Newform search results

Results (1-50 of 60 matches)

 

Label	Level	Weight	Char	Prim	Char order	Dim	Rel. Dim	$A$	Field	CM	Self-dual	Inner twists	Rank*	Traces				Fricke sign	Coefficient ring index	Sato-Tate	$q$-expansion
														$a_{2}$	$a_{3}$	$a_{5}$	$a_{7}$
1.132.a.a	$1$	$132$	1.a	1.a	$1$	$11$	$11$	$108.675$	\(\mathbb{Q}[x]/(x^{11} - \cdots)\)	None	✓	$1$	$0$	\(-38\!\cdots\!24\)	\(25\!\cdots\!52\)	\(45\!\cdots\!30\)	\(40\!\cdots\!56\)	$+$	$2^{220}\cdot 3^{76}\cdot 5^{27}\cdot 7^{12}\cdot 11^{3}\cdot 13^{4}\cdot 17\cdot 19^{3}$	$\mathrm{SU}(2)$	\(q+(-3502819627349277602-\beta _{1}+\cdots)q^{2}+\cdots\)
1.136.a.a	$1$	$136$	1.a	1.a	$1$	$11$	$11$	$115.413$	\(\mathbb{Q}[x]/(x^{11} - \cdots)\)	None	✓	$1$	$0$	\(16\!\cdots\!16\)	\(-68\!\cdots\!48\)	\(26\!\cdots\!10\)	\(-13\!\cdots\!44\)	$+$	$2^{210}\cdot 3^{86}\cdot 5^{26}\cdot 7^{13}\cdot 11^{4}\cdot 13^{3}\cdot 17^{4}\cdot 19^{3}\cdot 23$	$\mathrm{SU}(2)$	\(q+(14703084765317887220+\beta _{1}+\cdots)q^{2}+\cdots\)
1.138.a.a	$1$	$138$	1.a	1.a	$1$	$11$	$11$	$118.858$	\(\mathbb{Q}[x]/(x^{11} - \cdots)\)	None	✓	$1$	$1$	\(-52\!\cdots\!28\)	\(23\!\cdots\!16\)	\(-17\!\cdots\!50\)	\(-22\!\cdots\!08\)	$+$	$2^{218}\cdot 3^{77}\cdot 5^{28}\cdot 7^{13}\cdot 11^{4}\cdot 13^{3}\cdot 17^{4}\cdot 19\cdot 23^{3}$	$\mathrm{SU}(2)$	\(q+(-47658783911988880848+\beta _{1}+\cdots)q^{2}+\cdots\)
1.140.a.a	$1$	$140$	1.a	1.a	$1$	$11$	$11$	$122.354$	\(\mathbb{Q}[x]/(x^{11} - \cdots)\)	None	✓	$1$	$0$	\(63\!\cdots\!56\)	\(-79\!\cdots\!48\)	\(11\!\cdots\!90\)	\(17\!\cdots\!56\)	$+$	$2^{218}\cdot 3^{81}\cdot 5^{25}\cdot 7^{15}\cdot 11^{4}\cdot 13^{3}\cdot 17^{2}\cdot 23^{3}$	$\mathrm{SU}(2)$	\(q+(57332384931117564041-\beta _{1}+\cdots)q^{2}+\cdots\)
1.142.a.a	$1$	$142$	1.a	1.a	$1$	$11$	$11$	$125.900$	\(\mathbb{Q}[x]/(x^{11} - \cdots)\)	None	✓	$1$	$1$	\(-97\!\cdots\!88\)	\(11\!\cdots\!56\)	\(12\!\cdots\!50\)	\(10\!\cdots\!92\)	$+$	$2^{227}\cdot 3^{87}\cdot 5^{27}\cdot 7^{14}\cdot 11^{3}\cdot 13^{4}\cdot 17\cdot 23\cdot 47^{3}$	$\mathrm{SU}(2)$	\(q+(-88688530119707287226+\beta _{1}+\cdots)q^{2}+\cdots\)
1.144.a.a	$1$	$144$	1.a	1.a	$1$	$12$	$12$	$129.497$	\(\mathbb{Q}[x]/(x^{12} - \cdots)\)	None	✓	$1$	$0$	\(27\!\cdots\!80\)	\(12\!\cdots\!80\)	\(14\!\cdots\!20\)	\(-42\!\cdots\!00\)	$+$	$2^{251}\cdot 3^{92}\cdot 5^{30}\cdot 7^{17}\cdot 11^{5}\cdot 13^{5}\cdot 29^{2}$	$\mathrm{SU}(2)$	\(q+(230439983201332522290-\beta _{1}+\cdots)q^{2}+\cdots\)
