LMFDB - Embedded newform 714.2.bl.a.61.6

Show commands: Magma / Pari/GP / SageMath

Newspace parameters

comment:Compute space of new eigenforms

gp:[N,k,chi] = [714,2,Mod(31,714)] mf = mfinit([N,k,chi],0) lf = mfeigenbasis(mf)

sage:from sage.modular.dirichlet import DirichletCharacter H = DirichletGroup(714, base_ring=CyclotomicField(48)) chi = DirichletCharacter(H, H._module([0, 8, 27])) N = Newforms(chi, 2, names="a")

magma://Please install CHIMP (https://github.com/edgarcosta/CHIMP) if you want to run this code chi := DirichletCharacter("714.31"); S:= CuspForms(chi, 2); N := Newforms(S);

Level:	$ N $	$=$	$ 714 = 2 \cdot 3 \cdot 7 \cdot 17 $
Weight:	$ k $	$=$	$ 2 $
Character orbit:	$[\chi]$	$=$	714.bl (of order $48$, degree $16$, minimal)

Newform invariants

comment:select newform

sage:traces = [192,0,0,0,0,0,0,0,0,-48] f = next(g for g in N if [g.coefficient(i+1).trace() for i in range(10)] == traces)

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

Self dual:	no
Analytic conductor:	$5.70131870432$
Analytic rank:	$0$
Dimension:	$192$
Relative dimension:	$12$ over $\Q(\zeta_{48})$
Twist minimal:	yes
Sato-Tate group:	$\mathrm{SU}(2)[C_{48}]$

Embedding invariants

Embedding label			61.6
Character	$\chi$	$=$	714.61
Dual form			714.2.bl.a.199.6

$q$-expansion

comment:q-expansion

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

gp:mfcoefs(f, 20)

