LMFDB - Embedded newform 820.2.bv.c.207.21

Show commands: Magma / Pari/GP / SageMath

Newspace parameters

comment:Compute space of new eigenforms

gp:[N,k,chi] = [820,2,Mod(103,820)] mf = mfinit([N,k,chi],0) lf = mfeigenbasis(mf)

sage:from sage.modular.dirichlet import DirichletCharacter H = DirichletGroup(820, base_ring=CyclotomicField(20)) chi = DirichletCharacter(H, H._module([10, 15, 7])) N = Newforms(chi, 2, names="a")

magma://Please install CHIMP (https://github.com/edgarcosta/CHIMP) if you want to run this code chi := DirichletCharacter("820.103"); S:= CuspForms(chi, 2); N := Newforms(S);

Level:	$ N $	$=$	$ 820 = 2^{2} \cdot 5 \cdot 41 $
Weight:	$ k $	$=$	$ 2 $
Character orbit:	$[\chi]$	$=$	820.bv (of order $20$, degree $8$, minimal)

Newform invariants

comment:select newform

sage:traces = [960,-10] f = next(g for g in N if [g.coefficient(i+1).trace() for i in range(2)] == traces)

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

Self dual:	no
Analytic conductor:	$6.54773296574$
Analytic rank:	$0$
Dimension:	$960$
Relative dimension:	$120$ over $\Q(\zeta_{20})$
Twist minimal:	yes
Sato-Tate group:	$\mathrm{SU}(2)[C_{20}]$

Embedding invariants

Embedding label			207.21
Character	$\chi$	$=$	820.207
Dual form			820.2.bv.c.103.21

$q$-expansion

comment:q-expansion

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

gp:mfcoefs(f, 20)

$f(q)$	$=$	\(q+(-1.20856 - 0.734432i) q^{2} -3.28938 q^{3} +(0.921218 + 1.77521i) q^{4} +(-0.479772 + 2.18399i) q^{5} +(3.97540 + 2.41583i) q^{6} +(1.14493 + 0.372010i) q^{7} +(0.190425 - 2.82201i) q^{8} +7.82003 q^{9} +(2.18383 - 2.28712i) q^{10} +(-0.512928 - 3.23850i) q^{11} +(-3.03024 - 5.83933i) q^{12} +(-2.12858 + 0.691618i) q^{13} +(-1.11050 - 1.29047i) q^{14} +(1.57815 - 7.18398i) q^{15} +(-2.30272 + 3.27070i) q^{16} +(0.391645 - 0.539053i) q^{17} +(-9.45094 - 5.74328i) q^{18} +(-3.18160 + 1.62111i) q^{19} +(-4.31901 + 1.16024i) q^{20} +(-3.76611 - 1.22368i) q^{21} +(-1.75856 + 4.29062i) q^{22} +(1.59211 - 3.12469i) q^{23} +(-0.626381 + 9.28266i) q^{24} +(-4.53964 - 2.09563i) q^{25} +(3.08046 + 0.727440i) q^{26} -15.8549 q^{27} +(0.394335 + 2.37519i) q^{28} +(10.1164 + 1.60228i) q^{29} +(-7.18343 + 7.52320i) q^{30} +(1.82004 - 2.50507i) q^{31} +(5.18507 - 2.26164i) q^{32} +(1.68722 + 10.6527i) q^{33} +(-0.869223 + 0.363839i) q^{34} +(-1.36177 + 2.32204i) q^{35} +(7.20395 + 13.8822i) q^{36} +(-5.35660 - 0.848402i) q^{37} +(5.03574 + 0.377472i) q^{38} +(7.00171 - 2.27500i) q^{39} +(6.07188 + 1.76981i) q^{40} +(6.33814 - 0.909921i) q^{41} +(3.65284 + 4.24484i) q^{42} +(0.819384 + 0.417497i) q^{43} +(5.27649 - 3.89392i) q^{44} +(-3.75183 + 17.0789i) q^{45} +(-4.21902 + 2.60706i) q^{46} +(-1.76309 - 5.42624i) q^{47} +(7.57451 - 10.7586i) q^{48} +(-4.49065 - 3.26265i) q^{49} +(3.94731 + 5.86675i) q^{50} +(-1.28827 + 1.77315i) q^{51} +(-3.18865 - 3.14154i) q^{52} +(1.83504 + 2.52572i) q^{53} +(19.1615 + 11.6444i) q^{54} +(7.31895 + 0.433510i) q^{55} +(1.26784 - 3.16016i) q^{56} +(10.4655 - 5.33244i) q^{57} +(-11.0495 - 9.36625i) q^{58} +(3.94585 + 12.1441i) q^{59} +(14.2069 - 3.81647i) q^{60} +(0.620962 + 0.201763i) q^{61} +(-4.03942 + 1.69082i) q^{62} +(8.95338 + 2.90913i) q^{63} +(-7.92748 - 1.07476i) q^{64} +(-0.489255 - 4.98062i) q^{65} +(5.78457 - 14.1135i) q^{66} +(9.04522 - 6.57174i) q^{67} +(1.31772 + 0.198665i) q^{68} +(-5.23705 + 10.2783i) q^{69} +(3.35116 - 1.80618i) q^{70} +(0.734882 + 4.63986i) q^{71} +(1.48913 - 22.0682i) q^{72} +(2.04839 + 2.04839i) q^{73} +(5.85066 + 4.95941i) q^{74} +(14.9326 + 6.89334i) q^{75} +(-5.80875 - 4.15461i) q^{76} +(0.617489 - 3.89867i) q^{77} +(-10.1328 - 2.39283i) q^{78} +(-3.29665 + 3.29665i) q^{79} +(-6.03841 - 6.59830i) q^{80} +28.6927 q^{81} +(-8.32828 - 3.55525i) q^{82} +(7.50211 + 7.50211i) q^{83} +(-1.29712 - 7.81290i) q^{84} +(0.989387 + 1.11397i) q^{85} +(-0.683649 - 1.10635i) q^{86} +(-33.2767 - 5.27051i) q^{87} +(-9.23676 + 0.830796i) q^{88} +(0.0119906 - 0.00610950i) q^{89} +(17.0776 - 17.8853i) q^{90} -2.69436 q^{91} +(7.01364 - 0.0521983i) q^{92} +(-5.98679 + 8.24012i) q^{93} +(-1.85441 + 7.85279i) q^{94} +(-2.01404 - 7.72635i) q^{95} +(-17.0557 + 7.43940i) q^{96} +(9.55353 + 13.1493i) q^{97} +(3.03101 + 7.24117i) q^{98} +(-4.01111 - 25.3252i) q^{99} +O(q^{100})\)
$\operatorname{Tr}(f)(q)$	$=$	$ 960 q - 10 q^{2} - 20 q^{5} - 16 q^{6} + 2 q^{8} + 960 q^{9} - 60 q^{10} - 40 q^{12} - 20 q^{13} - 8 q^{14} - 28 q^{16} - 20 q^{17} - 48 q^{18} - 34 q^{20} - 40 q^{21} - 10 q^{22} - 48 q^{24} - 4 q^{25}+ \cdots - 38 q^{98}+O(q^{100}) $ 960 * q - 10 * q^2 - 20 * q^5 - 16 * q^6 + 2 * q^8 + 960 * q^9 - 60 * q^10 - 40 * q^12 - 20 * q^13 - 8 * q^14 - 28 * q^16 - 20 * q^17 - 48 * q^18 - 34 * q^20 - 40 * q^21 - 10 * q^22 - 48 * q^24 - 4 * q^25 - 20 * q^26 - 10 * q^28 - 10 * q^30 - 56 * q^33 - 20 * q^34 - 100 * q^36 + 88 * q^37 - 16 * q^40 - 24 * q^41 - 104 * q^42 - 100 * q^45 - 20 * q^46 - 40 * q^48 + 224 * q^49 - 12 * q^50 - 38 * q^52 - 20 * q^53 - 52 * q^54 + 96 * q^56 - 72 * q^57 - 38 * q^58 - 14 * q^60 - 40 * q^61 - 10 * q^62 - 120 * q^64 - 60 * q^65 - 12 * q^66 - 116 * q^68 - 104 * q^69 - 96 * q^70 - 24 * q^72 - 72 * q^73 - 28 * q^74 - 40 * q^76 - 76 * q^77 - 44 * q^78 - 90 * q^80 + 592 * q^81 - 130 * q^82 - 92 * q^84 - 64 * q^85 - 12 * q^86 - 104 * q^88 + 136 * q^89 - 364 * q^90 - 220 * q^92 - 32 * q^94 - 44 * q^96 + 80 * q^97 - 38 * q^98

Character values

We give the values of $\chi$ on generators for $\left(\mathbb{Z}/820\mathbb{Z}\right)^\times$.

$n$	$411$	$621$	$657$
$\chi(n)$	$-1$	$e\left(\frac{13}{20}\right)$	$e\left(\frac{1}{4}\right)$