1.146.a.a	$1$	$146$	1.a	1.a	$1$	$11$	$11$	$133.144$	\(\mathbb{Q}[x]/(x^{11} - \cdots)\)	None	✓	$1$	$1$	\(-20\!\cdots\!48\)	\(-31\!\cdots\!04\)	\(-21\!\cdots\!50\)	\(-17\!\cdots\!08\)	$+$	$2^{217}\cdot 3^{82}\cdot 5^{26}\cdot 7^{16}\cdot 11^{4}\cdot 13^{4}\cdot 29^{4}$	$\mathrm{SU}(2)$	\(q+(-184760075322366141604+\cdots)q^{2}+\cdots\)
1.148.a.a	$1$	$148$	1.a	1.a	$1$	$12$	$12$	$136.843$	\(\mathbb{Q}[x]/(x^{12} - \cdots)\)	None	✓	$1$	$0$	\(-96\!\cdots\!80\)	\(-24\!\cdots\!80\)	\(32\!\cdots\!00\)	\(27\!\cdots\!00\)	$+$	$2^{260}\cdot 3^{103}\cdot 5^{29}\cdot 7^{19}\cdot 11^{5}\cdot 13^{4}\cdot 17\cdot 19\cdot 29^{2}\cdot 37^{3}$	$\mathrm{SU}(2)$	\(q+(-807200265907960300890+\cdots)q^{2}+\cdots\)
1.150.a.a	$1$	$150$	1.a	1.a	$1$	$12$	$12$	$140.592$	\(\mathbb{Q}[x]/(x^{12} - \cdots)\)	None	✓	$1$	$1$	\(18\!\cdots\!40\)	\(-19\!\cdots\!40\)	\(-42\!\cdots\!00\)	\(48\!\cdots\!00\)	$+$	$2^{273}\cdot 3^{93}\cdot 5^{31}\cdot 7^{17}\cdot 11^{5}\cdot 13^{4}\cdot 17^{2}\cdot 19^{3}\cdot 37^{3}$	$\mathrm{SU}(2)$	\(q+(1524932246282675017320-\beta _{1}+\cdots)q^{2}+\cdots\)
1.152.a.a	$1$	$152$	1.a	1.a	$1$	$12$	$12$	$144.391$	\(\mathbb{Q}[x]/(x^{12} - \cdots)\)	None	✓	$1$	$0$	\(21\!\cdots\!60\)	\(14\!\cdots\!60\)	\(-95\!\cdots\!20\)	\(-97\!\cdots\!00\)	$+$	$2^{250}\cdot 3^{98}\cdot 5^{29}\cdot 7^{18}\cdot 11^{4}\cdot 13^{4}\cdot 17^{4}\cdot 19^{4}$	$\mathrm{SU}(2)$	\(q+(1802248646696912960730-\beta _{1}+\cdots)q^{2}+\cdots\)
1.154.a.a	$1$	$154$	1.a	1.a	$1$	$12$	$12$	$148.241$	\(\mathbb{Q}[x]/(x^{12} - \cdots)\)	None	✓	$1$	$1$	\(-10\!\cdots\!80\)	\(-35\!\cdots\!20\)	\(-23\!\cdots\!00\)	\(61\!\cdots\!00\)	$+$	$2^{264}\cdot 3^{104}\cdot 5^{32}\cdot 7^{17}\cdot 11^{5}\cdot 13^{4}\cdot 17^{5}\cdot 19^{4}\cdot 31^{2}$	$\mathrm{SU}(2)$	\(q+(-8358230603308342142340+\cdots)q^{2}+\cdots\)
1.156.a.a	$1$	$156$	1.a	1.a	$1$	$13$	$13$	$152.142$	\(\mathbb{Q}[x]/(x^{13} - \cdots)\)	None	✓	$1$	$0$	\(13\!\cdots\!56\)	\(91\!\cdots\!92\)	\(-70\!\cdots\!90\)	\(-47\!\cdots\!44\)	$+$	$2^{309}\cdot 3^{110}\cdot 5^{35}\cdot 7^{19}\cdot 11^{6}\cdot 13^{5}\cdot 17^{4}\cdot 19^{3}\cdot 31^{5}$	$\mathrm{SU}(2)$	\(q+(10679269457825705506927+\cdots)q^{2}+\cdots\)
