LMFDB - Embedded newform 930.2.y.a.29.14

Show commands: Magma / PariGP / SageMath

Newspace parameters

comment: Compute space of new eigenforms

[N,k,chi] = [930,2,Mod(29,930)]

mf = mfinit([N,k,chi],0)

lf = mfeigenbasis(mf)

from sage.modular.dirichlet import DirichletCharacter

H = DirichletGroup(930, base_ring=CyclotomicField(10))

chi = DirichletCharacter(H, H._module([5, 5, 3]))

N = Newforms(chi, 2, names="a")

//Please install CHIMP (https://github.com/edgarcosta/CHIMP) if you want to run this code

chi := DirichletCharacter("930.29");

S:= CuspForms(chi, 2);

N := Newforms(S);

Level:	$ N $	$=$	$ 930 = 2 \cdot 3 \cdot 5 \cdot 31 $
Weight:	$ k $	$=$	$ 2 $
Character orbit:	$[\chi]$	$=$	930.y (of order $10$, degree $4$, minimal)

Newform invariants

comment: select newform

sage: f = N[0] # Warning: the index may be different

gp: f = lf[1] \\ Warning: the index may be different

Self dual:	no
Analytic conductor:	$7.42608738798$
Analytic rank:	$0$
Dimension:	$128$
Relative dimension:	$32$ over $\Q(\zeta_{10})$
Twist minimal:	yes
Sato-Tate group:	$\mathrm{SU}(2)[C_{10}]$

Embedding invariants

Embedding label			29.14
Character	$\chi$	$=$	930.29
Dual form			930.2.y.a.449.14

$q$-expansion

comment: q-expansion

sage: f.q_expansion() # note that sage often uses an isomorphic number field

gp: mfcoefs(f, 20)

$f(q)$	$=$	$q+(-0.809017 - 0.587785i) q^{2} +(-0.292097 + 1.70724i) q^{3} +(0.309017 + 0.951057i) q^{4} +(1.90023 + 1.17861i) q^{5} +(1.23980 - 1.20950i) q^{6} +(-0.119229 + 0.0387399i) q^{7} +(0.309017 - 0.951057i) q^{8} +(-2.82936 - 0.997360i) q^{9} +O(q^{10})$	\(q+(-0.809017 - 0.587785i) q^{2} +(-0.292097 + 1.70724i) q^{3} +(0.309017 + 0.951057i) q^{4} +(1.90023 + 1.17861i) q^{5} +(1.23980 - 1.20950i) q^{6} +(-0.119229 + 0.0387399i) q^{7} +(0.309017 - 0.951057i) q^{8} +(-2.82936 - 0.997360i) q^{9} +(-0.844545 - 2.07045i) q^{10} +(1.05453 + 3.24551i) q^{11} +(-1.71395 + 0.249767i) q^{12} +(-3.34015 + 2.42676i) q^{13} +(0.119229 + 0.0387399i) q^{14} +(-2.56723 + 2.89988i) q^{15} +(-0.809017 + 0.587785i) q^{16} +(-4.56824 - 1.48431i) q^{17} +(1.70277 + 2.46994i) q^{18} +(3.03247 + 2.20322i) q^{19} +(-0.533725 + 2.17144i) q^{20} +(-0.0313120 - 0.214869i) q^{21} +(1.05453 - 3.24551i) q^{22} +(-6.00314 - 1.95054i) q^{23} +(1.53342 + 0.805368i) q^{24} +(2.22174 + 4.47927i) q^{25} +4.12865 q^{26} +(2.52918 - 4.53908i) q^{27} +(-0.0736877 - 0.101422i) q^{28} +(-0.325986 - 0.236843i) q^{29} +(3.78144 - 0.837074i) q^{30} +(4.97345 + 2.50296i) q^{31} +1.00000 q^{32} +(-5.84890 + 0.852336i) q^{33} +(2.82333 + 3.88597i) q^{34} +(-0.272222 - 0.0669105i) q^{35} +(0.0742262 - 2.99908i) q^{36} +1.75312 q^{37} +(-1.15830 - 3.56488i) q^{38} +(-3.16742 - 6.41130i) q^{39} +(1.70813 - 1.44301i) q^{40} +(-0.315142 + 0.433756i) q^{41} +(-0.100965 + 0.192237i) q^{42} +(0.245652 + 0.178476i) q^{43} +(-2.76080 + 2.00584i) q^{44} +(-4.20093 - 5.22993i) q^{45} +(3.71015 + 5.10658i) q^{46} +(0.109494 - 0.0795523i) q^{47} +(-0.767181 - 1.55288i) q^{48} +(-5.65040 + 4.10526i) q^{49} +(0.835426 - 4.92971i) q^{50} +(3.86845 - 7.36553i) q^{51} +(-3.34015 - 2.42676i) q^{52} +(-1.38901 - 0.451317i) q^{53} +(-4.71416 + 2.18557i) q^{54} +(-1.82135 + 7.41010i) q^{55} +0.125365i q^{56} +(-4.64721 + 4.53361i) q^{57} +(0.124516 + 0.383220i) q^{58} +(-7.96025 - 10.9563i) q^{59} +(-3.55127 - 1.54547i) q^{60} +5.88769i q^{61} +(-2.55240 - 4.94826i) q^{62} +(0.375980 + 0.00930537i) q^{63} +(-0.809017 - 0.587785i) q^{64} +(-9.20726 + 0.674653i) q^{65} +(5.23285 + 2.74834i) q^{66} -3.17378i q^{67} -4.80333i q^{68} +(5.08354 - 9.67908i) q^{69} +(0.180903 + 0.214140i) q^{70} +(-10.8805 - 3.53528i) q^{71} +(-1.82287 + 2.38268i) q^{72} +(1.96148 + 6.03683i) q^{73} +(-1.41830 - 1.03046i) q^{74} +(-8.29617 + 2.48467i) q^{75} +(-1.15830 + 3.56488i) q^{76} +(-0.251462 - 0.346107i) q^{77} +(-1.20597 + 7.04861i) q^{78} +(5.76977 + 1.87471i) q^{79} +(-2.23009 + 0.163408i) q^{80} +(7.01054 + 5.64378i) q^{81} +(0.509910 - 0.165680i) q^{82} +(-4.36542 + 6.00849i) q^{83} +(0.194677 - 0.0961776i) q^{84} +(-6.93127 - 8.20472i) q^{85} +(-0.0938306 - 0.288781i) q^{86} +(0.499568 - 0.487357i) q^{87} +3.41253 q^{88} +(4.72369 + 14.5380i) q^{89} +(0.324542 + 6.70035i) q^{90} +(0.304231 - 0.418738i) q^{91} -6.31208i q^{92} +(-5.72590 + 7.75977i) q^{93} -0.135342 q^{94} +(3.16564 + 7.76073i) q^{95} +(-0.292097 + 1.70724i) q^{96} +(-5.65197 + 1.83644i) q^{97} +6.98428 q^{98} +(0.253299 - 10.2345i) q^{99} +O(q^{100})\)
$\operatorname{Tr}(f)(q)$	$=$	$ 128 q - 32 q^{2} - 32 q^{4} + 2 q^{5} - 32 q^{8} - 4 q^{9}+O(q^{10}) $ 128 * q - 32 * q^2 - 32 * q^4 + 2 * q^5 - 32 * q^8 - 4 * q^9	$ 128 q - 32 q^{2} - 32 q^{4} + 2 q^{5} - 32 q^{8} - 4 q^{9} + 2 q^{10} + 25 q^{15} - 32 q^{16} + 6 q^{18} - 8 q^{19} - 3 q^{20} - 20 q^{23} - 10 q^{25} - 48 q^{31} + 128 q^{32} - 8 q^{33} + 10 q^{34} + 16 q^{35} - 4 q^{36} + 12 q^{38} + 4 q^{39} - 3 q^{40} + 37 q^{45} + 10 q^{46} + 6 q^{47} + 46 q^{49} - 5 q^{50} + 34 q^{51} - 20 q^{53} - 25 q^{60} - 8 q^{62} + 36 q^{63} - 32 q^{64} - 8 q^{66} + 8 q^{69} + 16 q^{70} + 6 q^{72} + 5 q^{75} + 12 q^{76} + 50 q^{77} + 4 q^{78} - 10 q^{79} + 2 q^{80} - 24 q^{81} - 40 q^{83} - 30 q^{85} - 4 q^{87} - 53 q^{90} + 20 q^{91} - 26 q^{93} - 4 q^{94} - 26 q^{95} - 124 q^{98}+O(q^{100}) $ 128 * q - 32 * q^2 - 32 * q^4 + 2 * q^5 - 32 * q^8 - 4 * q^9 + 2 * q^10 + 25 * q^15 - 32 * q^16 + 6 * q^18 - 8 * q^19 - 3 * q^20 - 20 * q^23 - 10 * q^25 - 48 * q^31 + 128 * q^32 - 8 * q^33 + 10 * q^34 + 16 * q^35 - 4 * q^36 + 12 * q^38 + 4 * q^39 - 3 * q^40 + 37 * q^45 + 10 * q^46 + 6 * q^47 + 46 * q^49 - 5 * q^50 + 34 * q^51 - 20 * q^53 - 25 * q^60 - 8 * q^62 + 36 * q^63 - 32 * q^64 - 8 * q^66 + 8 * q^69 + 16 * q^70 + 6 * q^72 + 5 * q^75 + 12 * q^76 + 50 * q^77 + 4 * q^78 - 10 * q^79 + 2 * q^80 - 24 * q^81 - 40 * q^83 - 30 * q^85 - 4 * q^87 - 53 * q^90 + 20 * q^91 - 26 * q^93 - 4 * q^94 - 26 * q^95 - 124 * q^98

Display 100 coefficients 10 coefficients

Character values

We give the values of $\chi$ on generators for $\left(\mathbb{Z}/930\mathbb{Z}\right)^\times$.

$n$	$187$	$311$	$871$
$\chi(n)$	$-1$	$-1$	$e\left(\frac{3}{10}\right)$

Coefficient data

For each $n$ we display the coefficients of the $q$-expansion $a_n$, the Satake parameters $\alpha_p$, and the Satake angles $\theta_p = \textrm{Arg}(\alpha_p)$.

Display $a_p$ with $p$ up to: 50 250 1000 (See $a_n$ instead) (See $a_n$ instead) (See $a_n$ instead) Display $a_n$ with $n$ up to: 50 250 1000 (See only $a_p$) (See only $a_p$) (See only $a_p$)

$n$	$a_n$			$a_n / n^{(k-1)/2}$			$ \alpha_n $			$ \theta_n $
$p$	$a_p$			$a_p / p^{(k-1)/2}$			$ \alpha_p$			$ \theta_p $