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 $

$2$	−1.20856	−	0.734432i	−0.854579	−	0.519322i
$2$	−1.20856	−	0.734432i	−0.854579	−	0.519322i
$3$	−3.28938			−1.89912			−0.949562	−	0.313578i	$-0.898472\pi$
$3$	−3.28938			−1.89912			−0.949562	+	0.313578i	$0.898472\pi$
$4$	0.921218	+	1.77521i	0.460609	+	0.887603i
$5$	−0.479772	+	2.18399i	−0.214560	+	0.976711i
$5$	−0.479772	+	2.18399i	−0.214560	+	0.976711i
$6$	3.97540	+	2.41583i	1.62295	+	0.986258i
$7$	1.14493	+	0.372010i	0.432743	+	0.140607i	0.517285	−	0.855813i	$-0.326943\pi$
$7$	1.14493	+	0.372010i	0.432743	+	0.140607i	−0.0845422	+	0.996420i	$0.526943\pi$
$8$	0.190425	−	2.82201i	0.0673255	−	0.997731i
$9$	7.82003			2.60668
$10$	2.18383	−	2.28712i	0.690586	−	0.723250i
$11$	−0.512928	−	3.23850i	−0.154654	−	0.976445i	−0.935911	−	0.352236i	$-0.885421\pi$
$11$	−0.512928	−	3.23850i	−0.154654	−	0.976445i	0.781257	−	0.624209i	$-0.214579\pi$
$12$	−3.03024	−	5.83933i	−0.874754	−	1.68567i
$13$	−2.12858	+	0.691618i	−0.590362	+	0.191820i	−0.588937	−	0.808179i	$-0.700454\pi$
$13$	−2.12858	+	0.691618i	−0.590362	+	0.191820i	−0.00142488	+	0.999999i	$0.500454\pi$
$14$	−1.11050	−	1.29047i	−0.296792	−	0.344892i
$15$	1.57815	−	7.18398i	0.407477	−	1.85490i
$16$	−2.30272	+	3.27070i	−0.575679	+	0.817676i
$17$	0.391645	−	0.539053i	0.0949879	−	0.130740i	−0.758878	−	0.651233i	$-0.774252\pi$
$17$	0.391645	−	0.539053i	0.0949879	−	0.130740i	0.853866	+	0.520494i	$0.174252\pi$
$18$	−9.45094	−	5.74328i	−2.22761	−	1.35370i
$19$	−3.18160	+	1.62111i	−0.729909	+	0.371907i	−0.779115	−	0.626881i	$-0.784331\pi$
$19$	−3.18160	+	1.62111i	−0.729909	+	0.371907i	0.0492055	+	0.998789i	$0.484331\pi$
$20$	−4.31901	+	1.16024i	−0.965760	+	0.259437i
$21$	−3.76611	−	1.22368i	−0.821832	−	0.267029i
$22$	−1.75856	+	4.29062i	−0.374926	+	0.914764i
$23$	1.59211	−	3.12469i	0.331977	−	0.651542i	−0.663328	−	0.748329i	$-0.730857\pi$
$23$	1.59211	−	3.12469i	0.331977	−	0.651542i	0.995305	+	0.0967869i	$0.0308565\pi$
$24$	−0.626381	+	9.28266i	−0.127859	+	1.89482i
$25$	−4.53964	−	2.09563i	−0.907928	−	0.419127i
$26$	3.08046	+	0.727440i	0.604128	+	0.142663i
$27$	−15.8549			−3.05128
$28$	0.394335	+	2.37519i	0.0745223	+	0.448868i
$29$	10.1164	+	1.60228i	1.87857	+	0.297536i	0.987656	−	0.156641i	$-0.0500664\pi$
$29$	10.1164	+	1.60228i	1.87857	+	0.297536i	0.890912	+	0.454176i	$0.150066\pi$
$30$	−7.18343	+	7.52320i	−1.31151	+	1.37354i
$31$	1.82004	−	2.50507i	0.326888	−	0.449923i	−0.613666	−	0.789565i	$-0.710306\pi$
$31$	1.82004	−	2.50507i	0.326888	−	0.449923i	0.940555	+	0.339642i	$0.110306\pi$
$32$	5.18507	−	2.26164i	0.916600	−	0.399806i
$33$	1.68722	+	10.6527i	0.293707	+	1.85439i
$34$	−0.869223	+	0.363839i	−0.149071	+	0.0623979i
$35$	−1.36177	+	2.32204i	−0.230181	+	0.392496i
$36$	7.20395	+	13.8822i	1.20066	+	2.31369i
$37$	−5.35660	−	0.848402i	−0.880620	−	0.139477i	−0.300280	−	0.953851i	$-0.597080\pi$
$37$	−5.35660	−	0.848402i	−0.880620	−	0.139477i	−0.580340	+	0.814374i	$0.697080\pi$
$38$	5.03574	+	0.377472i	0.816905	+	0.0612340i
$39$	7.00171	−	2.27500i	1.12117	−	0.364291i
$40$	6.07188	+	1.76981i	0.960049	+	0.279831i
$41$	6.33814	−	0.909921i	0.989851	−	0.142106i
$41$	6.33814	−	0.909921i	0.989851	−	0.142106i
$42$	3.65284	+	4.24484i	0.563646	+	0.654993i
$43$	0.819384	+	0.417497i	0.124955	+	0.0636677i	0.515350	−	0.856980i	$-0.327662\pi$
$43$	0.819384	+	0.417497i	0.124955	+	0.0636677i	−0.390396	+	0.920647i	$0.627662\pi$
$44$	5.27649	−	3.89392i	0.795461	−	0.587031i
$45$	−3.75183	+	17.0789i	−0.559289	+	2.54597i
$46$	−4.21902	+	2.60706i	−0.622061	+	0.384391i
$47$	−1.76309	−	5.42624i	−0.257173	−	0.791498i	−0.993394	−	0.114756i	$-0.963391\pi$
$47$	−1.76309	−	5.42624i	−0.257173	−	0.791498i	0.736220	−	0.676742i	$-0.236609\pi$
$48$	7.57451	−	10.7586i	1.09329	−	1.55287i
$49$	−4.49065	−	3.26265i	−0.641521	−	0.466092i
$50$	3.94731	+	5.86675i	0.558234	+	0.829684i
$51$	−1.28827	+	1.77315i	−0.180394	+	0.248291i
$52$	−3.18865	−	3.14154i	−0.442187	−	0.435653i
$53$	1.83504	+	2.52572i	0.252062	+	0.346934i	0.916232	−	0.400648i	$-0.131215\pi$
$53$	1.83504	+	2.52572i	0.252062	+	0.346934i	−0.664170	+	0.747582i	$0.731215\pi$
$54$	19.1615	+	11.6444i	2.60756	+	1.58460i
$55$	7.31895	+	0.433510i	0.986887	+	0.0584545i
$56$	1.26784	−	3.16016i	0.169422	−	0.422294i
$57$	10.4655	−	5.33244i	1.38619	−	0.706299i
$58$	−11.0495	−	9.36625i	−1.45087	−	1.22985i
$59$	3.94585	+	12.1441i	0.513705	+	1.58102i	0.785625	+	0.618703i	$0.212341\pi$
$59$	3.94585	+	12.1441i	0.513705	+	1.58102i	−0.271920	+	0.962320i	$0.587659\pi$
$60$	14.2069	−	3.81647i	1.83410	−	0.492704i
$61$	0.620962	+	0.201763i	0.0795060	+	0.0258331i	0.348500	−	0.937309i	$-0.386691\pi$
$61$	0.620962	+	0.201763i	0.0795060	+	0.0258331i	−0.268994	+	0.963142i	$0.586691\pi$
$62$	−4.03942	+	1.69082i	−0.513007	+	0.214734i
$63$	8.95338	+	2.90913i	1.12802	+	0.366516i
$64$	−7.92748	−	1.07476i	−0.990935	−	0.134345i
$65$	−0.489255	−	4.98062i	−0.0606846	−	0.617770i
$66$	5.78457	−	14.1135i	0.712031	−	1.73725i
$67$	9.04522	−	6.57174i	1.10505	−	0.802866i	0.123173	−	0.992385i	$-0.460693\pi$
$67$	9.04522	−	6.57174i	1.10505	−	0.802866i	0.981877	+	0.189520i	$0.0606931\pi$
$68$	1.31772	+	0.198665i	0.159797	+	0.0240917i
$69$	−5.23705	+	10.2783i	−0.630466	+	1.23736i
$70$	3.35116	−	1.80618i	0.400540	−	0.215880i
$71$	0.734882	+	4.63986i	0.0872144	+	0.550650i	0.992145	+	0.125091i	$0.0399224\pi$
$71$	0.734882	+	4.63986i	0.0872144	+	0.550650i	−0.904931	+	0.425559i	$0.860078\pi$
$72$	1.48913	−	22.0682i	0.175496	−	2.60076i
$73$	2.04839	+	2.04839i	0.239746	+	0.239746i	0.816745	−	0.576999i	$-0.195776\pi$
$73$	2.04839	+	2.04839i	0.239746	+	0.239746i	−0.576999	+	0.816745i	$0.695776\pi$
$74$	5.85066	+	4.95941i	0.680126	+	0.576519i
$75$	14.9326	+	6.89334i	1.72427	+	0.795974i
$76$	−5.80875	−	4.15461i	−0.666309	−	0.476566i
$77$	0.617489	−	3.89867i	0.0703694	−	0.444295i
$78$	−10.1328	−	2.39283i	−1.14731	−	0.270934i
$79$	−3.29665	+	3.29665i	−0.370902	+	0.370902i	−0.867806	−	0.496903i	$-0.834470\pi$
$79$	−3.29665	+	3.29665i	−0.370902	+	0.370902i	0.496903	+	0.867806i	$0.334470\pi$
$80$	−6.03841	−	6.59830i	−0.675115	−	0.737712i
$81$	28.6927			3.18808
$82$	−8.32828	−	3.55525i	−0.919705	−	0.392611i
$83$	7.50211	+	7.50211i	0.823464	+	0.823464i	0.986603	−	0.163139i	$-0.0521619\pi$
$83$	7.50211	+	7.50211i	0.823464	+	0.823464i	−0.163139	+	0.986603i	$0.552162\pi$
$84$	−1.29712	−	7.81290i	−0.141527	−	0.852457i
$85$	0.989387	+	1.11397i	0.107314	+	0.120827i
$86$	−0.683649	−	1.10635i	−0.0737197	−	0.119301i
$87$	−33.2767	−	5.27051i	−3.56763	−	0.565058i
$88$	−9.23676	+	0.830796i	−0.984642	+	0.0885632i
$89$	0.0119906	−	0.00610950i	0.00127100	−	0.000647605i	−0.453355	−	0.891330i	$-0.649773\pi$
$89$	0.0119906	−	0.00610950i	0.00127100	−	0.000647605i	0.454626	+	0.890682i	$0.349773\pi$
$90$	17.0776	−	17.8853i	1.80013	−	1.88528i
$91$	−2.69436			−0.282446
$92$	7.01364	−	0.0521983i	0.731222	−	0.00544205i
$93$	−5.98679	+	8.24012i	−0.620802	+	0.854460i
$94$	−1.85441	+	7.85279i	−0.191268	+	0.809953i
$95$	−2.01404	−	7.72635i	−0.206636	−	0.792707i
$96$	−17.0557	+	7.43940i	−1.74074	+	0.759281i
$97$	9.55353	+	13.1493i	0.970014	+	1.33511i	0.942040	+	0.335502i	$0.108906\pi$
$97$	9.55353	+	13.1493i	0.970014	+	1.33511i	0.0279747	+	0.999609i	$0.491094\pi$
$98$	3.03101	+	7.24117i	0.306178	+	0.731469i
$99$	−4.01111	−	25.3252i	−0.403132	−	2.54528i
$100$	−0.461813	−	9.98933i	−0.0461813	−	0.998933i
$101$	−3.00023	+	1.52870i	−0.298534	+	0.152111i	−0.596842	−	0.802359i	$-0.703578\pi$
$101$	−3.00023	+	1.52870i	−0.298534	+	0.152111i	0.298307	+	0.954470i	$0.403578\pi$
$102$	2.85921	−	1.19681i	0.283104	−	0.118501i
$103$	7.90780	+	15.5199i	0.779178	+	1.52922i	0.847040	+	0.531529i	$0.178382\pi$
$103$	7.90780	+	15.5199i	0.779178	+	1.52922i	−0.0678617	+	0.997695i	$0.521618\pi$
$104$	1.54642	+	6.13858i	0.151639	+	0.601937i
$105$	4.47938	−	7.63806i	0.437143	−	0.745398i
$106$	−0.362782	−	4.40019i	−0.0352365	−	0.427384i
$107$	6.51491	+	12.7862i	0.629821	+	1.23609i	0.956714	+	0.291031i	$0.0939983\pi$
$107$	6.51491	+	12.7862i	0.629821	+	1.23609i	−0.326893	+	0.945061i	$0.606002\pi$
$108$	−14.6058	−	28.1457i	−1.40545	−	2.70832i
$109$	1.30643	−	1.30643i	0.125133	−	0.125133i	−0.641767	−	0.766900i	$-0.721798\pi$
$109$	1.30643	−	1.30643i	0.125133	−	0.125133i	0.766900	+	0.641767i	$0.221798\pi$
$110$	−8.52698	−	5.89920i	−0.813016	−	0.562466i
$111$	17.6199	+	2.79072i	1.67241	+	0.264883i
$112$	−3.85318	+	2.88809i	−0.364091	+	0.272899i
$113$	13.1496	−	2.08269i	1.23701	−	0.195923i	0.496541	−	0.868013i	$-0.334603\pi$
$113$	13.1496	−	2.08269i	1.23701	−	0.195923i	0.740470	+	0.672090i	$0.234603\pi$
$114$	−16.5645	−	1.24165i	−1.55140	−	0.116291i
$115$	6.06044	+	4.97628i	0.565139	+	0.464041i
$116$	6.47503	+	19.4347i	0.601191	+	1.80447i
$117$	−16.6456	+	5.40847i	−1.53888	+	0.500013i
$118$	4.15022	−	17.5747i	0.382058	−	1.61789i
$119$	0.648939	−	0.471482i	0.0594881	−	0.0432207i
$120$	−19.9727	−	5.82157i	−1.82325	−	0.531434i
$121$	0.236821	−	0.0769480i	0.0215292	−	0.00699527i
$122$	−0.602286	−	0.699896i	−0.0545284	−	0.0633656i
$123$	−20.8486	+	2.99308i	−1.87985	+	0.269877i
$124$	6.12366	+	0.923230i	0.549921	+	0.0829085i
$125$	6.75484	−	8.90911i	0.604171	−	0.796855i
$126$	−8.68410	−	10.0915i	−0.773641	−	0.899022i
$127$	−2.93916	+	18.5571i	−0.260808	+	1.64668i	0.415160	+	0.909749i	$0.363726\pi$
$127$	−2.93916	+	18.5571i	−0.260808	+	1.64668i	−0.675968	+	0.736931i	$0.736274\pi$
$128$	8.79146	+	7.12111i	0.777063	+	0.629423i
$129$	−2.69527	−	1.37331i	−0.237305	−	0.120913i
$130$	−3.06664	+	6.37869i	−0.268962	+	0.559448i
$131$	−12.1521	−	8.82905i	−1.06174	−	0.771397i	−0.0873282	−	0.996180i	$-0.527833\pi$
$131$	−12.1521	−	8.82905i	−1.06174	−	0.771397i	−0.974409	+	0.224782i	$0.927833\pi$
$132$	−17.3564	+	12.8086i	−1.51068	+	1.11484i
$133$	−4.24578	+	0.672465i	−0.368155	+	0.0583101i
$134$	−15.7582	+	1.29921i	−1.36130	+	0.112235i
$135$	7.60673	−	34.6270i	0.654683	−	2.98021i
$136$	−1.44663	−	1.20788i	−0.124048	−	0.103574i
$137$			5.76817i			0.492808i	0.969167	+	0.246404i	$0.0792489\pi$
$137$			5.76817i			0.492808i	−0.969167	+	0.246404i	$0.920751\pi$
$138$	13.8780	−	8.57563i	1.18137	−	0.730006i
$139$	−4.78897	+	14.7389i	−0.406195	+	1.25014i	0.513698	+	0.857971i	$0.328275\pi$
$139$	−4.78897	+	14.7389i	−0.406195	+	1.25014i	−0.919893	+	0.392169i	$0.871725\pi$
$140$	−5.37658	−	0.278324i	−0.454404	−	0.0235227i
$141$	5.79948	+	17.8490i	0.488404	+	1.50315i
$142$	2.51952	−	6.14726i	0.211433	−	0.515866i
$143$	3.33162	+	6.53867i	0.278604	+	0.546791i
$144$	−18.0073	+	25.5770i	−1.50061	+	2.13142i
$145$	−8.35292	+	21.3254i	−0.693673	+	1.77098i
$146$	−0.971192	−	3.98000i	−0.0803765	−	0.329388i
$147$	14.7714	+	10.7321i	1.21833	+	0.885168i
$148$	−3.42851	−	10.2906i	−0.281822	−	0.845885i
$149$	1.71620	−	10.8356i	0.140596	−	0.887691i	−0.812045	−	0.583595i	$-0.801646\pi$
$149$	1.71620	−	10.8356i	0.140596	−	0.887691i	0.952641	−	0.304096i	$-0.0983543\pi$
$150$	−12.9842	−	19.2980i	−1.06016	−	1.57567i
$151$	7.66317	−	15.0398i	0.623620	−	1.22392i	−0.335797	−	0.941934i	$-0.609006\pi$
$151$	7.66317	−	15.0398i	0.623620	−	1.22392i	0.959418	−	0.281989i	$-0.0909942\pi$
$152$	3.96892	+	9.28721i	0.321922	+	0.753292i