1.158.a.a	$1$	$158$	1.a	1.a	$1$	$12$	$12$	$156.094$	\(\mathbb{Q}[x]/(x^{12} - \cdots)\)	None	✓	$1$	$1$	\(-31\!\cdots\!00\)	\(52\!\cdots\!00\)	\(87\!\cdots\!00\)	\(-32\!\cdots\!00\)	$+$	$2^{272}\cdot 3^{100}\cdot 5^{31}\cdot 7^{16}\cdot 11^{5}\cdot 13^{5}\cdot 17^{2}\cdot 19\cdot 23^{2}\cdot 31^{2}$	$\mathrm{SU}(2)$	\(q+(-26460657900004948801200+\cdots)q^{2}+\cdots\)
1.160.a.a	$1$	$160$	1.a	1.a	$1$	$13$	$13$	$160.096$	\(\mathbb{Q}[x]/(x^{13} - \cdots)\)	None	✓	$1$	$0$	\(10\!\cdots\!56\)	\(-97\!\cdots\!48\)	\(10\!\cdots\!90\)	\(64\!\cdots\!56\)	$+$	$2^{300}\cdot 3^{122}\cdot 5^{35}\cdot 7^{18}\cdot 11^{6}\cdot 13^{5}\cdot 17\cdot 23^{3}\cdot 53^{4}$	$\mathrm{SU}(2)$	\(q+(77055737107735081372004+\cdots)q^{2}+\cdots\)
1.162.a.a	$1$	$162$	1.a	1.a	$1$	$13$	$13$	$164.149$	\(\mathbb{Q}[x]/(x^{13} - \cdots)\)	None	✓	$1$	$1$	\(-11\!\cdots\!88\)	\(-17\!\cdots\!44\)	\(-19\!\cdots\!50\)	\(-18\!\cdots\!08\)	$+$	$2^{310}\cdot 3^{112}\cdot 5^{37}\cdot 7^{17}\cdot 11^{5}\cdot 13^{6}\cdot 23^{5}$	$\mathrm{SU}(2)$	\(q+(-86969173707239695669038+\cdots)q^{2}+\cdots\)
1.164.a.a	$1$	$164$	1.a	1.a	$1$	$13$	$13$	$168.252$	\(\mathbb{Q}[x]/(x^{13} - \cdots)\)	None	✓	$1$	$0$	\(-18\!\cdots\!44\)	\(59\!\cdots\!12\)	\(17\!\cdots\!70\)	\(12\!\cdots\!56\)	$+$	$2^{308}\cdot 3^{117}\cdot 5^{34}\cdot 7^{18}\cdot 11^{6}\cdot 13^{7}\cdot 17\cdot 23^{3}\cdot 41^{3}$	$\mathrm{SU}(2)$	\(q+(-140309721125731174996765+\cdots)q^{2}+\cdots\)
1.166.a.a	$1$	$166$	1.a	1.a	$1$	$13$	$13$	$172.406$	\(\mathbb{Q}[x]/(x^{13} - \cdots)\)	None	✓	$1$	$1$	\(51\!\cdots\!72\)	\(-33\!\cdots\!24\)	\(-65\!\cdots\!50\)	\(-16\!\cdots\!08\)	$+$	$2^{322}\cdot 3^{122}\cdot 5^{37}\cdot 7^{16}\cdot 11^{6}\cdot 13^{8}\cdot 17^{2}\cdot 19\cdot 23\cdot 41^{3}$	$\mathrm{SU}(2)$	\(q+(396828682940112561603006+\cdots)q^{2}+\cdots\)
1.168.a.a	$1$	$168$	1.a	1.a	$1$	$14$	$14$	$176.611$	\(\mathbb{Q}[x]/(x^{14} - \cdots)\)	None	✓	$1$	$0$	\(14\!\cdots\!60\)	\(17\!\cdots\!60\)	\(-10\!\cdots\!00\)	\(54\!\cdots\!00\)	$+$	$2^{349}\cdot 3^{130}\cdot 5^{41}\cdot 7^{18}\cdot 11^{7}\cdot 13^{9}\cdot 17^{4}\cdot 19^{3}$	$\mathrm{SU}(2)$	\(q+(106513815770761756783140+\cdots)q^{2}+\cdots\)
1.170.a.a	$1$	$170$	1.a	1.a	$1$	$13$	$13$	$180.867$	\(\mathbb{Q}[x]/(x^{13} - \cdots)\)	None	✓	$1$	$1$	\(-15\!\cdots\!68\)	\(-70\!\cdots\!04\)	\(-37\!\cdots\!50\)	\(-20\!\cdots\!08\)	$+$	$2^{309}\cdot 3^{115}\cdot 5^{37}\cdot 7^{17}\cdot 11^{6}\cdot 13^{11}\cdot 17^{5}\cdot 19^{4}$	$\mathrm{SU}(2)$	\(q+(-1187481939872370276199905+\cdots)q^{2}+\cdots\)