$f(q)$	$=$	\(q+(-0.608761 - 0.793353i) q^{2} +(-0.997859 - 0.0654031i) q^{3} +(-0.258819 + 0.965926i) q^{4} +(3.00327 + 1.01947i) q^{5} +(0.555570 + 0.831470i) q^{6} +(2.54392 - 0.726955i) q^{7} +(0.923880 - 0.382683i) q^{8} +(0.991445 + 0.130526i) q^{9} +(-1.01947 - 3.00327i) q^{10} +(-0.423653 + 0.859084i) q^{11} +(0.321439 - 0.946930i) q^{12} +(0.263481 + 0.263481i) q^{13} +(-2.12537 - 1.57569i) q^{14} +(-2.93016 - 1.21371i) q^{15} +(-0.866025 - 0.500000i) q^{16} +(4.01291 - 0.946844i) q^{17} +(-0.500000 - 0.866025i) q^{18} +(-2.71633 + 2.08431i) q^{19} +(-1.76204 + 2.63707i) q^{20} +(-2.58602 + 0.559018i) q^{21} +(0.939461 - 0.186870i) q^{22} +(0.415972 + 6.34651i) q^{23} +(-0.946930 + 0.321439i) q^{24} +(4.01352 + 3.07968i) q^{25} +(0.0486364 - 0.369430i) q^{26} +(-0.980785 - 0.195090i) q^{27} +(0.0437691 + 2.64539i) q^{28} +(-1.54586 - 7.77154i) q^{29} +(0.820866 + 3.06351i) q^{30} +(-0.616036 + 9.39890i) q^{31} +(0.130526 + 0.991445i) q^{32} +(0.478933 - 0.829537i) q^{33} +(-3.19409 - 2.60726i) q^{34} +(8.38119 + 0.410217i) q^{35} +(-0.382683 + 0.923880i) q^{36} +(-1.87750 + 0.925878i) q^{37} +(3.30719 + 0.886159i) q^{38} +(-0.245684 - 0.280149i) q^{39} +(3.16479 - 0.207431i) q^{40} +(1.14878 - 5.77530i) q^{41} +(2.01777 + 1.71132i) q^{42} +(0.200387 + 0.483777i) q^{43} +(-0.720162 - 0.631565i) q^{44} +(2.84451 + 1.40276i) q^{45} +(4.78179 - 4.19352i) q^{46} +(5.73814 - 1.53753i) q^{47} +(0.831470 + 0.555570i) q^{48} +(5.94307 - 3.69863i) q^{49} -5.05893i q^{50} +(-4.06625 + 0.682360i) q^{51} +(-0.322697 + 0.186309i) q^{52} +(4.78795 - 0.630346i) q^{53} +(0.442289 + 0.896873i) q^{54} +(-2.14816 + 2.14816i) q^{55} +(2.07208 - 1.64514i) q^{56} +(2.84683 - 1.90219i) q^{57} +(-5.22452 + 5.95743i) q^{58} +(2.40079 - 3.12877i) q^{59} +(1.93074 - 2.51619i) q^{60} +(6.07499 - 6.92719i) q^{61} +(7.83167 - 5.23295i) q^{62} +(2.61704 - 0.388687i) q^{63} +(0.707107 - 0.707107i) q^{64} +(0.522692 + 1.05991i) q^{65} +(-0.949672 + 0.125027i) q^{66} +(-1.99067 + 1.14931i) q^{67} +(-0.124037 + 4.12124i) q^{68} -6.36012i q^{69} +(-4.77670 - 6.89897i) q^{70} +(6.36047 + 4.24993i) q^{71} +(0.965926 - 0.258819i) q^{72} +(-7.65501 + 6.71326i) q^{73} +(1.87750 + 0.925878i) q^{74} +(-3.80351 - 3.33559i) q^{75} +(-1.31025 - 3.16323i) q^{76} +(-0.453226 + 2.49342i) q^{77} +(-0.0726942 + 0.365458i) q^{78} +(0.162332 - 0.0106398i) q^{79} +(-2.09117 - 2.38452i) q^{80} +(0.965926 + 0.258819i) q^{81} +(-5.28118 + 2.60439i) q^{82} +(6.28882 - 15.1826i) q^{83} +(0.129341 - 2.64259i) q^{84} +(13.0171 + 1.24743i) q^{85} +(0.261818 - 0.453483i) q^{86} +(1.03426 + 7.85601i) q^{87} +(-0.0626475 + 0.955816i) q^{88} +(0.540746 + 2.01809i) q^{89} +(-0.618745 - 3.11064i) q^{90} +(0.861813 + 0.478736i) q^{91} +(-6.23792 - 1.24080i) q^{92} +(1.22944 - 9.33849i) q^{93} +(-4.71297 - 3.61639i) q^{94} +(-10.2828 + 3.49052i) q^{95} +(-0.0654031 - 0.997859i) q^{96} +(-10.0258 + 1.99426i) q^{97} +(-6.55224 - 2.46337i) q^{98} +(-0.532162 + 0.796437i) q^{99} +O(q^{100})\)
$\operatorname{Tr}(f)(q)$	$=$	$ 192 q - 48 q^{10} + 16 q^{11} - 16 q^{14} + 32 q^{15} - 96 q^{18} + 32 q^{22} + 16 q^{25} + 32 q^{28} - 32 q^{29} + 64 q^{35} - 48 q^{37} - 64 q^{43} - 16 q^{46} + 48 q^{47} + 64 q^{49} + 16 q^{53} + 16 q^{58}+ \cdots - 32 q^{99}+O(q^{100}) $ 192 * q - 48 * q^10 + 16 * q^11 - 16 * q^14 + 32 * q^15 - 96 * q^18 + 32 * q^22 + 16 * q^25 + 32 * q^28 - 32 * q^29 + 64 * q^35 - 48 * q^37 - 64 * q^43 - 16 * q^46 + 48 * q^47 + 64 * q^49 + 16 * q^53 + 16 * q^58 + 48 * q^61 - 64 * q^65 + 16 * q^70 - 32 * q^71 + 240 * q^73 + 48 * q^74 + 16 * q^77 - 64 * q^78 - 64 * q^79 + 48 * q^80 - 64 * q^85 + 32 * q^86 + 144 * q^87 + 16 * q^88 + 144 * q^89 - 64 * q^91 + 48 * q^94 + 80 * q^95 - 80 * q^98 - 32 * q^99

Character values

We give the values of $\chi$ on generators for $\left(\mathbb{Z}/714\mathbb{Z}\right)^\times$.

$n$	$239$	$409$	$547$
$\chi(n)$	$1$	$e\left(\frac{5}{6}\right)$	$e\left(\frac{3}{16}\right)$