$2$	−0.809017	−	0.587785i	−0.572061	−	0.415627i
$2$	−0.809017	−	0.587785i	−0.572061	−	0.415627i
$3$	−0.292097	+	1.70724i	−0.168642	+	0.985677i
$3$	−0.292097	+	1.70724i	−0.168642	+	0.985677i
$4$	0.309017	+	0.951057i	0.154508	+	0.475528i
$5$	1.90023	+	1.17861i	0.849808	+	0.527092i
$5$	1.90023	+	1.17861i	0.849808	+	0.527092i
$6$	1.23980	−	1.20950i	0.506148	−	0.493776i
$7$	−0.119229	+	0.0387399i	−0.0450644	+	0.0146423i	−0.331462	−	0.943468i	$-0.607542\pi$
$7$	−0.119229	+	0.0387399i	−0.0450644	+	0.0146423i	0.286398	+	0.958111i	$0.407542\pi$
$8$	0.309017	−	0.951057i	0.109254	−	0.336249i
$9$	−2.82936	−	0.997360i	−0.943120	−	0.332453i
$10$	−0.844545	−	2.07045i	−0.267069	−	0.654732i
$11$	1.05453	+	3.24551i	0.317953	+	0.978558i	0.974522	+	0.224292i	$0.0720070\pi$
$11$	1.05453	+	3.24551i	0.317953	+	0.978558i	−0.656569	+	0.754266i	$0.727993\pi$
$12$	−1.71395	+	0.249767i	−0.494774	+	0.0721014i
$13$	−3.34015	+	2.42676i	−0.926391	+	0.673062i	−0.945106	−	0.326763i	$-0.894042\pi$
$13$	−3.34015	+	2.42676i	−0.926391	+	0.673062i	0.0187159	+	0.999825i	$0.494042\pi$
$14$	0.119229	+	0.0387399i	0.0318653	+	0.0103537i
$15$	−2.56723	+	2.89988i	−0.662856	+	0.748747i
$16$	−0.809017	+	0.587785i	−0.202254	+	0.146946i
$17$	−4.56824	−	1.48431i	−1.10796	−	0.359998i	−0.302799	−	0.953054i	$-0.597921\pi$
$17$	−4.56824	−	1.48431i	−1.10796	−	0.359998i	−0.805161	+	0.593056i	$0.797921\pi$
$18$	1.70277	+	2.46994i	0.401346	+	0.582170i
$19$	3.03247	+	2.20322i	0.695697	+	0.505453i	0.878528	−	0.477691i	$-0.158526\pi$
$19$	3.03247	+	2.20322i	0.695697	+	0.505453i	−0.182831	+	0.983144i	$0.558526\pi$
$20$	−0.533725	+	2.17144i	−0.119345	+	0.485548i
$21$	−0.0313120	−	0.214869i	−0.00683284	−	0.0468883i
$22$	1.05453	−	3.24551i	0.224827	−	0.691945i
$23$	−6.00314	−	1.95054i	−1.25174	−	0.406716i	−0.393197	−	0.919454i	$-0.628631\pi$
$23$	−6.00314	−	1.95054i	−1.25174	−	0.406716i	−0.858545	+	0.512738i	$0.828631\pi$
$24$	1.53342	+	0.805368i	0.313008	+	0.164395i
$25$	2.22174	+	4.47927i	0.444348	+	0.895854i
$26$	4.12865			0.809695
$27$	2.52918	−	4.53908i	0.486742	−	0.873546i
$28$	−0.0736877	−	0.101422i	−0.0139257	−	0.0191670i
$29$	−0.325986	−	0.236843i	−0.0605341	−	0.0439806i	0.557107	−	0.830441i	$-0.311911\pi$
$29$	−0.325986	−	0.236843i	−0.0605341	−	0.0439806i	−0.617641	+	0.786460i	$0.711911\pi$
$30$	3.78144	−	0.837074i	0.690394	−	0.152828i
$31$	4.97345	+	2.50296i	0.893257	+	0.449546i
$31$	4.97345	+	2.50296i	0.893257	+	0.449546i
$32$	1.00000			0.176777
$33$	−5.84890	+	0.852336i	−1.01816	+	0.148373i
$34$	2.82333	+	3.88597i	0.484196	+	0.666439i
$35$	−0.272222	−	0.0669105i	−0.0460139	−	0.0113099i
$36$	0.0742262	−	2.99908i	0.0123710	−	0.499847i
$37$	1.75312			0.288211			0.144105	−	0.989562i	$-0.453970\pi$
$37$	1.75312			0.288211			0.144105	+	0.989562i	$0.453970\pi$
$38$	−1.15830	−	3.56488i	−0.187901	−	0.578301i
$39$	−3.16742	−	6.41130i	−0.507194	−	1.02663i
$40$	1.70813	−	1.44301i	0.270079	−	0.228160i
$41$	−0.315142	+	0.433756i	−0.0492169	+	0.0677412i	−0.832916	−	0.553399i	$-0.813330\pi$
$41$	−0.315142	+	0.433756i	−0.0492169	+	0.0677412i	0.783699	+	0.621141i	$0.213330\pi$
$42$	−0.100965	+	0.192237i	−0.0155792	+	0.0296629i
$43$	0.245652	+	0.178476i	0.0374615	+	0.0272174i	0.606358	−	0.795191i	$-0.292630\pi$
$43$	0.245652	+	0.178476i	0.0374615	+	0.0272174i	−0.568897	+	0.822409i	$0.692630\pi$
$44$	−2.76080	+	2.00584i	−0.416206	+	0.302391i
$45$	−4.20093	−	5.22993i	−0.626237	−	0.779633i
$46$	3.71015	+	5.10658i	0.547031	+	0.752924i
$47$	0.109494	−	0.0795523i	0.0159714	−	0.0116039i	−0.579771	−	0.814780i	$-0.696858\pi$
$47$	0.109494	−	0.0795523i	0.0159714	−	0.0116039i	0.595742	+	0.803176i	$0.296858\pi$
$48$	−0.767181	−	1.55288i	−0.110733	−	0.224139i
$49$	−5.65040	+	4.10526i	−0.807201	+	0.586466i
$50$	0.835426	−	4.92971i	0.118147	−	0.697167i
$51$	3.86845	−	7.36553i	0.541691	−	1.03138i
$52$	−3.34015	−	2.42676i	−0.463195	−	0.336531i
$53$	−1.38901	−	0.451317i	−0.190795	−	0.0619932i	0.212061	−	0.977256i	$-0.431983\pi$
$53$	−1.38901	−	0.451317i	−0.190795	−	0.0619932i	−0.402856	+	0.915263i	$0.631983\pi$
$54$	−4.71416	+	2.18557i	−0.641515	+	0.297419i
$55$	−1.82135	+	7.41010i	−0.245591	+	0.999177i
$56$			0.125365i			0.0167526i
$57$	−4.64721	+	4.53361i	−0.615538	+	0.600492i
$58$	0.124516	+	0.383220i	0.0163497	+	0.0503192i
$59$	−7.96025	−	10.9563i	−1.03634	−	1.42639i	−0.900082	−	0.435720i	$-0.856494\pi$
$59$	−7.96025	−	10.9563i	−1.03634	−	1.42639i	−0.136254	−	0.990674i	$-0.543506\pi$
$60$	−3.55127	−	1.54547i	−0.458467	−	0.199519i
$61$			5.88769i			0.753842i	0.926245	+	0.376921i	$0.123017\pi$
$61$			5.88769i			0.753842i	−0.926245	+	0.376921i	$0.876983\pi$
$62$	−2.55240	−	4.94826i	−0.324155	−	0.628430i
$63$	0.375980	+	0.00930537i	0.0473690	+	0.00117237i
$64$	−0.809017	−	0.587785i	−0.101127	−	0.0734732i
$65$	−9.20726	+	0.674653i	−1.14202	+	0.0836805i
$66$	5.23285	+	2.74834i	0.644119	+	0.338298i
$67$		−	3.17378i		−	0.387739i	−0.981027	−	0.193870i	$-0.937896\pi$
$67$		−	3.17378i		−	0.387739i	0.981027	−	0.193870i	$-0.0621039\pi$
$68$		−	4.80333i		−	0.582489i
$69$	5.08354	−	9.67908i	0.611987	−	1.16522i
$70$	0.180903	+	0.214140i	0.0216221	+	0.0255946i
$71$	−10.8805	−	3.53528i	−1.29127	−	0.419560i	−0.418736	−	0.908108i	$-0.637527\pi$
$71$	−10.8805	−	3.53528i	−1.29127	−	0.419560i	−0.872537	+	0.488548i	$0.837527\pi$
$72$	−1.82287	+	2.38268i	−0.214827	+	0.280801i
$73$	1.96148	+	6.03683i	0.229574	+	0.706557i	0.997795	+	0.0663718i	$0.0211424\pi$
$73$	1.96148	+	6.03683i	0.229574	+	0.706557i	−0.768221	+	0.640185i	$0.778858\pi$
$74$	−1.41830	−	1.03046i	−0.164874	−	0.119788i
$75$	−8.29617	+	2.48467i	−0.957959	+	0.286905i
$76$	−1.15830	+	3.56488i	−0.132866	+	0.408920i
$77$	−0.251462	−	0.346107i	−0.0286567	−	0.0394426i
$78$	−1.20597	+	7.04861i	−0.136549	+	0.798098i
$79$	5.76977	+	1.87471i	0.649150	+	0.210922i	0.615039	−	0.788496i	$-0.289140\pi$
$79$	5.76977	+	1.87471i	0.649150	+	0.210922i	0.0341106	+	0.999418i	$0.489140\pi$
$80$	−2.23009	+	0.163408i	−0.249332	+	0.0182695i
$81$	7.01054	+	5.64378i	0.778949	+	0.627087i
$82$	0.509910	−	0.165680i	0.0563102	−	0.0182963i
$83$	−4.36542	+	6.00849i	−0.479167	+	0.659517i	−0.978345	−	0.206983i	$-0.933636\pi$
$83$	−4.36542	+	6.00849i	−0.479167	+	0.659517i	0.499177	+	0.866500i	$0.333636\pi$
$84$	0.194677	−	0.0961776i	0.0212410	−	0.0104938i
$85$	−6.93127	−	8.20472i	−0.751801	−	0.889926i
$86$	−0.0938306	−	0.288781i	−0.0101180	−	0.0311401i
$87$	0.499568	−	0.487357i	0.0535593	−	0.0522501i
$88$	3.41253			0.363777
$89$	4.72369	+	14.5380i	0.500710	+	1.54103i	0.807865	+	0.589367i	$0.200623\pi$
$89$	4.72369	+	14.5380i	0.500710	+	1.54103i	−0.307156	+	0.951659i	$0.599377\pi$
$90$	0.324542	+	6.70035i	0.0342097	+	0.706279i
$91$	0.304231	−	0.418738i	0.0318920	−	0.0438956i
$92$		−	6.31208i		−	0.658080i
$93$	−5.72590	+	7.75977i	−0.593748	+	0.804651i
$94$	−0.135342			−0.0139595
$95$	3.16564	+	7.76073i	0.324788	+	0.796235i
$96$	−0.292097	+	1.70724i	−0.0298120	+	0.174245i
$97$	−5.65197	+	1.83644i	−0.573870	+	0.186462i	−0.581553	−	0.813509i	$-0.697555\pi$
$97$	−5.65197	+	1.83644i	−0.573870	+	0.186462i	0.00768244	+	0.999970i	$0.497555\pi$
$98$	6.98428			0.705519
$99$	0.253299	−	10.2345i	0.0254575	−	1.02860i
$100$	−3.57349	+	3.49717i	−0.357349	+	0.349717i
$101$	3.41130	+	1.10840i	0.339437	+	0.110290i	0.473775	−	0.880646i	$-0.342891\pi$
$101$	3.41130	+	1.10840i	0.339437	+	0.110290i	−0.134338	+	0.990936i	$0.542891\pi$
$102$	−7.45899	+	3.68502i	−0.738550	+	0.364872i
$103$	−4.76167	+	6.55387i	−0.469181	+	0.645772i	−0.976381	−	0.216056i	$-0.930681\pi$
$103$	−4.76167	+	6.55387i	−0.469181	+	0.645772i	0.507200	+	0.861828i	$0.330681\pi$
$104$	1.27582	+	3.92658i	0.125105	+	0.385033i
$105$	0.193748	−	0.445205i	0.0189078	−	0.0434476i
$106$	0.858456	+	1.18156i	0.0833806	+	0.114764i
$107$	−1.01329	+	3.11860i	−0.0979588	+	0.301486i	−0.988013	−	0.154368i	$-0.950666\pi$
$107$	−1.01329	+	3.11860i	−0.0979588	+	0.301486i	0.890055	+	0.455854i	$0.150666\pi$
$108$	5.09848	+	1.00274i	0.490602	+	0.0964891i
$109$	−1.78954	+	1.30018i	−0.171407	+	0.124535i	−0.670181	−	0.742197i	$-0.733784\pi$
$109$	−1.78954	+	1.30018i	−0.171407	+	0.124535i	0.498774	+	0.866732i	$0.333784\pi$
$110$	5.82905	−	4.92433i	0.555778	−	0.469516i
$111$	−0.512080	+	2.99300i	−0.0486045	+	0.284083i
$112$	0.0736877	−	0.101422i	0.00696283	−	0.00958352i
$113$	−0.808255	−	2.48755i	−0.0760342	−	0.234009i	0.905815	−	0.423674i	$-0.139260\pi$
$113$	−0.808255	−	2.48755i	−0.0760342	−	0.234009i	−0.981849	+	0.189665i	$0.939260\pi$
$114$	6.42446	−	0.936211i	0.601706	−	0.0876842i
$115$	−9.10841	−	10.7819i	−0.849364	−	1.00541i
$116$	0.124516	−	0.383220i	0.0115610	−	0.0355811i
$117$	11.8708	−	3.53484i	1.09746	−	0.326796i
$118$			13.5428i			1.24671i
$119$	0.602169			0.0552008
$120$	1.96463	+	3.33770i	0.179346	+	0.304689i
$121$	−0.522114	+	0.379338i	−0.0474649	+	0.0344853i
$122$	3.46070	−	4.76324i	0.313317	−	0.431244i
$123$	−0.648474	−	0.664722i	−0.0584710	−	0.0599360i
$124$	−0.843581	+	5.50349i	−0.0757558	+	0.494228i
$125$	−1.05752	+	11.1302i	−0.0945876	+	0.995517i
$126$	−0.298704	−	0.228524i	−0.0266107	−	0.0203585i
$127$	14.8428	−	10.7839i	1.31708	−	0.956918i	0.317121	−	0.948385i	$-0.397284\pi$
$127$	14.8428	−	10.7839i	1.31708	−	0.956918i	0.999964	−	0.00853271i	$-0.00271608\pi$
$128$	0.309017	+	0.951057i	0.0273135	+	0.0840623i
$129$	−0.376457	+	0.367255i	−0.0331452	+	0.0323350i
$130$	7.84538	+	4.86609i	0.688085	+	0.426784i
$131$	8.11609	−	2.63708i	0.709106	−	0.230403i	0.0678125	−	0.997698i	$-0.478398\pi$
$131$	8.11609	−	2.63708i	0.709106	−	0.230403i	0.641294	+	0.767296i	$0.278398\pi$
$132$	−2.61803	−	5.29925i	−0.227870	−	0.461240i
$133$	−0.446912	−	0.145210i	−0.0387522	−	0.0125913i
$134$	−1.86550	+	2.56765i	−0.161155	+	0.221811i
$135$	10.1558	−	5.64436i	0.874076	−	0.485789i
$136$	−2.82333	+	3.88597i	−0.242098	+	0.333220i
$137$	12.4740	+	17.1689i	1.06572	+	1.46684i	0.874333	+	0.485326i	$0.161299\pi$
$137$	12.4740	+	17.1689i	1.06572	+	1.46684i	0.191389	+	0.981514i	$0.438701\pi$
$138$	−9.80190	+	4.84251i	−0.834393	+	0.412222i
$139$	−11.4813	−	15.8027i	−0.973833	−	1.34037i	−0.940087	−	0.340936i	$-0.889256\pi$
$139$	−11.4813	−	15.8027i	−0.973833	−	1.34037i	−0.0337462	−	0.999430i	$-0.510744\pi$
$140$	−0.0204856	−	0.279575i	−0.00173135	−	0.0236284i
$141$	0.103832	+	0.210170i	0.00874425	+	0.0176995i
$142$	6.72449	+	9.25547i	0.564307	+	0.776702i
$143$	−11.3984	−	8.28139i	−0.953179	−	0.692525i
$144$	2.87523	−	0.856174i	0.239603	−	0.0713478i
$145$	−0.340302	−	0.834268i	−0.0282606	−	0.0692822i
$146$	1.96148	−	6.03683i	0.162334	−	0.499611i
$147$	−5.35821	−	10.8457i	−0.441938	−	0.894542i
$148$	0.541743	+	1.66731i	0.0445310	+	0.137052i
$149$			0.866915i			0.0710205i	0.999369	+	0.0355102i	$0.0113056\pi$
$149$			0.866915i			0.0710205i	−0.999369	+	0.0355102i	$0.988694\pi$
$150$	8.17219	+	2.86623i	0.667257	+	0.234027i
$151$	−0.869037	+	0.282367i	−0.0707212	+	0.0229787i	−0.344164	−	0.938910i	$-0.611838\pi$
$151$	−0.869037	+	0.282367i	−0.0707212	+	0.0229787i	0.273443	+	0.961888i	$0.411838\pi$
$152$	3.03247	−	2.20322i	0.245966	−	0.178705i