1.172.a.a	$1$	$172$	1.a	1.a	$1$	$14$	$14$	$185.173$	\(\mathbb{Q}[x]/(x^{14} - \cdots)\)	None	✓	$1$	$0$	\(21\!\cdots\!40\)	\(37\!\cdots\!40\)	\(65\!\cdots\!80\)	\(-19\!\cdots\!00\)	$+$	$2^{361}\cdot 3^{141}\cdot 5^{41}\cdot 7^{19}\cdot 11^{6}\cdot 13^{10}\cdot 17^{5}\cdot 19^{6}\cdot 29^{2}\cdot 43^{3}$	$\mathrm{SU}(2)$	\(q+(1500300632716122542617260+\cdots)q^{2}+\cdots\)
1.174.a.a	$1$	$174$	1.a	1.a	$1$	$14$	$14$	$189.530$	\(\mathbb{Q}[x]/(x^{14} - \cdots)\)	None	✓	$1$	$1$	\(-78\!\cdots\!20\)	\(-33\!\cdots\!80\)	\(-45\!\cdots\!00\)	\(77\!\cdots\!00\)	$+$	$2^{371}\cdot 3^{128}\cdot 5^{44}\cdot 7^{19}\cdot 11^{7}\cdot 13^{9}\cdot 17^{4}\cdot 19^{4}\cdot 29^{4}\cdot 43^{3}$	$\mathrm{SU}(2)$	\(q+(-5616772725432154257766080+\cdots)q^{2}+\cdots\)
1.176.a.a	$1$	$176$	1.a	1.a	$1$	$14$	$14$	$193.937$	\(\mathbb{Q}[x]/(x^{14} - \cdots)\)	None	✓	$1$	$0$	\(30\!\cdots\!20\)	\(75\!\cdots\!20\)	\(95\!\cdots\!60\)	\(64\!\cdots\!00\)	$+$	$2^{348}\cdot 3^{136}\cdot 5^{41}\cdot 7^{21}\cdot 11^{7}\cdot 13^{8}\cdot 17^{2}\cdot 19^{3}\cdot 29^{4}$	$\mathrm{SU}(2)$	\(q+(21902151710480010771571380+\cdots)q^{2}+\cdots\)
1.178.a.a	$1$	$178$	1.a	1.a	$1$	$14$	$14$	$198.395$	\(\mathbb{Q}[x]/(x^{14} - \cdots)\)	None	✓	$1$	$1$	\(-45\!\cdots\!60\)	\(62\!\cdots\!60\)	\(-66\!\cdots\!00\)	\(-12\!\cdots\!00\)	$+$	$2^{362}\cdot 3^{141}\cdot 5^{43}\cdot 7^{21}\cdot 11^{7}\cdot 13^{7}\cdot 17\cdot 19\cdot 29^{2}\cdot 59^{4}$	$\mathrm{SU}(2)$	\(q+(-32186328164663377114907640+\cdots)q^{2}+\cdots\)
1.180.a.a	$1$	$180$	1.a	1.a	$1$	$15$	$15$	$202.904$	\(\mathbb{Q}[x]/(x^{15} - \cdots)\)	None	✓	$1$	$0$	\(-18\!\cdots\!64\)	\(-22\!\cdots\!68\)	\(11\!\cdots\!90\)	\(11\!\cdots\!56\)	$+$	$2^{413}\cdot 3^{150}\cdot 5^{47}\cdot 7^{23}\cdot 11^{8}\cdot 13^{6}\cdot 17\cdot 23$	$\mathrm{SU}(2)$	\(q+(-12278648179490922207110498+\cdots)q^{2}+\cdots\)
1.182.a.a	$1$	$182$	1.a	1.a	$1$	$14$	$14$	$207.464$	\(\mathbb{Q}[x]/(x^{14} - \cdots)\)	None	✓	$1$	$1$	\(11\!\cdots\!00\)	\(98\!\cdots\!00\)	\(-29\!\cdots\!00\)	\(16\!\cdots\!00\)	$+$	$2^{375}\cdot 3^{135}\cdot 5^{43}\cdot 7^{23}\cdot 11^{6}\cdot 13^{6}\cdot 17^{2}\cdot 23^{3}$	$\mathrm{SU}(2)$	\(q+(79788107572347167346834000+\cdots)q^{2}+\cdots\)