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 $

$2$	−0.608761	−	0.793353i	−0.430459	−	0.560986i
$2$	−0.608761	−	0.793353i	−0.430459	−	0.560986i
$3$	−0.997859	−	0.0654031i	−0.576114	−	0.0377605i
$3$	−0.997859	−	0.0654031i	−0.576114	−	0.0377605i
$4$	−0.258819	+	0.965926i	−0.129410	+	0.482963i
$5$	3.00327	+	1.01947i	1.34310	+	0.455922i	0.898172	−	0.439644i	$-0.144895\pi$
$5$	3.00327	+	1.01947i	1.34310	+	0.455922i	0.444930	+	0.895566i	$0.353229\pi$
$6$	0.555570	+	0.831470i	0.226811	+	0.339446i
$7$	2.54392	−	0.726955i	0.961512	−	0.274763i
$7$	2.54392	−	0.726955i	0.961512	−	0.274763i
$8$	0.923880	−	0.382683i	0.326641	−	0.135299i
$9$	0.991445	+	0.130526i	0.330482	+	0.0435087i
$10$	−1.01947	−	3.00327i	−0.322385	−	0.949716i
$11$	−0.423653	+	0.859084i	−0.127736	+	0.259024i	−0.951341	−	0.308141i	$-0.900293\pi$
$11$	−0.423653	+	0.859084i	−0.127736	+	0.259024i	0.823604	+	0.567165i	$0.191960\pi$
$12$	0.321439	−	0.946930i	0.0927916	−	0.273355i
$13$	0.263481	+	0.263481i	0.0730764	+	0.0730764i	0.742700	−	0.669624i	$-0.233545\pi$
$13$	0.263481	+	0.263481i	0.0730764	+	0.0730764i	−0.669624	+	0.742700i	$0.733545\pi$
$14$	−2.12537	−	1.57569i	−0.568030	−	0.421120i
$15$	−2.93016	−	1.21371i	−0.756564	−	0.313379i
$16$	−0.866025	−	0.500000i	−0.216506	−	0.125000i
$17$	4.01291	−	0.946844i	0.973275	−	0.229643i
$17$	4.01291	−	0.946844i	0.973275	−	0.229643i
$18$	−0.500000	−	0.866025i	−0.117851	−	0.204124i
$19$	−2.71633	+	2.08431i	−0.623168	+	0.478174i	−0.871430	−	0.490519i	$-0.836807\pi$
$19$	−2.71633	+	2.08431i	−0.623168	+	0.478174i	0.248262	+	0.968693i	$0.420141\pi$
$20$	−1.76204	+	2.63707i	−0.394003	+	0.589668i
$21$	−2.58602	+	0.559018i	−0.564316	+	0.121988i
$22$	0.939461	−	0.186870i	0.200294	−	0.0398409i
$23$	0.415972	+	6.34651i	0.0867362	+	1.32334i	0.790306	+	0.612712i	$0.209921\pi$
$23$	0.415972	+	6.34651i	0.0867362	+	1.32334i	−0.703570	+	0.710626i	$0.748412\pi$
$24$	−0.946930	+	0.321439i	−0.193291	+	0.0656136i
$25$	4.01352	+	3.07968i	0.802705	+	0.615937i
$26$	0.0486364	−	0.369430i	0.00953839	−	0.0724512i
$27$	−0.980785	−	0.195090i	−0.188752	−	0.0375451i
$28$	0.0437691	+	2.64539i	0.00827158	+	0.499932i
$29$	−1.54586	−	7.77154i	−0.287058	−	1.44314i	−0.807816	−	0.589435i	$-0.799351\pi$
$29$	−1.54586	−	7.77154i	−0.287058	−	1.44314i	0.520758	−	0.853705i	$-0.325649\pi$
$30$	0.820866	+	3.06351i	0.149869	+	0.559318i
$31$	−0.616036	+	9.39890i	−0.110643	+	1.68809i	0.476946	+	0.878933i	$0.341744\pi$
$31$	−0.616036	+	9.39890i	−0.110643	+	1.68809i	−0.587589	+	0.809160i	$0.699923\pi$
$32$	0.130526	+	0.991445i	0.0230740	+	0.175264i
$33$	0.478933	−	0.829537i	0.0833716	−	0.144404i
$34$	−3.19409	−	2.60726i	−0.547782	−	0.447141i
$35$	8.38119	+	0.410217i	1.41668	+	0.0693393i
$36$	−0.382683	+	0.923880i	−0.0637806	+	0.153980i
$37$	−1.87750	+	0.925878i	−0.308658	+	0.152213i	−0.590021	−	0.807388i	$-0.700880\pi$
$37$	−1.87750	+	0.925878i	−0.308658	+	0.152213i	0.281362	+	0.959602i	$0.409214\pi$
$38$	3.30719	+	0.886159i	0.536497	+	0.143754i
$39$	−0.245684	−	0.280149i	−0.0393410	−	0.0448598i
$40$	3.16479	−	0.207431i	0.500398	−	0.0327978i