$153$	11.4448	+	8.75583i	0.925256	+	0.707867i
$154$			0.427812i			0.0344741i
$155$	6.50066	+	10.6180i	0.522145	+	0.852857i
$156$	5.11872	−	4.99360i	0.409825	−	0.399808i
$157$	1.54721	−	2.12956i	0.123481	−	0.169957i	−0.742801	−	0.669512i	$-0.766503\pi$
$157$	1.54721	−	2.12956i	0.123481	−	0.169957i	0.866282	+	0.499555i	$0.166503\pi$
$158$	−3.56591	−	4.90806i	−0.283689	−	0.390464i
$159$	1.17623	−	2.23955i	0.0932814	−	0.177608i
$160$	1.90023	+	1.17861i	0.150226	+	0.0931776i
$161$	0.791314			0.0623643
$162$	−2.35432	−	8.68661i	−0.184973	−	0.682485i
$163$	11.7896	+	3.83068i	0.923434	+	0.300042i	0.731875	−	0.681439i	$-0.238646\pi$
$163$	11.7896	+	3.83068i	0.923434	+	0.300042i	0.191559	+	0.981481i	$0.438646\pi$
$164$	−0.509910	−	0.165680i	−0.0398173	−	0.0129374i
$165$	−12.1188	−	5.27396i	−0.943449	−	0.410577i
$166$	7.06340	−	2.29504i	0.548226	−	0.178129i
$167$	−2.83695	+	3.90473i	−0.219530	+	0.302157i	−0.904550	−	0.426367i	$-0.859793\pi$
$167$	−2.83695	+	3.90473i	−0.219530	+	0.302157i	0.685020	+	0.728524i	$0.259793\pi$
$168$	−0.214028	−	0.0366187i	−0.0165127	−	0.00282519i
$169$	1.25021	−	3.84774i	0.0961698	−	0.295980i
$170$	0.784901	+	10.7119i	0.0601992	+	0.821562i
$171$	−6.38255	−	9.25817i	−0.488086	−	0.707990i
$172$	−0.0938306	+	0.288781i	−0.00715452	+	0.0220193i
$173$	18.4436	−	13.4000i	1.40224	−	1.01879i	0.407845	−	0.913051i	$-0.366280\pi$
$173$	18.4436	−	13.4000i	1.40224	−	1.01879i	0.994394	−	0.105736i	$-0.0337198\pi$
$174$	−0.690620	+	0.100641i	−0.0523558	+	0.00762959i
$175$	−0.438423	−	0.447990i	−0.0331416	−	0.0338649i
$176$	−2.76080	−	2.00584i	−0.208103	−	0.151196i
$177$	21.0303	−	10.3898i	1.58073	−	0.780943i
$178$	4.72369	−	14.5380i	0.354055	−	1.08967i
$179$	0.308395	+	0.949142i	0.0230505	+	0.0709422i	0.961920	−	0.273331i	$-0.0881254\pi$
$179$	0.308395	+	0.949142i	0.0230505	+	0.0709422i	−0.938870	+	0.344273i	$0.888125\pi$
$180$	3.67581	−	5.61146i	0.273978	−	0.418253i
$181$			10.4778i			0.778810i	0.921067	+	0.389405i	$0.127319\pi$
$181$			10.4778i			0.778810i	−0.921067	+	0.389405i	$0.872681\pi$
$182$	−0.492256	+	0.159944i	−0.0364884	+	0.0118558i
$183$	−10.0517	−	1.71978i	−0.743045	−	0.127129i
$184$	−3.71015	+	5.10658i	−0.273516	+	0.376462i
$185$	3.33132	+	2.06625i	0.244924	+	0.151914i
$186$	9.19343	−	2.91219i	0.674095	−	0.213532i
$187$		−	16.3915i		−	1.19867i
$188$	0.109494	+	0.0795523i	0.00798570	+	0.00580195i
$189$	−0.125709	+	0.639171i	−0.00914398	+	0.0464928i
$190$	2.00059	−	8.13929i	0.145138	−	0.590486i
$191$		−	24.3398i		−	1.76117i	−0.473890	−	0.880584i	$-0.657150\pi$
$191$		−	24.3398i		−	1.76117i	0.473890	−	0.880584i	$-0.342850\pi$
$192$	1.23980	−	1.20950i	0.0894751	−	0.0872880i
$193$	−1.71927	+	0.558626i	−0.123756	+	0.0402108i	−0.370240	−	0.928936i	$-0.620725\pi$
$193$	−1.71927	+	0.558626i	−0.123756	+	0.0402108i	0.246484	+	0.969147i	$0.420725\pi$
$194$	5.65197	+	1.83644i	0.405788	+	0.131848i
$195$	1.53761	−	15.9161i	0.110111	−	1.13978i
$196$	−5.65040	−	4.10526i	−0.403600	−	0.293233i
$197$	−23.1350	+	7.51701i	−1.64830	+	0.535565i	−0.978370	−	0.206862i	$-0.933675\pi$
$197$	−23.1350	+	7.51701i	−1.64830	+	0.535565i	−0.669928	+	0.742426i	$0.733675\pi$
$198$	−6.22059	+	8.13097i	−0.442078	+	0.577843i
$199$	8.80053	+	12.1129i	0.623853	+	0.858660i	0.997626	−	0.0688602i	$-0.0219363\pi$
$199$	8.80053	+	12.1129i	0.623853	+	0.858660i	−0.373773	+	0.927520i	$0.621936\pi$
$200$	4.94660	−	0.728828i	0.349777	−	0.0515359i
$201$	5.41842	+	0.927052i	0.382186	+	0.0653892i
$202$	−2.10830	−	2.90183i	−0.148340	−	0.204172i
$203$	0.0480423	+	0.0156099i	0.00337191	+	0.00109560i
$204$	8.20045	+	1.40304i	0.574146	+	0.0982322i
$205$	−1.11007	+	0.452804i	−0.0775308	+	0.0316252i
$206$	7.70454	−	2.50336i	0.536801	−	0.174417i
$207$	15.0397	+	11.5061i	1.04533	+	0.799728i
$208$	1.27582	−	3.92658i	0.0884624	−	0.272259i
$209$	−3.95274	+	12.1653i	−0.273417	+	0.841490i
$210$	−0.418430	+	0.246296i	−0.0288744	+	0.0169961i
$211$	18.8409			1.29706			0.648532	−	0.761188i	$-0.275383\pi$
$211$	18.8409			1.29706			0.648532	+	0.761188i	$0.275383\pi$
$212$		−	1.46049i		−	0.100307i
$213$	9.21372	−	17.5429i	0.631314	−	1.20202i
$214$	2.65284	−	1.92740i	0.181344	−	0.131754i
$215$	0.256440	+	0.628675i	0.0174890	+	0.0428753i
$216$	−3.53536	−	3.80805i	−0.240551	−	0.259105i
$217$	−0.689945	−	0.105756i	−0.0468365	−	0.00717915i
$218$	2.21200			0.149815
$219$	−10.8793	+	1.58539i	−0.735153	+	0.107131i
$220$	−7.61025	+	0.557634i	−0.513083	+	0.0375957i
$221$	18.8607	−	6.12820i	1.26871	−	0.412227i
$222$	2.17352	−	2.12039i	0.145877	−	0.142311i
$223$	−0.382767			−0.0256320			−0.0128160	−	0.999918i	$-0.504080\pi$
$223$	−0.382767			−0.0256320			−0.0128160	+	0.999918i	$0.504080\pi$
$224$	−0.119229	+	0.0387399i	−0.00796633	+	0.00258842i
$225$	−1.81865	−	14.8893i	−0.121243	−	0.992623i
$226$	−0.808255	+	2.48755i	−0.0537643	+	0.165470i
$227$	12.7303	+	9.24913i	0.844942	+	0.613886i	0.923747	−	0.383004i	$-0.125110\pi$
$227$	12.7303	+	9.24913i	0.844942	+	0.613886i	−0.0788050	+	0.996890i	$0.525110\pi$
$228$	−5.74779	−	3.01879i	−0.380657	−	0.199924i
$229$	−15.9220	+	21.9148i	−1.05216	+	1.44817i	−0.165233	+	0.986254i	$0.552838\pi$
$229$	−15.9220	+	21.9148i	−1.05216	+	1.44817i	−0.886924	+	0.461916i	$0.847162\pi$
$230$	1.03144	+	14.0765i	0.0680113	+	0.928177i
$231$	0.664340	−	0.328209i	0.0437104	−	0.0215946i
$232$	−0.325986	+	0.236843i	−0.0214020	+	0.0155495i
$233$	−2.22973	+	1.61999i	−0.146074	+	0.106129i	−0.658422	−	0.752649i	$-0.728776\pi$
$233$	−2.22973	+	1.61999i	−0.146074	+	0.106129i	0.512348	+	0.858778i	$0.328776\pi$
$234$	−11.6814	−	4.11775i	−0.763639	−	0.269186i
$235$	0.301826	−	0.0221160i	0.0196889	−	0.00144269i
$236$	7.96025	−	10.9563i	0.518168	−	0.713197i
$237$	−4.88592	+	9.30280i	−0.317375	+	0.604282i
$238$	−0.487165	−	0.353946i	−0.0315782	−	0.0229429i
$239$	3.36200	−	10.3472i	0.217470	−	0.669303i	−0.781499	−	0.623906i	$-0.785545\pi$
$239$	3.36200	−	10.3472i	0.217470	−	0.669303i	0.998969	−	0.0453967i	$-0.0144552\pi$
$240$	0.372425	−	3.85504i	0.0240399	−	0.248841i
$241$	−6.60124	+	2.14487i	−0.425223	+	0.138163i	−0.513808	−	0.857905i	$-0.671766\pi$
$241$	−6.60124	+	2.14487i	−0.425223	+	0.138163i	0.0885848	+	0.996069i	$0.471766\pi$
$242$	0.645368			0.0414858
$243$	−11.6831	+	10.3202i	−0.749469	+	0.662039i
$244$	−5.59953	+	1.81940i	−0.358473	+	0.116475i
$245$	−15.5756	+	1.14129i	−0.995087	+	0.0729141i
$246$	0.133913	+	0.918935i	0.00853796	+	0.0585892i
$247$	−15.4756			−0.984688
$248$	3.91734	−	3.95657i	0.248751	−	0.251242i
$249$	−8.98282	−	9.20790i	−0.569263	−	0.583527i
$250$	7.39773	−	8.38294i	0.467873	−	0.530183i
$251$	12.4737	−	9.06266i	0.787332	−	0.572030i	−0.119839	−	0.992793i	$-0.538238\pi$
$251$	12.4737	−	9.06266i	0.787332	−	0.572030i	0.907170	+	0.420763i	$0.138238\pi$
$252$	0.107334	+	0.360454i	0.00676142	+	0.0227064i
$253$		−	21.5402i		−	1.35422i
$254$	−18.3467			−1.15117
$255$	16.0320	−	9.43679i	1.00397	−	0.590955i
$256$	0.309017	−	0.951057i	0.0193136	−	0.0594410i
$257$	−4.08247	+	12.5645i	−0.254657	+	0.783755i	0.739240	+	0.673442i	$0.235185\pi$
$257$	−4.08247	+	12.5645i	−0.254657	+	0.783755i	−0.993897	+	0.110312i	$0.964815\pi$
$258$	0.520427	−	0.0758397i	0.0324004	−	0.00472157i
$259$	−0.209023	+	0.0679156i	−0.0129880	+	0.00422007i
$260$	−3.48683	−	8.54814i	−0.216244	−	0.530133i
$261$	0.686114	+	0.995239i	0.0424694	+	0.0616038i
$262$	−8.11609	−	2.63708i	−0.501414	−	0.162919i
$263$	15.4752	+	21.2998i	0.954241	+	1.31340i	0.949618	+	0.313411i	$0.101472\pi$
$263$	15.4752	+	21.2998i	0.954241	+	1.31340i	0.00462350	+	0.999989i	$0.498528\pi$
$264$	−0.996789	+	5.82602i	−0.0613481	+	0.358567i
$265$	−2.10751	−	2.49471i	−0.129463	−	0.153249i
$266$	0.276207	+	0.380166i	0.0169353	+	0.0233095i
$267$	−26.1997	+	3.81798i	−1.60340	+	0.233656i
$268$	3.01845	−	0.980753i	0.184381	−	0.0599090i
$269$	−5.83742	−	4.24114i	−0.355914	−	0.258587i	0.395432	−	0.918495i	$-0.370595\pi$
$269$	−5.83742	−	4.24114i	−0.355914	−	0.258587i	−0.751346	+	0.659909i	$0.770595\pi$
$270$	−11.5339	−	1.40308i	−0.701932	−	0.0853886i
$271$	8.41040	+	2.73271i	0.510896	+	0.166000i	0.553109	−	0.833109i	$-0.313441\pi$
$271$	8.41040	+	2.73271i	0.510896	+	0.166000i	−0.0422139	+	0.999109i	$0.513441\pi$
$272$	4.56824	−	1.48431i	0.276990	−	0.0899995i
$273$	0.626022	+	0.641708i	0.0378886	+	0.0388379i
$274$		−	21.2220i		−	1.28207i
$275$	−12.1946	+	11.9342i	−0.735364	+	0.719659i
$276$	10.7763	+	1.84374i	0.648654	+	0.110980i
$277$	25.8100	+	18.7521i	1.55077	+	1.12670i	0.943097	+	0.332518i	$0.107898\pi$
$277$	25.8100	+	18.7521i	1.55077	+	1.12670i	0.607676	+	0.794185i	$0.292102\pi$
$278$			19.5332i			1.17152i
$279$	−11.5753	−	12.0421i	−0.692996	−	0.720942i
$280$	−0.147757	+	0.238222i	−0.00883016	+	0.0142365i
$281$	13.9875	−	19.2521i	0.834421	−	1.14848i	−0.152663	−	0.988278i	$-0.548785\pi$
$281$	13.9875	−	19.2521i	0.834421	−	1.14848i	0.987084	−	0.160204i	$-0.0512152\pi$
$282$	0.0395331	−	0.231062i	0.00235416	−	0.0137596i
$283$	24.3953	−	7.92650i	1.45015	−	0.471182i	0.525103	−	0.851039i	$-0.324027\pi$
$283$	24.3953	−	7.92650i	1.45015	−	0.471182i	0.925045	+	0.379857i	$0.124027\pi$
$284$		−	11.4404i		−	0.678862i
$285$	−14.1741	+	3.13764i	−0.839603	+	0.185858i
$286$	4.35379	+	13.3996i	0.257445	+	0.792334i
$287$	0.0207705	−	0.0639249i	0.00122604	−	0.00377337i
$288$	−2.82936	−	0.997360i	−0.166722	−	0.0587700i
$289$	4.91232	+	3.56901i	0.288960	+	0.209942i
$290$	−0.215060	+	0.874961i	−0.0126288	+	0.0513795i
$291$	−1.48432	−	10.1857i	−0.0870124	−	0.597096i
$292$	−5.13523	+	3.73096i	−0.300517	+	0.218338i
$293$	4.54063	−	13.9746i	0.265267	−	0.816407i	−0.726365	−	0.687309i	$-0.758792\pi$
$293$	4.54063	−	13.9746i	0.265267	−	0.816407i	0.991632	−	0.129098i	$-0.0412081\pi$
$294$	−2.04009	+	11.9239i	−0.118980	+	0.695414i
$295$	−2.21300	−	30.2016i	−0.128846	−	1.75841i
$296$	0.541743	−	1.66731i	0.0314882	−	0.0969107i
$297$	17.3987	+	3.42190i	1.00958	+	0.198559i
$298$	0.509560	−	0.701349i	0.0295180	−	0.0406281i
$299$	24.7849	−	8.05310i	1.43335	−	0.465723i
$300$	−4.92672	−	7.12232i	−0.284444	−	0.411207i
$301$	−0.0362030	−	0.0117631i	−0.00208671	−	0.000678012i
$302$	0.869037	+	0.282367i	0.0500074	+	0.0162484i
$303$	−2.88874	+	5.50016i	−0.165954	+	0.315976i
$304$	−3.74834			−0.214982
$305$	−6.93932	+	11.1880i	−0.397344	+	0.640621i
$306$	−4.11248	−	13.8107i	−0.235095	−	0.789505i
$307$	15.0684	+	20.7399i	0.860000	+	1.18369i	0.981569	+	0.191106i	$0.0612074\pi$
$307$	15.0684	+	20.7399i	0.860000	+	1.18369i	−0.121569	+	0.992583i	$0.538793\pi$
$308$	0.251462	−	0.346107i	0.0143283	−	0.0197213i
$309$	−9.79818	−	10.0437i	−0.557399	−	0.571365i
$310$	0.981949	−	12.4111i	0.0557710	−	0.704904i
$311$			12.3689i			0.701373i	0.936493	+	0.350687i	$0.114052\pi$
$311$			12.3689i			0.701373i	−0.936493	+	0.350687i	$0.885948\pi$
$312$	−7.07629	+	1.03120i	−0.400616	+	0.0583802i
$313$	−6.39041	+	4.64290i	−0.361207	+	0.262432i	−0.753555	−	0.657384i	$-0.771663\pi$
$313$	−6.39041	+	4.64290i	−0.361207	+	0.262432i	0.392348	+	0.919817i	$0.371663\pi$
$314$	−2.50344	+	0.813418i	−0.141277	+	0.0459038i
$315$	0.703480	+	0.460817i	0.0396366	+	0.0259641i