1.184.a.a	$1$	$184$	1.a	1.a	$1$	$15$	$15$	$212.074$	\(\mathbb{Q}[x]/(x^{15} - \cdots)\)	None	✓	$1$	$0$	\(-13\!\cdots\!04\)	\(17\!\cdots\!52\)	\(-11\!\cdots\!30\)	\(79\!\cdots\!56\)	$+$	$2^{404}\cdot 3^{164}\cdot 5^{46}\cdot 7^{25}\cdot 11^{8}\cdot 13^{7}\cdot 17^{4}\cdot 19\cdot 23^{5}\cdot 31^{2}\cdot 37^{3}\cdot 61^{5}$	$\mathrm{SU}(2)$	\(q+(-9233436579891009756143314+\cdots)q^{2}+\cdots\)
1.186.a.a	$1$	$186$	1.a	1.a	$1$	$15$	$15$	$216.734$	\(\mathbb{Q}[x]/(x^{15} - \cdots)\)	None	✓	$1$	$1$	\(-15\!\cdots\!48\)	\(-88\!\cdots\!04\)	\(47\!\cdots\!50\)	\(15\!\cdots\!92\)	$+$	$2^{417}\cdot 3^{149}\cdot 5^{50}\cdot 7^{25}\cdot 11^{8}\cdot 13^{7}\cdot 17^{5}\cdot 19^{3}\cdot 23^{5}\cdot 31^{5}\cdot 37^{6}$	$\mathrm{SU}(2)$	\(q+(-105116619959039025506533763+\cdots)q^{2}+\cdots\)
1.188.a.a	$1$	$188$	1.a	1.a	$1$	$15$	$15$	$221.446$	\(\mathbb{Q}[x]/(x^{15} - \cdots)\)	None	✓	$1$	$0$	\(33\!\cdots\!56\)	\(63\!\cdots\!72\)	\(33\!\cdots\!50\)	\(-89\!\cdots\!44\)	$+$	$2^{417}\cdot 3^{158}\cdot 5^{47}\cdot 7^{27}\cdot 11^{9}\cdot 13^{7}\cdot 17^{6}\cdot 19^{4}\cdot 23^{3}\cdot 31^{5}\cdot 37^{3}\cdot 47^{3}$	$\mathrm{SU}(2)$	\(q+(22166262387246375571074750+\cdots)q^{2}+\cdots\)
1.190.a.a	$1$	$190$	1.a	1.a	$1$	$15$	$15$	$226.208$	\(\mathbb{Q}[x]/(x^{15} - \cdots)\)	None	✓	$1$	$1$	\(-14\!\cdots\!68\)	\(59\!\cdots\!96\)	\(-17\!\cdots\!50\)	\(-26\!\cdots\!08\)	$+$	$2^{432}\cdot 3^{162}\cdot 5^{50}\cdot 7^{27}\cdot 11^{8}\cdot 13^{7}\cdot 17^{5}\cdot 19^{6}\cdot 23\cdot 31^{2}\cdot 47^{3}$	$\mathrm{SU}(2)$	\(q+(-966501682563321984579488371+\cdots)q^{2}+\cdots\)
1.192.a.a	$1$	$192$	1.a	1.a	$1$	$16$	$16$	$231.021$	\(\mathbb{Q}[x]/(x^{16} - \cdots)\)	None	✓	$1$	$0$	\(81\!\cdots\!40\)	\(32\!\cdots\!40\)	\(40\!\cdots\!80\)	\(44\!\cdots\!00\)	$+$	$2^{462}\cdot 3^{173}\cdot 5^{54}\cdot 7^{29}\cdot 11^{8}\cdot 13^{7}\cdot 17^{4}\cdot 19^{6}$	$\mathrm{SU}(2)$	\(q+(5111042576827929723036529177+\cdots)q^{2}+\cdots\)
1.194.a.a	$1$	$194$	1.a	1.a	$1$	$15$	$15$	$235.884$	\(\mathbb{Q}[x]/(x^{15} - \cdots)\)	None	✓	$1$	$1$	\(-14\!\cdots\!88\)	\(-19\!\cdots\!04\)	\(-24\!\cdots\!50\)	\(-32\!\cdots\!08\)	$+$	$2^{417}\cdot 3^{157}\cdot 5^{51}\cdot 7^{29}\cdot 11^{8}\cdot 13^{7}\cdot 17^{2}\cdot 19^{4}$	$\mathrm{SU}(2)$	\(q+(-9848390765120609255614141539+\cdots)q^{2}+\cdots\)
1.196.a.a	$1$	$196$	1.a	1.a	$1$	$16$	$16$	$240.798$	\(\mathbb{Q}[x]/(x^{16} - \cdots)\)	None	✓	$1$	$0$	\(36\!\cdots\!60\)	\(35\!\cdots\!60\)	\(37\!\cdots\!60\)	\(13\!\cdots\!00\)	$+$	$2^{477}\cdot 3^{187}\cdot 5^{54}\cdot 7^{31}\cdot 11^{9}\cdot 13^{8}\cdot 17^{2}\cdot 19^{3}$	$\mathrm{SU}(2)$	\(q+(2302668562448473539672159472+\cdots)q^{2}+\cdots\)
