| Label |
Polynomial |
Degree |
Signature |
Discriminant |
Ram. prime count |
Root discriminant |
Galois root discriminant |
CM field |
Galois |
Monogenic |
Galois group |
Class group |
Unit group torsion |
Unit group rank |
Regulator |
| 25.1.145...641.1 |
$x^{25} - 3 x^{24} + 9 x^{23} - 22 x^{22} + 41 x^{21} - 60 x^{20} + 66 x^{19} - 47 x^{18} + 6 x^{17} + 48 x^{16} - 82 x^{15} + 76 x^{14} + 11 x^{13} - 138 x^{12} + 280 x^{11} - 336 x^{10} + 317 x^{9} - 205 x^{8} + 144 x^{7} - 109 x^{6} + 126 x^{5} - 104 x^{4} + 76 x^{3} - 23 x^{2} + 10 x + 1$ |
$25$ |
[1,12] |
$479^{12}$ |
$1$ |
$19.344657569539898$ |
$21.88606862823929$ |
|
|
? |
$D_{25}$ (as 25T4) |
trivial |
$2$ |
$12$ |
$593552.1381003528$ |
| 25.1.213...801.1 |
$x^{25} - 2 x^{24} - x^{23} + 8 x^{22} + 6 x^{21} - 17 x^{20} - 5 x^{19} + 32 x^{18} - 13 x^{17} - 36 x^{16} + 22 x^{15} + 58 x^{14} - 6 x^{13} - 71 x^{12} + 35 x^{10} - 24 x^{9} - 66 x^{8} + 28 x^{7} + 63 x^{6} + 92 x^{5} - 82 x^{4} - 3 x^{3} + 25 x^{2} + 16 x - 1$ |
$25$ |
[1,12] |
$599^{12}$ |
$1$ |
$21.535991679204013$ |
$24.474476501040833$ |
|
|
? |
$D_{25}$ (as 25T4) |
trivial |
$2$ |
$12$ |
$3027380.0731932656$ |
| 25.1.425...361.1 |
$x^{25} - 2 x^{24} - x^{23} + 13 x^{22} + 50 x^{21} + 3 x^{20} - 29 x^{19} - 5 x^{18} + 128 x^{17} - 146 x^{16} - 239 x^{15} + 32 x^{14} + 747 x^{13} - 262 x^{12} - 1333 x^{11} - 456 x^{10} + 1762 x^{9} + 962 x^{8} - 1685 x^{7} - 1308 x^{6} + 1439 x^{5} + 1916 x^{4} - 95 x^{3} - 410 x^{2} + 94 x - 1$ |
$25$ |
[1,12] |
$1367^{12}$ |
$1$ |
$32.00139327281913$ |
$36.9729630946723$ |
|
|
|
$D_{25}$ (as 25T4) |
$[2, 2]$ |
$2$ |
$12$ |
$222319295.2100307$ |
| 25.1.114...401.1 |
$x^{25} - 4 x^{24} + x^{23} + 2 x^{22} + 5 x^{21} + 38 x^{20} + 24 x^{19} - 79 x^{18} - 45 x^{17} - 175 x^{16} - 246 x^{15} + 78 x^{14} + 160 x^{13} + 28 x^{12} + 1032 x^{11} + 953 x^{10} + 967 x^{9} + 1690 x^{8} + 1081 x^{7} - 1035 x^{6} - 715 x^{5} - 2390 x^{4} - 2966 x^{3} - 1925 x^{2} - 720 x - 1003$ |
$25$ |
[1,12] |
$7^{12}\cdot 257^{12}$ |
$2$ |
$36.51026274985967$ |
$42.41462012089699$ |
|
|
|
$D_{25}$ (as 25T4) |
trivial |
$2$ |
$12$ |
$11203233087.777065$ |
| 25.1.335...881.1 |
$x^{25} - 5 x^{24} + 18 x^{23} - 53 x^{22} + 184 x^{21} - 519 x^{20} + 1425 x^{19} - 2994 x^{18} + 4254 x^{17} - 2567 x^{16} - 3146 x^{15} + 8388 x^{14} - 11301 x^{13} - 6966 x^{12} + 13530 x^{11} + 11956 x^{10} + 18271 x^{9} + 21048 x^{8} - 41862 x^{7} - 65478 x^{6} - 1959 x^{5} + 35311 x^{4} + 17869 x^{3} - 2655 x^{2} - 3850 x - 2125$ |
$25$ |
[1,12] |
$2887^{12}$ |
$1$ |
$45.81571370342955$ |
$53.73081052803875$ |
|
|
|
$D_{25}$ (as 25T4) |
trivial |
$2$ |
$12$ |
$305458559273.9288$ |
| 25.1.121...625.1 |
$x^{25} - 11 x^{24} + 42 x^{23} - 37 x^{22} - 156 x^{21} + 345 x^{20} + 267 x^{19} - 2248 x^{18} + 5531 x^{17} - 338 x^{16} - 41434 x^{15} + 71882 x^{14} + 112392 x^{13} - 407865 x^{12} + 80824 x^{11} + 717928 x^{10} - 228258 x^{9} - 1185331 x^{8} + 280801 x^{7} + 1733675 x^{6} - 74160 x^{5} - 2202750 x^{4} - 202350 x^{3} + 1981500 x^{2} + 536000 x - 1401875$ |
$25$ |
[1,12] |
$5^{12}\cdot 643^{12}$ |
$2$ |
$48.24439550021279$ |
$56.70097000933934$ |
|
|
|
$D_{25}$ (as 25T4) |
trivial |
$2$ |
$12$ |
$1237128997505.3247$ |
| 25.1.106...201.1 |
$x^{25} - 10 x^{24} + 41 x^{23} - 105 x^{22} + 177 x^{21} - 437 x^{20} + 1470 x^{19} - 3743 x^{18} + 4598 x^{17} - 1850 x^{16} + 3734 x^{15} - 33702 x^{14} + 37801 x^{13} + 70620 x^{12} - 146863 x^{11} - 115089 x^{10} + 114649 x^{9} + 185307 x^{8} - 74232 x^{7} - 239939 x^{6} - 516736 x^{5} - 486684 x^{4} - 187312 x^{3} - 162320 x^{2} + 32064 x - 22784$ |
$25$ |
[1,12] |
$3851^{12}$ |
$1$ |
$52.61084642218566$ |
$62.056425936400814$ |
|
|
|
$D_{25}$ (as 25T4) |
trivial |
$2$ |
$12$ |
$11838033464233.441$ |
| 25.1.397...641.1 |
$x^{25} - x^{24} + 2 x^{23} - 2 x^{22} + 114 x^{21} + 14 x^{20} + 388 x^{19} + 1085 x^{18} + 7513 x^{17} + 4819 x^{16} + 1219 x^{15} - 640 x^{14} + 110085 x^{13} + 396579 x^{12} + 932255 x^{11} + 3052375 x^{10} + 5536096 x^{9} + 12433767 x^{8} + 17351055 x^{7} + 27726417 x^{6} + 30856797 x^{5} + 36500635 x^{4} + 30496620 x^{3} + 26587890 x^{2} + 14289723 x + 8362683$ |