$316$			6.06670i			0.341278i
$317$	−2.11650	−	6.51393i	−0.118875	−	0.365859i	0.873861	−	0.486176i	$-0.161609\pi$
$317$	−2.11650	−	6.51393i	−0.118875	−	0.365859i	−0.992735	+	0.120318i	$0.961609\pi$
$318$	−2.26797	+	1.12046i	−0.127181	+	0.0628324i
$319$	0.424914	−	1.30775i	0.0237906	−	0.0732199i
$320$	−0.844545	−	2.07045i	−0.0472115	−	0.115741i
$321$	−5.02823	−	2.64087i	−0.280648	−	0.147399i
$322$	−0.640186	−	0.465122i	−0.0356762	−	0.0259203i
$323$	−10.5828	−	14.5660i	−0.588842	−	0.810472i
$324$	−3.20118	+	8.41145i	−0.177843	+	0.467303i
$325$	−18.2911	−	9.56981i	−1.01461	−	0.530837i
$326$	−7.28639	−	10.0288i	−0.403556	−	0.555447i
$327$	−1.69700	−	3.43497i	−0.0938445	−	0.189954i
$328$	0.315142	+	0.433756i	0.0174008	+	0.0239501i
$329$	−0.00997307	+	0.0137268i	−0.000549833	+	0.000756781i
$330$	6.70438	+	11.3900i	0.369064	+	0.626998i
$331$	16.6796	−	22.9575i	0.916795	−	1.26186i	−0.0479980	−	0.998847i	$-0.515284\pi$
$331$	16.6796	−	22.9575i	0.916795	−	1.26186i	0.964793	−	0.263012i	$-0.0847159\pi$
$332$	−7.06340	−	2.29504i	−0.387654	−	0.125957i
$333$	−4.96020	−	1.74849i	−0.271817	−	0.0958167i
$334$	4.59028	−	1.49147i	0.251169	−	0.0816098i
$335$	3.74067	−	6.03092i	0.204374	−	0.329504i
$336$	0.151629	+	0.155428i	0.00827203	+	0.00847929i
$337$	7.75296	+	23.8612i	0.422331	+	1.29980i	0.905527	+	0.424288i	$0.139476\pi$
$337$	7.75296	+	23.8612i	0.422331	+	1.29980i	−0.483197	+	0.875512i	$0.660524\pi$
$338$	−3.27309	+	2.37804i	−0.178032	+	0.129348i
$339$	4.48295	−	0.653282i	0.243480	−	0.0354814i
$340$	5.66127	−	9.12742i	0.307025	−	0.495004i
$341$	−2.87875	+	18.7808i	−0.155893	+	1.01704i
$342$	−0.278225	+	11.2416i	−0.0150447	+	0.607875i
$343$	1.03047	−	1.41832i	0.0556401	−	0.0765821i
$344$	0.245652	−	0.178476i	0.0132447	−	0.00962280i
$345$	21.0678	−	12.4009i	1.13425	−	0.667644i
$346$	−22.7975			−1.22560
$347$			18.6946i			1.00358i	0.864990	+	0.501789i	$0.167324\pi$
$347$			18.6946i			1.00358i	−0.864990	+	0.501789i	$0.832676\pi$
$348$	0.617879	+	0.324516i	0.0331218	+	0.0173959i
$349$	−1.37625	+	4.23566i	−0.0736690	+	0.226730i	−0.981110	−	0.193449i	$-0.938033\pi$
$349$	−1.37625	+	4.23566i	−0.0736690	+	0.226730i	0.907441	+	0.420179i	$0.138033\pi$
$350$	0.0913695	+	0.620130i	0.00488390	+	0.0331473i
$351$	2.56740	+	21.2989i	0.137038	+	1.13685i
$352$	1.05453	+	3.24551i	0.0562066	+	0.172986i
$353$	15.5050	−	21.3408i	0.825247	−	1.13586i	−0.163542	−	0.986536i	$-0.552292\pi$
$353$	15.5050	−	21.3408i	0.825247	−	1.13586i	0.988789	−	0.149319i	$-0.0477081\pi$
$354$	−23.1208	−	3.95580i	−1.22886	−	0.210249i
$355$	−16.5086	−	19.5417i	−0.876187	−	1.03717i
$356$	−12.3668	+	8.98499i	−0.655438	+	0.476203i
$357$	−0.175892	+	1.02805i	−0.00930917	+	0.0544101i
$358$	0.308395	−	0.949142i	0.0162992	−	0.0501637i
$359$	20.9049	+	28.7731i	1.10332	+	1.51859i	0.830911	+	0.556406i	$0.187820\pi$
$359$	20.9049	+	28.7731i	1.10332	+	1.51859i	0.272408	+	0.962182i	$0.412180\pi$
$360$	−6.27212	+	2.37918i	−0.330570	+	0.125394i
$361$	−1.52962	−	4.70767i	−0.0805061	−	0.247772i
$362$	6.15871	−	8.47674i	0.323695	−	0.445527i
$363$	−0.495114	−	1.00218i	−0.0259868	−	0.0526007i
$364$	0.492256	+	0.159944i	0.0258012	+	0.00838332i
$365$	−3.38782	+	13.7832i	−0.177327	+	0.721445i
$366$	7.12116	+	7.29958i	0.372229	+	0.381555i
$367$	9.19973			0.480222			0.240111	−	0.970745i	$-0.422816\pi$
$367$	9.19973			0.480222			0.240111	+	0.970745i	$0.422816\pi$
$368$	6.00314	−	1.95054i	0.312936	−	0.101679i
$369$	1.32426	−	0.912940i	0.0689382	−	0.0475258i
$370$	−1.48059	−	3.62973i	−0.0769721	−	0.188701i
$371$	0.183095			0.00950580
$372$	−9.14938	−	3.04775i	−0.474373	−	0.158018i
$373$			5.08205i			0.263138i	0.991307	+	0.131569i	$0.0420015\pi$
$373$			5.08205i			0.263138i	−0.991307	+	0.131569i	$0.957998\pi$
$374$	−9.63469	+	13.2610i	−0.498198	+	0.685710i
$375$	−18.6931	−	5.05655i	−0.965307	−	0.261119i
$376$	−0.0418231	−	0.128718i	−0.00215686	−	0.00663814i
$377$	1.66360			0.0856799
$378$	0.477396	−	0.443210i	0.0245546	−	0.0227963i
$379$	10.8833	+	33.4955i	0.559039	+	1.72055i	0.685030	+	0.728514i	$0.259789\pi$
$379$	10.8833	+	33.4955i	0.559039	+	1.72055i	−0.125991	+	0.992031i	$0.540211\pi$
$380$	−6.40266	+	5.40891i	−0.328449	+	0.277471i
$381$	14.0752	+	28.4902i	0.721096	+	1.45960i
$382$	−14.3066	+	19.6913i	−0.731989	+	1.00750i
$383$	−24.9717	+	8.11379i	−1.27599	+	0.414595i	−0.867167	−	0.498017i	$-0.834062\pi$
$383$	−24.9717	+	8.11379i	−1.27599	+	0.414595i	−0.408826	+	0.912612i	$0.634062\pi$
$384$	−1.71395	+	0.249767i	−0.0874645	+	0.0127458i
$385$	−0.0699078	−	0.954059i	−0.00356283	−	0.0486233i
$386$	1.71927	+	0.558626i	0.0875087	+	0.0284333i
$387$	−0.517032	−	0.749977i	−0.0262822	−	0.0381235i
$388$	−3.49311	−	4.80785i	−0.177336	−	0.244082i
$389$	9.24156	−	28.4426i	0.468566	−	1.44210i	−0.385876	−	0.922550i	$-0.626101\pi$
$389$	9.24156	−	28.4426i	0.468566	−	1.44210i	0.854442	−	0.519547i	$-0.173899\pi$
$390$	−10.5992	+	11.9726i	−0.536711	+	0.606256i
$391$	24.5286	+	17.8211i	1.24046	+	0.901250i
$392$	2.15826	+	6.64245i	0.109009	+	0.335494i
$393$	2.13145	+	14.6264i	0.107517	+	0.737806i
$394$	23.1350	+	7.51701i	1.16552	+	0.378701i
$395$	8.75432	+	10.3627i	0.440478	+	0.521405i
$396$	9.81182	−	2.92172i	0.493063	−	0.146822i
$397$		−	15.9690i		−	0.801459i	−0.916196	−	0.400730i	$-0.868757\pi$
$397$		−	15.9690i		−	0.801459i	0.916196	−	0.400730i	$-0.131243\pi$
$398$		−	14.9724i		−	0.750496i
$399$	0.378451	−	0.720571i	0.0189462	−	0.0360737i
$400$	−4.43027	−	2.31790i	−0.221514	−	0.115895i
$401$	29.3222	+	21.3038i	1.46428	+	1.06386i	0.982222	+	0.187721i	$0.0601102\pi$
$401$	29.3222	+	21.3038i	1.46428	+	1.06386i	0.482057	+	0.876140i	$0.339890\pi$
$402$	−3.83869	−	3.93487i	−0.191456	−	0.196253i
$403$	−22.6861	+	3.70909i	−1.13008	+	0.184763i
$404$			3.58686i			0.178453i
$405$	6.66980	+	18.9872i	0.331425	+	0.943482i
$406$	−0.0296918	−	0.0408673i	−0.00147358	−	0.00202821i
$407$	1.84872	+	5.68976i	0.0916374	+	0.282031i
$408$	−5.80962	−	5.95518i	−0.287619	−	0.294826i
$409$		−	10.9997i		−	0.543899i	−0.962311	−	0.271950i	$-0.912332\pi$
$409$		−	10.9997i		−	0.543899i	0.962311	−	0.271950i	$-0.0876684\pi$
$410$	1.16422	+	0.286158i	0.0574967	+	0.0141323i
$411$	−32.9551	+	16.2811i	−1.62556	+	0.803087i
$412$	−7.70454	−	2.50336i	−0.379575	−	0.123331i
$413$	1.37354	+	0.997936i	0.0675875	+	0.0491052i
$414$	−5.40424	−	18.1487i	−0.265604	−	0.891960i
$415$	−15.3770	+	6.27235i	−0.754827	+	0.307898i
$416$	−3.34015	+	2.42676i	−0.163764	+	0.118982i
$417$	30.3327	−	14.9855i	1.48540	−	0.733843i
$418$	10.3484	−	7.51856i	0.506157	−	0.367745i
$419$	−1.42578	−	1.96242i	−0.0696542	−	0.0958707i	0.772769	−	0.634688i	$-0.218871\pi$
$419$	−1.42578	−	1.96242i	−0.0696542	−	0.0958707i	−0.842423	+	0.538817i	$0.818871\pi$
$420$	0.483286	+	0.0466891i	0.0235820	+	0.00227819i
$421$	−12.6635	+	9.20057i	−0.617181	+	0.448408i	−0.851936	−	0.523646i	$-0.824571\pi$
$421$	−12.6635	+	9.20057i	−0.617181	+	0.448408i	0.234755	+	0.972055i	$0.424571\pi$
$422$	−15.2426	−	11.0744i	−0.742000	−	0.539095i
$423$	−0.389141	+	0.115877i	−0.0189207	+	0.00563412i
$424$	−0.858456	+	1.18156i	−0.0416903	+	0.0573818i
$425$	−3.50080	−	23.7601i	−0.169814	−	1.15254i
$426$	−17.7655	+	8.77685i	−0.860743	+	0.425240i
$427$	−0.228089	−	0.701985i	−0.0110380	−	0.0339714i
$428$	−3.27909			−0.158501
$429$	17.4678	−	17.0408i	0.843352	−	0.822738i
$430$	0.162062	−	0.659340i	0.00781530	−	0.0317962i
$431$	−8.65001	−	11.9057i	−0.416656	−	0.573478i	0.548170	−	0.836367i	$-0.315325\pi$
$431$	−8.65001	−	11.9057i	−0.416656	−	0.573478i	−0.964826	+	0.262889i	$0.915325\pi$
$432$	0.621851	+	5.15881i	0.0299188	+	0.248203i
$433$	−17.3193			−0.832311			−0.416155	−	0.909294i	$-0.636623\pi$
$433$	−17.3193			−0.832311			−0.416155	+	0.909294i	$0.636623\pi$
$434$	0.496015	+	0.491097i	0.0238095	+	0.0235734i
$435$	1.52370	−	0.337292i	0.0730558	−	0.0161719i
$436$	−1.78954	−	1.30018i	−0.0857037	−	0.0622674i
$437$	−13.9069	−	19.1412i	−0.665257	−	0.915648i
$438$	9.73339	+	5.11207i	0.465079	+	0.244264i
$439$	6.96500			0.332421			0.166211	−	0.986090i	$-0.446847\pi$
$439$	6.96500			0.332421			0.166211	+	0.986090i	$0.446847\pi$
$440$	6.48459	+	4.02206i	0.309141	+	0.191744i
$441$	20.0814	−	5.97976i	0.956259	−	0.284751i
$442$	−18.8607	−	6.12820i	−0.897110	−	0.291489i
$443$	6.32402	−	19.4633i	0.300463	−	0.924730i	−0.680868	−	0.732406i	$-0.738397\pi$
$443$	6.32402	−	19.4633i	0.300463	−	0.924730i	0.981331	−	0.192324i	$-0.0616026\pi$
$444$	−3.00475	+	0.437870i	−0.142599	+	0.0207804i
$445$	−8.15862	+	33.1930i	−0.386756	+	1.57350i
$446$	0.309665	+	0.224985i	0.0146631	+	0.0106534i
$447$	−1.48003	−	0.253223i	−0.0700032	−	0.0119770i
$448$	0.119229	+	0.0387399i	0.00563305	+	0.00183029i
$449$	−22.9901	+	16.7033i	−1.08497	+	0.788277i	−0.978543	−	0.206044i	$-0.933941\pi$
$449$	−22.9901	+	16.7033i	−1.08497	+	0.788277i	−0.106427	+	0.994321i	$0.533941\pi$
$450$	−7.28042	+	13.1147i	−0.343202	+	0.618233i
$451$	−1.74008	−	0.565388i	−0.0819374	−	0.0266231i
$452$	2.11604	−	1.53739i	0.0995301	−	0.0723129i
$453$	−0.228227	−	1.56614i	−0.0107230	−	0.0735835i
$454$	−4.86255	−	14.9654i	−0.228211	−	0.702361i
$455$	1.07164	−	0.437127i	0.0502392	−	0.0204928i
$456$	2.87566	+	5.82072i	0.134665	+	0.272580i
$457$	−11.8818	+	36.5685i	−0.555808	+	1.71060i	0.137992	+	0.990433i	$0.455935\pi$
$457$	−11.8818	+	36.5685i	−0.555808	+	1.71060i	−0.693800	+	0.720168i	$0.744065\pi$
$458$	25.7624	−	8.37071i	1.20380	−	0.391137i
$459$	−18.2913	+	16.9815i	−0.853765	+	0.792628i
$460$	7.43950	−	11.9944i	0.346869	−	0.559242i
$461$	6.30414	+	19.4021i	0.293613	+	0.903648i	0.983684	+	0.179906i	$0.0575793\pi$
$461$	6.30414	+	19.4021i	0.293613	+	0.903648i	−0.690071	+	0.723742i	$0.742421\pi$
$462$	−0.730379	−	0.124962i	−0.0339803	−	0.00581378i
$463$	−19.6551	−	14.2803i	−0.913452	−	0.663661i	0.0284338	−	0.999596i	$-0.490948\pi$
$463$	−19.6551	−	14.2803i	−0.913452	−	0.663661i	−0.941885	+	0.335934i	$0.890948\pi$
$464$	0.402941			0.0187061
$465$	−20.0263	+	7.99673i	−0.928697	+	0.370839i
$466$	2.75609			0.127673
$467$	23.7999	+	17.2917i	1.10133	+	0.800162i	0.981276	−	0.192605i	$-0.0616937\pi$
$467$	23.7999	+	17.2917i	1.10133	+	0.800162i	0.120053	+	0.992768i	$0.461694\pi$
$468$	7.03012	+	10.1975i	0.324968	+	0.471380i
$469$	0.122952	+	0.378408i	0.00567740	+	0.0174732i
$470$	−0.257182	−	0.159517i	−0.0118629	−	0.00735795i
$471$	3.18373	+	3.26350i	0.146699	+	0.150374i
$472$	−12.8799	+	4.18495i	−0.592848	+	0.192628i
$473$	−0.320200	+	0.985474i	−0.0147228	+	0.0453121i
$474$	9.42084	−	4.65425i	0.432714	−	0.213777i
$475$	−3.13146	+	18.4782i	−0.143681	+	0.847840i
$476$	0.186081	+	0.572697i	0.00852899	+	0.0262495i
$477$	3.47989	+	2.66228i	0.159333	+	0.121898i
$478$	−8.80183	+	6.39490i	−0.402586	+	0.292496i
$479$	1.34384	+	0.436641i	0.0614017	+	0.0199506i	0.339557	−	0.940586i	$-0.389723\pi$
$479$	1.34384	+	0.436641i	0.0614017	+	0.0199506i	−0.278155	+	0.960536i	$0.589723\pi$
$480$	−2.56723	+	2.89988i	−0.117178	+	0.132361i
$481$	−5.85567	+	4.25440i	−0.266996	+	0.193984i
$482$	6.60124	+	2.14487i	0.300678	+	0.0976962i
$483$	−0.231140	+	1.35096i	−0.0105172	+	0.0614710i