1.198.a.a	$1$	$198$	1.a	1.a	$1$	$16$	$16$	$245.763$	\(\mathbb{Q}[x]/(x^{16} - \cdots)\)	None	✓	$1$	$1$	\(16\!\cdots\!20\)	\(-61\!\cdots\!20\)	\(-41\!\cdots\!00\)	\(-41\!\cdots\!00\)	$+$	$2^{493}\cdot 3^{172}\cdot 5^{58}\cdot 7^{30}\cdot 11^{10}\cdot 13^{8}\cdot 17^{2}\cdot 19$	$\mathrm{SU}(2)$	\(q+(10216419053290779691150564770+\cdots)q^{2}+\cdots\)
1.200.a.a	$1$	$200$	1.a	1.a	$1$	$16$	$16$	$250.778$	\(\mathbb{Q}[x]/(x^{16} - \cdots)\)	None	✓	$1$	$0$	\(-39\!\cdots\!20\)	\(-66\!\cdots\!20\)	\(26\!\cdots\!40\)	\(21\!\cdots\!00\)	$+$	$2^{462}\cdot 3^{180}\cdot 5^{55}\cdot 7^{32}\cdot 11^{10}\cdot 13^{8}\cdot 17^{4}\cdot 29^{2}\cdot 89$	$\mathrm{SU}(2)$	\(q+(-245850152534064435368357032+\cdots)q^{2}+\cdots\)
1.202.a.a	$1$	$202$	1.a	1.a	$1$	$16$	$16$	$255.844$	\(\mathbb{Q}[x]/(x^{16} - \cdots)\)	None	✓	$1$		\(-82\!\cdots\!40\)	\(59\!\cdots\!40\)	\(19\!\cdots\!00\)	\(79\!\cdots\!00\)	$+$	$2^{479}\cdot 3^{186}\cdot 5^{58}\cdot 7^{30}\cdot 11^{8}\cdot 13^{8}\cdot 17^{5}\cdot 19\cdot 23\cdot 29^{4}\cdot 67^{5}$	$\mathrm{SU}(2)$	\(q+(-514044498428756661725212815+\cdots)q^{2}+\cdots\)
1.204.a.a	$1$	$204$	1.a	1.a	$1$	$17$	$17$	$260.961$	\(\mathbb{Q}[x]/(x^{17} - \cdots)\)	None	✓	$1$		\(-12\!\cdots\!84\)	\(14\!\cdots\!72\)	\(10\!\cdots\!70\)	\(-27\!\cdots\!44\)	$+$	$2^{541}\cdot 3^{196}\cdot 5^{61}\cdot 7^{33}\cdot 11^{10}\cdot 13^{8}\cdot 17^{6}\cdot 19^{3}\cdot 23^{3}\cdot 29^{7}\cdot 41^{3}$	$\mathrm{SU}(2)$	\(q+(-72190709090674644580606949423+\cdots)q^{2}+\cdots\)
1.206.a.a	$1$	$206$	1.a	1.a	$1$	$16$	$16$	$266.129$	\(\mathbb{Q}[x]/(x^{16} - \cdots)\)	None	✓	$1$		\(-13\!\cdots\!00\)	\(-50\!\cdots\!00\)	\(-72\!\cdots\!00\)	\(-12\!\cdots\!00\)	$+$	$2^{489}\cdot 3^{179}\cdot 5^{57}\cdot 7^{30}\cdot 11^{9}\cdot 13^{8}\cdot 17^{6}\cdot 19^{4}\cdot 23^{5}\cdot 29^{4}\cdot 41^{6}$	$\mathrm{SU}(2)$	\(q+(-84748586836816894126590298800+\cdots)q^{2}+\cdots\)
1.208.a.a	$1$	$208$	1.a	1.a	$1$	$17$	$17$	$271.347$	\(\mathbb{Q}[x]/(x^{17} - \cdots)\)	None	✓	$1$		\(19\!\cdots\!36\)	\(-11\!\cdots\!48\)	\(-10\!\cdots\!50\)	\(24\!\cdots\!56\)	$+$	$2^{527}\cdot 3^{210}\cdot 5^{62}\cdot 7^{32}\cdot 11^{11}\cdot 13^{9}\cdot 17^{5}\cdot 19^{6}\cdot 23^{7}\cdot 29^{2}\cdot 41^{3}$	$\mathrm{SU}(2)$	\(q+(1124594422832877762443013679184+\cdots)q^{2}+\cdots\)
