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Dimension Conductor Group Root number Parity
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Results (39 matches)

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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
11.109...056.12t179.a.a $11$ $ 2^{24} \cdot 29^{6} \cdot 4714079^{6}$ 11.3.22890714428003938476193187570893520896.1 $\PSL(2,11)$ $1$ $-1$
11.178...201.12t179.a.a $11$ $ 109^{6} \cdot 21762089^{6}$ 11.3.31659811161565982011247089988820010801.1 $\PSL(2,11)$ $1$ $-1$
11.210...041.12t179.a.a $11$ $ 17^{10} \cdot 149^{6} \cdot 145637^{6}$ 11.3.1546761457434101191985269031909152461601.1 $\PSL(2,11)$ $1$ $-1$
11.552...001.12t179.a.a $11$ $ 7103^{6} \cdot 403267^{6}$ 11.3.67319052757756761282269566150039122001.1 $\PSL(2,11)$ $1$ $-1$
11.933...369.12t179.a.a $11$ $ 10993^{6} \cdot 284369^{6}$ 11.3.95497920538579634487789302589191320321.1 $\PSL(2,11)$ $1$ $-1$
11.153...649.12t179.a.a $11$ $ 3397839493^{6}$ 11.3.133294257352305464596417664685677708401.1 $\PSL(2,11)$ $1$ $-1$
11.248...041.12t179.a.a $11$ $ 12211^{6} \cdot 301331^{6}$ 11.3.183307475484664025018798361848919180961.1 $\PSL(2,11)$ $1$ $-1$
11.287...224.12t179.a.a $11$ $ 2^{18} \cdot 211^{6} \cdot 467^{6} \cdot 4783^{6}$ 11.3.202096510536191093931599635052614782976.1 $\PSL(2,11)$ $1$ $-1$
11.326...761.12t179.a.a $11$ $ 19^{6} \cdot 202715419^{6}$ 11.3.220070351619125900385750596602195645441.1 $\PSL(2,11)$ $1$ $-1$
11.487...216.12t179.a.a $11$ $ 2^{18} \cdot 167^{6} \cdot 881^{6} \cdot 3499^{6}$ 11.3.287677062955507367228376184045054529536.1 $\PSL(2,11)$ $1$ $-1$
11.607...801.12t179.a.a $11$ $ 29^{6} \cdot 147315269^{6}$ 11.3.333106451542854620801457872803247611201.1 $\PSL(2,11)$ $1$ $-1$
11.138...249.12t179.a.a $11$ $ 1031^{6} \cdot 4755103^{6}$ 11.3.577662766146815843248193446170249996001.1 $\PSL(2,11)$ $1$ $-1$
11.220...001.12t179.a.a $11$ $ 62401^{6} \cdot 124601^{6}$ 11.3.3654704846738241925859465258772274908001.1 $\PSL(2,11)$ $1$ $-1$
11.447...929.12t179.a.a $11$ $ 11^{12} \cdot 228589243^{6}$ 11.3.8569103326144846280070131213256264979591461121.2 $\PSL(2,11)$ $1$ $-1$
11.316...929.12t179.a.a $11$ $ 3^{14} \cdot 4333561891^{6}$ 11.3.20825362078710241947240035015015523929840889.2 $\PSL(2,11)$ $1$ $-1$
11.357...001.12t179.a.a $11$ $ 195691^{6} \cdot 293339^{6}$ 11.3.10858320056929958830955269409578546358916001.1 $\PSL(2,11)$ $1$ $-1$
11.370...144.12t179.a.a $11$ $ 2^{18} \cdot 7217245499^{6}$ 11.3.11113372243523304347819173536939018313732096.1 $\PSL(2,11)$ $1$ $-1$
11.367...369.12t179.a.a $11$ $ 3^{14} \cdot 491^{6} \cdot 829^{6} \cdot 23509^{6}$ 11.3.495100382432791160911224536890488663894674649.2 $\PSL(2,11)$ $1$ $-1$
11.908...664.12t179.a.a $11$ $ 2^{8} \cdot 57320466017^{6}$ 11.3.690905777319707900682194849185439891322593344.1 $\PSL(2,11)$ $1$ $-1$