$484$	−0.522114	−	0.379338i	−0.0237324	−	0.0172426i
$485$	−12.9045	−	3.17184i	−0.585962	−	0.144026i
$486$	15.5178	−	1.48206i	0.703904	−	0.0672277i
$487$	12.4355	−	38.2724i	0.563505	−	1.73429i	−0.108849	−	0.994058i	$-0.534716\pi$
$487$	12.4355	−	38.2724i	0.563505	−	1.73429i	0.672353	−	0.740230i	$-0.265284\pi$
$488$	5.59953	+	1.81940i	0.253479	+	0.0823602i
$489$	−9.98361	+	19.0088i	−0.451475	+	0.859608i
$490$	13.2717	+	8.23177i	0.599556	+	0.371874i
$491$	−39.4364			−1.77974			−0.889871	−	0.456213i	$-0.849205\pi$
$491$	−39.4364			−1.77974			−0.889871	+	0.456213i	$0.849205\pi$
$492$	0.431799	−	0.822146i	0.0194670	−	0.0370652i
$493$	1.13763	+	1.56582i	0.0512365	+	0.0705210i
$494$	12.5200	+	9.09632i	0.563302	+	0.409263i
$495$	12.5438	−	19.1493i	0.563802	−	0.860696i
$496$	−5.49481	+	0.898378i	−0.246724	+	0.0403383i
$497$	1.43422			0.0643338
$498$	1.85499	+	12.7293i	0.0831242	+	0.570414i
$499$	−18.0063	−	24.7836i	−0.806073	−	1.10946i	−0.991917	−	0.126885i	$-0.959502\pi$
$499$	−18.0063	−	24.7836i	−0.806073	−	1.10946i	0.185844	−	0.982579i	$-0.440498\pi$
$500$	−10.9123	+	2.43366i	−0.488011	+	0.108837i
$501$	−5.83766	−	5.98392i	−0.260807	−	0.267342i
$502$	−15.4183			−0.688153
$503$	−9.16001	−	28.1916i	−0.408425	−	1.25700i	−0.918001	−	0.396577i	$-0.870198\pi$
$503$	−9.16001	−	28.1916i	−0.408425	−	1.25700i	0.509577	−	0.860425i	$-0.329802\pi$
$504$	0.125034	−	0.354703i	0.00556946	−	0.0157997i
$505$	5.17588	+	6.12682i	0.230324	+	0.272640i
$506$	−12.6610	+	17.4264i	−0.562850	+	0.774696i
$507$	6.20385	+	3.25832i	0.275523	+	0.144707i
$508$	14.8428	+	10.7839i	0.658542	+	0.478459i
$509$	−27.3758	+	19.8897i	−1.21341	+	0.881594i	−0.995536	−	0.0943835i	$-0.969912\pi$
$509$	−27.3758	+	19.8897i	−1.21341	+	0.881594i	−0.217874	+	0.975977i	$0.569912\pi$
$510$	−18.5170	−	1.78888i	−0.819947	−	0.0792130i
$511$	−0.467732	−	0.643778i	−0.0206912	−	0.0284791i
$512$	−0.809017	+	0.587785i	−0.0357538	+	0.0259767i
$513$	17.6703	−	8.19228i	0.780161	−	0.361698i
$514$	10.6880	−	7.76532i	0.471429	−	0.342513i
$515$	−16.7727	+	6.84169i	−0.739095	+	0.301481i
$516$	−0.465612	−	0.244544i	−0.0204974	−	0.0107654i
$517$	0.373653	+	0.271475i	0.0164332	+	0.0119394i
$518$	0.209023	+	0.0679156i	0.00918393	+	0.00298404i
$519$	17.4898	+	35.4018i	0.767718	+	1.55397i
$520$	−2.20357	+	8.96510i	−0.0966328	+	0.393146i
$521$			21.3302i			0.934493i	0.884127	+	0.467247i	$0.154754\pi$
$521$			21.3302i			0.934493i	−0.884127	+	0.467247i	$0.845246\pi$
$522$	0.0299088	−	1.20845i	0.00130907	−	0.0528926i
$523$	2.35014	+	7.23297i	0.102764	+	0.316276i	0.989199	−	0.146577i	$-0.0468257\pi$
$523$	2.35014	+	7.23297i	0.102764	+	0.316276i	−0.886435	+	0.462853i	$0.846826\pi$
$524$	5.01602	+	6.90396i	0.219126	+	0.301601i
$525$	0.892890	−	0.617638i	0.0389689	−	0.0269559i
$526$		−	26.3280i		−	1.14795i
$527$	−19.0047	−	18.8163i	−0.827858	−	0.819650i
$528$	4.23087	−	4.12745i	0.184125	−	0.179624i
$529$	13.6257	+	9.89968i	0.592424	+	0.430421i
$530$	0.238656	+	3.25703i	0.0103665	+	0.141476i
$531$	11.5950	+	38.9387i	0.503179	+	1.68979i
$532$		−	0.469911i		−	0.0203732i
$533$		−	2.21358i		−	0.0958809i
$534$	23.4402	+	12.3110i	1.01435	+	0.532749i
$535$	−5.60111	+	4.73177i	−0.242157	+	0.204572i
$536$	−3.01845	−	0.980753i	−0.130377	−	0.0423621i
$537$	−1.71050	+	0.249264i	−0.0738134	+	0.0107565i
$538$	2.22970	+	6.86230i	0.0961291	+	0.295855i
$539$	−19.2822	−	14.0093i	−0.830542	−	0.603424i
$540$	8.50643	+	7.91458i	0.366059	+	0.340589i
$541$	4.86319	−	14.9674i	0.209085	−	0.643497i	−0.790436	−	0.612545i	$-0.790146\pi$
$541$	4.86319	−	14.9674i	0.209085	−	0.643497i	0.999521	−	0.0309526i	$-0.00985408\pi$
$542$	−5.19791	−	7.15432i	−0.223270	−	0.307304i
$543$	−17.8882	−	3.06054i	−0.767656	−	0.131340i
$544$	−4.56824	−	1.48431i	−0.195862	−	0.0636393i
$545$	−4.93296	+	0.361458i	−0.211305	+	0.0154832i
$546$	−0.129276	−	0.887119i	−0.00553251	−	0.0379652i
$547$	−16.3183	+	5.30215i	−0.697721	+	0.226703i	−0.636337	−	0.771411i	$-0.719551\pi$
$547$	−16.3183	+	5.30215i	−0.697721	+	0.226703i	−0.0613840	+	0.998114i	$0.519551\pi$
$548$	−12.4740	+	17.1689i	−0.532861	+	0.733420i
$549$	5.87215	−	16.6584i	0.250617	−	0.710963i
$550$	16.8804	−	2.48715i	0.719783	−	0.106052i
$551$	−0.466727	−	1.43644i	−0.0198832	−	0.0611943i
$552$	−7.63445	−	7.82574i	−0.324944	−	0.333086i
$553$	−0.760551			−0.0323419
$554$	−9.85855	−	30.3415i	−0.418850	−	1.28909i
$555$	−4.50066	+	5.08384i	−0.191042	+	0.215797i
$556$	11.4813	−	15.8027i	0.486916	−	0.670183i
$557$		−	3.48412i		−	0.147627i	−0.997272	−	0.0738135i	$-0.976483\pi$
$557$		−	3.48412i		−	0.147627i	0.997272	−	0.0738135i	$-0.0235169\pi$
$558$	2.28645	+	16.5461i	0.0967931	+	0.700451i
$559$	−1.25363			−0.0530230
$560$	0.259561	−	0.105876i	0.0109685	−	0.00447410i
$561$	27.9843	+	4.78791i	1.18150	+	0.202146i
$562$	−22.6322	+	7.35364i	−0.954680	+	0.310194i
$563$	41.9314			1.76720			0.883598	−	0.468246i	$-0.155114\pi$
$563$	41.9314			1.76720			0.883598	+	0.468246i	$0.155114\pi$
$564$	−0.167798	+	0.163697i	−0.00706557	+	0.00689287i
$565$	1.39600	−	5.67954i	0.0587300	−	0.238940i
$566$	−24.3953	−	7.92650i	−1.02541	−	0.333176i
$567$	−1.05450	−	0.401316i	−0.0442849	−	0.0168537i
$568$	−6.72449	+	9.25547i	−0.282153	+	0.388351i
$569$	8.82636	+	27.1647i	0.370020	+	1.13880i	0.946777	+	0.321889i	$0.104318\pi$
$569$	8.82636	+	27.1647i	0.370020	+	1.13880i	−0.576757	+	0.816916i	$0.695682\pi$
$570$	13.3114	+	5.79294i	0.557552	+	0.242640i
$571$	−21.3975	−	29.4512i	−0.895459	−	1.23249i	−0.971894	−	0.235419i	$-0.924354\pi$
$571$	−21.3975	−	29.4512i	−0.895459	−	1.23249i	0.0764352	−	0.997075i	$-0.475646\pi$
$572$	4.35379	−	13.3996i	0.182041	−	0.560264i
$573$	41.5540	+	7.10959i	1.73594	+	0.297007i
$574$	−0.0543777	+	0.0395077i	−0.00226968	+	0.00164902i
$575$	−4.60042	−	31.2233i	−0.191851	−	1.30210i
$576$	1.70277	+	2.46994i	0.0709486	+	0.102914i
$577$	3.14872	−	4.33384i	0.131083	−	0.180420i	−0.738430	−	0.674330i	$-0.764433\pi$
$577$	3.14872	−	4.33384i	0.131083	−	0.180420i	0.869513	+	0.493910i	$0.164433\pi$
$578$	−1.87634	−	5.77478i	−0.0780455	−	0.240199i
$579$	−0.451516	−	3.09839i	−0.0187644	−	0.128765i
$580$	0.688277	−	0.581449i	0.0285791	−	0.0241434i
$581$	0.287717	−	0.885503i	0.0119365	−	0.0367369i
$582$	−4.78616	+	9.11286i	−0.198393	+	0.377740i
$583$		−	4.98398i		−	0.206415i
$584$	6.34749			0.262661
$585$	26.7235	+	7.27412i	1.10488	+	0.300748i
$586$	−11.8875	+	8.63680i	−0.491069	+	0.356783i
$587$	−16.2096	+	22.3105i	−0.669040	+	0.920855i	−0.999738	−	0.0228819i	$-0.992716\pi$
$587$	−16.2096	+	22.3105i	−0.669040	+	0.920855i	0.330698	+	0.943737i	$0.392716\pi$
$588$	8.65914	−	8.44748i	0.357097	−	0.348368i
$589$	9.56725	+	18.5478i	0.394212	+	0.764247i
$590$	−15.9617	+	25.7344i	−0.657133	+	1.05947i
$591$	−6.07571	−	41.6927i	−0.249921	−	1.71501i
$592$	−1.41830	+	1.03046i	−0.0582919	+	0.0423515i
$593$	−12.3737	−	38.0823i	−0.508126	−	1.56385i	−0.795451	−	0.606018i	$-0.792766\pi$
$593$	−12.3737	−	38.0823i	−0.508126	−	1.56385i	0.287325	−	0.957833i	$-0.407234\pi$
$594$	−12.0645	−	12.9951i	−0.495013	−	0.533195i
$595$	1.14426	+	0.709725i	0.0469101	+	0.0290959i
$596$	−0.824485	+	0.267891i	−0.0337722	+	0.0109733i
$597$	−23.2502	+	11.4865i	−0.951569	+	0.470111i
$598$	−24.7849	−	8.05310i	−1.01353	−	0.329316i
$599$	10.7718	−	14.8262i	0.440125	−	0.605780i	−0.530115	−	0.847926i	$-0.677851\pi$
$599$	10.7718	−	14.8262i	0.440125	−	0.605780i	0.970240	+	0.242146i	$0.0778512\pi$
$600$	−0.200599	+	8.65793i	−0.00818940	+	0.353459i
$601$	24.7431	−	34.0560i	1.00929	−	1.38917i	0.0898484	−	0.995955i	$-0.471362\pi$
$601$	24.7431	−	34.0560i	1.00929	−	1.38917i	0.919445	−	0.393218i	$-0.128638\pi$
$602$	0.0223747	+	0.0307961i	0.000911924	+	0.00125516i
$603$	−3.16541	+	8.97978i	−0.128905	+	0.365685i
$604$	−0.537094	−	0.739247i	−0.0218541	−	0.0300795i
$605$	−1.43923	+	0.105458i	−0.0585130	+	0.00428748i
$606$	5.56995	−	2.75177i	0.226264	−	0.111783i
$607$	13.7060	+	18.8647i	0.556310	+	0.765694i	0.990851	−	0.134957i	$-0.0430897\pi$
$607$	13.7060	+	18.8647i	0.556310	+	0.765694i	−0.434542	+	0.900652i	$0.643090\pi$
$608$	3.03247	+	2.20322i	0.122983	+	0.0893524i
$609$	−0.0406829	+	0.0774604i	−0.00164856	+	0.00313885i
$610$	12.1901	−	4.97242i	0.493564	−	0.201328i
$611$	−0.172673	+	0.531433i	−0.00698560	+	0.0214995i
$612$	−4.79065	+	13.5903i	−0.193651	+	0.549357i
$613$	−14.9746	−	46.0871i	−0.604818	−	1.86144i	−0.498034	−	0.867158i	$-0.665944\pi$
$613$	−14.9746	−	46.0871i	−0.604818	−	1.86144i	−0.106785	−	0.994282i	$-0.534056\pi$
$614$		−	25.6359i		−	1.03458i
$615$	−0.448798	−	2.02743i	−0.0180973	−	0.0817537i
$616$	−0.406873	+	0.132201i	−0.0163934	+	0.00532654i
$617$	−27.4232	+	19.9241i	−1.10402	+	0.802115i	−0.981711	−	0.190377i	$-0.939029\pi$
$617$	−27.4232	+	19.9241i	−1.10402	+	0.802115i	−0.122306	+	0.992492i	$0.539029\pi$
$618$	2.02337	+	13.8847i	0.0813918	+	0.558526i
$619$			7.98010i			0.320747i	0.987056	+	0.160374i	$0.0512699\pi$
$619$			7.98010i			0.320747i	−0.987056	+	0.160374i	$0.948730\pi$
$620$	−8.08948	+	9.46363i	−0.324881	+	0.380068i
$621$	−24.0367	+	22.3155i	−0.964560	+	0.895489i
$622$	7.27023	−	10.0066i	0.291510	−	0.401229i
$623$	−1.12640	−	1.55036i	−0.0451284	−	0.0621139i
$624$	6.33096	+	3.32508i	0.253441	+	0.133110i
$625$	−15.1278	+	19.9035i	−0.605110	+	0.796142i
$626$	7.89898			0.315707
$627$	−19.6145	−	10.3017i	−0.783328	−	0.411411i
$628$	2.50344	+	0.813418i	0.0998982	+	0.0324589i
$629$	−8.00866	−	2.60217i	−0.319326	−	0.103755i
$630$	−0.298266	−	0.786304i	−0.0118832	−	0.0313271i
$631$	−13.7870	+	4.47966i	−0.548851	+	0.178333i	−0.570299	−	0.821437i	$-0.693173\pi$
$631$	−13.7870	+	4.47966i	−0.548851	+	0.178333i	0.0214475	+	0.999770i	$0.493173\pi$
$632$	3.56591	−	4.90806i	0.141844	−	0.195232i
$633$	−5.50338	+	32.1661i	−0.218740	+	1.27849i
$634$	−2.11650	+	6.51393i	−0.0840571	+	0.258701i
$635$	40.9148	−	2.99799i	1.62365	−	0.118972i
$636$	2.49342	+	0.426605i	0.0988704	+	0.0169160i
$637$	8.91071	−	27.4244i	0.353055	−	1.08659i
$638$	−1.11244	+	0.808234i	−0.0440419	+	0.0319983i
$639$	27.2588	+	20.8543i	1.07834	+	0.824983i
$640$	−0.533725	+	2.17144i	−0.0210974	+	0.0858336i
$641$	−6.84323	−	4.97190i	−0.270291	−	0.196378i	0.444380	−	0.895838i	$-0.353424\pi$
$641$	−6.84323	−	4.97190i	−0.270291	−	0.196378i	−0.714672	+	0.699460i	$0.753424\pi$
$642$	2.51565	+	5.09203i	0.0992850	+	0.200966i
$643$	−12.5781	+	38.7115i	−0.496033	+	1.52663i	0.319308	+	0.947651i	$0.396549\pi$
$643$	−12.5781	+	38.7115i	−0.496033	+	1.52663i	−0.815341	+	0.578981i	$0.803451\pi$
$644$	0.244529	+	0.752584i	0.00963581	+	0.0296560i
$645$	−1.14821	+	0.254171i	−0.0452106	+	0.0100080i
$646$			18.0045i			0.708378i
$647$	6.42846	−	2.08873i	0.252729	−	0.0821166i	−0.179913	−	0.983683i	$-0.557582\pi$
$647$	6.42846	−	2.08873i	0.252729	−	0.0821166i	0.432642	+	0.901566i	$0.357582\pi$
$648$	7.53393	−	4.92340i	0.295961	−	0.193409i
$649$	27.1646	−	37.3888i	1.06630	−	1.46764i
$650$	9.17278	+	18.4934i	0.359786	+	0.725369i
$651$	0.382081	−	1.14701i	0.0149749	−	0.0449550i
$652$			12.3963i			0.485478i
$653$	2.17163	+	1.57778i	0.0849825	+	0.0617434i	0.629465	−	0.777029i	$-0.283274\pi$