$25$ |
[1,12] |
$11^{20}\cdot 79^{12}$ |
$2$ |
$55.45939810893222$ |
$60.524009918848414$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$508763901267.4053$ |
| 25.1.118...921.1 |
$x^{25} - x^{24} - 19 x^{23} - 76 x^{22} + 156 x^{21} + 1005 x^{20} + 1755 x^{19} - 1564 x^{18} - 17480 x^{17} + 14003 x^{16} - 40555 x^{15} + 158147 x^{14} - 336486 x^{13} - 456783 x^{12} + 2807964 x^{11} - 9825280 x^{10} + 32382901 x^{9} - 51222985 x^{8} + 76250162 x^{7} - 82760080 x^{6} + 46691010 x^{5} + 4604688 x^{4} - 3014982 x^{3} - 12748972 x^{2} + 5156073 x + 1384173$ |
$25$ |
[1,12] |
$11^{20}\cdot 127^{12}$ |
$2$ |
$69.65301726943369$ |
$76.7389775728696$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$14739079523494.871$ |
| 25.1.171...161.1 |
$x^{25} + 18 x^{23} - 17 x^{22} + 163 x^{21} + 778 x^{20} + 668 x^{19} + 6093 x^{18} + 8161 x^{17} - 16824 x^{16} + 24958 x^{15} + 156175 x^{14} + 317021 x^{13} + 1220510 x^{12} + 3228424 x^{11} + 5166827 x^{10} + 7607147 x^{9} + 10396892 x^{8} + 8655374 x^{7} + 3386053 x^{6} + 971637 x^{5} + 379214 x^{4} - 252700 x^{3} + 96379 x^{2} - 14488 x + 1088$ |
$25$ |
[1,12] |
$11^{20}\cdot 131^{12}$ |
$2$ |
$70.69755102783732$ |
$77.93809672288276$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$79672132715035.66$ |
| 25.1.125...521.1 |
$x^{25} - 6 x^{24} - 11 x^{23} + 373 x^{22} - 2123 x^{21} + 6909 x^{20} - 14504 x^{19} + 11689 x^{18} + 26637 x^{17} - 134028 x^{16} + 212769 x^{15} - 8645 x^{14} - 228977 x^{13} + 2110377 x^{12} + 2314970 x^{11} + 6611519 x^{10} + 25497478 x^{9} + 45079364 x^{8} + 81358720 x^{7} + 135641936 x^{6} + 134356064 x^{5} + 105811904 x^{4} + 91282176 x^{3} + 70338560 x^{2} + 75878400 x + 47071232$ |
$25$ |
[1,12] |
$11^{20}\cdot 227^{12}$ |
$2$ |
$92.04634743187971$ |
$102.59520810120945$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$3887937729197100.0$ |
| 25.1.233...921.1 |
$x^{25} - 7 x^{24} + 49 x^{23} - 283 x^{22} + 1302 x^{21} - 5636 x^{20} + 22809 x^{19} - 80739 x^{18} + 282358 x^{17} - 893429 x^{16} + 2621604 x^{15} - 6788665 x^{14} + 15933765 x^{13} - 33100241 x^{12} + 60008112 x^{11} - 95295391 x^{10} + 131154926 x^{9} - 150037171 x^{8} + 139788299 x^{7} - 104949621 x^{6} + 56076967 x^{5} - 27454311 x^{4} + 20655635 x^{3} - 14146574 x^{2} + 4203471 x - 447083$ |
$25$ |
[1,12] |
$11^{20}\cdot 239^{12}$ |
$2$ |
$94.35070303761088$ |
$105.27205446317937$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$291702564786496.44$ |
| 25.1.304...016.1 |
$x^{25} - x^{24} - 4 x^{23} - 44 x^{22} - 5 x^{21} + 525 x^{20} - 586 x^{19} - 782 x^{18} + 9043 x^{17} - 169699 x^{16} + 835224 x^{15} + 1942312 x^{14} - 7311723 x^{13} - 9985645 x^{12} + 14391598 x^{11} + 100433850 x^{10} - 21227428 x^{9} - 267951484 x^{8} + 296959496 x^{7} - 147762728 x^{6} + 499315648 x^{5} - 1081077568 x^{4} + 871667072 x^{3} + 135320448 x^{2} - 623472640 x + 285451264$ |
$25$ |
[1,12] |
$2^{36}\cdot 11^{20}\cdot 37^{12}$ |
$3$ |
$104.55243922591447$ |
$117.15477752677108$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$2251680684580621800$ |
| 25.1.402...841.1 |
$x^{25} + 54 x^{23} - 104 x^{22} + 1536 x^{21} - 5301 x^{20} + 29801 x^{19} - 131418 x^{18} + 522861 x^{17} - 1988558 x^{16} + 6547080 x^{15} - 20753868 x^{14} + 59231603 x^{13} - 139940853 x^{12} + 282733830 x^{11} - 439761146 x^{10} + 273370869 x^{9} + 684360858 x^{8} - 2052055922 x^{7} + 2849300583 x^{6} - 2376111291 x^{5} - 435736440 x^{4} + 3925253664 x^{3} - 4611080277 x^{2} + 3156096636 x - 979371405$ |
$25$ |
[1,12] |
$3^{12}\cdot 11^{20}\cdot 101^{12}$ |
$3$ |
$105.73203956604263$ |
$118.53195906841033$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$91967315839181230$ |
| 25.1.537...625.1 |
$x^{25} - 20 x^{23} - 190 x^{22} - 55 x^{21} + 5587 x^{20} + 13050 x^{19} - 20300 x^{18} - 353660 x^{17} - 779430 x^{16} + 2489376 x^{15} + 13184175 x^{14} + 3002820 x^{13} - 51855270 x^{12} - 65819250 x^{11} - 66573080 x^{10} - 81034050 x^{9} + 398652070 x^{8} + 1096152010 x^{7} + 1085065010 x^{6} + 2335334430 x^{5} + 7611478425 x^{4} + 13098456170 x^{3} + 12576087500 x^{2} + 7189780425 x + 2175884757$ |