$41$	1.14878	−	5.77530i	0.179409	−	0.901950i	−0.781250	−	0.624219i	$-0.785417\pi$
$41$	1.14878	−	5.77530i	0.179409	−	0.901950i	0.960659	−	0.277731i	$-0.0895826\pi$
$42$	2.01777	+	1.71132i	0.311348	+	0.264062i
$43$	0.200387	+	0.483777i	0.0305587	+	0.0737753i	0.938422	−	0.345491i	$-0.112287\pi$
$43$	0.200387	+	0.483777i	0.0305587	+	0.0737753i	−0.907863	+	0.419266i	$0.862287\pi$
$44$	−0.720162	−	0.631565i	−0.108569	−	0.0952120i
$45$	2.84451	+	1.40276i	0.424034	+	0.209110i
$46$	4.78179	−	4.19352i	0.705037	−	0.618301i
$47$	5.73814	−	1.53753i	0.836994	−	0.224272i	0.185232	−	0.982695i	$-0.440696\pi$
$47$	5.73814	−	1.53753i	0.836994	−	0.224272i	0.651763	+	0.758423i	$0.274030\pi$
$48$	0.831470	+	0.555570i	0.120012	+	0.0801897i
$49$	5.94307	−	3.69863i	0.849010	−	0.528376i
$50$		−	5.05893i		−	0.715441i
$51$	−4.06625	+	0.682360i	−0.569389	+	0.0955495i
$52$	−0.322697	+	0.186309i	−0.0447500	+	0.0258364i
$53$	4.78795	−	0.630346i	0.657676	−	0.0865847i	0.205700	−	0.978615i	$-0.434053\pi$
$53$	4.78795	−	0.630346i	0.657676	−	0.0865847i	0.451976	+	0.892030i	$0.350719\pi$
$54$	0.442289	+	0.896873i	0.0601879	+	0.122049i
$55$	−2.14816	+	2.14816i	−0.289657	+	0.289657i
$56$	2.07208	−	1.64514i	0.276894	−	0.219840i
$57$	2.84683	−	1.90219i	0.377072	−	0.251951i
$58$	−5.22452	+	5.95743i	−0.686013	+	0.782248i
$59$	2.40079	−	3.12877i	0.312556	−	0.407331i	−0.610488	−	0.792026i	$-0.709027\pi$
$59$	2.40079	−	3.12877i	0.312556	−	0.407331i	0.923044	+	0.384695i	$0.125693\pi$
$60$	1.93074	−	2.51619i	0.249257	−	0.324838i
$61$	6.07499	−	6.92719i	0.777822	−	0.886936i	−0.218213	−	0.975901i	$-0.570023\pi$
$61$	6.07499	−	6.92719i	0.777822	−	0.886936i	0.996035	+	0.0889650i	$0.0283559\pi$
$62$	7.83167	−	5.23295i	0.994623	−	0.664586i
$63$	2.61704	−	0.388687i	0.329717	−	0.0489700i
$64$	0.707107	−	0.707107i	0.0883883	−	0.0883883i
$65$	0.522692	+	1.05991i	0.0648319	+	0.131466i
$66$	−0.949672	+	0.125027i	−0.116897	+	0.0153897i
$67$	−1.99067	+	1.14931i	−0.243199	+	0.140411i	−0.616646	−	0.787241i	$-0.711509\pi$
$67$	−1.99067	+	1.14931i	−0.243199	+	0.140411i	0.373447	+	0.927651i	$0.378176\pi$
$68$	−0.124037	+	4.12124i	−0.0150417	+	0.499774i
$69$		−	6.36012i		−	0.765669i
$70$	−4.77670	−	6.89897i	−0.570924	−	0.824584i
$71$	6.36047	+	4.24993i	0.754849	+	0.504374i	0.872460	−	0.488686i	$-0.162523\pi$
$71$	6.36047	+	4.24993i	0.754849	+	0.504374i	−0.117611	+	0.993060i	$0.537523\pi$
$72$	0.965926	−	0.258819i	0.113835	−	0.0305021i
$73$	−7.65501	+	6.71326i	−0.895951	+	0.785728i	−0.977499	−	0.210941i	$-0.932347\pi$
$73$	−7.65501	+	6.71326i	−0.895951	+	0.785728i	0.0815475	+	0.996669i	$0.474014\pi$
$74$	1.87750	+	0.925878i	0.218254	+	0.107631i
$75$	−3.80351	−	3.33559i	−0.439191	−	0.385160i
$76$	−1.31025	−	3.16323i	−0.150296	−	0.362847i
$77$	−0.453226	+	2.49342i	−0.0516499	+	0.284152i
$78$	−0.0726942	+	0.365458i	−0.00823100	+	0.0413800i
$79$	0.162332	−	0.0106398i	0.0182637	−	0.00119707i	−0.0562685	−	0.998416i	$-0.517920\pi$
$79$	0.162332	−	0.0106398i	0.0182637	−	0.00119707i	0.0745323	+	0.997219i	$0.476254\pi$
$80$	−2.09117	−	2.38452i	−0.233800	−	0.266598i