$653$	2.17163	+	1.57778i	0.0849825	+	0.0617434i	−0.544483	+	0.838772i	$0.683274\pi$
$654$	−0.646118	+	3.77642i	−0.0252652	+	0.147670i
$655$	18.5305	+	4.55469i	0.724048	+	0.177966i
$656$		−	0.536151i		−	0.0209332i
$657$	0.471150	−	19.0367i	0.0183813	−	0.742690i
$658$	0.0161368	−	0.00524315i	0.000629077	−	0.000204399i
$659$	−28.2838	−	9.18996i	−1.10178	−	0.357990i	−0.298993	−	0.954255i	$-0.596651\pi$
$659$	−28.2838	−	9.18996i	−1.10178	−	0.357990i	−0.802787	+	0.596265i	$0.796651\pi$
$660$	1.27091	−	13.1554i	0.0494702	−	0.512074i
$661$	−9.25199	−	6.72197i	−0.359861	−	0.261454i	0.393133	−	0.919482i	$-0.371391\pi$
$661$	−9.25199	−	6.72197i	−0.359861	−	0.261454i	−0.752994	+	0.658027i	$0.771391\pi$
$662$	−26.9882	+	8.76899i	−1.04893	+	0.340817i
$663$	4.95319	+	33.9898i	0.192366	+	1.32005i
$664$	4.36542	+	6.00849i	0.169411	+	0.233175i
$665$	−0.678087	−	0.802669i	−0.0262951	−	0.0311262i
$666$	2.98515	+	4.33009i	0.115672	+	0.167788i
$667$	1.49497	+	2.05765i	0.0578855	+	0.0796726i
$668$	−4.59028	−	1.49147i	−0.177603	−	0.0577068i
$669$	0.111805	−	0.653477i	0.00432264	−	0.0252649i
$670$	−6.57115	+	2.68041i	−0.253866	+	0.103553i
$671$	−19.1086	+	6.20875i	−0.737678	+	0.239686i
$672$	−0.0313120	−	0.214869i	−0.00120789	−	0.00828875i
$673$	4.98122	−	15.3306i	0.192012	−	0.590952i	−0.807986	−	0.589201i	$-0.799443\pi$
$673$	4.98122	−	15.3306i	0.192012	−	0.590952i	0.999998	−	0.00175116i	$-0.000557412\pi$
$674$	7.75296	−	23.8612i	0.298633	−	0.919097i
$675$	25.9510	+	1.24426i	0.998853	+	0.0478915i
$676$	4.04576			0.155606
$677$		−	0.367300i		−	0.0141165i	−0.999975	−	0.00705825i	$-0.997753\pi$
$677$		−	0.367300i		−	0.0141165i	0.999975	−	0.00705825i	$-0.00224673\pi$
$678$	−4.01077	−	2.10649i	−0.154033	−	0.0808994i
$679$	0.602736	−	0.437913i	0.0231309	−	0.0168056i
$680$	−9.94503	+	4.05663i	−0.381374	+	0.155565i
$681$	−19.5090	+	19.0321i	−0.747586	+	0.729313i
$682$	13.3680	−	13.5019i	0.511889	−	0.517015i
$683$	−5.96428			−0.228217			−0.114108	−	0.993468i	$-0.536401\pi$
$683$	−5.96428			−0.228217			−0.114108	+	0.993468i	$0.536401\pi$
$684$	6.83272	−	8.93109i	0.261256	−	0.341489i
$685$	3.46783	+	47.3269i	0.132499	+	1.80827i
$686$	−1.66733	+	0.541750i	−0.0636591	+	0.0206841i
$687$	−32.7631	−	33.5840i	−1.24999	−	1.28131i
$688$	−0.303642			−0.0115763
$689$	5.73474	−	1.86333i	0.218476	−	0.0709872i
$690$	−24.3333	−	2.35078i	−0.926353	−	0.0894925i
$691$	1.75079	−	5.38838i	0.0666032	−	0.204984i	−0.912216	−	0.409709i	$-0.865630\pi$
$691$	1.75079	−	5.38838i	0.0666032	−	0.204984i	0.978819	+	0.204726i	$0.0656302\pi$
$692$	18.4436	+	13.4000i	0.701120	+	0.509393i
$693$	0.366281	+	1.23006i	0.0139139	+	0.0467261i
$694$	10.9884	−	15.1242i	0.417114	−	0.574108i
$695$	−3.19187	−	43.5608i	−0.121075	−	1.65235i
$696$	−0.309129	−	0.625719i	−0.0117175	−	0.0237178i
$697$	2.08347	−	1.51373i	0.0789171	−	0.0573366i
$698$	3.60307	−	2.61778i	0.136378	−	0.0990846i
$699$	−2.11442	−	4.27988i	−0.0799748	−	0.161880i
$700$	0.290584	−	0.555401i	0.0109830	−	0.0209922i
$701$	26.9295	−	37.0653i	1.01711	−	1.39994i	0.102904	−	0.994691i	$-0.467187\pi$
$701$	26.9295	−	37.0653i	1.01711	−	1.39994i	0.914209	−	0.405244i	$-0.132813\pi$
$702$	10.4421	−	18.7403i	0.394112	−	0.707306i
$703$	5.31628	+	3.86250i	0.200507	+	0.145677i
$704$	1.05453	−	3.24551i	0.0397441	−	0.122320i
$705$	−0.0504049	+	0.521750i	−0.00189836	+	0.0196502i
$706$	−25.0876	+	8.15145i	−0.944184	+	0.306784i
$707$	−0.449666			−0.0169114
$708$	16.3800	+	16.7904i	0.615597	+	0.631021i
$709$	4.65849	−	1.51363i	0.174953	−	0.0568457i	−0.220230	−	0.975448i	$-0.570681\pi$
$709$	4.65849	−	1.51363i	0.174953	−	0.0568457i	0.395184	+	0.918602i	$0.370681\pi$
$710$	1.86945	+	25.5131i	0.0701592	+	0.957489i
$711$	−14.4550	−	11.0588i	−0.542104	−	0.414736i
$712$	15.2862			0.572873
$713$	−24.9742	−	24.7266i	−0.935291	−	0.926017i
$714$	0.746572	−	0.728323i	0.0279397	−	0.0272568i
$715$	−11.8989	−	29.1708i	−0.444995	−	1.09093i
$716$	−0.807389	+	0.586602i	−0.0301735	+	0.0219224i
$717$	16.6831	+	8.76212i	0.623042	+	0.327228i
$718$		−	35.5655i		−	1.32729i
$719$	21.9877			0.820002			0.410001	−	0.912085i	$-0.365528\pi$
$719$	21.9877			0.820002			0.410001	+	0.912085i	$0.365528\pi$
$720$	6.47270	+	1.76186i	0.241223	+	0.0656608i
$721$	0.313833	−	0.965879i	0.0116878	−	0.0359712i
$722$	−1.52962	+	4.70767i	−0.0569264	+	0.175201i
$723$	−1.73362	−	11.8964i	−0.0644739	−	0.442433i
$724$	−9.96500	+	3.23782i	−0.370346	+	0.120333i
$725$	0.336628	−	1.98638i	0.0125020	−	0.0737725i
$726$	−0.188510	+	1.10180i	−0.00699626	+	0.0408917i
$727$	−35.7359	−	11.6113i	−1.32537	−	0.430639i	−0.441035	−	0.897490i	$-0.645389\pi$
$727$	−35.7359	−	11.6113i	−1.32537	−	0.430639i	−0.884336	+	0.466850i	$0.845389\pi$
$728$	−0.304231	−	0.418738i	−0.0112755	−	0.0155194i
$729$	−14.2065	−	22.9603i	−0.526165	−	0.850382i
$730$	10.8424	−	9.15952i	0.401293	−	0.339009i
$731$	−0.857281	−	1.17995i	−0.0317077	−	0.0436419i
$732$	−1.47055	−	10.0912i	−0.0543531	−	0.372981i
$733$	24.7234	−	8.03313i	0.913181	−	0.296710i	0.185514	−	0.982642i	$-0.440605\pi$
$733$	24.7234	−	8.03313i	0.913181	−	0.296710i	0.727667	+	0.685931i	$0.240605\pi$
$734$	−7.44273	−	5.40746i	−0.274716	−	0.199593i
$735$	2.60112	−	26.9247i	0.0959439	−	0.993131i
$736$	−6.00314	−	1.95054i	−0.221279	−	0.0718979i
$737$	10.3005	−	3.34685i	0.379426	−	0.123283i
$738$	−1.60796	−	0.0397965i	−0.0591899	−	0.00146493i
$739$		−	16.5012i		−	0.607005i	−0.952831	−	0.303503i	$-0.901844\pi$
$739$		−	16.5012i		−	0.607005i	0.952831	−	0.303503i	$-0.0981562\pi$
$740$	−0.935684	+	3.80678i	−0.0343964	+	0.139940i
$741$	4.52037	−	26.4206i	0.166060	−	0.970585i
$742$	−0.148127	−	0.107620i	−0.00543790	−	0.00395087i
$743$		−	15.2659i		−	0.560053i	−0.959992	−	0.280027i	$-0.909657\pi$
$743$		−	15.2659i		−	0.560053i	0.959992	−	0.280027i	$-0.0903433\pi$
$744$	5.61058	+	7.84355i	0.205694	+	0.287559i
$745$	−1.02176	+	1.64734i	−0.0374343	+	0.0603538i
$746$	2.98715	−	4.11146i	0.109367	−	0.150531i
$747$	18.3440	−	12.6463i	0.671171	−	0.462703i
$748$	15.5893	−	5.06525i	0.569999	−	0.185204i
$749$		−	0.411083i		−	0.0150206i
$750$	12.1509	+	15.0783i	0.443687	+	0.550583i
$751$	−7.94715	−	24.4588i	−0.289996	−	0.892515i	−0.984857	−	0.173371i	$-0.944534\pi$
$751$	−7.94715	−	24.4588i	−0.289996	−	0.892515i	0.694861	−	0.719144i	$-0.255466\pi$
$752$	−0.0418231	+	0.128718i	−0.00152513	+	0.00469387i
$753$	11.8286	+	23.9428i	0.431060	+	0.872524i
$754$	−1.34588	−	0.977842i	−0.0490142	−	0.0356109i
$755$	−1.98417	−	0.487697i	−0.0722114	−	0.0177491i
$756$	−0.646734	+	0.0779583i	−0.0235215	+	0.00283532i
$757$	35.1542	−	25.5411i	1.27770	−	0.928306i	0.278222	−	0.960517i	$-0.410255\pi$
$757$	35.1542	−	25.5411i	1.27770	−	0.928306i	0.999481	+	0.0322113i	$0.0102550\pi$
$758$	10.8833	−	33.4955i	0.395300	−	1.21661i
$759$	36.7743	+	6.29181i	1.33482	+	0.228378i
$760$	8.35914	−	0.612508i	0.303218	−	0.0222180i
$761$	−0.0166934	+	0.0513772i	−0.000605137	+	0.00186242i	−0.951359	−	0.308086i	$-0.900312\pi$
$761$	−0.0166934	+	0.0513772i	−0.000605137	+	0.00186242i	0.950753	+	0.309948i	$0.100312\pi$
$762$	5.35901	−	31.3223i	0.194136	−	1.13469i
$763$	0.162997	−	0.224346i	0.00590089	−	0.00812188i
$764$	23.1486	−	7.52142i	0.837485	−	0.272115i
$765$	11.4280	+	30.1271i	0.413180	+	1.08925i
$766$	24.9717	+	8.11379i	0.902264	+	0.293163i
$767$	53.1768	+	17.2782i	1.92010	+	0.623879i
$768$	1.53342	+	0.805368i	0.0553326	+	0.0290612i
$769$	−23.6226			−0.851853			−0.425926	−	0.904758i	$-0.640052\pi$
$769$	−23.6226			−0.851853			−0.425926	+	0.904758i	$0.640052\pi$
$770$	−0.504225	+	0.812940i	−0.0181710	+	0.0292963i
$771$	−20.2583	−	10.6398i	−0.729583	−	0.383184i
$772$	−1.06257	−	1.46250i	−0.0382427	−	0.0526366i
$773$	−4.50190	+	6.19633i	−0.161922	+	0.222866i	−0.882267	−	0.470750i	$-0.843984\pi$
$773$	−4.50190	+	6.19633i	−0.161922	+	0.222866i	0.720345	+	0.693616i	$0.243984\pi$
$774$	−0.0225382	+	0.910648i	−0.000810119	+	0.0327326i
$775$	−0.161762	+	27.8384i	−0.00581066	+	0.999983i
$776$			5.94283i			0.213335i
$777$	−0.0548936	−	0.376691i	−0.00196930	−	0.0135137i
$778$	−24.1947	+	17.5785i	−0.867423	+	0.630220i
$779$	−1.91132	+	0.621025i	−0.0684801	+	0.0222505i
$780$	15.6123	−	3.45599i	0.559008	−	0.123744i
$781$		−	39.0407i		−	1.39699i
$782$	−9.36908	−	28.8351i	−0.335038	−	1.03114i
$783$	−1.89953	+	0.880658i	−0.0678836	+	0.0314722i
$784$	2.15826	−	6.64245i	0.0770808	−	0.237230i
$785$	5.44998	−	2.22308i	0.194518	−	0.0793450i
$786$	6.87282	−	13.0859i	0.245145	−	0.466757i
$787$	−2.00845	−	1.45922i	−0.0715934	−	0.0520157i	0.551413	−	0.834232i	$-0.314089\pi$
$787$	−2.00845	−	1.45922i	−0.0715934	−	0.0520157i	−0.623006	+	0.782217i	$0.714089\pi$
$788$	−14.2982	−	19.6798i	−0.509352	−	0.701063i
$789$	−40.8841	+	20.1983i	−1.45551	+	0.719079i
$790$	−0.991345	−	13.5293i	−0.0352705	−	0.481350i
$791$	0.192735	+	0.265277i	0.00685287	+	0.00943217i
$792$	−9.65528	−	3.40352i	−0.343085	−	0.120939i
$793$	−14.2880	−	19.6658i	−0.507382	−	0.698352i
$794$	−9.38632	+	12.9192i	−0.333108	+	0.458484i
$795$	4.87468	−	2.86934i	0.172887	−	0.101765i
$796$	−8.80053	+	12.1129i	−0.311926	+	0.429330i
$797$	20.5649	+	6.68195i	0.728447	+	0.236687i	0.649681	−	0.760207i	$-0.274902\pi$
$797$	20.5649	+	6.68195i	0.728447	+	0.236687i	0.0787651	+	0.996893i	$0.474902\pi$
$798$	−0.729714	+	0.360507i	−0.0258316	+	0.0127618i
$799$	−0.618276	+	0.200890i	−0.0218730	+	0.00710698i
$800$	2.22174	+	4.47927i	0.0785503	+	0.158366i
$801$	1.13463	−	45.8445i	0.0400903	−	1.61983i
$802$	−11.2001	−	34.4703i	−0.395488	−	1.21719i
$803$	−17.5241	+	12.7320i	−0.618413	+	0.449303i
$804$	0.792705	+	5.43970i	0.0279566	+	0.191843i
$805$	1.50368	+	0.932653i	0.0529976	+	0.0328717i
$806$	20.5336	+	10.3339i	0.723266	+	0.363995i
$807$	8.94575	−	8.72708i	0.314905	−	0.307208i
$808$	2.10830	−	2.90183i	0.0741698	−	0.102086i
$809$	−17.4111	+	12.6499i	−0.612142	+	0.444747i	−0.850168	−	0.526512i	$-0.823500\pi$
$809$	−17.4111	+	12.6499i	−0.612142	+	0.444747i	0.238026	+	0.971259i	$0.423500\pi$
$810$	5.76442	−	19.2814i	0.202541	−	0.677479i
$811$	0.959122			0.0336793			0.0168397	−	0.999858i	$-0.494640\pi$
$811$	0.959122			0.0336793			0.0168397	+	0.999858i	$0.494640\pi$
$812$			0.0505147i			0.00177272i
$813$	−7.12204	+	13.5604i	−0.249781	+	0.475584i
$814$	1.84872	−	5.68976i	0.0647974	−	0.199426i
$815$	17.8881	+	21.1746i	0.626592	+	0.741713i
$816$	1.19971	+	8.23265i	0.0419983	+	0.288201i
$817$	0.351709	+	1.08245i	0.0123047	+	0.0378701i
$818$	−6.46545	+	8.89893i	−0.226059	+	0.311144i
$819$	−1.27841	+	0.881331i	−0.0446713	+	0.0307962i
$820$	−0.773673	−	0.915817i	−0.0270178	−	0.0319817i
$821$	−21.2137	+	15.4126i	−0.740362	+	0.537904i	−0.892824	−	0.450405i	$-0.851280\pi$
$821$	−21.2137	+	15.4126i	−0.740362	+	0.537904i	0.152463	+	0.988309i	$0.451280\pi$
$822$	36.2310	+	6.19887i	1.26370	+	0.216210i
$823$	−4.15819	+	12.7976i	−0.144945	+	0.446096i	−0.997004	−	0.0773505i	$-0.975354\pi$
$823$	−4.15819	+	12.7976i	−0.144945	+	0.446096i	0.852059	+	0.523446i	$0.175354\pi$
$824$	4.76167	+	6.55387i	0.165880	+	0.228315i
$825$	−16.8126	−	24.3051i	−0.585339	−	0.846197i