$25$ |
[1,12] |
$5^{40}\cdot 79^{12}$ |
$2$ |
$106.95793529457653$ |
$116.72544884012868$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$2584231462110138.0$ |
| 25.1.205...241.1 |
$x^{25} - 4 x^{24} + 49 x^{23} - 142 x^{22} + 422 x^{21} - 704 x^{20} - 11436 x^{19} + 51538 x^{18} - 260410 x^{17} + 682674 x^{16} - 516266 x^{15} - 5780448 x^{14} + 46425731 x^{13} - 216960654 x^{12} + 786191137 x^{11} - 2399640156 x^{10} + 6232887940 x^{9} - 13937398632 x^{8} + 26693422448 x^{7} - 42947705760 x^{6} + 56652725888 x^{5} - 58548300672 x^{4} + 44503098880 x^{3} - 24117071872 x^{2} + 10228162560 x - 3546841088$ |
$25$ |
[1,12] |
$11^{20}\cdot 347^{12}$ |
$2$ |
$112.84239522135572$ |
$126.84661596200264$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$69926277697650020$ |
| 25.1.396...041.1 |
$x^{25} - 4 x^{24} + 36 x^{23} - 276 x^{22} + 1059 x^{21} - 5120 x^{20} + 25803 x^{19} - 113771 x^{18} + 403215 x^{17} - 1991938 x^{16} + 9977563 x^{15} - 7677811 x^{14} + 201854865 x^{13} + 262303901 x^{12} + 3064315796 x^{11} + 878174686 x^{10} + 6026706973 x^{9} - 49456272017 x^{8} - 5309985080 x^{7} - 253116988230 x^{6} + 291266983079 x^{5} - 346264380307 x^{4} + 1271283220161 x^{3} + 858263545098 x^{2} + 1801148345514 x + 2144623656303$ |
$25$ |
[1,12] |
$31^{20}\cdot 79^{12}$ |
$2$ |
$127.04288832197385$ |
$138.64458135328903$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$18245321851230670$ |
| 25.1.733...625.1 |
$x^{25} - 65 x^{23} - 140 x^{22} + 2910 x^{21} + 7403 x^{20} - 80600 x^{19} - 204640 x^{18} + 1422190 x^{17} + 3576595 x^{16} - 16098085 x^{15} - 42024725 x^{14} + 111201695 x^{13} + 331898790 x^{12} - 423960625 x^{11} - 1491963570 x^{10} + 1020456425 x^{9} + 88713105 x^{8} - 5014269575 x^{7} + 32056998575 x^{6} + 46222881880 x^{5} - 119891415175 x^{4} - 223603466450 x^{3} + 92044393000 x^{2} + 438061789725 x + 316307756807$ |
$25$ |
[1,12] |
$5^{40}\cdot 7^{12}\cdot 17^{12}$ |
$3$ |
$130.2010685315187$ |
$143.2601783966346$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$54588869711933100$ |
| 25.1.232...625.1 |
$x^{25} + 65 x^{23} - 85 x^{22} + 2215 x^{21} - 1621 x^{20} + 22950 x^{19} + 56565 x^{18} - 274305 x^{17} + 1772810 x^{16} - 5314035 x^{15} + 8445325 x^{14} + 46716345 x^{13} - 83578625 x^{12} + 848950100 x^{11} + 741712203 x^{10} + 237831800 x^{9} + 6363617220 x^{8} - 871094240 x^{7} - 42691061680 x^{6} + 5428118080 x^{5} + 214461438400 x^{4} + 203645408000 x^{3} - 62926452480 x^{2} + 105069849600 x + 48349856768$ |
$25$ |
[1,12] |
$5^{40}\cdot 131^{12}$ |
$2$ |
$136.34594579385768$ |
$150.30992384545803$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$450985603603902400$ |
| 25.1.237...625.1 |
$x^{25} + 30 x^{23} - 55 x^{22} + 1005 x^{21} + 402 x^{20} + 23500 x^{19} + 26490 x^{18} - 76785 x^{17} + 1992725 x^{16} - 1834404 x^{15} + 54258000 x^{14} - 211039625 x^{13} + 697063695 x^{12} - 3674041845 x^{11} + 4317491054 x^{10} - 13539457125 x^{9} + 12720166890 x^{8} + 21574680705 x^{7} + 204188215005 x^{6} + 175344758964 x^{5} + 1195207595325 x^{4} + 999175114035 x^{3} + 1865725788915 x^{2} + 2510354336040 x + 990194590251$ |
$25$ |
[1,12] |
$3^{12}\cdot 5^{40}\cdot 53^{12}$ |
$3$ |
$149.63136115512958$ |
$165.59627719710863$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$3855710525028195000$ |
| 25.1.541...561.1 |
$x^{25} - 12 x^{24} + 202 x^{23} - 1887 x^{22} + 17759 x^{21} - 126194 x^{20} + 849998 x^{19} - 4632980 x^{18} + 23582792 x^{17} - 98915098 x^{16} + 379868982 x^{15} - 1188200532 x^{14} + 3358010353 x^{13} - 7262159239 x^{12} + 14567720202 x^{11} - 21100287451 x^{10} + 41413115722 x^{9} - 58612465921 x^{8} + 146238576858 x^{7} - 149829689159 x^{6} + 295340499363 x^{5} - 35823688537 x^{4} + 362776475656 x^{3} + 923725483912 x^{2} + 1156758667064 x + 89248601029$ |
$25$ |
[1,12] |
$7^{12}\cdot 17^{12}\cdot 31^{20}$ |
$3$ |
$154.65070229053063$ |