$153$	3.06267	−	4.21541i	0.247603	−	0.340796i
$154$	−3.60958	+	4.25826i	−0.290868	+	0.343140i
$155$	4.59784	+	5.17681i	0.369307	+	0.415811i
$156$	10.4887	+	10.3337i	0.839767	+	0.827360i
$157$	5.52386	−	17.0007i	0.440852	−	1.35680i	−0.446117	−	0.894975i	$-0.647193\pi$
$157$	5.52386	−	17.0007i	0.440852	−	1.35680i	0.886969	−	0.461829i	$-0.152807\pi$
$158$	6.40536	−	1.56302i	0.509583	−	0.124347i
$159$	−6.03615	−	8.30805i	−0.478698	−	0.658871i
$160$	2.45176	+	12.4092i	0.193828	+	0.981035i
$161$	2.98526	−	2.98526i	0.235272	−	0.235272i
$162$	−34.6768	−	21.0729i	−2.72446	−	1.65564i
$163$	8.22960	+	8.22960i	0.644592	+	0.644592i	0.951681	−	0.307089i	$-0.0993550\pi$
$163$	8.22960	+	8.22960i	0.644592	+	0.644592i	−0.307089	+	0.951681i	$0.599355\pi$
$164$	7.45411	+	10.4133i	0.582068	+	0.813140i
$165$	−24.0748	−	1.42598i	−1.87422	−	0.111012i
$166$	−3.55693	−	14.5765i	−0.276072	−	1.13136i
$167$			11.3541i			0.878609i	0.898338	+	0.439304i	$0.144775\pi$
$167$			11.3541i			0.878609i	−0.898338	+	0.439304i	$0.855225\pi$
$168$	−4.17041	+	10.3950i	−0.321754	+	0.801990i
$169$	−6.46470	+	4.69688i	−0.497284	+	0.361298i
$170$	−0.377593	−	2.07294i	−0.0289601	−	0.158987i
$171$	−24.8802	+	12.6771i	−1.90264	+	0.969442i
$172$	0.0136879	+	1.83918i	0.00104369	+	0.140236i
$173$	1.03076	+	1.03076i	0.0783670	+	0.0783670i	0.745204	−	0.666837i	$-0.232352\pi$
$173$	1.03076	+	1.03076i	0.0783670	+	0.0783670i	−0.666837	+	0.745204i	$0.732352\pi$
$174$	36.3459	+	30.8092i	2.75538	+	2.33564i
$175$	−4.41797	−	4.08814i	−0.333967	−	0.309035i
$176$	11.7733	+	5.77971i	0.887447	+	0.435662i
$177$	−12.9794	−	39.9465i	−0.975591	−	3.00256i
$178$	−0.0189783	−	0.00142259i	−0.00142248	−	0.000106627i
$179$	−21.7885	−	3.45096i	−1.62855	−	0.257937i	−0.725737	−	0.687973i	$-0.758501\pi$
$179$	−21.7885	−	3.45096i	−1.62855	−	0.257937i	−0.902812	+	0.430036i	$0.858501\pi$
$180$	−33.7748	+	9.07309i	−2.51742	+	0.676269i
$181$	−2.33600	−	14.7489i	−0.173633	−	1.09628i	−0.908445	−	0.418005i	$-0.862729\pi$
$181$	−2.33600	−	14.7489i	−0.173633	−	1.09628i	0.734811	−	0.678271i	$-0.237271\pi$
$182$	3.25629	+	1.97883i	0.241372	+	0.146681i
$183$	−2.04258	−	0.663674i	−0.150992	−	0.0490602i
$184$	−8.51472	−	5.08796i	−0.627713	−	0.375089i
$185$	4.42285	−	11.2917i	0.325174	−	0.830185i
$186$	13.2872	−	5.56175i	0.974264	−	0.407807i
$187$	−1.94661	−	0.991848i	−0.142350	−	0.0725311i
$188$	8.00850	−	8.12860i	0.584080	−	0.592839i
$189$	−18.1527	−	5.89818i	−1.32042	−	0.429030i
$190$	−3.24040	+	10.8169i	−0.235083	+	0.784741i
$191$	8.51456	−	8.51456i	0.616092	−	0.616092i	−0.328435	−	0.944527i	$-0.606521\pi$
$191$	8.51456	−	8.51456i	0.616092	−	0.616092i	0.944527	+	0.328435i	$0.106521\pi$
$192$	26.0765	+	3.53531i	1.88191	+	0.255139i
$193$	−13.5424	−	18.6395i	−0.974803	−	1.34170i	−0.939583	−	0.342321i	$-0.888787\pi$
$193$	−13.5424	−	18.6395i	−0.974803	−	1.34170i	−0.0352197	−	0.999380i	$-0.511213\pi$
$194$	−1.88871	−	22.9081i	−0.135601	−	1.64471i
$195$	1.60935	+	16.3832i	0.115248	+	1.17322i
$196$	1.65501	−	10.9774i	0.118215	−	0.784102i
$197$	−10.9839	+	1.73968i	−0.782572	+	0.123947i	−0.534921	−	0.844902i	$-0.679659\pi$
$197$	−10.9839	+	1.73968i	−0.782572	+	0.123947i	−0.247651	+	0.968849i	$0.579659\pi$
$198$	−13.7520	+	33.5528i	−0.977310	+	2.38449i
$199$	−0.871702	+	1.71081i	−0.0617933	+	0.121276i	−0.919837	−	0.392300i	$-0.871680\pi$
$199$	−0.871702	+	1.71081i	−0.0617933	+	0.121276i	0.858044	+	0.513576i	$0.171680\pi$
$200$	−6.77836	+	12.4118i	−0.479303	+	0.877650i
$201$	−29.7532	+	21.6169i	−2.09863	+	1.52474i
$202$	4.74868	+	0.355954i	0.334116	+	0.0250448i
$203$	10.9865	+	5.59790i	0.771101	+	0.392895i
$204$	−4.33449	−	0.653486i	−0.303475	−	0.0457532i
$205$	−1.05360	+	14.2790i	−0.0735867	+	0.997289i
$206$	1.84132	−	24.5645i	0.128291	−	1.71149i
$207$	12.4503	−	24.4351i	0.865357	−	1.69836i
$208$	2.63944	−	8.55456i	0.183012	−	0.593152i
$209$	6.88189	+	9.47211i	0.476030	+	0.655200i
$210$	−11.0232	+	5.94122i	−0.760675	+	0.409983i
$211$	12.5686	+	6.40402i	0.865259	+	0.440871i	0.829512	−	0.558490i	$-0.188619\pi$
$211$	12.5686	+	6.40402i	0.865259	+	0.440871i	0.0357471	+	0.999361i	$0.488619\pi$
$212$	−2.79320	+	5.58432i	−0.191838	+	0.383532i
$213$	−2.41731	−	15.2623i	−0.165631	−	1.04575i
$214$	1.51699	−	20.2377i	0.103699	−	1.38342i
$215$	−1.30493	+	1.58922i	−0.0889953	+	0.108384i
$216$	−3.01917	+	44.7427i	−0.205429	+	3.04435i
$217$	3.01572	−	2.19105i	0.204721	−	0.148738i
$218$	−2.53837	+	0.619409i	−0.171920	+	0.0419516i
$219$	−6.73794	−	6.73794i	−0.455308	−	0.455308i
$220$	5.97278	+	13.3920i	0.402685	+	0.902889i
$221$	−0.460829	+	1.41829i	−0.0309987	+	0.0954043i
$222$	−19.2451	−	16.3134i	−1.29164	−	1.09488i
$223$	−8.19188	+	16.0775i	−0.548569	+	1.07663i	0.435724	+	0.900080i	$0.356492\pi$
$223$	−8.19188	+	16.0775i	−0.548569	+	1.07663i	−0.984292	+	0.176546i	$0.943508\pi$
$224$	6.77789	−	0.660521i	0.452867	−	0.0441329i
$225$	−35.5001	−	16.3879i	−2.36667	−	1.09253i
$226$	−17.4216	−	7.14045i	−1.15887	−	0.474975i
$227$	4.79454	−	14.7561i	0.318225	−	0.979396i	−0.656181	−	0.754603i	$-0.727829\pi$
$227$	4.79454	−	14.7561i	0.318225	−	0.979396i	0.974407	−	0.224793i	$-0.0721706\pi$
$228$	19.1072	+	13.6661i	1.26540	+	0.905058i
$229$	−13.0361	+	2.06472i	−0.861450	+	0.136440i	−0.571500	−	0.820602i	$-0.693638\pi$
$229$	−13.0361	+	2.06472i	−0.861450	+	0.136440i	−0.289949	+	0.957042i	$0.593638\pi$
$230$	−3.66964	−	10.4651i	−0.241969	−	0.690048i
$231$	−2.03116	+	12.8242i	−0.133640	+	0.843771i
$232$	6.44806	−	28.2435i	0.423336	−	1.85427i
$233$	13.2236	−	4.29660i	0.866305	−	0.281479i	0.158045	−	0.987432i	$-0.449481\pi$
$233$	13.2236	−	4.29660i	0.866305	−	0.281479i	0.708259	+	0.705952i	$0.249481\pi$
$234$	24.0893	+	5.68860i	1.57476	+	0.371875i
$235$	12.6967	−	1.24722i	0.828244	−	0.0813598i
$236$	−17.9232	+	18.1920i	−1.16670	+	1.18420i
$237$	10.8439	−	10.8439i	0.704390	−	0.704390i
$238$	−1.13055	+	0.0932105i	−0.0732827	+	0.00604194i
$239$	0.472376	+	0.927089i	0.0305554	+	0.0599684i	0.905780	−	0.423749i	$-0.139286\pi$
$239$	0.472376	+	0.927089i	0.0305554	+	0.0599684i	−0.875224	+	0.483718i	$0.839286\pi$
$240$	19.8626	+	21.7043i	1.28213	+	1.40101i
$241$	11.9281	+	16.4176i	0.768357	+	1.05755i	0.996473	+	0.0839189i	$0.0267437\pi$
$241$	11.9281	+	16.4176i	0.768357	+	1.05755i	−0.228115	+	0.973634i	$0.573256\pi$
$242$	−0.342725	−	0.0809334i	−0.0220312	−	0.00520260i
$243$	−46.8166			−3.00329
$244$	0.213871	+	1.28820i	0.0136917	+	0.0824687i
$245$	9.28008	−	8.24221i	0.592882	−	0.526576i
$246$	27.3949	+	11.6946i	1.74663	+	0.745618i
$247$	5.65111	−	5.65111i	0.359572	−	0.359572i
$248$	−6.72274	−	5.61319i	−0.426894	−	0.356438i
$249$	−24.6773	−	24.6773i	−1.56386	−	1.56386i
$250$	−14.7067	+	5.80619i	−0.930136	+	0.367215i
$251$	23.1444	−	16.8154i	1.46086	−	1.06138i	0.477722	−	0.878511i	$-0.341463\pi$
$251$	23.1444	−	16.8154i	1.46086	−	1.06138i	0.983138	−	0.182866i	$-0.0585373\pi$
$252$	3.08371	+	18.5740i	0.194255	+	1.17005i
$253$	−10.9359	−	3.55330i	−0.687536	−	0.223394i
$254$	17.1811	−	20.2687i	1.07804	−	1.27177i
$255$	−3.25447	−	3.66428i	−0.203803	−	0.229466i
$256$	−5.39501	−	15.0630i	−0.337188	−	0.941437i
$257$	10.2376	+	7.43807i	0.638606	+	0.463974i	0.859371	−	0.511353i	$-0.170855\pi$
$257$	10.2376	+	7.43807i	0.638606	+	0.463974i	−0.220765	+	0.975327i	$0.570855\pi$
$258$	2.24878	+	3.63921i	0.140003	+	0.226567i
$259$	−5.81732	−	2.96407i	−0.361470	−	0.184178i
$260$	8.39092	−	5.45677i	0.520383	−	0.338414i
$261$	79.1105	+	12.5299i	4.89681	+	0.775579i
$262$	8.20221	+	19.5953i	0.506734	+	1.21060i
$263$	14.2643	−	19.6331i	0.879574	−	1.21063i	−0.0969642	−	0.995288i	$-0.530913\pi$
$263$	14.2643	−	19.6331i	0.879574	−	1.21063i	0.976539	−	0.215342i	$-0.0690868\pi$
$264$	30.3832	−	2.73281i	1.86996	−	0.168193i
$265$	−6.39655	+	2.79595i	−0.392937	+	0.171754i
$266$	5.62514	+	2.30552i	0.344900	+	0.141361i
$267$	−0.0394415	+	0.0200965i	−0.00241378	+	0.00122988i
$268$	19.9988	+	10.0031i	1.22162	+	0.611039i
$269$	−0.666358	+	0.216513i	−0.0406285	+	0.0132010i	−0.329261	−	0.944239i	$-0.606800\pi$
$269$	−0.666358	+	0.216513i	−0.0406285	+	0.0132010i	0.288632	+	0.957440i	$0.406800\pi$
$270$	−34.6243	+	36.2620i	−2.10717	+	2.20684i
$271$	12.1838	+	3.95877i	0.740116	+	0.240478i	0.654723	−	0.755869i	$-0.272785\pi$
$271$	12.1838	+	3.95877i	0.740116	+	0.240478i	0.0853930	+	0.996347i	$0.472785\pi$
$272$	0.861236	+	2.52224i	0.0522201	+	0.152933i
$273$	8.86279			0.536400
$274$	4.23633	−	6.97115i	0.255926	−	0.421143i
$275$	−4.45821	+	15.7765i	−0.268840	+	0.951361i
$276$	−23.0705	+	0.171700i	−1.38868	+	0.0103351i
$277$	2.63386	+	16.6295i	0.158253	+	0.999172i	0.931149	+	0.364639i	$0.118807\pi$
$277$	2.63386	+	16.6295i	0.158253	+	0.999172i	−0.772896	+	0.634533i	$0.781193\pi$
$278$	16.6125	−	14.2957i	0.996351	−	0.857396i
$279$	14.2327	−	19.5897i	0.852092	−	1.17280i
$280$	6.29349	+	4.28511i	0.376108	+	0.256084i
$281$	−6.57910	+	12.9122i	−0.392476	+	0.770278i	−0.999706	−	0.0242485i	$-0.992281\pi$
$281$	−6.57910	+	12.9122i	−0.392476	+	0.770278i	0.607230	+	0.794526i	$0.292281\pi$
$282$	6.09986	−	25.8308i	0.363241	−	1.53820i
$283$	11.9570	+	1.89380i	0.710767	+	0.112575i	0.501341	−	0.865250i	$-0.332840\pi$
$283$	11.9570	+	1.89380i	0.710767	+	0.112575i	0.209427	+	0.977824i	$0.432840\pi$
$284$	−7.55973	+	5.57889i	−0.448587	+	0.331046i
$285$	6.62495	+	25.4149i	0.392428	+	1.50545i
$286$	0.775761	−	10.3492i	0.0458717	−	0.611961i
$287$	7.59522	+	1.31606i	0.448332	+	0.0776844i
$288$	40.5474	−	17.6861i	2.38928	−	1.04216i
$289$	5.11610	+	15.7457i	0.300947	+	0.926219i
$290$	25.7570	−	19.6383i	1.51251	−	1.15320i
$291$	−31.4252	−	43.2531i	−1.84218	−	2.53554i
$292$	−1.74930	+	5.52334i	−0.102370	+	0.323229i
$293$	0.0349019	+	0.107417i	0.00203899	+	0.00627537i	0.952071	−	0.305878i	$-0.0989498\pi$
$293$	0.0349019	+	0.107417i	0.00203899	+	0.00627537i	−0.950032	+	0.312153i	$0.898950\pi$
$294$	−9.97014	−	23.8190i	−0.581470	−	1.38915i
$295$	−28.4156	+	2.79132i	−1.65442	+	0.162517i
$296$	−3.41423	+	14.9548i	−0.198448	+	0.869232i
$297$	8.13243	+	51.3461i	0.471891	+	2.97940i
$298$	−10.0322	+	11.8351i	−0.581148	+	0.685587i
$299$	−1.22784	+	7.75228i	−0.0710078	+	0.448326i
$300$	1.51908	+	32.8587i	0.0877040	+	1.89710i
$301$	0.782824	+	0.782824i	0.0451212	+	0.0451212i
$302$	−20.3071	+	12.5484i	−1.16854	+	0.722079i
$303$	9.86891	−	5.02846i	0.566954	−	0.288878i
$304$	2.02416	−	14.1390i	0.116094	−	0.810928i
$305$	−0.738568	+	1.25937i	−0.0422903	+	0.0721116i
$306$	−6.79735	+	2.84523i	−0.388579	+	0.162651i
$307$	−11.3136	+	5.76456i	−0.645700	+	0.329001i	−0.745990	−	0.665958i	$-0.768023\pi$
$307$	−11.3136	+	5.76456i	−0.645700	+	0.329001i	0.100289	+	0.994958i	$0.468023\pi$
$308$	7.48979	−	2.49536i	0.426770	−	0.142186i
$309$	−26.0118	−	51.0509i	−1.47976	−	2.90419i
$310$	−1.75474	−	9.63327i	−0.0996624	−	0.547133i
$311$	−19.0139	+	3.01151i	−1.07818	+	0.170767i	−0.670168	−	0.742209i	$-0.733778\pi$
$311$	−19.0139	+	3.01151i	−1.07818	+	0.170767i	−0.408012	+	0.912976i	$0.633778\pi$
$312$	−5.08676	−	20.1921i	−0.287981	−	1.14315i
$313$	−5.36402	+	3.89719i	−0.303192	+	0.220282i	−0.728970	−	0.684546i	$-0.760001\pi$
$313$	−5.36402	+	3.89719i	−0.303192	+	0.220282i	0.425778	+	0.904828i	$0.360001\pi$