$81$	0.965926	+	0.258819i	0.107325	+	0.0287577i
$82$	−5.28118	+	2.60439i	−0.583209	+	0.287607i
$83$	6.28882	−	15.1826i	0.690288	−	1.66650i	−0.0539131	−	0.998546i	$-0.517169\pi$
$83$	6.28882	−	15.1826i	0.690288	−	1.66650i	0.744201	−	0.667956i	$-0.232831\pi$
$84$	0.129341	−	2.64259i	0.0141123	−	0.288330i
$85$	13.0171	+	1.24743i	1.41191	+	0.135302i
$86$	0.261818	−	0.453483i	0.0282326	−	0.0489003i
$87$	1.03426	+	7.85601i	0.110885	+	0.842252i
$88$	−0.0626475	+	0.955816i	−0.00667824	+	0.101890i
$89$	0.540746	+	2.01809i	0.0573190	+	0.213917i	0.988645	−	0.150269i	$-0.0480139\pi$
$89$	0.540746	+	2.01809i	0.0573190	+	0.213917i	−0.931326	+	0.364186i	$0.881347\pi$
$90$	−0.618745	−	3.11064i	−0.0652215	−	0.327890i
$91$	0.861813	+	0.478736i	0.0903426	+	0.0501851i
$92$	−6.23792	−	1.24080i	−0.650348	−	0.129362i
$93$	1.22944	−	9.33849i	0.127486	−	0.968356i
$94$	−4.71297	−	3.61639i	−0.486105	−	0.373002i
$95$	−10.2828	+	3.49052i	−1.05499	+	0.358120i
$96$	−0.0654031	−	0.997859i	−0.00667518	−	0.101844i
$97$	−10.0258	+	1.99426i	−1.01797	+	0.202486i	−0.675746	−	0.737134i	$-0.736179\pi$
$97$	−10.0258	+	1.99426i	−1.01797	+	0.202486i	−0.342219	+	0.939620i	$0.611179\pi$
$98$	−6.55224	−	2.46337i	−0.661876	−	0.248838i
$99$	−0.532162	+	0.796437i	−0.0534843	+	0.0800449i
$100$	−4.01352	+	3.07968i	−0.401352	+	0.307968i
$101$	1.12610	+	1.95047i	0.112051	+	0.194079i	0.916597	−	0.399812i	$-0.130925\pi$
$101$	1.12610	+	1.95047i	0.112051	+	0.194079i	−0.804546	+	0.593891i	$0.797591\pi$
$102$	3.01673	+	2.81058i	0.298701	+	0.278289i
$103$	−14.7295	−	8.50406i	−1.45134	−	0.837929i	−0.452779	−	0.891623i	$-0.649567\pi$
$103$	−14.7295	−	8.50406i	−1.45134	−	0.837929i	−0.998557	+	0.0536933i	$0.982901\pi$
$104$	0.344254	+	0.142595i	0.0337569	+	0.0139826i
$105$	−8.33641	−	0.957494i	−0.813550	−	0.0934419i
$106$	−3.41481	−	3.41481i	−0.331676	−	0.331676i
$107$	0.285411	−	0.840794i	0.0275917	−	0.0812826i	−0.932262	−	0.361785i	$-0.882168\pi$
$107$	0.285411	−	0.840794i	0.0275917	−	0.0812826i	0.959853	+	0.280502i	$0.0905009\pi$
$108$	0.442289	−	0.896873i	0.0425592	−	0.0863016i
$109$	−0.447790	−	1.31915i	−0.0428905	−	0.126351i	0.923375	−	0.383899i	$-0.125419\pi$
$109$	−0.447790	−	1.31915i	−0.0428905	−	0.126351i	−0.966266	+	0.257548i	$0.917086\pi$
$110$	3.01196	+	0.396532i	0.287179	+	0.0378079i
$111$	1.93403	−	0.801102i	0.183570	−	0.0760372i
$112$	−2.56658	−	0.642399i	−0.242519	−	0.0607010i
$113$	7.06535	+	10.5740i	0.664652	+	0.994722i	0.998640	+	0.0521447i	$0.0166057\pi$
$113$	7.06535	+	10.5740i	0.664652	+	0.994722i	−0.333987	+	0.942578i	$0.608394\pi$
$114$	−3.24215	−	1.10056i	−0.303655	−	0.103077i
$115$	−5.22081	+	19.4843i	−0.486843	+	1.81692i
$116$	7.90683	+	0.518241i	0.734131	+	0.0481175i
$117$	0.226836	+	0.295618i	0.0209710	+	0.0273299i
$118$	−3.94373			−0.363049
$119$	9.52023	−	5.32591i	0.872718	−	0.488225i
$120$	−3.17158			−0.289525
$121$	6.13783	+	7.99898i	0.557985	+	0.727180i
$122$	−9.19393	−	0.602602i	−0.832379	−	0.0545570i
$123$	−1.52404	+	5.68780i	−0.137418	+	0.512852i
$124$	−8.91920	−	3.02766i	−0.800968	−	0.271892i
$125$	0.103845	+	0.155415i	0.00928818	+	0.0139007i