$170.16209966005738$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$423290647358077200$ |
| 25.1.568...000.1 |
$x^{25} - 25 x^{23} - 150 x^{22} + 125 x^{21} + 1300 x^{20} + 875 x^{19} + 95350 x^{18} + 213175 x^{17} - 889200 x^{16} - 4757335 x^{15} - 15335250 x^{14} - 45032425 x^{13} - 191524700 x^{12} + 564835025 x^{11} + 6048586330 x^{10} + 13874312500 x^{9} + 8195211000 x^{8} - 12089533900 x^{7} - 20270106600 x^{6} - 7382304640 x^{5} + 5138008000 x^{4} + 5882892800 x^{3} + 2292352000 x^{2} + 412876800 x + 28901376$ |
$25$ |
[1,12] |
$2^{24}\cdot 5^{68}$ |
$2$ |
$154.94843980461286$ |
$159.3046333819077$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$368531617166036430000$ |
| 25.1.213...616.1 |
$x^{25} - 7 x^{24} - 29 x^{23} + 407 x^{22} + 462 x^{21} - 13662 x^{20} + 13438 x^{19} + 256718 x^{18} - 414703 x^{17} - 3263791 x^{16} + 9027627 x^{15} + 17811039 x^{14} - 149972064 x^{13} - 142760044 x^{12} + 1847646452 x^{11} + 1336958588 x^{10} - 17433143936 x^{9} - 48387439104 x^{8} - 38751217536 x^{7} - 67894399552 x^{6} - 93430107392 x^{5} - 105796284928 x^{4} + 111160582144 x^{3} + 142932738048 x^{2} - 21596995584 x - 93654614016$ |
$25$ |
[1,12] |
$2^{24}\cdot 101^{24}$ |
$2$ |
$163.35683657873633$ |
$167.94942236539433$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$586203272932332100000$ |
| 25.1.591...441.1 |
$x^{25} - 4 x^{24} + 85 x^{23} - 140 x^{22} + 4290 x^{21} + 2041 x^{20} + 113477 x^{19} + 338572 x^{18} + 2221237 x^{17} + 10638521 x^{16} + 44157534 x^{15} + 163131347 x^{14} + 767478175 x^{13} + 1979882479 x^{12} + 4486799376 x^{11} - 5206199444 x^{10} - 108273154811 x^{9} - 493961465116 x^{8} - 2037786627954 x^{7} - 7748752183629 x^{6} - 30054201354005 x^{5} - 98071013459780 x^{4} - 235789019561190 x^{3} - 419925071868065 x^{2} - 466392007728131 x - 322569150280891$ |
$25$ |
[1,12] |
$47^{12}\cdot 61^{20}$ |
$2$ |
$170.16523577910715$ |
$183.786157122924$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5]$ |
$2$ |
$12$ |
$302318384036458200$ |
| 25.1.123...641.1 |
$x^{25} - 2 x^{24} - 27 x^{23} - 187 x^{22} - 1357 x^{21} - 10136 x^{20} + 295167 x^{19} - 921266 x^{18} + 2987112 x^{17} + 2377717 x^{16} - 263487358 x^{15} + 1434877907 x^{14} - 4653790431 x^{13} + 690325433 x^{12} + 120006190093 x^{11} - 532658810562 x^{10} + 732282881213 x^{9} - 116694436040 x^{8} + 1240049102498 x^{7} - 4918894343634 x^{6} + 2314416128122 x^{5} + 4096510247057 x^{4} + 5877049035252 x^{3} - 23262752918506 x^{2} + 20143024477390 x - 5690728311131$ |
$25$ |
[1,12] |
$47^{12}\cdot 71^{20}$ |
$2$ |
$192.1381703502369$ |
$207.5179210584411$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.104...041.1 |
$x^{25} - 12 x^{24} + 51 x^{23} - 236 x^{22} + 315 x^{21} + 20058 x^{20} - 163795 x^{19} + 99582 x^{18} + 3844659 x^{17} - 13777658 x^{16} - 18652773 x^{15} + 177392688 x^{14} - 81788680 x^{13} - 756189864 x^{12} - 1004384400 x^{11} + 7051650112 x^{10} + 6466580544 x^{9} - 7448186496 x^{8} - 167698978304 x^{7} + 201337317888 x^{6} + 369475040256 x^{5} + 95961378816 x^{4} - 449383366656 x^{3} - 201012240384 x^{2} + 72231616512 x + 273627611136$ |
$25$ |
[1,12] |
$3^{12}\cdot 151^{24}$ |
$2$ |
$209.3322163551936$ |
$213.9826180540238$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$4382040322551661000000$ |
| 25.1.106...625.1 |
$x^{25} - 25 x^{23} - 150 x^{22} - 1650 x^{21} + 3250 x^{20} + 75000 x^{19} - 22400 x^{18} - 2460575 x^{17} - 18125050 x^{16} - 64032035 x^{15} + 349644000 x^{14} + 5268465200 x^{13} + 30421775550 x^{12} + 118825809750 x^{11} + 354584266030 x^{10} + 844084489875 x^{9} + 1744290257500 x^{8} + 3081970504725 x^{7} + 3933208138800 x^{6} + 3833520846560 x^{5} + 3876488834000 x^{4} + 1277458940800 x^{3} - 2297339728000 x^{2} + 605610350400 x - 6474586624$ |
$25$ |
[1,12] |
$5^{68}\cdot 11^{12}$ |
$2$ |
$251.80647918786585$ |
$264.17684814645673$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$814826830650263900000$ |
| 25.1.273...801.1 |
