 = C62.91C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).75C2^2 | 288,569 |
(C22xC3:S3).76C22 = C2xC6.D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).76C2^2 | 288,611 |
(C22xC3:S3).77C22 = C62.116C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 24 | | (C2^2xC3:S3).77C2^2 | 288,622 |
(C22xC3:S3).78C22 = C62:8D4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 24 | | (C2^2xC3:S3).78C2^2 | 288,629 |
(C22xC3:S3).79C22 = C122:16C2 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).79C2^2 | 288,729 |
(C22xC3:S3).80C22 = C4xC12:S3 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).80C2^2 | 288,730 |
(C22xC3:S3).81C22 = C22:C4xC3:S3 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 72 | | (C2^2xC3:S3).81C2^2 | 288,737 |
(C22xC3:S3).82C22 = C62.225C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).82C2^2 | 288,738 |
(C22xC3:S3).83C22 = C62.227C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).83C2^2 | 288,740 |
(C22xC3:S3).84C22 = C62.236C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).84C2^2 | 288,749 |
(C22xC3:S3).85C22 = C62.237C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).85C2^2 | 288,750 |
(C22xC3:S3).86C22 = C62.238C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).86C2^2 | 288,751 |
(C22xC3:S3).87C22 = C12:3D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).87C2^2 | 288,752 |
(C22xC3:S3).88C22 = C62.240C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).88C2^2 | 288,753 |
(C22xC3:S3).89C22 = C12.31D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).89C2^2 | 288,754 |
(C22xC3:S3).90C22 = C2xC6.11D12 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).90C2^2 | 288,784 |
(C22xC3:S3).91C22 = C4xC32:7D4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).91C2^2 | 288,785 |
(C22xC3:S3).92C22 = C62:13D4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 72 | | (C2^2xC3:S3).92C2^2 | 288,794 |
(C22xC3:S3).93C22 = C62.256C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).93C2^2 | 288,795 |
(C22xC3:S3).94C22 = C62.261C23 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).94C2^2 | 288,803 |
(C22xC3:S3).95C22 = C2xC4xC32:C4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).95C2^2 | 288,932 |
(C22xC3:S3).96C22 = C2xC4:(C32:C4) | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).96C2^2 | 288,933 |
(C22xC3:S3).97C22 = (C6xC12):5C4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 24 | 4 | (C2^2xC3:S3).97C2^2 | 288,934 |
(C22xC3:S3).98C22 = C2xC62:C4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 24 | | (C2^2xC3:S3).98C2^2 | 288,941 |
(C22xC3:S3).99C22 = C2xD12:S3 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).99C2^2 | 288,944 |
(C22xC3:S3).100C22 = C2xDic3.D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).100C2^2 | 288,947 |
(C22xC3:S3).101C22 = C2xD6.D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).101C2^2 | 288,948 |
(C22xC3:S3).102C22 = S32xC2xC4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).102C2^2 | 288,950 |
(C22xC3:S3).103C22 = C2xD6:D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).103C2^2 | 288,952 |
(C22xC3:S3).104C22 = D12:23D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 24 | 4 | (C2^2xC3:S3).104C2^2 | 288,954 |
(C22xC3:S3).105C22 = C22xC6.D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).105C2^2 | 288,972 |
(C22xC3:S3).106C22 = C2xC12.59D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).106C2^2 | 288,1006 |
(C22xC3:S3).107C22 = C2xC12.D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).107C2^2 | 288,1008 |
(C22xC3:S3).108C22 = C2xC12.26D6 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 144 | | (C2^2xC3:S3).108C2^2 | 288,1011 |
(C22xC3:S3).109C22 = C4oD4xC3:S3 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 72 | | (C2^2xC3:S3).109C2^2 | 288,1013 |
(C22xC3:S3).110C22 = C23xC32:C4 | φ: C22/C2 → C2 ⊆ Out C22xC3:S3 | 48 | | (C2^2xC3:S3).110C2^2 | 288,1039 |
(C22xC3:S3).111C22 = C42xC3:S3 | φ: trivial image | 144 | | (C2^2xC3:S3).111C2^2 | 288,728 |
(C22xC3:S3).112C22 = C4:C4xC3:S3 | φ: trivial image | 144 | | (C2^2xC3:S3).112C2^2 | 288,748 |
(C22xC3:S3).113C22 = C22xC4xC3:S3 | φ: trivial image | 144 | | (C2^2xC3:S3).113C2^2 | 288,1004 |
(C22xC3:S3).114C22 = C2xQ8xC3:S3 | φ: trivial image | 144 | | (C2^2xC3:S3).114C2^2 | 288,1010 |