$314$	−19.1618	+	16.4894i	−1.08136	+	0.930551i
$315$	−10.6491	+	18.1584i	−0.600008	+	1.02311i
$316$	−8.88917	−	2.81530i	−0.500055	−	0.158373i
$317$	3.82261	+	2.77729i	0.214699	+	0.155988i	0.689937	−	0.723869i	$-0.257638\pi$
$317$	3.82261	+	2.77729i	0.214699	+	0.155988i	−0.475238	+	0.879857i	$0.657638\pi$
$318$	1.19333	+	14.4739i	0.0669186	+	0.811656i
$319$		−	33.5838i		−	1.88033i
$320$	6.15065	−	16.7979i	0.343832	−	0.939031i
$321$	−21.4300	−	42.0588i	−1.19611	−	2.34749i
$322$	−5.80034	+	1.41539i	−0.323240	+	0.0788764i
$323$	−0.372196	+	2.34995i	−0.0207095	+	0.130755i
$324$	26.4322	+	50.9355i	1.46846	+	2.82975i
$325$	11.1124	+	1.32103i	0.616403	+	0.0732777i
$326$	−3.90185	−	15.9900i	−0.216103	−	0.885605i
$327$	−4.29734	+	4.29734i	−0.237643	+	0.237643i
$328$	−1.36086	−	18.0596i	−0.0751412	−	0.997173i
$329$		−	6.86855i		−	0.378675i
$330$	28.0485	+	19.4047i	1.54402	+	1.06819i
$331$	2.44851	+	2.44851i	0.134582	+	0.134582i	0.771189	−	0.636607i	$-0.219662\pi$
$331$	2.44851	+	2.44851i	0.134582	+	0.134582i	−0.636607	+	0.771189i	$0.719662\pi$
$332$	−6.40672	+	20.2289i	−0.351614	+	1.11020i
$333$	−41.8888	−	6.63453i	−2.29549	−	0.363570i
$334$	8.33884	−	13.7221i	0.456281	−	0.750840i
$335$	10.0130	+	22.9076i	0.547068	+	1.25158i
$336$	12.6746	−	9.50003i	0.691455	−	0.518269i
$337$	0.0591917	−	0.0591917i	0.00322438	−	0.00322438i	−0.705493	−	0.708717i	$-0.749274\pi$
$337$	0.0591917	−	0.0591917i	0.00322438	−	0.00322438i	0.708717	+	0.705493i	$0.249274\pi$
$338$	11.2625	−	0.928559i	0.612599	−	0.0505069i
$339$	−43.2541	+	6.85077i	−2.34924	+	0.372083i
$340$	−1.06609	+	2.78258i	−0.0578168	+	0.150906i
$341$	−9.04621	−	4.60927i	−0.489880	−	0.249606i
$342$	39.3796	+	2.95184i	2.12940	+	0.159617i
$343$	−8.88097	−	12.2236i	−0.479527	−	0.660013i
$344$	1.33421	−	2.23281i	0.0719359	−	0.120385i
$345$	−19.9351	−	16.3689i	−1.07327	−	0.881271i
$346$	−0.488707	−	2.00275i	−0.0262730	−	0.107668i
$347$	1.09477	−	3.36935i	0.0587702	−	0.180876i	−0.917362	−	0.398055i	$-0.869685\pi$
$347$	1.09477	−	3.36935i	0.0587702	−	0.180876i	0.976132	+	0.217179i	$0.0696854\pi$
$348$	−21.2988	−	63.9283i	−1.14174	−	3.42691i
$349$	−5.95153	+	18.3169i	−0.318578	+	0.980483i	0.655678	+	0.755041i	$0.272383\pi$
$349$	−5.95153	+	18.3169i	−0.318578	+	0.980483i	−0.974256	+	0.225443i	$0.927617\pi$
$350$	2.33690	+	8.18545i	0.124912	+	0.437531i
$351$	33.7484	−	10.9655i	1.80136	−	0.585297i
$352$	−9.98390	−	15.6318i	−0.532144	−	0.833178i
$353$	−0.223762	−	0.439158i	−0.0119097	−	0.0233740i	0.884975	−	0.465638i	$-0.154175\pi$
$353$	−0.223762	−	0.439158i	−0.0119097	−	0.0233740i	−0.896885	+	0.442264i	$0.854175\pi$
$354$	−13.6516	+	57.8100i	−0.725577	+	3.07257i
$355$	−10.4860	−	0.621098i	−0.556539	−	0.0329645i
$356$	0.0218915	+	0.0156575i	0.00116025	+	0.000829848i
$357$	−2.13461	+	1.55088i	−0.112975	+	0.0820814i
$358$	23.7981	+	20.1729i	1.25777	+	1.06617i
$359$	26.7732	+	19.4519i	1.41304	+	1.02663i	0.992872	+	0.119183i	$0.0380275\pi$
$359$	26.7732	+	19.4519i	1.41304	+	1.02663i	0.420164	+	0.907448i	$0.361973\pi$
$360$	47.4823	+	13.8399i	2.50254	+	0.729429i
$361$	−3.67332	+	5.05589i	−0.193333	+	0.266100i
$362$	−8.00888	+	19.5405i	−0.420938	+	1.02703i
$363$	−0.778996	+	0.253111i	−0.0408867	+	0.0132849i
$364$	−2.48210	−	4.78305i	−0.130097	−	0.250700i
$365$	−5.45643	+	3.49091i	−0.285603	+	0.182723i
$366$	1.98115	+	2.30222i	0.103556	+	0.120339i
$367$	8.44671	−	16.5776i	0.440915	−	0.865344i	−0.558444	−	0.829542i	$-0.688601\pi$
$367$	8.44671	−	16.5776i	0.440915	−	0.865344i	0.999359	−	0.0358019i	$-0.0113985\pi$
$368$	6.55375	+	12.4026i	0.341638	+	0.646529i
$369$	49.5644	−	7.11561i	2.58022	−	0.370424i
$370$	−13.6383	+	10.3984i	−0.709020	+	0.540588i
$371$	1.16140	+	3.57442i	0.0602969	+	0.185575i
$372$	−20.1430	−	3.03685i	−1.04437	−	0.157454i
$373$	5.33316	−	33.6723i	0.276141	−	1.74348i	−0.326251	−	0.945283i	$-0.605785\pi$
$373$	5.33316	−	33.6723i	0.276141	−	1.74348i	0.602392	−	0.798201i	$-0.294215\pi$
$374$	1.62414	+	2.62836i	0.0839825	+	0.135909i
$375$	−22.2192	+	29.3054i	−1.14740	+	1.51333i
$376$	−15.6486	+	3.94217i	−0.807017	+	0.203302i
$377$	−22.6417	+	3.58610i	−1.16611	+	0.184693i
$378$	17.6068	+	20.4602i	0.905596	+	1.05236i
$379$	29.8298	+	21.6726i	1.53226	+	1.11325i	0.954969	+	0.296707i	$0.0958885\pi$
$379$	29.8298	+	21.6726i	1.53226	+	1.11325i	0.577287	+	0.816541i	$0.304111\pi$
$380$	11.8605	−	10.6930i	0.608431	−	0.548539i
$381$	9.66802	−	61.0415i	0.495308	−	3.12725i
$382$	−16.5437	+	4.03696i	−0.846449	+	0.206549i
$383$		−	21.1431i		−	1.08036i	−0.841549	−	0.540181i	$-0.818356\pi$
$383$		−	21.1431i		−	1.08036i	0.841549	−	0.540181i	$-0.181644\pi$
$384$	−28.9185	−	23.4240i	−1.47574	−	1.19535i
$385$	8.21841	+	3.21906i	0.418849	+	0.164059i
$386$	2.67729	+	32.4729i	0.136270	+	1.65283i
$387$	6.40761	+	3.26484i	0.325717	+	0.165961i
$388$	−14.5419	+	29.0729i	−0.738251	+	1.47595i
$389$	6.46871	−	19.9086i	0.327977	−	1.00941i	−0.642102	−	0.766619i	$-0.721938\pi$
$389$	6.46871	−	19.9086i	0.327977	−	1.00941i	0.970079	−	0.242789i	$-0.0780624\pi$
$390$	10.0873	−	20.9819i	0.510792	−	1.06246i
$391$	−1.06083	−	2.08200i	−0.0536485	−	0.105291i
$392$	−10.0624	+	12.0514i	−0.508225	+	0.608686i
$393$	39.9730	+	29.0421i	2.01637	+	1.46498i
$394$	14.5524	+	5.96444i	0.733138	+	0.300484i
$395$	−5.61822	−	8.78150i	−0.282683	−	0.441845i
$396$	41.2623	−	30.4506i	2.07351	−	1.53020i
$397$	2.85730	+	8.79386i	0.143404	+	0.441351i	0.996802	−	0.0799076i	$-0.0254625\pi$
$397$	2.85730	+	8.79386i	0.143404	+	0.441351i	−0.853399	+	0.521259i	$0.825463\pi$
$398$	2.30998	−	1.42741i	0.115789	−	0.0715494i
$399$	13.9660	−	2.21199i	0.699173	−	0.110738i
$400$	17.3077	−	10.0222i	0.865385	−	0.501108i
$401$		−	29.3822i		−	1.46728i	−0.679539	−	0.733639i	$-0.737820\pi$
$401$		−	29.3822i		−	1.46728i	0.679539	−	0.733639i	$-0.262180\pi$
$402$	51.8346	−	4.27361i	2.58527	−	0.213148i
$403$	−2.14155	+	6.59101i	−0.106678	+	0.328321i
$404$	−5.47762	−	3.91777i	−0.272522	−	0.194916i
$405$	−13.7660	+	62.6647i	−0.684036	+	3.11383i
$406$	−9.16652	−	14.8342i	−0.454927	−	0.736210i
$407$			17.7825i			0.881448i
$408$	4.75853	+	3.97316i	0.235582	+	0.196701i
$409$			2.55811i			0.126490i	0.997998	+	0.0632451i	$0.0201450\pi$
$409$			2.55811i			0.126490i	−0.997998	+	0.0632451i	$0.979855\pi$
$410$	11.7603	−	16.4832i	0.580800	−	0.814046i
$411$		−	18.9737i		−	0.935903i
$412$	−20.2663	+	28.3352i	−0.998447	+	1.39598i
$413$			15.3720i			0.756406i
$414$	−32.9929	+	20.3873i	−1.62151	+	1.00198i
$415$	−19.9839	+	12.7853i	−0.980969	+	0.627603i
$416$	−9.47266	+	8.40018i	−0.464435	+	0.411853i
$417$	15.7527	−	48.4819i	0.771415	−	2.37417i
$418$	−1.36053	−	16.5019i	−0.0665457	−	0.807133i
$419$		−	21.9886i		−	1.07421i	−0.843515	−	0.537106i	$-0.819517\pi$
$419$		−	21.9886i		−	1.07421i	0.843515	−	0.537106i	$-0.180483\pi$
$420$	17.6856	+	0.915514i	0.862970	+	0.0446725i
$421$	11.2644	−	1.78411i	0.548993	−	0.0869520i	0.124225	−	0.992254i	$-0.460356\pi$
$421$	11.2644	−	1.78411i	0.548993	−	0.0869520i	0.424768	+	0.905302i	$0.360356\pi$
$422$	−10.4865	−	16.9704i	−0.510477	−	0.826107i
$423$	−13.7874	−	42.4333i	−0.670367	−	2.06318i
$424$	7.47704	−	4.69755i	0.363117	−	0.228133i
$425$	−2.90759	+	1.62636i	−0.141039	+	0.0788901i
$426$	−8.28766	+	20.2207i	−0.401538	+	0.979694i
$427$	0.635899	+	0.462008i	0.0307733	+	0.0223581i
$428$	−16.6966	+	23.3442i	−0.807059	+	1.12839i
$429$	−10.9590	−	21.5082i	−0.529103	−	1.03842i
$430$	2.74426	−	0.962287i	0.132340	−	0.0464056i
$431$	−9.02667	+	27.7812i	−0.434799	+	1.33817i	0.458493	+	0.888698i	$0.348390\pi$
$431$	−9.02667	+	27.7812i	−0.434799	+	1.33817i	−0.893292	+	0.449477i	$0.851610\pi$
$432$	36.5093	−	51.8567i	1.75656	−	2.49496i
$433$	32.7708	+	16.6976i	1.57486	+	0.802433i	0.999876	−	0.0157288i	$-0.00500683\pi$
$433$	32.7708	+	16.6976i	1.57486	+	0.802433i	0.574988	+	0.818162i	$0.305007\pi$
$434$	−5.25385	+	0.433164i	−0.252193	+	0.0207926i
$435$	27.4759	−	70.1473i	1.31737	−	3.36331i
$436$	3.52268	+	1.11567i	0.168706	+	0.0534311i
$437$			12.5225i			0.599031i
$438$	3.19462	+	13.0918i	0.152645	+	0.625548i
$439$	−1.25115	+	7.89948i	−0.0597143	+	0.377022i	0.939675	+	0.342070i	$0.111128\pi$
$439$	−1.25115	+	7.89948i	−0.0597143	+	0.377022i	−0.999389	+	0.0349520i	$0.988872\pi$
$440$	2.61708	−	20.5716i	0.124765	−	0.980712i
$441$	−35.1170	−	25.5140i	−1.67224	−	1.21495i
$442$	1.59857	−	1.37563i	0.0760364	−	0.0654322i
$443$	12.1733	−	1.92806i	0.578372	−	0.0916051i	0.139607	−	0.990207i	$-0.455416\pi$
$443$	12.1733	−	1.92806i	0.578372	−	0.0916051i	0.438765	+	0.898602i	$0.355416\pi$
$444$	11.2777	+	33.8498i	0.535215	+	1.60644i
$445$	0.00759036	+	0.0291185i	0.000359817	+	0.00138035i
$446$	21.7082	−	13.4141i	1.02791	−	0.635178i
$447$	−5.64523	+	35.6426i	−0.267010	+	1.68584i
$448$	−8.67658	−	4.17963i	−0.409930	−	0.197469i
$449$	2.21355	+	6.81259i	0.104464	+	0.321506i	0.989604	−	0.143818i	$-0.0459379\pi$
$449$	2.21355	+	6.81259i	0.104464	+	0.321506i	−0.885141	+	0.465324i	$0.845938\pi$
$450$	30.8680	+	45.8781i	1.45513	+	2.16272i
$451$	−6.19779	−	20.0594i	−0.291843	−	0.944558i
$452$	15.8109	+	21.4247i	0.743680	+	1.00773i
$453$	−25.2071	+	49.4717i	−1.18433	+	2.32438i
$454$	−16.6318	+	14.3123i	−0.780571	+	0.671710i
$455$	1.29268	−	5.88447i	0.0606018	−	0.275868i
$456$	−13.0553	−	30.5492i	−0.611370	−	1.43060i
$457$	10.4973	−	3.41077i	0.491042	−	0.159549i	−0.0530212	−	0.998593i	$-0.516885\pi$
$457$	10.4973	−	3.41077i	0.491042	−	0.159549i	0.544063	+	0.839044i	$0.316885\pi$
$458$	17.2713	+	7.07881i	0.807033	+	0.330771i
$459$	−6.20949	+	8.54663i	−0.289834	+	0.398923i
$460$	−3.25094	+	15.3428i	−0.151576	+	0.715360i
$461$	14.7193	+	10.6942i	0.685547	+	0.498079i	0.875193	−	0.483773i	$-0.160734\pi$
$461$	14.7193	+	10.6942i	0.685547	+	0.498079i	−0.189646	+	0.981852i	$0.560734\pi$
$462$	11.8733	−	14.0070i	0.552395	−	0.651666i
$463$	0.916595	−	0.665945i	0.0425978	−	0.0309491i	−0.566283	−	0.824211i	$-0.691619\pi$
$463$	0.916595	−	0.665945i	0.0425978	−	0.0309491i	0.608880	+	0.793262i	$0.291619\pi$
$464$	−28.5358	+	29.3981i	−1.32474	+	1.36477i
$465$	−15.1240	−	17.0285i	−0.701361	−	0.789677i
$466$	−19.1370	−	4.51914i	−0.886504	−	0.209345i
$467$	−1.86918	−	3.66848i	−0.0864955	−	0.169757i	0.843707	−	0.536804i	$-0.180369\pi$
$467$	−1.86918	−	3.66848i	−0.0864955	−	0.169757i	−0.930202	+	0.367047i	$0.880369\pi$
$468$	−24.9353	−	24.5669i	−1.15264	−	1.13561i
$469$	12.8009	−	4.15926i	0.591090	−	0.192057i
$470$	−16.2607	−	7.81756i	−0.750052	−	0.360597i
$471$	−18.1701	+	55.9218i	−0.837234	+	2.57674i
$472$	35.0221	−	8.82268i	1.61202	−	0.406097i
$473$	0.931780	−	2.86772i	0.0428433	−	0.131858i
$474$	−21.0697	+	5.14137i	−0.967762	+	0.236151i
$475$	17.8406	−	0.691765i	0.818581	−	0.0317404i
$476$	1.43479	+	0.717663i	0.0657636	+	0.0328940i
$477$	14.3501	+	19.7512i	0.657045	+	0.904345i
$478$	0.109992	−	1.46737i	0.00503091	−	0.0671158i
$479$	8.67147	+	4.41833i	0.396209	+	0.201879i	0.640732	−	0.767765i	$-0.278631\pi$
$479$	8.67147	+	4.41833i	0.396209	+	0.201879i	−0.244522	+	0.969644i	$0.578631\pi$
$480$	−8.06476	−	40.8187i	−0.368104	−	1.86311i
$481$	11.9887	−	1.89883i	0.546639	−	0.0865792i
$482$	−2.35815	−	28.6020i	−0.107411	−	1.30279i
$483$	−9.81967	+	9.81967i	−0.446810	+	0.446810i