$x^{25} - x^{24} + 79 x^{23} - 292 x^{22} + 330 x^{21} - 19015 x^{20} - 158934 x^{19} - 652469 x^{18} - 8091157 x^{17} - 26817445 x^{16} - 201170678 x^{15} - 1142329525 x^{14} - 2388179057 x^{13} - 35319696082 x^{12} - 7919557322 x^{11} - 767364263076 x^{10} + 279853340761 x^{9} - 11381723809095 x^{8} + 12950020820642 x^{7} - 119946797148690 x^{6} + 302446013954742 x^{5} - 966874572830754 x^{4} + 3511147915487394 x^{3} - 6088549423519332 x^{2} + 16106395952031525 x - 20734497521581725$ |
$25$ |
[1,12] |
$7^{12}\cdot 151^{24}$ |
$2$ |
$314.3872527009806$ |
$326.8638482124627$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$2909943433334734500000$ |
| 25.1.749...625.1 |
$x^{25} - 50 x^{23} - 675 x^{22} - 4075 x^{21} + 6350 x^{20} - 60375 x^{19} - 1618425 x^{18} + 2551125 x^{17} + 72802625 x^{16} - 46234965 x^{15} - 2221802125 x^{14} - 2672674100 x^{13} + 25668630325 x^{12} + 17767308425 x^{11} - 307541014210 x^{10} + 50776188500 x^{9} + 3364293954475 x^{8} - 431574182050 x^{7} - 20710697781200 x^{6} + 10343050435560 x^{5} + 70756273170000 x^{4} - 121632275264000 x^{3} - 78512527481600 x^{2} + 423128336025600 x - 418105292525568$ |
$25$ |
[1,12] |
$5^{68}\cdot 19^{12}$ |
$2$ |
$327.34080059046204$ |
$347.1963990747659$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$52151422898068810000000$ |
| 25.1.281...561.1 |
$x^{25} - 202 x^{22} + 101 x^{21} + 13130 x^{20} - 12423 x^{19} - 29290 x^{18} - 2271490 x^{17} + 506010 x^{16} + 29009119 x^{15} + 52553128 x^{14} + 496873843 x^{13} - 1701330052 x^{12} + 26808175076 x^{11} - 27452554470 x^{10} - 1642760253 x^{9} - 3289211764110 x^{8} - 1481641791205 x^{7} - 10852810820682 x^{6} + 145263523434270 x^{5} + 562544298886934 x^{4} + 1627179108046585 x^{3} + 4252083670343836 x^{2} - 1026489511175688 x + 16422158639963448$ |
$25$ |
[1,12] |
$19^{12}\cdot 101^{24}$ |
$2$ |
$345.10420198511036$ |
$366.03727985839186$ |
|
|
|
$D_{25}$ (as 25T4) |
$[5, 25]$ |
$2$ |
$12$ |
$13732800402118672000000$ |
| 25.1.520...000.1 |
$x^{25} - x^{24} + 154 x^{23} - 260 x^{22} + 12359 x^{21} - 8731 x^{20} + 662768 x^{19} + 1049282 x^{18} + 30673435 x^{17} + 145250957 x^{16} + 1367137842 x^{15} + 8352885824 x^{14} + 53105509281 x^{13} + 308176946635 x^{12} + 1669299179636 x^{11} + 8628625210106 x^{10} + 42963735210972 x^{9} + 189127400457828 x^{8} + 700043509366480 x^{7} + 2070131826288648 x^{6} + 4872523348491552 x^{5} + 8889441464662112 x^{4} + 12247578517381120 x^{3} + 11920456209510400 x^{2} + 6981227341414400 x + 1786411348787200$ |
$25$ |
[1,12] |
$2^{24}\cdot 5^{12}\cdot 101^{24}$ |
$3$ |
$353.70639893728344$ |
$375.5463251908452$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$24480650285570127000000000$ |
| 25.1.123...000.1 |
$x^{25} + 125 x^{23} - 650 x^{22} + 6975 x^{21} - 65800 x^{20} + 404125 x^{19} - 3194550 x^{18} + 20149925 x^{17} - 102500300 x^{16} + 521303115 x^{15} - 2159866750 x^{14} + 5655167725 x^{13} + 1728976800 x^{12} - 114891390625 x^{11} + 592125236230 x^{10} - 1456279070250 x^{9} + 4992196100 x^{8} + 16813794731100 x^{7} - 75251871928200 x^{6} + 199109243862360 x^{5} - 369492050610000 x^{4} + 477474451423200 x^{3} - 572981984136000 x^{2} + 708546129350400 x - 999565165914624$ |
$25$ |
[1,12] |
$2^{36}\cdot 3^{12}\cdot 5^{68}$ |
$3$ |
$366.18437390096165$ |
$390.21506544681756$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$497360576536515200000000000$ |
| 25.1.278...721.1 |
$x^{25} - 11 x^{24} + 252 x^{23} - 1751 x^{22} + 27223 x^{21} - 152853 x^{20} + 1678746 x^{19} - 8315634 x^{18} + 72345090 x^{17} - 380991641 x^{16} + 2449642692 x^{15} - 15591866377 x^{14} + 74993341833 x^{13} - 451881894652 x^{12} + 2021343028959 x^{11} - 7138395122369 x^{10} + 37146514087201 x^{9} - 48829125686488 x^{8} + 397262937943223 x^{7} + 161135974009750 x^{6} + 2221969449653829 x^{5} + 8799927663518186 x^{4} + 12756144027243394 x^{3} + 7860475097310968 x^{2} - 16323121044284043 x - 28419272163213353$ |
$25$ |
[1,12] |
$23^{12}\cdot 101^{24}$ |
$2$ |
$378.24907977376694$ |
$402.72856705106017$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.463...976.1 |