$826$	−0.524646	−	1.61469i	−0.0182548	−	0.0561824i
$827$	−10.6726	+	14.6896i	−0.371123	+	0.510808i	−0.953206	−	0.302322i	$-0.902238\pi$
$827$	−10.6726	+	14.6896i	−0.371123	+	0.510808i	0.582082	+	0.813130i	$0.302238\pi$
$828$	−6.29542	+	17.8591i	−0.218781	+	0.620648i
$829$	28.2284	+	9.17197i	0.980413	+	0.318556i	0.755012	−	0.655710i	$-0.227631\pi$
$829$	28.2284	+	9.17197i	0.980413	+	0.318556i	0.225401	+	0.974266i	$0.427631\pi$
$830$	16.1270	+	3.96393i	0.559778	+	0.137590i
$831$	−39.5534	+	38.5865i	−1.37209	+	1.33855i
$832$	4.12865			0.143135
$833$	31.9059	−	10.3668i	1.10547	−	0.359190i
$834$	−33.3479	−	5.70558i	−1.15474	−	0.197568i
$835$	−9.99302	+	4.07621i	−0.345823	+	0.141063i
$836$	−12.7913			−0.442397
$837$	23.9399	−	16.2444i	0.827484	−	0.561489i
$838$			2.42569i			0.0837941i
$839$	15.2358	−	20.9703i	0.526000	−	0.723976i	−0.460515	−	0.887652i	$-0.652335\pi$
$839$	15.2358	−	20.9703i	0.526000	−	0.723976i	0.986514	+	0.163676i	$0.0523351\pi$
$840$	−0.363544	−	0.321841i	−0.0125435	−	0.0111046i
$841$	−8.91132	−	27.4262i	−0.307287	−	0.945732i
$842$	15.6529			0.539436
$843$	28.7823	+	29.5034i	0.991315	+	1.01615i
$844$	5.82217	+	17.9188i	0.200407	+	0.616790i
$845$	6.91069	−	5.83808i	0.237735	−	0.200836i
$846$	0.382932	+	0.134985i	0.0131655	+	0.00464089i
$847$	0.0475557	−	0.0654548i	0.00163403	−	0.00224905i
$848$	1.38901	−	0.451317i	0.0476988	−	0.0154983i
$849$	6.40669	+	43.9640i	0.219877	+	1.50884i
$850$	−11.1336	+	21.2801i	−0.381881	+	0.729900i
$851$	−10.5242	−	3.41953i	−0.360766	−	0.117220i
$852$	19.5315	+	3.34170i	0.669139	+	0.114485i
$853$	18.6237	+	25.6333i	0.637664	+	0.877669i	0.998488	−	0.0549647i	$-0.0175046\pi$
$853$	18.6237	+	25.6333i	0.637664	+	0.877669i	−0.360824	+	0.932634i	$0.617505\pi$
$854$	−0.228089	+	0.701985i	−0.00780503	+	0.0240214i
$855$	−1.21649	−	25.1152i	−0.0416032	−	0.858921i
$856$	2.65284	+	1.92740i	0.0906721	+	0.0658772i
$857$	11.5370	+	35.5073i	0.394097	+	1.21291i	0.929662	+	0.368413i	$0.120099\pi$
$857$	11.5370	+	35.5073i	0.394097	+	1.21291i	−0.535565	+	0.844494i	$0.679901\pi$
$858$	−24.1481	+	3.51900i	−0.824401	+	0.120137i
$859$	−40.9510	−	13.3058i	−1.39723	−	0.453988i	−0.488936	−	0.872320i	$-0.662615\pi$
$859$	−40.9510	−	13.3058i	−1.39723	−	0.453988i	−0.908294	+	0.418332i	$0.862615\pi$
$860$	−0.518661	+	0.438160i	−0.0176862	+	0.0149411i
$861$	0.103068	+	0.0541325i	0.00351256	+	0.00184483i
$862$			14.7163i			0.501238i
$863$			13.9110i			0.473534i	0.971566	+	0.236767i	$0.0760879\pi$
$863$			13.9110i			0.473534i	−0.971566	+	0.236767i	$0.923912\pi$
$864$	2.52918	−	4.53908i	0.0860446	−	0.154423i
$865$	50.8405	−	3.72529i	1.72863	−	0.126664i
$866$	14.0116	+	10.1800i	0.476133	+	0.345931i
$867$	−7.52805	+	7.34404i	−0.255666	+	0.249417i
$868$	−0.112625	−	0.688856i	−0.00382274	−	0.0233813i
$869$			20.7028i			0.702294i
$870$	−1.43095	−	0.622733i	−0.0485139	−	0.0211126i
$871$	7.70201	+	10.6009i	0.260973	+	0.359198i
$872$	0.683545	+	2.10374i	0.0231478	+	0.0712415i
$873$	17.8230	+	0.441114i	0.603218	+	0.0149294i
$874$			23.6598i			0.800306i
$875$	−0.305096	−	1.36801i	−0.0103141	−	0.0462473i
$876$	−4.86968	−	9.85689i	−0.164531	−	0.333033i
$877$	19.7985	+	6.43293i	0.668549	+	0.217225i	0.623575	−	0.781763i	$-0.285680\pi$
$877$	19.7985	+	6.43293i	0.668549	+	0.217225i	0.0449739	+	0.998988i	$0.485680\pi$
$878$	−5.63480	−	4.09392i	−0.190165	−	0.138163i
$879$	22.5318	+	11.8339i	0.759978	+	0.399148i
$880$	−2.88204	−	7.06546i	−0.0971535	−	0.238177i
$881$	−20.0324	+	14.5544i	−0.674910	+	0.490351i	−0.871665	−	0.490102i	$-0.836960\pi$
$881$	−20.0324	+	14.5544i	−0.674910	+	0.490351i	0.196755	+	0.980453i	$0.436960\pi$
$882$	−19.7610	−	6.96585i	−0.665389	−	0.234552i
$883$	−19.6991	+	14.3122i	−0.662926	+	0.481644i	−0.867650	−	0.497176i	$-0.834370\pi$
$883$	−19.6991	+	14.3122i	−0.662926	+	0.481644i	0.204724	+	0.978820i	$0.434370\pi$
$884$	11.6565	+	16.0438i	0.392051	+	0.539612i
$885$	52.2079	+	5.04367i	1.75495	+	0.169541i
$886$	−16.5565	+	12.0290i	−0.556226	+	0.404122i
$887$	12.5618	+	9.12669i	0.421784	+	0.306444i	0.778355	−	0.627824i	$-0.216054\pi$
$887$	12.5618	+	9.12669i	0.421784	+	0.306444i	−0.356571	+	0.934268i	$0.616054\pi$
$888$	2.68827	+	1.41190i	0.0902124	+	0.0473804i
$889$	−1.35193	+	1.86077i	−0.0453421	+	0.0624081i
$890$	26.1108	−	22.0581i	0.875236	−	0.739391i
$891$	−10.9241	+	28.7043i	−0.365972	+	0.961631i
$892$	−0.118282	−	0.364033i	−0.00396036	−	0.0121887i
$893$	0.507310			0.0169765
$894$	1.04853	+	1.07480i	0.0350682	+	0.0359468i
$895$	−0.532651	+	2.16707i	−0.0178046	+	0.0724370i
$896$	−0.0736877	−	0.101422i	−0.00246173	−	0.00338828i
$897$	6.50901	+	44.6661i	0.217330	+	1.49136i
$898$	28.4173			0.948298
$899$	−1.02847	−	1.99386i	−0.0343013	−	0.0664989i
$900$	13.5986	−	6.33070i	0.453287	−	0.211023i
$901$	5.67544	+	4.12345i	0.189076	+	0.137372i
$902$	1.07543	+	1.48020i	0.0358079	+	0.0492854i
$903$	0.0306572	−	0.0583714i	0.00102021	−	0.00194248i
$904$	−2.61557			−0.0869925
$905$	−12.3493	+	19.9103i	−0.410505	+	0.661839i
$906$	−0.735912	+	1.40118i	−0.0244490	+	0.0465510i
$907$	−47.2371	−	15.3483i	−1.56848	−	0.509631i	−0.609426	−	0.792843i	$-0.708600\pi$
$907$	−47.2371	−	15.3483i	−1.56848	−	0.509631i	−0.959057	+	0.283212i	$0.908600\pi$
$908$	−4.86255	+	14.9654i	−0.161369	+	0.496644i
$909$	−8.54632	−	6.53836i	−0.283464	−	0.216864i
$910$	−1.12391	−	0.276250i	−0.0372573	−	0.00915760i
$911$	−39.9347	−	29.0142i	−1.32309	−	0.961284i	−0.999888	−	0.0149555i	$-0.995239\pi$
$911$	−39.9347	−	29.0142i	−1.32309	−	0.961284i	−0.323206	−	0.946329i	$-0.604761\pi$
$912$	1.09488	−	6.39933i	0.0362550	−	0.211903i
$913$	−24.1041	−	7.83189i	−0.797728	−	0.259198i
$914$	31.1070	−	22.6006i	1.02893	−	0.747560i
$915$	−17.0736	−	15.1151i	−0.564436	−	0.499689i
$916$	−25.7624	−	8.37071i	−0.851213	−	0.276576i
$917$	−0.865515	+	0.628833i	−0.0285818	+	0.0207659i
$918$	24.7795	−	2.98695i	0.817844	−	0.0985841i
$919$	−11.7227	−	36.0788i	−0.386696	−	1.19013i	−0.935242	−	0.354008i	$-0.884818\pi$
$919$	−11.7227	−	36.0788i	−0.386696	−	1.19013i	0.548546	−	0.836120i	$-0.315182\pi$
$920$	−13.0688	+	5.33084i	−0.430866	+	0.175753i
$921$	−39.8095	+	19.6674i	−1.31177	+	0.648063i
$922$	6.30414	−	19.4021i	0.207616	−	0.638975i
$923$	44.9216	−	14.5959i	1.47861	−	0.480430i
$924$	0.517438	+	0.530403i	0.0170225	+	0.0174490i
$925$	3.89497	+	7.85269i	0.128066	+	0.258195i
$926$	7.50759	+	23.1060i	0.246715	+	0.759310i
$927$	20.0090	−	13.7942i	0.657183	−	0.453060i
$928$	−0.325986	−	0.236843i	−0.0107010	−	0.00777475i
$929$	28.3219			0.929212			0.464606	−	0.885517i	$-0.346196\pi$
$929$	28.3219			0.929212			0.464606	+	0.885517i	$0.346196\pi$
$930$	20.9020	+	5.30167i	0.685403	+	0.173849i
$931$	−26.1795			−0.857998
$932$	−2.22973	−	1.61999i	−0.0730371	−	0.0530645i
$933$	−21.1166	−	3.61290i	−0.691328	−	0.118281i
$934$	−9.09076	−	27.9785i	−0.297459	−	0.915484i
$935$	19.3193	−	31.1476i	0.631807	−	1.01864i
$936$	0.306454	−	12.3822i	0.0100168	−	0.404724i
$937$	−17.1875	+	5.58454i	−0.561490	+	0.182439i	−0.575991	−	0.817456i	$-0.695384\pi$
$937$	−17.1875	+	5.58454i	−0.561490	+	0.182439i	0.0145016	+	0.999895i	$0.495384\pi$
$938$	0.122952	−	0.378408i	0.00401453	−	0.0123554i
$939$	−6.05995	−	12.2662i	−0.197759	−	0.400291i
$940$	0.114303	+	0.280219i	0.00372815	+	0.00913974i
$941$	11.9287	+	36.7128i	0.388865	+	1.19680i	0.933638	+	0.358219i	$0.116616\pi$
$941$	11.9287	+	36.7128i	0.388865	+	1.19680i	−0.544773	+	0.838584i	$0.683384\pi$
$942$	−0.657455	−	4.51158i	−0.0214210	−	0.146995i
$943$	2.73790	−	1.98920i	0.0891583	−	0.0647773i
$944$	12.8799	+	4.18495i	0.419207	+	0.136209i
$945$	−0.992212	+	1.06641i	−0.0322766	+	0.0346903i
$946$	0.838294	−	0.609056i	0.0272553	−	0.0198021i
$947$	26.8873	+	8.73623i	0.873721	+	0.283889i	0.711348	−	0.702840i	$-0.248085\pi$
$947$	26.8873	+	8.73623i	0.873721	+	0.283889i	0.162373	+	0.986729i	$0.448085\pi$
$948$	−10.3573	−	1.77206i	−0.336390	−	0.0575539i
$949$	−21.2016	−	15.4038i	−0.688232	−	0.500030i
$950$	13.3946	−	13.1086i	0.434580	−	0.425299i
$951$	11.7391	−	1.71069i	0.380666	−	0.0554729i
$952$	0.186081	−	0.572697i	0.00603090	−	0.0185612i
$953$	−1.32086	−	0.429175i	−0.0427870	−	0.0139023i	0.287545	−	0.957767i	$-0.407161\pi$
$953$	−1.32086	−	0.429175i	−0.0427870	−	0.0139023i	−0.330332	+	0.943865i	$0.607161\pi$
$954$	−1.25044	−	4.19926i	−0.0404844	−	0.135956i
$955$	28.6873	−	46.2512i	0.928298	−	1.49666i
$956$	10.8797			0.351873
$957$	2.10853	+	1.10742i	0.0681591	+	0.0357978i
$958$	−0.830540	−	1.14314i	−0.0268335	−	0.0369332i
$959$	−2.15238	−	1.56380i	−0.0695040	−	0.0504976i
$960$	3.78144	−	0.837074i	0.122046	−	0.0270165i
$961$	18.4703	+	24.8967i	0.595817	+	0.803120i
$962$	7.23801			0.233363
$963$	5.97734	−	7.81301i	0.192617	−	0.251771i
$964$	−4.07979	−	5.61535i	−0.131401	−	0.180858i
$965$	−3.92542	−	0.964843i	−0.126364	−	0.0310594i
$966$	0.981074	−	0.957093i	0.0315655	−	0.0307940i
$967$	−21.3419			−0.686308			−0.343154	−	0.939279i	$-0.611495\pi$
$967$	−21.3419			−0.686308			−0.343154	+	0.939279i	$0.611495\pi$
$968$	0.199430	+	0.613782i	0.00640991	+	0.0197277i
$969$	27.9588	−	13.8127i	0.898167	−	0.443729i
$970$	8.57558	+	10.1511i	0.275345	+	0.325933i
$971$	−30.7663	+	42.3462i	−0.987338	+	1.35895i	−0.0545564	+	0.998511i	$0.517374\pi$
$971$	−30.7663	+	42.3462i	−0.987338	+	1.35895i	−0.932781	+	0.360443i	$0.882626\pi$
$972$	−13.4253	−	7.92215i	−0.430618	−	0.254103i
$973$	1.98110	+	1.43936i	0.0635112	+	0.0461436i
$974$	−32.5565	+	23.6537i	−1.04318	+	0.757912i
$975$	21.6807	−	28.4320i	0.694340	−	0.910552i
$976$	−3.46070	−	4.76324i	−0.110774	−	0.152468i
$977$	−39.8257	+	28.9351i	−1.27414	+	0.925715i	−0.999359	−	0.0357929i	$-0.988604\pi$
$977$	−39.8257	+	28.9351i	−1.27414	+	0.925715i	−0.274778	+	0.961508i	$0.588604\pi$
$978$	19.2500	−	9.51024i	0.615548	−	0.304104i
$979$	−42.2020	+	30.6615i	−1.34878	+	0.979947i
$980$	−5.89855	−	14.4606i	−0.188422	−	0.461926i
$981$	6.36001	−	1.89386i	0.203060	−	0.0604662i
$982$	31.9047	+	23.1802i	1.01812	+	0.739708i
$983$	29.5139	+	9.58964i	0.941346	+	0.305862i	0.739194	−	0.673492i	$-0.235207\pi$
$983$	29.5139	+	9.58964i	0.941346	+	0.305862i	0.202152	+	0.979354i	$0.435207\pi$
$984$	−0.832578	+	0.411325i	−0.0265416	+	0.0131126i
$985$	−52.8214	−	12.9832i	−1.68303	−	0.413678i
$986$		−	1.93546i		−	0.0616376i
$987$	−0.0205218	−	0.0210360i	−0.000653216	−	0.000669583i
$988$	−4.78222	−	14.7182i	−0.152143	−	0.468247i
$989$	−1.12656	−	1.55057i	−0.0358224	−	0.0493054i
$990$	−21.4038	+	8.11902i	−0.680258	+	0.258040i
$991$		−	0.0126434i		−	0.000401632i	−1.00000		0.000200816i	$-0.999936\pi$
$991$		−	0.0126434i		−	0.000401632i	1.00000		0.000200816i	$-6.39217e-5\pi$
$992$	4.97345	+	2.50296i	0.157907	+	0.0794692i
$993$	34.3220	+	35.1820i	1.08918	+	1.11647i
$994$	−1.16031	−	0.843016i	−0.0368029	−	0.0267388i
$995$	2.44660	+	33.3897i	0.0775624	+	1.05852i
$996$	5.98138	−	11.3886i	0.189527	−	0.360861i
$997$		−	42.9893i		−	1.36149i	−0.732523	−	0.680743i	$-0.761657\pi$
$997$		−	42.9893i		−	1.36149i	0.732523	−	0.680743i	$-0.238343\pi$
$998$			30.6342i			0.969708i
$999$	4.43396	−	7.95754i	0.140284	−	0.251765i