$126$	−1.90152	−	1.83962i	−0.169401	−	0.163887i
$127$	−17.9684	+	7.44276i	−1.59444	+	0.660438i	−0.990615	−	0.136680i	$-0.956357\pi$
$127$	−17.9684	+	7.44276i	−1.59444	+	0.660438i	−0.603823	+	0.797118i	$0.706357\pi$
$128$	−0.991445	−	0.130526i	−0.0876322	−	0.0115370i
$129$	−0.168318	−	0.495847i	−0.0148195	−	0.0436569i
$130$	0.522692	−	1.05991i	0.0458431	−	0.0929606i
$131$	−1.23984	+	3.65244i	−0.108325	+	0.319115i	−0.987553	−	0.157286i	$-0.949726\pi$
$131$	−1.23984	+	3.65244i	−0.108325	+	0.319115i	0.879228	+	0.476401i	$0.158059\pi$
$132$	0.677314	+	0.677314i	0.0589526	+	0.0589526i
$133$	−5.39492	+	7.27697i	−0.467799	+	0.630993i
$134$	2.12365	+	0.879646i	0.183456	+	0.0759898i
$135$	−2.74667	−	1.58579i	−0.236396	−	0.136483i
$136$	3.34511	−	2.41045i	0.286841	−	0.206694i
$137$	7.11107	+	12.3167i	0.607540	+	1.05229i	0.991645	+	0.129000i	$0.0411767\pi$
$137$	7.11107	+	12.3167i	0.607540	+	1.05229i	−0.384105	+	0.923289i	$0.625490\pi$
$138$	−5.04583	+	3.87180i	−0.429529	+	0.329589i
$139$	−5.18142	+	7.75454i	−0.439482	+	0.657731i	−0.983409	−	0.181401i	$-0.941937\pi$
$139$	−5.18142	+	7.75454i	−0.439482	+	0.657731i	0.543927	+	0.839132i	$0.316937\pi$
$140$	−2.56545	+	7.98943i	−0.216820	+	0.675230i
$141$	−5.82642	+	1.15895i	−0.490673	+	0.0976009i
$142$	−0.500313	−	7.63330i	−0.0419853	−	0.640572i
$143$	−0.337977	+	0.114728i	−0.0282630	+	0.00959401i
$144$	−0.793353	−	0.608761i	−0.0661128	−	0.0507301i
$145$	3.28025	−	24.9160i	0.272410	−	2.06916i
$146$	9.98607	+	1.98635i	0.826453	+	0.164392i
$147$	−6.17225	+	3.30202i	−0.509079	+	0.272346i
$148$	−0.408398	−	2.05316i	−0.0335701	−	0.168768i
$149$	−1.13794	−	4.24683i	−0.0932233	−	0.347914i	0.903521	−	0.428544i	$-0.140973\pi$
$149$	−1.13794	−	4.24683i	−0.0932233	−	0.347914i	−0.996744	+	0.0806302i	$0.974307\pi$
$150$	−0.330870	+	5.04810i	−0.0270154	+	0.412176i
$151$	−1.50403	−	11.4243i	−0.122397	−	0.929695i	−0.936915	−	0.349557i	$-0.886332\pi$
$151$	−1.50403	−	11.4243i	−0.122397	−	0.929695i	0.814518	−	0.580138i	$-0.197001\pi$
$152$	−1.71193	+	2.96515i	−0.138856	+	0.240505i
$153$	4.10217	−	0.414954i	0.331641	−	0.0335470i
$154$	2.25407	−	1.15833i	0.181638	−	0.0933409i
$155$	−11.4320	+	27.5994i	−0.918243	+	2.21684i
$156$	0.334191	−	0.164805i	0.0267567	−	0.0131949i
$157$	10.7304	+	2.87521i	0.856381	+	0.229466i	0.660189	−	0.751099i	$-0.270476\pi$
$157$	10.7304	+	2.87521i	0.856381	+	0.229466i	0.196191	+	0.980566i	$0.437143\pi$
$158$	−0.107262	−	0.122309i	−0.00853334	−	0.00973041i
$159$	−4.81893	+	0.315849i	−0.382166	+	0.0250485i
$160$	−0.618745	+	3.11064i	−0.0489161	+	0.245918i
$161$	5.67182	+	15.8426i	0.447002	+	1.24857i
$162$	−0.382683	−	0.923880i	−0.0300665	−	0.0725868i
$163$	−0.735087	−	0.644654i	−0.0575765	−	0.0504932i	0.630074	−	0.776535i	$-0.283025\pi$
$163$	−0.735087	−	0.644654i	−0.0575765	−	0.0504932i	−0.687651	+	0.726042i	$0.741358\pi$
$164$	5.28118	+	2.60439i	0.412391	+	0.203369i
$165$	2.28405	−	2.00306i	0.177813	−	0.155938i
$166$	−15.8735	+	4.25330i	−1.23202	+	0.330120i
$167$	−19.4916	−	13.0239i	−1.50831	−	1.00782i	−0.988106	−	0.153776i	$-0.950857\pi$