$x^{25} - x^{24} - 149 x^{23} - 563 x^{22} + 13571 x^{21} + 82573 x^{20} - 1085845 x^{19} - 5424515 x^{18} + 58638113 x^{17} + 211015087 x^{16} - 2274436651 x^{15} - 5194209533 x^{14} + 72919323257 x^{13} + 5420128375 x^{12} - 1480566371095 x^{11} + 2156222280079 x^{10} + 21727184031002 x^{9} - 77530703304746 x^{8} - 102968345168660 x^{7} + 912504764730212 x^{6} - 516128607416504 x^{5} - 4693140480265608 x^{4} + 5919499839626112 x^{3} + 12021816271110336 x^{2} - 15120797435246592 x - 20322446768216064$ |
$25$ |
[1,12] |
$2^{36}\cdot 3^{12}\cdot 101^{24}$ |
$3$ |
$386.05565180557215$ |
$411.3903873903931$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$722838400301402800000000000$ |
| 25.1.266...625.1 |
$x^{25} + 25 x^{23} - 25 x^{22} + 1825 x^{21} + 1800 x^{20} + 113125 x^{19} + 530825 x^{18} + 1186225 x^{17} - 11206575 x^{16} - 50404865 x^{15} + 391933625 x^{14} + 4373760950 x^{13} + 13547021625 x^{12} - 49698124225 x^{11} - 526151160740 x^{10} - 1188458174500 x^{9} + 2435840497125 x^{8} + 14894369056850 x^{7} + 13650775302775 x^{6} - 10558560392890 x^{5} + 142844966689500 x^{4} + 756431420031950 x^{3} + 1432613685510400 x^{2} + 1261552444679250 x + 425643042285693$ |
$25$ |
[1,12] |
$5^{68}\cdot 31^{12}$ |
$2$ |
$414.0492714771461$ |
$443.4853302887438$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.100...161.1 |
$x^{25} - 6 x^{24} - 112 x^{23} + 602 x^{22} + 482 x^{21} - 21367 x^{20} + 132880 x^{19} + 636653 x^{18} + 6256519 x^{17} + 91997050 x^{16} + 30843101 x^{15} - 1006808597 x^{14} + 3279814651 x^{13} + 4833795286 x^{12} + 217408123413 x^{11} + 2536227584672 x^{10} + 6222207757713 x^{9} + 9501043912742 x^{8} + 69889687063207 x^{7} + 34227829340228 x^{6} + 474804706998094 x^{5} + 12555781497528750 x^{4} + 82975504057084746 x^{3} + 404805024888982866 x^{2} + 1282152839763732120 x + 1676288800268298207$ |
$25$ |
[1,12] |
$31^{12}\cdot 101^{24}$ |
$2$ |
$436.5179750214135$ |
$467.55140430196496$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.256...625.1 |
$x^{25} - 4 x^{24} + 56 x^{23} + 338 x^{22} - 8536 x^{21} + 45239 x^{20} - 337684 x^{19} - 2150239 x^{18} + 24993272 x^{17} - 151249420 x^{16} + 1026955430 x^{15} + 3331857041 x^{14} - 41238431644 x^{13} + 276009892589 x^{12} - 1257568601842 x^{11} - 2274737319247 x^{10} + 32929220435081 x^{9} - 175048540442014 x^{8} + 523434393976885 x^{7} + 244895471681712 x^{6} - 6029100654237534 x^{5} + 11801203878661830 x^{4} - 4971092048343810 x^{3} - 32754176927198775 x^{2} + 89012660566438125 x - 101379695908303125$ |
$25$ |
[1,12] |
$3^{12}\cdot 5^{12}\cdot 151^{24}$ |
$3$ |
$453.2540295175725$ |
$478.47967997217097$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$19057891844502810000000000$ |
| 25.1.268...736.1 |
$x^{25} - 10 x^{24} + 48 x^{23} - 1352 x^{22} + 3878 x^{21} - 97116 x^{20} - 408656 x^{19} - 11352800 x^{18} - 56385079 x^{17} - 420507978 x^{16} - 554416416 x^{15} - 1709818616 x^{14} + 14951998256 x^{13} - 82363089616 x^{12} - 535857038032 x^{11} - 4147222600384 x^{10} - 7246751802832 x^{9} - 6303068843040 x^{8} + 95131905414464 x^{7} + 121511389359232 x^{6} - 105757147203584 x^{5} - 1038479241713664 x^{4} + 550384662482944 x^{3} + 774946468995072 x^{2} + 1430737995694080 x - 2024116063436800$ |
$25$ |
[1,12] |
$2^{36}\cdot 251^{24}$ |
$2$ |
$545.9714918063214$ |
$569.156586603439$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$3074461835398395000000000000$ |
| 25.1.432...921.1 |
$x^{25} - 5 x^{24} - 139 x^{23} + 2156 x^{22} + 1796 x^{21} - 182008 x^{20} + 1021198 x^{19} + 1904528 x^{18} - 7989281 x^{17} - 336598870 x^{16} + 1732767538 x^{15} + 3667288239 x^{14} - 51548596114 x^{13} + 143045669179 x^{12} - 711914463819 x^{11} + 7146378184338 x^{10} - 20975405347639 x^{9} - 116093407295637 x^{8} - 634160677407 x^{7} + 12016824601807511 x^{6} - 23991744542265296 x^{5} - 404838514029191126 x^{4} + 1904447896005387758 x^{3} + 1872449804435741011 x^{2} - 23797768560316525450 x + 34564630112119208425$ |
$25$ |
[1,12] |
$23^{12}\cdot 151^{24}$ |
$2$ |
$556.4770149504559$ |
$592.4910404590794$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.721...176.1 |