Twists

By twisting character
Char	Parity	Ord	Type	Twist	Min	Dim
1.1	even	1	trivial	930.2.y.a.29.14	✓	128
3.2	odd	2		930.2.y.b.29.2	yes	128
5.4	even	2		930.2.y.b.29.19	yes	128
15.14	odd	2	inner	930.2.y.a.29.31	yes	128
31.15	odd	10	inner	930.2.y.a.449.31	yes	128
93.77	even	10		930.2.y.b.449.19	yes	128
155.139	odd	10		930.2.y.b.449.2	yes	128
465.449	even	10	inner	930.2.y.a.449.14	yes	128

By twisted newform
Twist	Min	Dim	Char	Parity	Ord	Type
930.2.y.a.29.14	✓	128	1.1	even	1	trivial
930.2.y.a.29.31	yes	128	15.14	odd	2	inner
930.2.y.a.449.14	yes	128	465.449	even	10	inner
930.2.y.a.449.31	yes	128	31.15	odd	10	inner
930.2.y.b.29.2	yes	128	3.2	odd	2
930.2.y.b.29.19	yes	128	5.4	even	2
930.2.y.b.449.2	yes	128	155.139	odd	10
930.2.y.b.449.19	yes	128	93.77	even	10

Overview	Random
Universe	Knowledge

Classical	Maass
Hilbert	Bianchi

Elliptic curves over $\Q$
Elliptic curves over $\Q(\alpha)$
Genus 2 curves over $\Q$
Higher genus families
Abelian varieties over $\F_{q}$

Level:	\( N \)	\(=\)	\( 930 = 2 \cdot 3 \cdot 5 \cdot 31 \)
Weight:	\( k \)	\(=\)	\( 2 \)
Character orbit:	\([\chi]\)	\(=\)	930.y (of order \(10\), degree \(4\), minimal)

\(f(q)\)	\(=\)	\(q+(-0.809017 - 0.587785i) q^{2} +(-0.292097 + 1.70724i) q^{3} +(0.309017 + 0.951057i) q^{4} +(1.90023 + 1.17861i) q^{5} +(1.23980 - 1.20950i) q^{6} +(-0.119229 + 0.0387399i) q^{7} +(0.309017 - 0.951057i) q^{8} +(-2.82936 - 0.997360i) q^{9} +O(q^{10})\)	\(q+(-0.809017 - 0.587785i) q^{2} +(-0.292097 + 1.70724i) q^{3} +(0.309017 + 0.951057i) q^{4} +(1.90023 + 1.17861i) q^{5} +(1.23980 - 1.20950i) q^{6} +(-0.119229 + 0.0387399i) q^{7} +(0.309017 - 0.951057i) q^{8} +(-2.82936 - 0.997360i) q^{9} +(-0.844545 - 2.07045i) q^{10} +(1.05453 + 3.24551i) q^{11} +(-1.71395 + 0.249767i) q^{12} +(-3.34015 + 2.42676i) q^{13} +(0.119229 + 0.0387399i) q^{14} +(-2.56723 + 2.89988i) q^{15} +(-0.809017 + 0.587785i) q^{16} +(-4.56824 - 1.48431i) q^{17} +(1.70277 + 2.46994i) q^{18} +(3.03247 + 2.20322i) q^{19} +(-0.533725 + 2.17144i) q^{20} +(-0.0313120 - 0.214869i) q^{21} +(1.05453 - 3.24551i) q^{22} +(-6.00314 - 1.95054i) q^{23} +(1.53342 + 0.805368i) q^{24} +(2.22174 + 4.47927i) q^{25} +4.12865 q^{26} +(2.52918 - 4.53908i) q^{27} +(-0.0736877 - 0.101422i) q^{28} +(-0.325986 - 0.236843i) q^{29} +(3.78144 - 0.837074i) q^{30} +(4.97345 + 2.50296i) q^{31} +1.00000 q^{32} +(-5.84890 + 0.852336i) q^{33} +(2.82333 + 3.88597i) q^{34} +(-0.272222 - 0.0669105i) q^{35} +(0.0742262 - 2.99908i) q^{36} +1.75312 q^{37} +(-1.15830 - 3.56488i) q^{38} +(-3.16742 - 6.41130i) q^{39} +(1.70813 - 1.44301i) q^{40} +(-0.315142 + 0.433756i) q^{41} +(-0.100965 + 0.192237i) q^{42} +(0.245652 + 0.178476i) q^{43} +(-2.76080 + 2.00584i) q^{44} +(-4.20093 - 5.22993i) q^{45} +(3.71015 + 5.10658i) q^{46} +(0.109494 - 0.0795523i) q^{47} +(-0.767181 - 1.55288i) q^{48} +(-5.65040 + 4.10526i) q^{49} +(0.835426 - 4.92971i) q^{50} +(3.86845 - 7.36553i) q^{51} +(-3.34015 - 2.42676i) q^{52} +(-1.38901 - 0.451317i) q^{53} +(-4.71416 + 2.18557i) q^{54} +(-1.82135 + 7.41010i) q^{55} +0.125365i q^{56} +(-4.64721 + 4.53361i) q^{57} +(0.124516 + 0.383220i) q^{58} +(-7.96025 - 10.9563i) q^{59} +(-3.55127 - 1.54547i) q^{60} +5.88769i q^{61} +(-2.55240 - 4.94826i) q^{62} +(0.375980 + 0.00930537i) q^{63} +(-0.809017 - 0.587785i) q^{64} +(-9.20726 + 0.674653i) q^{65} +(5.23285 + 2.74834i) q^{66} -3.17378i q^{67} -4.80333i q^{68} +(5.08354 - 9.67908i) q^{69} +(0.180903 + 0.214140i) q^{70} +(-10.8805 - 3.53528i) q^{71} +(-1.82287 + 2.38268i) q^{72} +(1.96148 + 6.03683i) q^{73} +(-1.41830 - 1.03046i) q^{74} +(-8.29617 + 2.48467i) q^{75} +(-1.15830 + 3.56488i) q^{76} +(-0.251462 - 0.346107i) q^{77} +(-1.20597 + 7.04861i) q^{78} +(5.76977 + 1.87471i) q^{79} +(-2.23009 + 0.163408i) q^{80} +(7.01054 + 5.64378i) q^{81} +(0.509910 - 0.165680i) q^{82} +(-4.36542 + 6.00849i) q^{83} +(0.194677 - 0.0961776i) q^{84} +(-6.93127 - 8.20472i) q^{85} +(-0.0938306 - 0.288781i) q^{86} +(0.499568 - 0.487357i) q^{87} +3.41253 q^{88} +(4.72369 + 14.5380i) q^{89} +(0.324542 + 6.70035i) q^{90} +(0.304231 - 0.418738i) q^{91} -6.31208i q^{92} +(-5.72590 + 7.75977i) q^{93} -0.135342 q^{94} +(3.16564 + 7.76073i) q^{95} +(-0.292097 + 1.70724i) q^{96} +(-5.65197 + 1.83644i) q^{97} +6.98428 q^{98} +(0.253299 - 10.2345i) q^{99} +O(q^{100})\)
\(\operatorname{Tr}(f)(q)\)	\(=\)	\( 128 q - 32 q^{2} - 32 q^{4} + 2 q^{5} - 32 q^{8} - 4 q^{9}+O(q^{10}) \) 128 * q - 32 * q^2 - 32 * q^4 + 2 * q^5 - 32 * q^8 - 4 * q^9	\( 128 q - 32 q^{2} - 32 q^{4} + 2 q^{5} - 32 q^{8} - 4 q^{9} + 2 q^{10} + 25 q^{15} - 32 q^{16} + 6 q^{18} - 8 q^{19} - 3 q^{20} - 20 q^{23} - 10 q^{25} - 48 q^{31} + 128 q^{32} - 8 q^{33} + 10 q^{34} + 16 q^{35} - 4 q^{36} + 12 q^{38} + 4 q^{39} - 3 q^{40} + 37 q^{45} + 10 q^{46} + 6 q^{47} + 46 q^{49} - 5 q^{50} + 34 q^{51} - 20 q^{53} - 25 q^{60} - 8 q^{62} + 36 q^{63} - 32 q^{64} - 8 q^{66} + 8 q^{69} + 16 q^{70} + 6 q^{72} + 5 q^{75} + 12 q^{76} + 50 q^{77} + 4 q^{78} - 10 q^{79} + 2 q^{80} - 24 q^{81} - 40 q^{83} - 30 q^{85} - 4 q^{87} - 53 q^{90} + 20 q^{91} - 26 q^{93} - 4 q^{94} - 26 q^{95} - 124 q^{98}+O(q^{100}) \) 128 * q - 32 * q^2 - 32 * q^4 + 2 * q^5 - 32 * q^8 - 4 * q^9 + 2 * q^10 + 25 * q^15 - 32 * q^16 + 6 * q^18 - 8 * q^19 - 3 * q^20 - 20 * q^23 - 10 * q^25 - 48 * q^31 + 128 * q^32 - 8 * q^33 + 10 * q^34 + 16 * q^35 - 4 * q^36 + 12 * q^38 + 4 * q^39 - 3 * q^40 + 37 * q^45 + 10 * q^46 + 6 * q^47 + 46 * q^49 - 5 * q^50 + 34 * q^51 - 20 * q^53 - 25 * q^60 - 8 * q^62 + 36 * q^63 - 32 * q^64 - 8 * q^66 + 8 * q^69 + 16 * q^70 + 6 * q^72 + 5 * q^75 + 12 * q^76 + 50 * q^77 + 4 * q^78 - 10 * q^79 + 2 * q^80 - 24 * q^81 - 40 * q^83 - 30 * q^85 - 4 * q^87 - 53 * q^90 + 20 * q^91 - 26 * q^93 - 4 * q^94 - 26 * q^95 - 124 * q^98

Introduction

L-functions

Modular forms

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