$484$	0.354763	+	0.349521i	0.0161256	+	0.0158873i
$485$	−33.3015	+	14.5562i	−1.51214	+	0.660962i
$486$	56.5805	+	34.3836i	2.56654	+	1.55967i
$487$	−19.5190	−	3.09150i	−0.884490	−	0.140089i	−0.302368	−	0.953191i	$-0.597777\pi$
$487$	−19.5190	−	3.09150i	−0.884490	−	0.140089i	−0.582122	+	0.813102i	$0.697777\pi$
$488$	0.687623	−	1.71394i	0.0311272	−	0.0775864i
$489$	−27.0703	−	27.0703i	−1.22416	−	1.22416i
$490$	−17.2688	+	3.14559i	−0.780127	+	0.142103i
$491$		−	15.8487i		−	0.715240i	−0.933867	−	0.357620i	$-0.883588\pi$
$491$		−	15.8487i		−	0.715240i	0.933867	−	0.357620i	$-0.116412\pi$
$492$	−24.5194	−	34.2532i	−1.10542	−	1.54425i
$493$	4.82575	−	4.82575i	0.217341	−	0.217341i
$494$	−10.9800	+	2.67933i	−0.494016	+	0.120549i
$495$	57.2344	+	3.39006i	2.57249	+	0.152372i
$496$	4.00230	+	11.7213i	0.179709	+	0.526300i
$497$	−0.884687	+	5.58570i	−0.0396837	+	0.250553i
$498$	11.7001	+	47.9477i	0.524294	+	2.14859i
$499$	2.85821	+	5.60956i	0.127951	+	0.251118i	0.946091	−	0.323901i	$-0.104994\pi$
$499$	2.85821	+	5.60956i	0.127951	+	0.251118i	−0.818140	+	0.575019i	$0.804994\pi$
$500$	22.0382	+	3.78400i	0.985577	+	0.169226i
$501$		−	37.3480i		−	1.66859i
$502$	−40.3210	+	3.32435i	−1.79962	+	0.148373i
$503$	−11.4501	−	8.31900i	−0.510535	−	0.370926i	0.302491	−	0.953152i	$-0.402182\pi$
$503$	−11.4501	−	8.31900i	−0.510535	−	0.370926i	−0.813027	+	0.582226i	$0.802182\pi$
$504$	9.91454	−	24.7125i	0.441629	−	1.10078i
$505$	−1.89923	−	7.28591i	−0.0845147	−	0.324219i
$506$	10.6070	+	12.3261i	0.471540	+	0.547961i
$507$	21.2649	−	15.4498i	0.944405	−	0.686151i
$508$	−35.6504	+	11.8775i	−1.58173	+	0.526981i
$509$	33.6604	−	5.33129i	1.49197	−	0.236305i	0.643459	−	0.765480i	$-0.277499\pi$
$509$	33.6604	−	5.33129i	1.49197	−	0.236305i	0.848513	+	0.529175i	$0.177499\pi$
$510$	1.24205	+	6.81868i	0.0549988	+	0.301936i
$511$	1.58324	+	3.10729i	0.0700385	+	0.137458i
$512$	−4.54258	+	22.1668i	−0.200756	+	0.979641i
$513$	50.4440	−	25.7025i	2.22716	−	1.13479i
$514$	−6.90999	−	16.5082i	−0.304787	−	0.728145i
$515$	−37.6893	+	9.82454i	−1.66079	+	0.432921i
$516$	−0.0450248	−	6.04977i	−0.00198211	−	0.266326i
$517$	−16.6685	+	8.49305i	−0.733082	+	0.373524i
$518$	4.85365	+	7.85467i	0.213257	+	0.345115i
$519$	−3.39055	−	3.39055i	−0.148829	−	0.148829i
$520$	−14.1485	+	0.432246i	−0.620454	+	0.0189553i
$521$	−0.610428	+	3.85409i	−0.0267433	+	0.168851i	−0.997445	−	0.0714365i	$-0.977242\pi$
$521$	−0.610428	+	3.85409i	−0.0267433	+	0.168851i	0.970702	+	0.240287i	$0.0772417\pi$
$522$	−86.4071	−	73.2443i	−3.78194	−	3.20582i
$523$	−3.10912	−	19.6302i	−0.135952	−	0.858368i	−0.957543	−	0.288291i	$-0.906913\pi$
$523$	−3.10912	−	19.6302i	−0.135952	−	0.858368i	0.821591	−	0.570078i	$-0.193087\pi$
$524$	4.47861	−	29.7060i	0.195649	−	1.29771i
$525$	14.5324	+	13.4475i	0.634245	+	0.586895i
$526$	−31.6584	+	13.2516i	−1.38037	+	0.577796i
$527$	−0.637555	−	1.96219i	−0.0277723	−	0.0854745i
$528$	−38.7269	−	19.0117i	−1.68537	−	0.827377i
$529$	6.29021	+	8.65773i	0.273487	+	0.376423i
$530$	9.78403	+	1.31877i	0.424991	+	0.0572838i
$531$	30.8566	+	94.9669i	1.33906	+	4.12121i
$532$	−5.10505	−	6.91764i	−0.221332	−	0.299918i
$533$	−12.8619	+	6.32041i	−0.557112	+	0.273768i
$534$	0.0624268	+	0.00467943i	0.00270147	+	0.000202499i
$535$	−31.0507	+	8.09404i	−1.34244	+	0.349936i
$536$	−16.8231	−	26.7771i	−0.726646	−	1.15660i
$537$	71.6706	+	11.3515i	3.09282	+	0.489854i
$538$	0.964345	+	0.227727i	0.0415759	+	0.00981800i
$539$	−8.26271	+	16.2165i	−0.355900	+	0.698493i
$540$	68.4775	−	18.3955i	2.94680	−	0.791615i
$541$	0.236475	−	0.325480i	0.0101669	−	0.0139935i	−0.803903	−	0.594760i	$-0.797247\pi$
$541$	0.236475	−	0.325480i	0.0101669	−	0.0139935i	0.814070	+	0.580767i	$0.197247\pi$
$542$	−11.8174	−	13.7326i	−0.507601	−	0.589866i
$543$	7.68398	+	48.5147i	0.329751	+	2.08197i
$544$	0.811563	−	3.68079i	0.0347955	−	0.157813i
$545$	2.22644	+	3.48001i	0.0953702	+	0.149067i
$546$	−10.7112	−	6.50912i	−0.458396	−	0.278565i
$547$	−2.23544			−0.0955807			−0.0477903	−	0.998857i	$-0.515218\pi$
$547$	−2.23544			−0.0955807			−0.0477903	+	0.998857i	$0.515218\pi$
$548$	−10.2397	+	5.31374i	−0.437418	+	0.226992i
$549$	4.85594	+	1.57779i	0.207246	+	0.0673384i
$550$	16.9748	−	15.7926i	0.723808	−	0.673398i
$551$	−34.7838	+	11.3019i	−1.48184	+	0.481479i
$552$	28.0081	+	16.7362i	1.19211	+	0.712341i
$553$	−5.00082	+	2.54805i	−0.212657	+	0.108354i
$554$	9.03010	−	22.0321i	0.383652	−	0.936055i
$555$	−14.5484	+	37.1428i	−0.617547	+	1.57662i
$556$	−30.5763	+	5.07636i	−1.29672	+	0.215286i
$557$	−13.0777	+	17.9999i	−0.554120	+	0.762680i	−0.990564	−	0.137051i	$-0.956238\pi$
$557$	−13.0777	+	17.9999i	−0.554120	+	0.762680i	0.436444	+	0.899731i	$0.356238\pi$
$558$	−31.5884	+	13.2223i	−1.33724	+	0.559743i
$559$	−2.03287	−	0.321976i	−0.0859814	−	0.0136181i
$560$	−4.45892	−	9.80094i	−0.188424	−	0.414165i
$561$	6.40314	+	3.26256i	0.270341	+	0.137746i
$562$	17.4344	−	10.7732i	0.735424	−	0.454441i
$563$	8.70325	+	6.32328i	0.366798	+	0.266495i	0.755882	−	0.654708i	$-0.227208\pi$
$563$	8.70325	+	6.32328i	0.366798	+	0.266495i	−0.389084	+	0.921202i	$0.627208\pi$
$564$	−26.3430	+	26.7381i	−1.10924	+	1.12588i
$565$	−1.76022	+	29.7178i	−0.0740532	+	1.25024i
$566$	−13.0598	−	11.0703i	−0.548944	−	0.465321i
$567$	32.8511	+	10.6740i	1.37962	+	0.448265i
$568$	13.2337	−	1.19030i	0.555273	−	0.0499438i
$569$	−7.86210	+	5.71215i	−0.329596	+	0.239466i	−0.740259	−	0.672321i	$-0.765297\pi$
$569$	−7.86210	+	5.71215i	−0.329596	+	0.239466i	0.410663	+	0.911787i	$0.365297\pi$
$570$	10.6589	−	35.5809i	0.446453	−	1.49032i
$571$	−0.904667	−	0.904667i	−0.0378591	−	0.0378591i	0.687924	−	0.725783i	$-0.258522\pi$
$571$	−0.904667	−	0.904667i	−0.0378591	−	0.0378591i	−0.725783	+	0.687924i	$0.758522\pi$
$572$	−8.53834	+	11.9378i	−0.357006	+	0.499146i
$573$	−28.0076	+	28.0076i	−1.17004	+	1.17004i
$574$	−8.21270	−	7.16871i	−0.342792	−	0.299216i
$575$	−13.7758	+	10.8485i	−0.574490	+	0.452412i
$576$	−61.9931	−	8.40468i	−2.58304	−	0.350195i
$577$	−29.2521			−1.21778			−0.608890	−	0.793254i	$-0.708385\pi$
$577$	−29.2521			−1.21778			−0.608890	+	0.793254i	$0.708385\pi$
$578$	5.38108	−	22.7870i	0.223823	−	0.947815i
$579$	44.5461	+	61.3124i	1.85127	+	2.54806i
$580$	−45.5518	+	4.81717i	−1.89144	+	0.200022i
$581$	5.79853	+	11.3803i	0.240563	+	0.472132i
$582$	6.21267	+	75.3535i	0.257523	+	3.12350i
$583$	7.23830	−	7.23830i	0.299780	−	0.299780i
$584$	6.17065	−	5.39052i	0.255343	−	0.223061i
$585$	−3.82599	−	38.9486i	−0.158185	−	1.61033i
$586$	0.0367096	−	0.155453i	0.00151646	−	0.00642169i
$587$	29.1723	−	9.47864i	1.20407	−	0.391225i	0.362812	−	0.931862i	$-0.381817\pi$
$587$	29.1723	−	9.47864i	1.20407	−	0.391225i	0.841256	+	0.540637i	$0.181817\pi$
$588$	−5.44394	+	36.1090i	−0.224504	+	1.48911i
$589$	−1.72965	+	10.9206i	−0.0712691	+	0.449975i
$590$	36.3919	+	17.4959i	1.49823	+	0.720295i
$591$	36.1303	−	5.72248i	1.48620	−	0.235391i
$592$	15.1096	−	15.5662i	0.621001	−	0.639768i
$593$	4.21735	−	12.9797i	0.173186	−	0.533011i	−0.826360	−	0.563142i	$-0.809593\pi$
$593$	4.21735	−	12.9797i	0.173186	−	0.533011i	0.999546	+	0.0301312i	$0.00959251\pi$
$594$	27.8818	−	68.0274i	1.14400	−	2.79120i
$595$	0.718370	+	1.64348i	0.0294503	+	0.0673762i
$596$	20.8165	−	6.93539i	0.852677	−	0.284085i
$597$	2.86736	−	5.62751i	0.117353	−	0.230319i
$598$	7.17744	−	8.46730i	0.293507	−	0.346254i
$599$	13.6280	−	41.9427i	0.556825	−	1.71373i	−0.134248	−	0.990948i	$-0.542862\pi$
$599$	13.6280	−	41.9427i	0.556825	−	1.71373i	0.691074	−	0.722784i	$-0.257138\pi$
$600$	22.2966	−	40.8273i	0.910255	−	1.66677i
$601$	−21.4047	−	21.4047i	−0.873117	−	0.873117i	0.119694	−	0.992811i	$-0.461809\pi$
$601$	−21.4047	−	21.4047i	−0.873117	−	0.873117i	−0.992811	+	0.119694i	$0.961809\pi$
$602$	−0.371156	−	1.52102i	−0.0151272	−	0.0619921i
$603$	70.7339	−	51.3912i	2.88051	−	2.09281i
$604$	33.7582	−	0.251242i	1.37360	−	0.0102229i
$605$	0.0544335	+	0.554134i	0.00221304	+	0.0225287i
$606$	−15.6202	−	1.17087i	−0.634527	−	0.0475633i
$607$	−0.888786	−	5.61158i	−0.0360747	−	0.227767i	0.963063	−	0.269275i	$-0.0867839\pi$
$607$	−0.888786	−	5.61158i	−0.0360747	−	0.227767i	−0.999138	+	0.0415077i	$0.986784\pi$
$608$	−12.8305	+	15.6012i	−0.520344	+	0.632712i
$609$	−36.1388	−	18.4136i	−1.46442	−	0.746157i
$610$	1.81753	−	0.979598i	0.0735895	−	0.0396628i
$611$	7.50577	+	10.3308i	0.303651	+	0.417940i
$612$	10.3046	+	1.55357i	0.416539	+	0.0627993i
$613$	14.8914	−	29.2261i	0.601460	−	1.18043i	−0.366757	−	0.930317i	$-0.619532\pi$
$613$	14.8914	−	29.2261i	0.601460	−	1.18043i	0.968216	−	0.250114i	$-0.0804681\pi$
$614$	17.9068	+	1.34227i	0.722659	+	0.0541695i
$615$	3.46569	−	46.9691i	0.139750	−	1.89398i
$616$	−10.8845	−	2.48496i	−0.438549	−	0.100122i
$617$	−11.2259	−	5.71989i	−0.451938	−	0.230274i	0.213179	−	0.977013i	$-0.431618\pi$
$617$	−11.2259	−	5.71989i	−0.451938	−	0.230274i	−0.665117	+	0.746739i	$0.731618\pi$
$618$	−6.05679	+	80.8018i	−0.243640	+	3.25033i
$619$	12.8250	−	9.31793i	0.515482	−	0.374519i	−0.299417	−	0.954122i	$-0.596792\pi$
$619$	12.8250	−	9.31793i	0.515482	−	0.374519i	0.814899	+	0.579603i	$0.196792\pi$
$620$	−4.95428	+	12.9311i	−0.198969	+	0.519325i
$621$	−25.2427	+	49.5416i	−1.01295	+	1.98803i
$622$	25.1911	+	10.3249i	1.01007	+	0.413989i
$623$	0.0160011	−	0.00253433i	0.000641072	−	0.000101536i
$624$	−8.68212	+	28.1392i	−0.347563	+	1.12647i
$625$	16.2166	+	19.0268i	0.648665	+	0.761074i
$626$	9.34494	−	0.770463i	0.373499	−	0.0307939i
$627$	−22.6372	−	31.1574i	−0.904041	−	1.24431i
$628$	35.2684	−	5.85536i	1.40736	−	0.233654i
$629$	−2.55522	+	2.55522i	−0.101883	+	0.101883i
$630$	26.2061	−	14.1244i	1.04408	−	0.562729i
$631$	−31.1163	−	10.1103i	−1.23872	−	0.402484i	−0.384854	−	0.922978i	$-0.625748\pi$
$631$	−31.1163	−	10.1103i	−1.23872	−	0.402484i	−0.853866	+	0.520493i	$0.825748\pi$
$632$	8.67542	+	9.93095i	0.345090	+	0.395032i
$633$	−41.3429	−	21.0653i	−1.64323	−	0.837270i
$634$	−2.58011	−	6.16396i	−0.102469	−	0.244802i
$635$	−39.1185	−	15.3223i	−1.55237	−	0.608047i
$636$	9.18789	−	18.3689i	0.364324	−	0.728376i
$637$	11.8152	+	3.83900i	0.468136	+	0.152107i
$638$	−24.6650	+	40.5879i	−0.976499	+	1.60689i
$639$	5.74679	+	36.2838i	0.227340	+	1.43537i
$640$	−19.7703	+	15.7840i	−0.781491	+	0.623916i
$641$	0.268588	+	0.0425401i	0.0106086	+	0.00168023i	0.161736	−	0.986834i	$-0.448291\pi$
$641$	0.268588	+	0.0425401i	0.0106086	+	0.00168023i	−0.151128	+	0.988514i	$0.548291\pi$
$642$	−4.98995	+	66.5694i	−0.196938	+	2.62728i
$643$	−0.255199	−	0.785422i	−0.0100641	−	0.0309740i	0.945898	−	0.324463i	$-0.105184\pi$
$643$	−0.255199	−	0.785422i	−0.0100641	−	0.0309740i	−0.955962	+	0.293489i	$0.905184\pi$
$644$	8.04954	+	2.54938i	0.317196	+	0.100460i
$645$	4.29240	−	5.22757i	0.169013	−	0.205835i
$646$	2.17570	−	2.56670i	0.0856017	−	0.100985i
$647$	−22.9749	−	22.9749i	−0.903236	−	0.903236i	0.0924785	−	0.995715i	$-0.470521\pi$
$647$	−22.9749	−	22.9749i	−0.903236	−	0.903236i	−0.995715	+	0.0924785i	$0.970521\pi$
$648$	5.46382	−	80.9711i	0.214639	−	3.18085i
$649$	37.3046	−	19.0077i	1.46434	−	0.746116i
$650$	−12.4597	−	9.75783i	−0.488710	−	0.382733i
$651$	−9.91986	+	7.20720i	−0.388790	+	0.282473i
$652$	−7.02798	+	22.1905i	−0.275237	+	0.869046i