1.210.a.a	$1$	$210$	1.a	1.a	$1$	$17$	$17$	$276.615$	\(\mathbb{Q}[x]/(x^{17} - \cdots)\)	None	✓	$1$		\(-41\!\cdots\!08\)	\(11\!\cdots\!36\)	\(11\!\cdots\!50\)	\(-13\!\cdots\!08\)	$+$	$2^{542}\cdot 3^{195}\cdot 5^{66}\cdot 7^{31}\cdot 11^{12}\cdot 13^{9}\cdot 17^{4}\cdot 19^{7}\cdot 23^{5}$	$\mathrm{SU}(2)$	\(q+(-2458188306182038202854017227777+\cdots)q^{2}+\cdots\)
1.212.a.a	$1$	$212$	1.a	1.a	$1$	$17$	$17$	$281.935$	\(\mathbb{Q}[x]/(x^{17} - \cdots)\)	None	✓	$1$		\(28\!\cdots\!56\)	\(11\!\cdots\!32\)	\(-35\!\cdots\!70\)	\(88\!\cdots\!56\)	$+$	$2^{537}\cdot 3^{204}\cdot 5^{62}\cdot 7^{33}\cdot 11^{10}\cdot 13^{9}\cdot 17^{3}\cdot 19^{6}\cdot 23^{3}\cdot 53^{4}$	$\mathrm{SU}(2)$	\(q+(1683104309352740592675452773297+\cdots)q^{2}+\cdots\)
1.214.a.a	$1$	$214$	1.a	1.a	$1$	$17$	$17$	$287.305$	\(\mathbb{Q}[x]/(x^{17} - \cdots)\)	None	✓	$1$		\(18\!\cdots\!92\)	\(-65\!\cdots\!84\)	\(-18\!\cdots\!50\)	\(-10\!\cdots\!08\)	$+$	$2^{558}\cdot 3^{212}\cdot 5^{67}\cdot 7^{30}\cdot 11^{10}\cdot 13^{9}\cdot 17^{3}\cdot 19^{4}\cdot 23\cdot 31^{2}\cdot 43^{3}\cdot 53^{4}\cdot 71^{5}$	$\mathrm{SU}(2)$	\(q+(11108625222479168931533818035+\cdots)q^{2}+\cdots\)
1.216.a.a	$1$	$216$	1.a	1.a	$1$	$18$	$18$	$292.725$	\(\mathbb{Q}[x]/(x^{18} - \cdots)\)	None	✓	$1$		\(47\!\cdots\!20\)	\(35\!\cdots\!20\)	\(21\!\cdots\!60\)	\(-76\!\cdots\!00\)	$+$	$2^{593}\cdot 3^{221}\cdot 5^{71}\cdot 7^{34}\cdot 11^{11}\cdot 13^{9}\cdot 17^{4}\cdot 19^{3}\cdot 31^{5}\cdot 43^{7}$	$\mathrm{SU}(2)$	\(q+(2624535772604475859674388721340+\cdots)q^{2}+\cdots\)
1.218.a.a	$1$	$218$	1.a	1.a	$1$	$17$	$17$	$298.197$	\(\mathbb{Q}[x]/(x^{17} - \cdots)\)	None	✓	$1$		\(19\!\cdots\!92\)	\(-58\!\cdots\!04\)	\(-59\!\cdots\!50\)	\(58\!\cdots\!92\)	$+$	$2^{543}\cdot 3^{204}\cdot 5^{67}\cdot 7^{32}\cdot 11^{11}\cdot 13^{9}\cdot 17^{5}\cdot 19\cdot 31^{7}\cdot 43^{3}$	$\mathrm{SU}(2)$	\(q+(1163468152555475498930395277023+\cdots)q^{2}+\cdots\)
1.220.a.a	$1$	$220$	1.a	1.a	$1$	$18$	$18$	$303.719$	\(\mathbb{Q}[x]/(x^{18} - \cdots)\)	None	✓	$1$		\(-57\!\cdots\!20\)	\(-90\!\cdots\!20\)	\(10\!\cdots\!40\)	\(16\!\cdots\!00\)	$+$	$2^{609}\cdot 3^{239}\cdot 5^{73}\cdot 7^{35}\cdot 11^{13}\cdot 13^{10}\cdot 17^{6}\cdot 19\cdot 31^{5}\cdot 37^{3}\cdot 73^{6}$	$\mathrm{SU}(2)$	\(q+(-31823444725904346618064564868940+\cdots)q^{2}+\cdots\)