11.940...224.12t179.a.a $11$ $ 2^{8} \cdot 57654300953^{6}$ 11.3.707142300526302182702303353657529580031211584.1 $\PSL(2,11)$ $1$ $-1$
11.284...921.12t179.a.a $11$ $ 19^{6} \cdot 3659^{6} \cdot 3688801^{6}$ 11.3.4325187603056652501797342844511965821771743681.2 $\PSL(2,11)$ $1$ $-1$
11.403...129.12t179.a.a $11$ $ 344681^{6} \cdot 788537^{6}$ 11.3.5457046847056606469091724860341194671370116481.2 $\PSL(2,11)$ $1$ $-1$
11.567...049.12t179.a.a $11$ $ 7^{6} \cdot 41103509351^{6}$ 11.3.6853426686378750537873668532897481226920084801.2 $\PSL(2,11)$ $1$ $-1$
11.671...441.12t179.a.a $11$ $ 647^{6} \cdot 457361903^{6}$ 11.3.7667557960806959753723856034840874613854086561.2 $\PSL(2,11)$ $1$ $-1$
11.861...489.12t179.a.a $11$ $ 308478717277^{6}$ 11.3.9055257931304281266486692410521177999349183441.2 $\PSL(2,11)$ $1$ $-1$
11.935...609.12t179.a.a $11$ $ 47^{6} \cdot 61^{6} \cdot 109083811^{6}$ 11.3.9566475877389472236962061651026357953840107361.2 $\PSL(2,11)$ $1$ $-1$
11.101...401.12t179.a.a $11$ $ 7^{6} \cdot 45292307843^{6}$ 11.3.10103921465425310788791739035760354605644679601.2 $\PSL(2,11)$ $1$ $-1$
11.119...249.12t179.a.a $11$ $ 31^{6} \cdot 14929^{6} \cdot 703907^{6}$ 11.3.11262395744118616733993072769591449949718842001.2 $\PSL(2,11)$ $1$ $-1$
11.129...729.12t179.a.a $11$ $ 167^{6} \cdot 2663^{6} \cdot 742457^{6}$ 11.3.11886001347189949608132681115635169541621794081.2 $\PSL(2,11)$ $1$ $-1$
11.140...649.12t179.a.a $11$ $ 19^{6} \cdot 17612839303^{6}$ 11.3.12540992106982140199731315936590831548869068401.2 $\PSL(2,11)$ $1$ $-1$
11.152...161.12t179.a.a $11$ $ 43^{6} \cdot 61^{6} \cdot 521^{6} \cdot 248167^{6}$ 11.3.13228791707738111328967747217040100607847335041.2 $\PSL(2,11)$ $1$ $-1$
11.178...929.12t179.a.a $11$ $ 7^{6} \cdot 49750366879^{6}$ 11.3.14708802313196921681750422275406231254802925281.2 $\PSL(2,11)$ $1$ $-1$
11.208...889.12t179.a.a $11$ $ 1721^{6} \cdot 207741337^{6}$ 11.3.16338612423198399359560125221645305152268491841.2 $\PSL(2,11)$ $1$ $-1$
11.285...609.12t179.a.a $11$ $ 83^{6} \cdot 1031^{6} \cdot 4400269^{6}$ 11.3.20103141895446234964503046259580525049039503361.2 $\PSL(2,11)$ $1$ $-1$
11.386...089.12t179.a.a $11$ $ 1597^{6} \cdot 1607^{6} \cdot 154387^{6}$ 11.3.24644844625302558825075239130460353973365551041.2 $\PSL(2,11)$ $1$ $-1$
11.913...984.12t179.a.a $11$ $ 2^{24} \cdot 941^{6} \cdot 30368777^{6}$ 11.3.43706661493206955331114583199298977624306548736.1 $\PSL(2,11)$ $1$ $-1$
11.979...704.12t179.a.a $11$ $ 2^{24} \cdot 31^{6} \cdot 641^{6} \cdot 1454927^{6}$ 11.3.45785044197277360215925580793451191533064749056.1 $\PSL(2,11)$ $1$ $-1$
11.589...424.12t179.a.a $11$ $ 2^{18} \cdot 907^{6} \cdot 126212153^{6}$ 11.3.703386125041308238574912089858894899325626290176.1 $\PSL(2,11)$ $1$ $-1$
11.610...176.12t179.a.a $11$ $ 2^{18} \cdot 174221^{6} \cdot 660893^{6}$ 11.3.719923855400494057453080441520233177993276952576.1 $\PSL(2,11)$ $1$ $-1$
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