$x^{25} - 12 x^{24} + 202 x^{23} - 2652 x^{22} + 39424 x^{21} - 303384 x^{20} + 2352922 x^{19} - 16042620 x^{18} + 58545919 x^{17} + 62808636 x^{16} - 867831020 x^{15} - 6774642480 x^{14} + 127963768744 x^{13} - 1237383128640 x^{12} + 8871253964608 x^{11} - 33539564770944 x^{10} + 11427475243504 x^{9} + 54826538397504 x^{8} + 5553918185050944 x^{7} - 57615651617255424 x^{6} + 276831808330102272 x^{5} - 764937051648012288 x^{4} + 1245724722212954112 x^{3} - 1113870900027064320 x^{2} + 428285944124669952 x - 8607485959077888$ |
$25$ |
[1,12] |
$2^{36}\cdot 3^{12}\cdot 151^{24}$ |
$3$ |
$567.961981163336$ |
$605.2342411282048$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$96172304344489290000000000000$ |
| 25.1.501...816.1 |
$x^{25} - 4 x^{24} + 136 x^{23} - 1974 x^{22} + 14120 x^{21} + 47710 x^{20} - 1139156 x^{19} + 548554 x^{18} + 73585494 x^{17} - 488636850 x^{16} - 771707612 x^{15} + 2845684110 x^{14} + 65113543100 x^{13} - 550995641198 x^{12} - 3384797054108 x^{11} + 8419586000542 x^{10} + 162815307922785 x^{9} + 1211151432301038 x^{8} - 3606395869254284 x^{7} - 42698405442457440 x^{6} - 74595405377450908 x^{5} + 340658516091434200 x^{4} + 1657909340082881104 x^{3} + 3046901532095707936 x^{2} + 2244686814978646784 x - 65592352433266482944$ |
$25$ |
[1,12] |
$2^{24}\cdot 401^{24}$ |
$2$ |
$613.7724541127002$ |
$631.0279464938932$ |
|
|
|
$D_{25}$ (as 25T4) |
$[4, 100]$ |
$2$ |
$12$ |
$2581592966066221600000000000$ |
| 25.1.122...721.1 |
$x^{25} - 11 x^{24} - 213 x^{23} + 4353 x^{22} - 7457 x^{21} - 509187 x^{20} + 6829391 x^{19} - 41727431 x^{18} + 77024899 x^{17} + 1083895145 x^{16} - 11247094465 x^{15} + 31925603333 x^{14} + 156274645073 x^{13} - 1083156364469 x^{12} - 1029215078775 x^{11} + 16660499746395 x^{10} + 22578915232117 x^{9} - 360809785891985 x^{8} + 72283131492605 x^{7} + 6089135637085211 x^{6} - 15647517196557175 x^{5} - 45921849418213509 x^{4} + 140481446032736941 x^{3} - 280023920813697841 x^{2} + 399237597780991266 x - 207975242952074708$ |
$25$ |
[1,12] |
$11^{12}\cdot 251^{24}$ |
$2$ |
$636.1437453537056$ |
$667.3952559030197$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.262...841.1 |
$x^{25} - 9 x^{24} - 490 x^{23} + 2915 x^{22} + 118455 x^{21} - 289712 x^{20} - 16467965 x^{19} - 15617343 x^{18} + 1373936786 x^{17} + 6308376077 x^{16} - 63290676711 x^{15} - 639406410296 x^{14} + 729980841964 x^{13} + 32309929433976 x^{12} + 92006598863552 x^{11} - 815992288495264 x^{10} - 5648289542317056 x^{9} + 4407660888312832 x^{8} + 150915437302001664 x^{7} + 285912215894704128 x^{6} - 2301412048779018240 x^{5} - 9257174693093965824 x^{4} + 18437654308319133696 x^{3} + 172360333467681030144 x^{2} + 161015642394206404608 x - 1361752120393004482560$ |
$25$ |
[1,12] |
$3^{12}\cdot 601^{24}$ |
$2$ |
$788.3838067739862$ |
$805.8980788635292$ |
|
|
|
$D_{25}$ (as 25T4) |
$[25]$ |
$2$ |
$12$ |
$272739823274148260000000000000$ |
| 25.1.413...801.1 |
$x^{25} - 12 x^{24} + 21 x^{23} + 1639 x^{22} - 11561 x^{21} + 31497 x^{20} + 1290228 x^{19} - 13182215 x^{18} - 24925349 x^{17} + 1141087260 x^{16} - 1140134949 x^{15} - 26093358605 x^{14} + 232199053705 x^{13} - 3667478930358 x^{12} - 49398686422494 x^{11} + 184053338085799 x^{10} + 2893380168458512 x^{9} - 6775287060765168 x^{8} - 91955187698816487 x^{7} + 409035514621169962 x^{6} + 3754745749023901627 x^{5} - 88843254322066533 x^{4} - 39080045588578943067 x^{3} - 40765990206713390159 x^{2} + 26842130757740350458 x - 343827022270854548727$ |
$25$ |
[1,12] |
$7^{12}\cdot 401^{24}$ |
$2$ |
$802.9077629325566$ |
$834.7715083773071$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.205...336.1 |
$x^{25} - 5 x^{24} - 389 x^{23} - 259 x^{22} + 94560 x^{21} + 798920 x^{20} - 5883290 x^{19} - 123348982 x^{18} - 424318691 x^{17} + 4459928959 x^{16} + 49129625099 x^{15} + 156583438573 x^{14} - 282057979846 x^{13} - 6022402682362 x^{12} - 54748862087404 x^{11} - 334064371039028 x^{10} - 1947281499569272 x^{9} - 26026340784444232 x^{8} - 331483478476615616 x^{7} - 2603285712945457728 x^{6} - 12529829156534431616 x^{5} - 36163760699333020288 x^{4} - 48489836982354885632 x^{3} + 31129892023648402432 x^{2} + 67951677736171397120 x - 338357710158456012800$ |