1.222.a.a	$1$	$222$	1.a	1.a	$1$	$18$	$18$	$309.291$	\(\mathbb{Q}[x]/(x^{18} - \cdots)\)	None	✓	$1$		\(34\!\cdots\!60\)	\(16\!\cdots\!40\)	\(-25\!\cdots\!00\)	\(34\!\cdots\!00\)	$+$	$2^{626}\cdot 3^{221}\cdot 5^{76}\cdot 7^{33}\cdot 11^{12}\cdot 13^{11}\cdot 17^{8}\cdot 19^{3}\cdot 31^{2}\cdot 37^{6}$	$\mathrm{SU}(2)$	\(q+(18959775899519748684199752321120+\cdots)q^{2}+\cdots\)
1.224.a.a	$1$	$224$	1.a	1.a	$1$	$18$	$18$	$314.915$	\(\mathbb{Q}[x]/(x^{18} - \cdots)\)	None	✓	$1$		\(38\!\cdots\!40\)	\(78\!\cdots\!40\)	\(46\!\cdots\!20\)	\(-50\!\cdots\!00\)	$+$	$2^{594}\cdot 3^{231}\cdot 5^{73}\cdot 7^{36}\cdot 11^{12}\cdot 13^{10}\cdot 17^{6}\cdot 19^{4}\cdot 23\cdot 37^{7}$	$\mathrm{SU}(2)$	\(q+(214644919497692241212172789435180+\cdots)q^{2}+\cdots\)
1.226.a.a	$1$	$226$	1.a	1.a	$1$	$18$	$18$	$320.589$	\(\mathbb{Q}[x]/(x^{18} - \cdots)\)	None	✓	$1$		\(-10\!\cdots\!20\)	\(-39\!\cdots\!80\)	\(14\!\cdots\!00\)	\(-41\!\cdots\!00\)	$+$	$2^{612}\cdot 3^{237}\cdot 5^{78}\cdot 7^{35}\cdot 11^{12}\cdot 13^{10}\cdot 17^{5}\cdot 19^{6}\cdot 23^{3}\cdot 37^{3}$	$\mathrm{SU}(2)$	\(q+(-575543393798521617580803590667240+\cdots)q^{2}+\cdots\)
1.228.a.a	$1$	$228$	1.a	1.a	$1$	$19$	$19$	$326.313$	\(\mathbb{Q}[x]/(x^{19} - \cdots)\)	None	✓	$1$		\(10\!\cdots\!96\)	\(15\!\cdots\!12\)	\(14\!\cdots\!50\)	\(18\!\cdots\!56\)	$+$	$2^{680}\cdot 3^{249}\cdot 5^{84}\cdot 7^{39}\cdot 11^{15}\cdot 13^{10}\cdot 17^{5}\cdot 19^{7}\cdot 23^{5}\cdot 29^{2}$	$\mathrm{SU}(2)$	\(q+(549084852776394650187181933025152+\cdots)q^{2}+\cdots\)
1.230.a.a	$1$	$230$	1.a	1.a	$1$	$18$	$18$	$332.089$	\(\mathbb{Q}[x]/(x^{18} - \cdots)\)	None	✓	$1$		\(-10\!\cdots\!00\)	\(14\!\cdots\!00\)	\(-11\!\cdots\!00\)	\(-13\!\cdots\!00\)	$+$	$2^{627}\cdot 3^{232}\cdot 5^{77}\cdot 7^{37}\cdot 11^{16}\cdot 13^{10}\cdot 17^{4}\cdot 19^{7}\cdot 23^{7}\cdot 29^{4}$	$\mathrm{SU}(2)$	\(q+(-590438871605569394942972053959600+\cdots)q^{2}+\cdots\)
1.232.a.a	$1$	$232$	1.a	1.a	$1$	$19$	$19$	$337.915$	\(\mathbb{Q}[x]/(x^{19} - \cdots)\)	None	✓	$1$		\(31\!\cdots\!76\)	\(-54\!\cdots\!48\)	\(80\!\cdots\!30\)	\(-80\!\cdots\!44\)	$+$	$2^{666}\cdot 3^{267}\cdot 5^{83}\cdot 7^{41}\cdot 11^{17}\cdot 13^{11}\cdot 17^{5}\cdot 19^{6}\cdot 23^{7}\cdot 29^{7}$	$\mathrm{SU}(2)$	\(q+(1667980269682809207417822875666715+\cdots)q^{2}+\cdots\)