$167$	−19.4916	−	13.0239i	−1.50831	−	1.00782i	−0.520202	−	0.854043i	$-0.674143\pi$
$168$	−2.17524	+	1.50609i	−0.167824	+	0.116198i
$169$		−	12.8612i		−	0.989320i
$170$	−6.93468	−	11.0866i	−0.531866	−	0.850301i
$171$	−2.96515	+	1.71193i	−0.226750	+	0.130914i
$172$	−0.519157	+	0.0683483i	−0.0395853	+	0.00521151i
$173$	−7.41108	−	15.0282i	−0.563454	−	1.14257i	−0.973112	−	0.230333i	$-0.926018\pi$
$173$	−7.41108	−	15.0282i	−0.563454	−	1.14257i	0.409658	−	0.912239i	$-0.365648\pi$
$174$	5.60297	−	5.60297i	0.424760	−	0.424760i
$175$	12.4489	+	4.91683i	0.941047	+	0.371677i
$176$	0.796437	−	0.532162i	0.0600337	−	0.0401132i
$177$	−2.60028	+	2.96505i	−0.195449	+	0.222867i
$178$	1.27188	−	1.65754i	0.0953311	−	0.124238i
$179$	0.486926	−	0.634574i	0.0363945	−	0.0474303i	−0.774802	−	0.632205i	$-0.782150\pi$
$179$	0.486926	−	0.634574i	0.0363945	−	0.0474303i	0.811196	+	0.584774i	$0.198817\pi$
$180$	−2.09117	+	2.38452i	−0.155867	+	0.177732i
$181$	−0.146146	+	0.0976516i	−0.0108629	+	0.00725839i	−0.560990	−	0.827823i	$-0.689579\pi$
$181$	−0.146146	+	0.0976516i	−0.0108629	+	0.00725839i	0.550127	+	0.835081i	$0.314579\pi$
$182$	−0.144832	−	0.975158i	−0.0107357	−	0.0722835i
$183$	−6.51504	+	6.51504i	−0.481606	+	0.481606i
$184$	2.81301	+	5.70422i	0.207378	+	0.420521i
$185$	−6.58253	+	0.866606i	−0.483957	+	0.0637141i
$186$	−8.15715	+	4.70953i	−0.598111	+	0.345320i
$187$	−0.886666	+	3.84857i	−0.0648395	+	0.281435i
$188$			5.94056i			0.433260i
$189$	−2.63686	+	0.216692i	−0.191804	+	0.0157620i
$190$	9.02896	+	6.03296i	0.655030	+	0.437677i
$191$	−7.99927	+	2.14340i	−0.578807	+	0.155091i	−0.536332	−	0.844007i	$-0.680191\pi$
$191$	−7.99927	+	2.14340i	−0.578807	+	0.155091i	−0.0424741	+	0.999098i	$0.513524\pi$
$192$	−0.751840	+	0.659346i	−0.0542594	+	0.0475842i
$193$	8.81964	+	4.34937i	0.634852	+	0.313074i	0.731087	−	0.682284i	$-0.239013\pi$
$193$	8.81964	+	4.34937i	0.634852	+	0.313074i	−0.0962352	+	0.995359i	$0.530680\pi$
$194$	7.68547	+	6.73998i	0.551785	+	0.483902i
$195$	−0.452251	−	1.09183i	−0.0323864	−	0.0781876i
$196$	2.03442	+	6.69784i	0.145316	+	0.478417i
$197$	3.30471	−	16.6139i	0.235451	−	1.18369i	−0.664361	−	0.747412i	$-0.731296\pi$
$197$	3.30471	−	16.6139i	0.235451	−	1.18369i	0.899812	−	0.436279i	$-0.143704\pi$
$198$	0.955816	−	0.0626475i	0.0679269	−	0.00445216i
$199$	3.79316	+	4.32527i	0.268890	+	0.306611i	0.870489	−	0.492188i	$-0.163803\pi$
$199$	3.79316	+	4.32527i	0.268890	+	0.306611i	−0.601599	+	0.798798i	$0.705469\pi$
$200$	4.88656	+	1.30935i	0.345532	+	0.0925849i
$201$	2.06157	−	1.01666i	0.145412	−	0.0717094i
$202$	0.861882	−	2.08077i	0.0606418	−	0.146402i
$203$	−9.58210	−	18.6464i	−0.672531	−	1.30872i
$204$	0.393314	−	4.10430i	0.0275375	−	0.287359i
$205$	9.33784	−	16.1736i	0.652183	−	1.12961i
$206$	2.22000	+	16.8626i	0.154675	+	1.17487i
$207$	−0.415972	+	6.34651i	−0.0289121	+	0.441113i
$208$	−0.0964407	−	0.359921i	−0.00668696	−	0.0249561i
$209$	−0.639817	−	3.21658i	−0.0442571	−	0.222495i
$210$	4.31525	+	7.19661i	0.297781	+	0.496613i
$211$	26.3937	+	5.25003i	1.81702	+	0.361427i	0.982012	−	0.188818i	$-0.0604657\pi$