$653$			31.9818i			1.25155i	0.780006	+	0.625773i	$0.215216\pi$
$653$			31.9818i			1.25155i	−0.780006	+	0.625773i	$0.784784\pi$
$654$	8.34968	−	2.03747i	0.326498	−	0.0796714i
$655$	25.1128	−	22.3042i	0.981239	−	0.871499i
$656$	−11.6189	+	22.8255i	−0.453640	+	0.891185i
$657$	16.0185	+	16.0185i	0.624941	+	0.624941i
$658$	−5.04448	+	8.30103i	−0.196654	+	0.323608i
$659$	17.6120	−	17.6120i	0.686066	−	0.686066i	−0.275294	−	0.961360i	$-0.588775\pi$
$659$	17.6120	−	17.6120i	0.686066	−	0.686066i	0.961360	+	0.275294i	$0.0887752\pi$
$660$	−19.6467	−	44.0514i	−0.764748	−	1.71470i
$661$	22.8024	+	31.3848i	0.886910	+	1.22073i	0.974459	+	0.224566i	$0.0720966\pi$
$661$	22.8024	+	31.3848i	0.886910	+	1.22073i	−0.0875489	+	0.996160i	$0.527903\pi$
$662$	−1.16090	−	4.75743i	−0.0451195	−	0.184903i
$663$	1.51584	−	4.66529i	0.0588705	−	0.181185i
$664$	22.5996	−	19.7424i	0.877036	−	0.766156i
$665$	0.568345	−	9.59537i	0.0220395	−	0.372092i
$666$	45.7523	+	38.7827i	1.77287	+	1.50280i
$667$	21.1130	−	29.0596i	0.817499	−	1.12519i
$668$	−20.1559	+	10.4596i	−0.779856	+	0.404695i
$669$	26.9462	−	52.8849i	1.04180	−	2.04465i
$670$	4.72285	−	35.0390i	0.182460	−	1.35368i
$671$	0.334900	−	2.11448i	0.0129287	−	0.0816284i
$672$	−22.2951	+	2.17270i	−0.860051	+	0.0838139i
$673$	−16.0700	−	11.6756i	−0.619455	−	0.450060i	0.233276	−	0.972411i	$-0.425055\pi$
$673$	−16.0700	−	11.6756i	−0.619455	−	0.450060i	−0.852731	+	0.522350i	$0.825055\pi$
$674$	−0.115009	+	0.0280642i	−0.00442998	+	0.00108099i
$675$	71.9755	+	33.2261i	2.77034	+	1.27887i
$676$	−14.2933	−	7.14932i	−0.549743	−	0.274974i
$677$	−10.6252	−	20.8532i	−0.408361	−	0.801453i	0.591628	−	0.806211i	$-0.298485\pi$
$677$	−10.6252	−	20.8532i	−0.408361	−	0.801453i	−0.999989	+	0.00475812i	$0.998485\pi$
$678$	57.3064	+	23.4876i	2.20084	+	0.902038i
$679$	6.04644	+	18.6090i	0.232041	+	0.714149i
$680$	3.33204	−	2.57993i	0.127778	−	0.0989359i
$681$	−15.7711	+	48.5384i	−0.604349	+	1.86000i
$682$	7.54766	+	12.2144i	0.289015	+	0.467714i
$683$			25.3108i			0.968489i	0.874933	+	0.484245i	$0.160905\pi$
$683$			25.3108i			0.968489i	−0.874933	+	0.484245i	$0.839095\pi$
$684$	−45.4245	−	32.4891i	−1.73685	−	1.24225i
$685$	−12.5976	−	2.76740i	−0.481330	−	0.105737i
$686$	1.75574	+	21.2954i	0.0670345	+	0.813062i
$687$	42.8807	−	6.79163i	1.63600	−	0.259117i
$688$	−3.25232	+	1.71859i	−0.123993	+	0.0655205i
$689$	−5.65287	−	4.10705i	−0.215357	−	0.156466i
$690$	12.0708	+	34.4237i	0.459529	+	1.31049i
$691$	−28.6000	−	14.5724i	−1.08800	−	0.554361i	−0.184445	−	0.982843i	$-0.559049\pi$
$691$	−28.6000	−	14.5724i	−1.08800	−	0.554361i	−0.903551	+	0.428481i	$0.859049\pi$
$692$	−0.880255	+	2.77936i	−0.0334623	+	0.105655i
$693$	4.82878	−	30.4877i	0.183430	−	1.15813i
$694$	−3.79765	+	3.26802i	−0.144157	+	0.124052i
$695$	−29.8921	−	17.5304i	−1.13387	−	0.664965i
$696$	−21.2101	+	92.9035i	−0.803968	+	3.52150i
$697$	1.99181	−	3.77296i	0.0754450	−	0.142911i
$698$	20.6453	−	17.7661i	0.781437	−	0.672455i
$699$	−43.4973	+	14.1331i	−1.64522	+	0.534565i
$700$	3.18739	−	11.6089i	0.120472	−	0.438774i
$701$	−27.5926	+	20.0472i	−1.04216	+	0.757172i	−0.970705	−	0.240273i	$-0.922763\pi$
$701$	−27.5926	+	20.0472i	−1.04216	+	0.757172i	−0.0714517	+	0.997444i	$0.522763\pi$
$702$	−48.8403	−	11.5335i	−1.84336	−	0.435303i
$703$	18.4179	−	5.98435i	0.694645	−	0.225704i
$704$	0.585604	+	26.2244i	0.0220708	+	0.988370i
$705$	−41.7644	+	4.10259i	−1.57294	+	0.154512i
$706$	−0.0521027	+	0.695086i	−0.00196091	+	0.0261599i
$707$	−4.00375	+	0.634131i	−0.150576	+	0.0238489i
$708$	58.9563	−	59.8405i	2.21572	−	2.24894i
$709$	3.65116	+	0.578288i	0.137122	+	0.0217181i	0.224618	−	0.974447i	$-0.427886\pi$
$709$	3.65116	+	0.578288i	0.137122	+	0.0217181i	−0.0874959	+	0.996165i	$0.527886\pi$
$710$	12.2168	+	8.45189i	0.458487	+	0.317194i
$711$	−25.7799	+	25.7799i	−0.966822	+	0.966822i
$712$	−0.0149578	−	0.0350009i	−0.000560566	−	0.00131171i
$713$	−4.92985	−	9.67538i	−0.184624	−	0.362346i
$714$	3.71881	−	0.306605i	0.139173	−	0.0114744i
$715$	−15.8788	+	4.13916i	−0.593834	+	0.154796i
$716$	−13.9458	−	41.8582i	−0.521179	−	1.56431i
$717$	−1.55382	−	3.04955i	−0.0580286	−	0.113888i
$718$	−18.0709	−	43.1718i	−0.674398	−	1.61116i
$719$	15.2548	−	7.77271i	0.568908	−	0.289873i	−0.145779	−	0.989317i	$-0.546569\pi$
$719$	15.2548	−	7.77271i	0.568908	−	0.289873i	0.714687	+	0.699444i	$0.246569\pi$
$720$	−47.2205	−	51.5989i	−1.75981	−	1.92298i
$721$	3.28030	+	20.7110i	0.122165	+	0.771318i
$722$	8.15263	−	3.41253i	0.303409	−	0.127001i
$723$	−39.2361	−	54.0039i	−1.45921	−	2.00843i
$724$	24.0304	−	17.7338i	0.893082	−	0.659072i
$725$	−42.5670	−	28.4740i	−1.58090	−	1.05750i
$726$	1.12735	+	0.266221i	0.0418400	+	0.00988038i
$727$	−25.1723	+	34.6467i	−0.933588	+	1.28497i	0.0248559	+	0.999691i	$0.492087\pi$
$727$	−25.1723	+	34.6467i	−0.933588	+	1.28497i	−0.958444	+	0.285282i	$0.907913\pi$
$728$	−0.513075	+	7.60352i	−0.0190158	+	0.281805i
$729$	67.9194			2.51553
$730$	9.15825	−	0.211583i	0.338962	−	0.00783102i
$731$	0.545961	−	0.278181i	0.0201931	−	0.0102889i
$732$	−0.703502	−	4.23739i	−0.0260022	−	0.156618i
$733$	−30.5515	−	4.83888i	−1.12844	−	0.178728i	−0.435825	−	0.900032i	$-0.643543\pi$
$733$	−30.5515	−	4.83888i	−1.12844	−	0.178728i	−0.692619	+	0.721304i	$0.743543\pi$
$734$	−22.3835	+	13.8314i	−0.826189	+	0.510528i
$735$	−30.5257	+	27.1118i	−1.12596	+	1.00003i
$736$	1.18827	−	19.8025i	0.0438002	−	0.729930i
$737$	−25.9221	−	25.9221i	−0.954854	−	0.954854i
$738$	−65.1273	−	27.8021i	−2.39737	−	1.02341i
$739$	−40.5634			−1.49215			−0.746074	−	0.665864i	$-0.768063\pi$
$739$	−40.5634			−1.49215			−0.746074	+	0.665864i	$0.768063\pi$
$740$	24.1196	−	2.55068i	0.886653	−	0.0937648i
$741$	−18.5887	+	18.5887i	−0.682871	+	0.682871i
$742$	1.22155	−	5.17286i	0.0448447	−	0.189902i
$743$	−0.638530	+	4.03152i	−0.0234254	+	0.147902i	−0.996629	−	0.0820443i	$-0.973855\pi$
$743$	−0.638530	+	4.03152i	−0.0234254	+	0.147902i	0.973203	+	0.229946i	$0.0738551\pi$
$744$	22.1137	+	18.4639i	0.810726	+	0.676920i
$745$	22.8416	+	8.94680i	0.836851	+	0.327785i
$746$	−31.1754	+	36.7780i	−1.14141	+	1.34654i
$747$	58.6667	+	58.6667i	2.14650	+	2.14650i
$748$	−0.0325184	−	4.36934i	−0.00118899	−	0.159759i
$749$	2.70251	+	17.0630i	0.0987474	+	0.623467i
$750$	48.3761	−	19.0988i	1.76644	−	0.697388i
$751$	1.50677	−	2.95720i	0.0549828	−	0.107910i	−0.861880	−	0.507112i	$-0.830713\pi$
$751$	1.50677	−	2.95720i	0.0549828	−	0.107910i	0.916863	+	0.399202i	$0.130713\pi$
$752$	21.8075	+	6.72853i	0.795238	+	0.245364i
$753$	−76.1306	+	55.3122i	−2.77436	+	2.01569i
$754$	29.9976	+	12.2948i	1.09245	+	0.447751i
$755$	29.1703	+	23.9520i	1.06161	+	0.871702i
$756$	−6.25214	−	37.6584i	−0.227388	−	1.36962i
$757$	35.3756	+	11.4942i	1.28575	+	0.417765i	0.870602	−	0.491989i	$-0.163730\pi$
$757$	35.3756	+	11.4942i	1.28575	+	0.417765i	0.415148	+	0.909754i	$0.363730\pi$
$758$	−20.1339	−	48.1006i	−0.731298	−	1.74709i
$759$	35.9725	+	11.6882i	1.30572	+	0.424253i
$760$	−22.1874	+	4.21235i	−0.804820	+	0.152798i
$761$	−6.39414	−	19.6791i	−0.231787	−	0.713368i	−0.997531	−	0.0702227i	$-0.977629\pi$
$761$	−6.39414	−	19.6791i	−0.231787	−	0.713368i	0.765744	−	0.643146i	$-0.222371\pi$
$762$	−56.5152	+	66.6716i	−2.04733	+	2.41526i
$763$	1.98177	−	1.00976i	0.0717449	−	0.0365559i
$764$	22.9589	+	7.27134i	0.830623	+	0.263068i
$765$	7.73703	+	8.71129i	0.279733	+	0.314957i
$766$	−15.5282	+	25.5526i	−0.561056	+	0.923254i
$767$	−16.7981	−	23.1206i	−0.606545	−	0.834837i
$768$	17.7462	+	49.5479i	0.640362	+	1.78791i
$769$	14.2535	−	19.6183i	0.513995	−	0.707454i	−0.470591	−	0.882351i	$-0.655959\pi$
$769$	14.2535	−	19.6183i	0.513995	−	0.707454i	0.984587	+	0.174898i	$0.0559594\pi$
$770$	−7.56823	−	9.92629i	−0.272740	−	0.357718i
$771$	−33.6755	−	24.4667i	−1.21279	−	0.881145i
$772$	20.6135	−	41.2116i	0.741895	−	1.48324i
$773$	5.04757	+	15.5348i	0.181549	+	0.558749i	0.999872	−	0.0160092i	$-0.00509610\pi$
$773$	5.04757	+	15.5348i	0.181549	+	0.558749i	−0.818323	+	0.574758i	$0.805096\pi$
$774$	−5.34615	−	8.65169i	−0.192163	−	0.310979i
$775$	−13.5120	+	7.55796i	−0.485366	+	0.271490i
$776$	38.9267	−	24.4562i	1.39739	−	0.877927i
$777$	19.1354	+	9.74996i	0.686478	+	0.349778i
$778$	−22.4394	+	19.3099i	−0.804490	+	0.692293i
$779$	−18.6904	+	13.1698i	−0.669652	+	0.471857i
$780$	−27.6009	+	17.9494i	−0.988272	+	0.642691i
$781$	14.6493	−	4.75983i	0.524192	−	0.170320i
$782$	−0.247013	+	3.29532i	−0.00883315	+	0.117840i
$783$	−160.394	−	25.4040i	−5.73203	−	0.907864i
$784$	21.0118	−	7.17463i	0.750423	−	0.256237i
$785$	34.4792	+	20.2205i	1.23062	+	0.721702i
$786$	−26.9802	−	64.4565i	−0.962351	−	2.29909i
$787$	−3.96799	−	25.0529i	−0.141444	−	0.893040i	−0.951714	−	0.306985i	$-0.900680\pi$
$787$	−3.96799	−	25.0529i	−0.141444	−	0.893040i	0.810271	−	0.586056i	$-0.199320\pi$
$788$	−13.2069	−	17.8961i	−0.470476	−	0.637522i
$789$	−46.9207	+	64.5808i	−1.67042	+	2.29914i
$790$	0.340518	+	14.7391i	0.0121151	+	0.524395i
$791$	15.8302	+	2.50725i	0.562855	+	0.0891475i
$792$	−72.2317	+	6.49685i	−2.56664	+	0.230855i
$793$	−1.46131			−0.0518926
$794$	3.00529	−	12.7264i	0.106654	−	0.451642i
$795$	21.0407	−	9.19694i	0.746236	−	0.326182i
$796$	−3.84007	+	0.0285793i	−0.136108	+	0.00101297i
$797$	−0.904827	+	1.77582i	−0.0320506	+	0.0629028i	−0.906477	−	0.422256i	$-0.861238\pi$
$797$	−0.904827	+	1.77582i	−0.0320506	+	0.0629028i	0.874426	+	0.485159i	$0.161238\pi$
$798$	−18.5032	−	7.58375i	−0.655007	−	0.268462i
$799$	−3.61554	−	1.17476i	−0.127909	−	0.0415600i
$800$	−28.2779	−	0.598980i	−0.999776	−	0.0211771i
$801$	0.0937665	−	0.0477764i	0.00331308	−	0.00168810i
$802$	−21.5793	+	35.5101i	−0.761990	+	1.25390i
$803$	5.58305	−	7.68440i	0.197021	−	0.271177i
$804$	−65.7837	−	32.9041i	−2.32001	−	1.16044i
$805$	5.08755	+	7.95204i	0.179312	+	0.280272i
$806$	7.42883	−	6.39278i	0.261669	−	0.225176i
$807$	2.19190	−	0.712193i	0.0771587	−	0.0250704i
$808$	3.74267	+	8.75779i	0.131667	+	0.308098i
$809$	−4.29045	−	27.0888i	−0.150844	−	0.952392i	−0.940734	−	0.339144i	$-0.889863\pi$
$809$	−4.29045	−	27.0888i	−0.150844	−	0.952392i	0.789890	−	0.613248i	$-0.210137\pi$
$810$	62.6599	−	65.6236i	2.20164	−	2.30578i
$811$	26.0890			0.916109			0.458055	−	0.888924i	$-0.348546\pi$
$811$	26.0890			0.916109			0.458055	+	0.888924i	$0.348546\pi$
$812$	0.183531	+	24.6602i	0.00644067	+	0.865403i
$813$	−40.0773	−	13.0219i	−1.40557	−	0.456698i
$814$	13.0601	−	21.4912i	0.457755	−	0.753266i
$815$	−21.9217	+	14.0250i	−0.767883	+	0.491276i
$816$	−2.83293	−	8.29661i	−0.0991725	−	0.290439i
$817$	−3.28376			−0.114884
$818$	1.87876	−	3.09162i	0.0656892	−	0.108096i
$819$	−21.0700			−0.736245
$820$	−26.3188	+	11.2837i	−0.919091	+	0.394044i
$821$	−4.63363			−0.161715			−0.0808573	−	0.996726i	$-0.525766\pi$
$821$	−4.63363			−0.161715			−0.0808573	+	0.996726i	$0.525766\pi$
$822$	−13.9349	+	22.9308i	−0.486035	+	0.799803i
$823$	−0.172990			−0.00603003			−0.00301502	−	0.999995i	$-0.500960\pi$
$823$	−0.172990			−0.00603003			−0.00301502	+	0.999995i	$0.500960\pi$
$824$	45.3032	−	19.3605i	1.57821	−	0.674455i
$825$	14.6647	−	51.8950i	0.510561	−	1.80675i
$826$	11.2897	−	18.5779i	0.392818	−	0.646408i
$827$	−40.5710	−	13.1823i	−1.41079	−	0.458394i	−0.498128	−	0.867103i	$-0.665979\pi$