$25$ |
[1,12] |
$2^{36}\cdot 401^{24}$ |
$2$ |
$856.0552429540335$ |
$892.4082801681075$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.827...616.1 |
$x^{25} - 9 x^{24} - 490 x^{23} + 3516 x^{22} + 85400 x^{21} - 657524 x^{20} - 10191722 x^{19} + 34333570 x^{18} + 583504591 x^{17} + 1382233901 x^{16} + 9100967476 x^{15} - 490465555374 x^{14} - 1863812844920 x^{13} + 23239578184992 x^{12} + 159837075505472 x^{11} - 618854200570832 x^{10} - 5192795592579472 x^{9} - 3576762889635696 x^{8} + 100465248422121024 x^{7} + 307250685053198880 x^{6} + 854928820697544960 x^{5} - 4928993276458474624 x^{4} - 22328268003746614272 x^{3} - 82520311455487588352 x^{2} + 15530861890625085440 x - 27321527675273388032$ |
$25$ |
[1,12] |
$2^{24}\cdot 601^{24}$ |
$2$ |
$905.1244341000622$ |
$930.5709455425217$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.550...441.1 |
$x^{25} - 7 x^{24} - 367 x^{23} + 3171 x^{22} + 58456 x^{21} - 748958 x^{20} - 3457357 x^{19} + 82958817 x^{18} + 92153403 x^{17} - 5594795867 x^{16} + 9409558100 x^{15} + 84044809472 x^{14} - 114737412441 x^{13} - 1705602751997 x^{12} - 30838809282185 x^{11} + 358542865871549 x^{10} + 2370676764651168 x^{9} + 2338983714148650 x^{8} - 41027258821447323 x^{7} - 443482202157179373 x^{6} - 1425043132166737251 x^{5} + 3369502224523581147 x^{4} + 35346519959150699316 x^{3} + 100631268831042068436 x^{2} + 133356532544651985120 x + 72396058567524483600$ |
$25$ |
[1,12] |
$3^{12}\cdot 751^{24}$ |
$2$ |
$976.4107265310196$ |
$998.1020943504441$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.332...016.1 |
$x^{25} - 12 x^{24} - 15 x^{23} - 786 x^{22} + 6253 x^{21} + 29768 x^{20} + 6785579 x^{19} - 29625242 x^{18} + 870503870 x^{17} - 15597713976 x^{16} + 113436386656 x^{15} - 1808189925424 x^{14} + 13115530412256 x^{13} - 85580049245632 x^{12} + 817686513604720 x^{11} - 2887924700872864 x^{10} + 249864251657568 x^{9} - 47930818531595136 x^{8} - 77451809076116608 x^{7} - 4318146474759179264 x^{6} + 745976757465382400 x^{5} - 53018495646453102592 x^{4} - 35630279064927111168 x^{3} - 268253462345416040448 x^{2} - 339085676318029037568 x - 909658308660535885824$ |
$25$ |
[1,12] |
$2^{24}\cdot 701^{24}$ |
$2$ |
$1049.2478623410761$ |
$1078.7462348621816$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.175...641.1 |
$x^{25} - 12 x^{24} - 57 x^{23} - 3742 x^{22} - 18372 x^{21} + 715614 x^{20} + 5800446 x^{19} - 31227246 x^{18} + 10987377 x^{17} + 11935902204 x^{16} + 131450645511 x^{15} + 2197812057384 x^{14} + 40697347104024 x^{13} + 599175483287472 x^{12} + 7323977064612552 x^{11} + 88447675404169470 x^{10} + 1001048521068487845 x^{9} + 10240998778139505150 x^{8} + 91829460914703966017 x^{7} + 719635447926273378702 x^{6} + 4729053983459406805080 x^{5} + 26930449926916039159528 x^{4} + 119277723684055650247920 x^{3} + 423277114101626564097216 x^{2} + 1200112793626033793249280 x + 1840452474759512447692800$ |
$25$ |
[1,12] |
$3^{12}\cdot 1051^{24}$ |
$2$ |
$1348.2077200623303$ |
$1378.1587117487481$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
| 25.1.431...241.1 |
$x^{25} - 11 x^{24} - 38 x^{23} + 7110 x^{22} + 81516 x^{21} - 220338 x^{20} - 26544889 x^{19} - 335934391 x^{18} - 230150008 x^{17} + 38779281076 x^{16} + 531987734920 x^{15} + 2371635162076 x^{14} - 23731755975753 x^{13} - 517376244944865 x^{12} - 3940836876776166 x^{11} - 2686937157112018 x^{10} + 296271253653985820 x^{9} + 3415877944898557046 x^{8} + 17413863175071416769 x^{7} - 35480783127942352413 x^{6} - 1314628014702061201212 x^{5} - 12138793556825319853608 x^{4} - 66923610529860605401488 x^{3} - 256105658540323798363872 x^{2} - 616588678487429629488000 x - 904959834580429778030400$ |
$25$ |
[1,12] |
$3^{12}\cdot 1201^{24}$ |
$2$ |
$1532.4259206594606$ |
$1566.4693958055614$ |
|
|
|
$D_{25}$ (as 25T4) |
not computed |
$2$ |
$12$ |
|