$827$	−40.5710	−	13.1823i	−1.41079	−	0.458394i	−0.912665	+	0.408709i	$0.865979\pi$
$828$	54.8468	−	0.408192i	1.90606	−	0.0141856i
$829$	−44.4426			−1.54356			−0.771778	−	0.635892i	$-0.780632\pi$
$829$	−44.4426			−1.54356			−0.771778	+	0.635892i	$0.780632\pi$
$830$	33.5415	−	0.774908i	1.16424	−	0.0268975i
$831$	−8.66376	−	54.7009i	−0.300543	−	1.89755i
$832$	17.6176	−	3.19506i	0.610781	−	0.110769i
$833$	−3.51748	+	1.14290i	−0.121873	+	0.0395991i
$834$	−54.6448	+	47.0239i	−1.89219	+	1.62830i
$835$	−24.7973	−	5.44739i	−0.858146	−	0.188515i
$836$	−10.4752	+	20.9427i	−0.362293	+	0.724317i
$837$	−28.8565	+	39.7176i	−0.997427	+	1.37284i
$838$	−16.1491	+	26.5744i	−0.557862	+	0.917999i
$839$	−20.0330	+	10.2073i	−0.691615	+	0.352395i	−0.764211	−	0.644966i	$-0.776871\pi$
$839$	−20.0330	+	10.2073i	−0.691615	+	0.352395i	0.0725966	+	0.997361i	$0.476871\pi$
$840$	−20.7017	−	14.0953i	−0.714276	−	0.486336i
$841$	72.1935	+	23.4571i	2.48943	+	0.808865i
$842$	−14.9240	−	6.11675i	−0.514314	−	0.210797i
$843$	21.6412	−	42.4732i	0.745361	−	1.46285i
$844$	0.209960	+	28.2114i	0.00722713	+	0.971076i
$845$	−7.15636	−	16.3723i	−0.246186	−	0.563223i
$846$	−14.5015	+	61.4090i	−0.498573	+	2.11129i
$847$	0.299769			0.0103002
$848$	−12.4865	+	0.185869i	−0.428787	+	0.00638276i
$849$	−39.3310	−	6.22942i	−1.34984	−	0.213793i
$850$	4.70843	+	0.169875i	0.161498	+	0.00582667i
$851$	−11.1793	+	15.3870i	−0.383221	+	0.527458i
$852$	24.8668	−	18.3511i	0.851923	−	0.628698i
$853$	−3.31324	−	20.9190i	−0.113443	−	0.716252i	−0.977196	−	0.212337i	$-0.931893\pi$
$853$	−3.31324	−	20.9190i	−0.113443	−	0.716252i	0.863753	−	0.503915i	$-0.168107\pi$
$854$	−0.429207	−	1.02539i	−0.0146872	−	0.0350881i
$855$	−15.7499	−	60.4203i	−0.538634	−	2.06633i
$856$	37.3235	−	15.9503i	1.27569	−	0.545171i
$857$	27.4913	+	4.35420i	0.939086	+	0.148737i	0.607170	−	0.794572i	$-0.292305\pi$
$857$	27.4913	+	4.35420i	0.939086	+	0.148737i	0.331916	+	0.943309i	$0.392305\pi$
$858$	−2.55177	+	34.0424i	−0.0871161	+	1.16219i
$859$	16.3031	−	5.29719i	0.556254	−	0.180738i	−0.0173809	−	0.999849i	$-0.505533\pi$
$859$	16.3031	−	5.29719i	0.556254	−	0.180738i	0.573635	+	0.819111i	$0.305533\pi$
$860$	−4.02332	−	0.852493i	−0.137194	−	0.0290698i
$861$	−24.9836	−	4.32901i	−0.851438	−	0.147532i
$862$	31.3127	−	26.9457i	1.06651	−	0.917775i
$863$	−15.1617	−	7.72527i	−0.516110	−	0.262971i	0.176478	−	0.984305i	$-0.443530\pi$
$863$	−15.1617	−	7.72527i	−0.516110	−	0.262971i	−0.692588	+	0.721333i	$0.743530\pi$
$864$	−82.2088	+	35.8581i	−2.79680	+	1.21992i
$865$	−2.74569	+	1.75664i	−0.0933563	+	0.0597274i
$866$	−27.3421	−	44.2479i	−0.929124	−	1.50360i
$867$	−16.8288	−	51.7937i	−0.571536	−	1.75901i
$868$	6.66771	+	3.33510i	0.226317	+	0.113201i
$869$	12.3672	+	8.98527i	0.419527	+	0.304804i
$870$	−84.7247	+	64.5978i	−2.87244	+	2.19007i
$871$	−14.7084	+	20.2443i	−0.498374	+	0.685953i
$872$	−3.43797	−	3.93553i	−0.116424	−	0.133274i
$873$	74.7089	+	102.828i	2.52851	+	3.48020i
$874$	9.19691	−	15.1341i	0.311090	−	0.511919i
$875$	11.0481	−	7.68743i	0.373494	−	0.259883i
$876$	5.75413	−	18.1684i	0.194414	−	0.613852i
$877$	7.63213	−	3.88876i	0.257719	−	0.131314i	−0.320358	−	0.947296i	$-0.603803\pi$
$877$	7.63213	−	3.88876i	0.257719	−	0.131314i	0.578077	+	0.815982i	$0.303803\pi$
$878$	7.31372	−	8.62808i	0.246826	−	0.291184i
$879$	−0.114806	−	0.353335i	−0.00387230	−	0.0119177i
$880$	−18.2713	+	22.9399i	−0.615927	+	0.773303i
$881$	−21.1679	−	6.87786i	−0.713163	−	0.231721i	−0.0701068	−	0.997539i	$-0.522334\pi$
$881$	−21.1679	−	6.87786i	−0.713163	−	0.231721i	−0.643057	+	0.765819i	$0.722334\pi$
$882$	23.7026	+	56.6261i	0.798107	+	1.90670i
$883$	30.7250	+	9.98317i	1.03398	+	0.335960i	0.776363	−	0.630287i	$-0.217063\pi$
$883$	30.7250	+	9.98317i	1.03398	+	0.335960i	0.257617	+	0.966247i	$0.417063\pi$
$884$	−2.94228	+	0.488484i	−0.0989595	+	0.0164295i
$885$	93.4699	−	9.18170i	3.14195	−	0.308639i
$886$	−16.1282	−	6.61030i	−0.541837	−	0.222078i
$887$	−25.2413	+	18.3388i	−0.847518	+	0.615758i	−0.924461	−	0.381277i	$-0.875484\pi$
$887$	−25.2413	+	18.3388i	−0.847518	+	0.615758i	0.0769423	+	0.997036i	$0.475484\pi$
$888$	11.2307	−	49.1921i	0.376878	−	1.65078i
$889$	−10.2686	+	20.1532i	−0.344397	+	0.675917i
$890$	0.0122122	−	0.0407659i	0.000409353	−	0.00136648i
$891$	−14.7173	−	92.9214i	−0.493048	−	3.11299i
$892$	−36.0873	+	0.268576i	−1.20829	+	0.00899259i
$893$	14.4060	+	14.4060i	0.482077	+	0.482077i
$894$	32.9996	−	38.9300i	1.10367	−	1.30201i
$895$	17.9904	−	45.9302i	0.601352	−	1.53528i
$896$	7.41648	+	11.4237i	0.247767	+	0.381638i
$897$	4.03883	−	25.5002i	0.134853	−	0.851427i
$898$	2.32819	−	9.85910i	0.0776928	−	0.329003i
$899$	22.4260	−	22.4260i	0.747950	−	0.747950i
$900$	−3.61139	−	78.1168i	−0.120380	−	2.60389i
$901$	2.08018			0.0693009
$902$	−7.24186	+	28.7947i	−0.241128	+	0.958760i
$903$	−2.57501	−	2.57501i	−0.0856908	−	0.0856908i
$904$	−3.37336	−	37.5049i	−0.112196	−	1.24739i
$905$	33.3322	+	1.97431i	1.10800	+	0.0656282i
$906$	66.7978	−	41.2764i	2.21921	−	1.37132i
$907$	−13.6348	−	2.15954i	−0.452737	−	0.0717064i	−0.0740978	−	0.997251i	$-0.523608\pi$
$907$	−13.6348	−	2.15954i	−0.452737	−	0.0717064i	−0.378639	+	0.925545i	$0.623608\pi$
$908$	30.6119	−	5.08227i	1.01589	−	0.168661i
$909$	−23.4619	+	11.9544i	−0.778182	+	0.396504i
$910$	−5.88402	+	6.16233i	−0.195053	+	0.204279i
$911$	19.6269			0.650267			0.325134	−	0.945668i	$-0.394591\pi$
$911$	19.6269			0.650267			0.325134	+	0.945668i	$0.394591\pi$
$912$	−6.65823	+	46.5086i	−0.220476	+	1.54005i
$913$	20.4476	−	28.1437i	0.676716	−	0.931419i
$914$	−15.1915	−	3.58743i	−0.502492	−	0.118662i
$915$	2.42943	−	4.14256i	0.0803145	−	0.136949i
$916$	−15.6744	−	21.2397i	−0.517896	−	0.701780i
$917$	−10.6288	−	14.6294i	−0.350995	−	0.483104i
$918$	13.7814	−	5.76864i	0.454856	−	0.190393i
$919$	−0.238166	−	1.50372i	−0.00785637	−	0.0496032i	0.983449	−	0.181187i	$-0.0579938\pi$
$919$	−0.238166	−	1.50372i	−0.00785637	−	0.0496032i	−0.991305	+	0.131584i	$0.957994\pi$
$920$	15.1972	−	16.1550i	0.501036	−	0.532615i
$921$	37.2147	−	18.9618i	1.22627	−	0.624814i
$922$	−9.93495	−	23.7349i	−0.327190	−	0.781667i
$923$	−4.77327	−	9.36807i	−0.157114	−	0.308354i
$924$	−24.6368	+	8.20817i	−0.810490	+	0.270029i
$925$	22.5391	+	15.0769i	0.741081	+	0.495726i
$926$	−1.59685	+	0.131655i	−0.0524757	+	0.00432647i
$927$	61.8392	+	121.366i	2.03106	+	3.98619i
$928$	56.0780	−	14.5717i	1.84085	−	0.478340i
$929$	0.857957	−	0.857957i	0.0281486	−	0.0281486i	−0.692892	−	0.721041i	$-0.743664\pi$
$929$	0.857957	−	0.857957i	0.0281486	−	0.0281486i	0.721041	+	0.692892i	$0.243664\pi$
$930$	5.77200	+	31.6875i	0.189271	+	1.03907i
$931$	19.5765	+	3.10062i	0.641595	+	0.101619i
$932$	19.8091	+	19.5165i	0.648870	+	0.639283i
$933$	62.5440	−	9.90600i	2.04760	−	0.324308i
$934$	−0.435236	+	5.80635i	−0.0142414	+	0.189990i
$935$	3.10012	−	3.77552i	0.101385	−	0.123473i
$936$	12.0930	+	48.0038i	0.395273	+	1.56905i
$937$	28.5759	−	9.28486i	0.933533	−	0.303323i	0.197526	−	0.980298i	$-0.436709\pi$
$937$	28.5759	−	9.28486i	0.933533	−	0.303323i	0.736007	+	0.676974i	$0.236709\pi$
$938$	−18.5253	−	4.37469i	−0.604872	−	0.142839i
$939$	17.6443	−	12.8193i	0.575800	−	0.418343i
$940$	13.9105	+	21.3904i	0.453712	+	0.697677i
$941$	−41.2840	+	13.4140i	−1.34582	+	0.437284i	−0.891285	−	0.453444i	$-0.850195\pi$
$941$	−41.2840	+	13.4140i	−1.34582	+	0.437284i	−0.454536	+	0.890728i	$0.650195\pi$
$942$	63.0304	−	54.2399i	2.05364	−	1.76723i
$943$	7.24778	−	21.2534i	0.236020	−	0.692106i
$944$	−48.8058	−	15.0586i	−1.58849	−	0.490117i
$945$	21.5907	−	36.8156i	0.702347	−	1.19761i
$946$	−3.23226	+	2.78148i	−0.105090	+	0.0904336i
$947$	0.433985	−	2.74007i	0.0141026	−	0.0890404i	−0.979633	−	0.200796i	$-0.935647\pi$
$947$	0.433985	−	2.74007i	0.0141026	−	0.0890404i	0.993736	+	0.111755i	$0.0356473\pi$
$948$	29.2399	+	9.26060i	0.949667	+	0.300770i
$949$	−5.77688	−	2.94347i	−0.187525	−	0.0955489i
$950$	−22.0694	−	12.2667i	−0.716025	−	0.397983i
$951$	−12.5740	−	9.13556i	−0.407740	−	0.296241i
$952$	−1.20695	−	1.92109i	−0.0391175	−	0.0622630i
$953$	0.784452	−	0.124245i	0.0254109	−	0.00402469i	−0.143716	−	0.989619i	$-0.545905\pi$
$953$	0.784452	−	0.124245i	0.0254109	−	0.00402469i	0.169127	+	0.985594i	$0.445905\pi$
$954$	−2.83697	−	34.4096i	−0.0918502	−	1.11405i
$955$	14.5107	+	22.6808i	0.469555	+	0.733933i
$956$	−1.21061	+	1.69262i	−0.0391541	+	0.0547431i
$957$			110.470i			3.57099i
$958$	−7.23499	−	11.7084i	−0.233752	−	0.378282i
$959$	−2.14582	+	6.60414i	−0.0692920	+	0.213259i
$960$	−20.2318	+	55.2547i	−0.652980	+	1.78334i
$961$	6.61671	+	20.3641i	0.213442	+	0.656907i
$962$	−15.8836	−	6.51007i	−0.512109	−	0.209893i
$963$	50.9468	+	99.9887i	1.64174	+	3.22209i
$964$	−18.1563	+	36.2991i	−0.584775	+	1.16911i
$965$	47.2058	−	20.6338i	1.51961	−	0.664224i
$966$	19.0795	−	4.65574i	0.613873	−	0.149796i
$967$	−35.4037	−	25.7223i	−1.13851	−	0.827173i	−0.151596	−	0.988443i	$-0.548441\pi$
$967$	−35.4037	−	25.7223i	−1.13851	−	0.827173i	−0.986910	+	0.161269i	$0.948441\pi$
$968$	−0.172051	−	0.682965i	−0.00552993	−	0.0219513i
$969$	1.22429	−	7.72988i	0.0393300	−	0.248320i
$970$	50.9373	+	6.86575i	1.63550	+	0.220446i
$971$	1.62120	−	3.18179i	0.0520269	−	0.102109i	−0.863529	−	0.504299i	$-0.831751\pi$
$971$	1.62120	−	3.18179i	0.0520269	−	0.102109i	0.915556	+	0.402190i	$0.131751\pi$
$972$	−43.1283	−	83.1091i	−1.38334	−	2.66573i
$973$	−10.9661	+	15.0935i	−0.351556	+	0.483875i
$974$	21.3193	+	18.0716i	0.683115	+	0.579053i
$975$	−36.5528	−	4.34538i	−1.17063	−	0.139164i
$976$	−2.08980	+	1.56638i	−0.0668930	+	0.0501386i
$977$	−9.54591	+	29.3793i	−0.305401	+	0.939926i	0.674127	+	0.738616i	$0.264520\pi$
$977$	−9.54591	+	29.3793i	−0.305401	+	0.939926i	−0.979527	+	0.201311i	$0.935480\pi$
$978$	12.8347	+	52.5972i	0.410407	+	1.68187i
$979$	−0.0259359	−	0.0356977i	−0.000828916	−	0.00114090i
$980$	23.1806	+	8.88118i	0.740477	+	0.283699i
$981$	10.2163	−	10.2163i	0.326181	−	0.326181i
$982$	−11.6398	+	19.1540i	−0.371440	+	0.611229i
$983$	−12.7616	−	12.7616i	−0.407032	−	0.407032i	0.473670	−	0.880702i	$-0.342929\pi$
$983$	−12.7616	−	12.7616i	−0.407032	−	0.407032i	−0.880702	+	0.473670i	$0.842929\pi$
$984$	4.47640	+	59.4048i	0.142702	+	1.89376i
$985$	1.47032	−	24.8234i	0.0468484	−	0.790940i
$986$	−9.37638	+	2.28800i	−0.298605	+	0.0728649i
$987$			22.5933i			0.719152i
$988$	15.2378	+	4.82598i	0.484779	+	0.153535i
$989$	2.60909	−	1.89562i	0.0829644	−	0.0602771i
$990$	−66.6812	−	46.1319i	−2.11927	−	1.46617i
$991$	−30.2050	+	15.3902i	−0.959493	+	0.488886i	−0.862310	−	0.506381i	$-0.830983\pi$
$991$	−30.2050	+	15.3902i	−0.959493	+	0.488886i	−0.0971827	+	0.995267i	$0.530983\pi$
$992$	3.77146	−	17.1052i	0.119744	−	0.543091i
$993$	−8.05408	−	8.05408i	−0.255588	−	0.255588i
$994$	5.17151	−	6.10089i	0.164030	−	0.193508i
$995$	−3.31818	−	2.72459i	−0.105193	−	0.0863753i
$996$	21.0741	−	66.5405i	0.667760	−	2.10842i
$997$	1.94646	+	5.99060i	0.0616452	+	0.189724i	0.977136	−	0.212614i	$-0.0681976\pi$
$997$	1.94646	+	5.99060i	0.0616452	+	0.189724i	−0.915491	+	0.402338i	$0.868198\pi$
$998$	0.665530	−	8.87863i	0.0210670	−	0.281048i
$999$	84.9284	+	13.4513i	2.68702	+	0.425581i

Twists

By twisting character
Char	Parity	Ord	Type	Twist	Min	Dim
1.1	even	1	trivial	820.2.bv.c.207.21	yes	960
4.3	odd	2	inner	820.2.bv.c.207.16	yes	960
5.3	odd	4		820.2.bk.c.43.40	✓	960
20.3	even	4		820.2.bk.c.43.47	yes	960
41.21	even	20		820.2.bk.c.267.47	yes	960
164.103	odd	20		820.2.bk.c.267.40	yes	960
205.103	odd	20	inner	820.2.bv.c.103.16	yes	960
820.103	even	20	inner	820.2.bv.c.103.21	yes	960

By twisted newform
Twist	Min	Dim	Char	Parity	Ord	Type
820.2.bk.c.43.40	✓	960	5.3	odd	4
820.2.bk.c.43.47	yes	960	20.3	even	4
820.2.bk.c.267.40	yes	960	164.103	odd	20
820.2.bk.c.267.47	yes	960	41.21	even	20
820.2.bv.c.103.16	yes	960	205.103	odd	20	inner
820.2.bv.c.103.21	yes	960	820.103	even	20	inner
820.2.bv.c.207.16	yes	960	4.3	odd	2	inner
820.2.bv.c.207.21	yes	960	1.1	even	1	trivial

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 $\F_{q}$
Belyi maps

Level:	\( N \)	\(=\)	\( 820 = 2^{2} \cdot 5 \cdot 41 \)
Weight:	\( k \)	\(=\)	\( 2 \)
Character orbit:	\([\chi]\)	\(=\)	820.bv (of order \(20\), degree \(8\), minimal)

\(f(q)\)	\(=\)	\(q+(-1.20856 - 0.734432i) q^{2} -3.28938 q^{3} +(0.921218 + 1.77521i) q^{4} +(-0.479772 + 2.18399i) q^{5} +(3.97540 + 2.41583i) q^{6} +(1.14493 + 0.372010i) q^{7} +(0.190425 - 2.82201i) q^{8} +7.82003 q^{9} +(2.18383 - 2.28712i) q^{10} +(-0.512928 - 3.23850i) q^{11} +(-3.03024 - 5.83933i) q^{12} +(-2.12858 + 0.691618i) q^{13} +(-1.11050 - 1.29047i) q^{14} +(1.57815 - 7.18398i) q^{15} +(-2.30272 + 3.27070i) q^{16} +(0.391645 - 0.539053i) q^{17} +(-9.45094 - 5.74328i) q^{18} +(-3.18160 + 1.62111i) q^{19} +(-4.31901 + 1.16024i) q^{20} +(-3.76611 - 1.22368i) q^{21} +(-1.75856 + 4.29062i) q^{22} +(1.59211 - 3.12469i) q^{23} +(-0.626381 + 9.28266i) q^{24} +(-4.53964 - 2.09563i) q^{25} +(3.08046 + 0.727440i) q^{26} -15.8549 q^{27} +(0.394335 + 2.37519i) q^{28} +(10.1164 + 1.60228i) q^{29} +(-7.18343 + 7.52320i) q^{30} +(1.82004 - 2.50507i) q^{31} +(5.18507 - 2.26164i) q^{32} +(1.68722 + 10.6527i) q^{33} +(-0.869223 + 0.363839i) q^{34} +(-1.36177 + 2.32204i) q^{35} +(7.20395 + 13.8822i) q^{36} +(-5.35660 - 0.848402i) q^{37} +(5.03574 + 0.377472i) q^{38} +(7.00171 - 2.27500i) q^{39} +(6.07188 + 1.76981i) q^{40} +(6.33814 - 0.909921i) q^{41} +(3.65284 + 4.24484i) q^{42} +(0.819384 + 0.417497i) q^{43} +(5.27649 - 3.89392i) q^{44} +(-3.75183 + 17.0789i) q^{45} +(-4.21902 + 2.60706i) q^{46} +(-1.76309 - 5.42624i) q^{47} +(7.57451 - 10.7586i) q^{48} +(-4.49065 - 3.26265i) q^{49} +(3.94731 + 5.86675i) q^{50} +(-1.28827 + 1.77315i) q^{51} +(-3.18865 - 3.14154i) q^{52} +(1.83504 + 2.52572i) q^{53} +(19.1615 + 11.6444i) q^{54} +(7.31895 + 0.433510i) q^{55} +(1.26784 - 3.16016i) q^{56} +(10.4655 - 5.33244i) q^{57} +(-11.0495 - 9.36625i) q^{58} +(3.94585 + 12.1441i) q^{59} +(14.2069 - 3.81647i) q^{60} +(0.620962 + 0.201763i) q^{61} +(-4.03942 + 1.69082i) q^{62} +(8.95338 + 2.90913i) q^{63} +(-7.92748 - 1.07476i) q^{64} +(-0.489255 - 4.98062i) q^{65} +(5.78457 - 14.1135i) q^{66} +(9.04522 - 6.57174i) q^{67} +(1.31772 + 0.198665i) q^{68} +(-5.23705 + 10.2783i) q^{69} +(3.35116 - 1.80618i) q^{70} +(0.734882 + 4.63986i) q^{71} +(1.48913 - 22.0682i) q^{72} +(2.04839 + 2.04839i) q^{73} +(5.85066 + 4.95941i) q^{74} +(14.9326 + 6.89334i) q^{75} +(-5.80875 - 4.15461i) q^{76} +(0.617489 - 3.89867i) q^{77} +(-10.1328 - 2.39283i) q^{78} +(-3.29665 + 3.29665i) q^{79} +(-6.03841 - 6.59830i) q^{80} +28.6927 q^{81} +(-8.32828 - 3.55525i) q^{82} +(7.50211 + 7.50211i) q^{83} +(-1.29712 - 7.81290i) q^{84} +(0.989387 + 1.11397i) q^{85} +(-0.683649 - 1.10635i) q^{86} +(-33.2767 - 5.27051i) q^{87} +(-9.23676 + 0.830796i) q^{88} +(0.0119906 - 0.00610950i) q^{89} +(17.0776 - 17.8853i) q^{90} -2.69436 q^{91} +(7.01364 - 0.0521983i) q^{92} +(-5.98679 + 8.24012i) q^{93} +(-1.85441 + 7.85279i) q^{94} +(-2.01404 - 7.72635i) q^{95} +(-17.0557 + 7.43940i) q^{96} +(9.55353 + 13.1493i) q^{97} +(3.03101 + 7.24117i) q^{98} +(-4.01111 - 25.3252i) q^{99} +O(q^{100})\)
\(\operatorname{Tr}(f)(q)\)	\(=\)	\( 960 q - 10 q^{2} - 20 q^{5} - 16 q^{6} + 2 q^{8} + 960 q^{9} - 60 q^{10} - 40 q^{12} - 20 q^{13} - 8 q^{14} - 28 q^{16} - 20 q^{17} - 48 q^{18} - 34 q^{20} - 40 q^{21} - 10 q^{22} - 48 q^{24} - 4 q^{25}+ \cdots - 38 q^{98}+O(q^{100}) \) 960 * q - 10 * q^2 - 20 * q^5 - 16 * q^6 + 2 * q^8 + 960 * q^9 - 60 * q^10 - 40 * q^12 - 20 * q^13 - 8 * q^14 - 28 * q^16 - 20 * q^17 - 48 * q^18 - 34 * q^20 - 40 * q^21 - 10 * q^22 - 48 * q^24 - 4 * q^25 - 20 * q^26 - 10 * q^28 - 10 * q^30 - 56 * q^33 - 20 * q^34 - 100 * q^36 + 88 * q^37 - 16 * q^40 - 24 * q^41 - 104 * q^42 - 100 * q^45 - 20 * q^46 - 40 * q^48 + 224 * q^49 - 12 * q^50 - 38 * q^52 - 20 * q^53 - 52 * q^54 + 96 * q^56 - 72 * q^57 - 38 * q^58 - 14 * q^60 - 40 * q^61 - 10 * q^62 - 120 * q^64 - 60 * q^65 - 12 * q^66 - 116 * q^68 - 104 * q^69 - 96 * q^70 - 24 * q^72 - 72 * q^73 - 28 * q^74 - 40 * q^76 - 76 * q^77 - 44 * q^78 - 90 * q^80 + 592 * q^81 - 130 * q^82 - 92 * q^84 - 64 * q^85 - 12 * q^86 - 104 * q^88 + 136 * q^89 - 364 * q^90 - 220 * q^92 - 32 * q^94 - 44 * q^96 + 80 * q^97 - 38 * q^98

Introduction

L-functions

Modular forms

Varieties

Fields

Representations

Groups

Database

Properties

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