$211$	26.3937	+	5.25003i	1.81702	+	0.361427i	0.835003	+	0.550245i	$0.185466\pi$
$212$	−0.630346	+	4.78795i	−0.0432923	+	0.328838i
$213$	−6.06890	−	4.65683i	−0.415834	−	0.319081i
$214$	−0.840794	+	0.285411i	−0.0574755	+	0.0195103i
$215$	0.108619	+	1.65720i	0.00740773	+	0.113020i
$216$	−0.980785	+	0.195090i	−0.0667340	+	0.0132742i
$217$	5.26543	+	24.3579i	0.357441	+	1.65352i
$218$	−0.773953	+	1.15830i	−0.0524187	+	0.0784501i
$219$	8.07769	−	6.19823i	0.545840	−	0.418838i
$220$	−1.51898	−	2.63094i	−0.102409	−	0.177378i
$221$	1.30680	+	0.807851i	0.0879050	+	0.0543419i
$222$	−1.81292	−	1.04669i	−0.121675	−	0.0702492i
$223$	−19.4440	−	8.05399i	−1.30207	−	0.539335i	−0.379509	−	0.925188i	$-0.623907\pi$
$223$	−19.4440	−	8.05399i	−1.30207	−	0.539335i	−0.922560	+	0.385853i	$0.873907\pi$
$224$	1.05278	+	2.42727i	0.0703421	+	0.162179i
$225$	3.57721	+	3.57721i	0.238480	+	0.238480i
$226$	4.08784	−	12.0424i	0.271919	−	0.801048i
$227$	4.43627	−	8.99587i	0.294446	−	0.597077i	−0.698505	−	0.715605i	$-0.746151\pi$
$227$	4.43627	−	8.99587i	0.294446	−	0.597077i	0.992951	+	0.118528i	$0.0378177\pi$
$228$	1.10056	+	3.24215i	0.0728865	+	0.214717i
$229$	−14.7352	−	1.93992i	−0.973728	−	0.128194i	−0.373160	−	0.927767i	$-0.621726\pi$
$229$	−14.7352	−	1.93992i	−0.973728	−	0.128194i	−0.600568	+	0.799573i	$0.705059\pi$
$230$	18.6362	−	7.71936i	1.22883	−	0.508999i
$231$	0.615333	−	2.45844i	0.0404859	−	0.161753i
$232$	−4.40223	−	6.58840i	−0.289020	−	0.432549i
$233$	−25.2855	−	8.58326i	−1.65651	−	0.562308i	−0.672447	−	0.740145i	$-0.734757\pi$
$233$	−25.2855	−	8.58326i	−1.65651	−	0.562308i	−0.984060	+	0.177837i	$0.943090\pi$
$234$	0.0964407	−	0.359921i	0.00630452	−	0.0235288i
$235$	18.8006	+	1.23226i	1.22642	+	0.0803838i
$236$	2.40079	+	3.12877i	0.156278	+	0.203665i
$237$	−0.162680			−0.0105672
$238$	−10.0209	−	4.31070i	−0.649557	−	0.279421i
$239$	−16.6235			−1.07529			−0.537643	−	0.843173i	$-0.680685\pi$
$239$	−16.6235			−1.07529			−0.537643	+	0.843173i	$0.680685\pi$
$240$	1.93074	+	2.51619i	0.124629	+	0.162419i
$241$	−16.1232	−	1.05677i	−1.03859	−	0.0680727i	−0.463445	−	0.886125i	$-0.653387\pi$
$241$	−16.1232	−	1.05677i	−1.03859	−	0.0680727i	−0.575143	+	0.818053i	$0.695054\pi$
$242$	2.60954	−	9.73894i	0.167748	−	0.626043i
$243$	−0.946930	−	0.321439i	−0.0607456	−	0.0206204i
$244$	5.11883	+	7.66088i	0.327700	+	0.490437i
$245$	21.6193	−	5.04918i	1.38121	−	0.322581i
$246$	5.44021	−	2.25341i	0.346855	−	0.143672i
$247$	−1.26488	−	0.166524i	−0.0804821	−	0.0105957i
$248$	3.02766	+	8.91920i	0.192257	+	0.566370i
$249$	−7.26834	+	14.7387i	−0.460612	+	0.934030i
$250$	0.0600822	−	0.176996i	0.00379993	−	0.0111942i
$251$	−9.49373	−	9.49373i	−0.599239	−	0.599239i	0.340871	−	0.940110i	$-0.389278\pi$
$251$	−9.49373	−	9.49373i	−0.599239	−	0.599239i	−0.940110	+	0.340871i	$0.889278\pi$
$252$	−0.301898	+	2.62847i	−0.0190178	+	0.165578i
$253$	−5.62841	−	2.33136i	−0.353855	−	0.146572i
$254$	16.8432	+	9.72443i	1.05684	+	0.610165i
$255$	−12.9077	−	2.09612i	−0.808310	−	0.131264i
$256$	0.500000	+	0.866025i	0.0312500	+	0.0541266i
$257$	−22.5605	+	17.3113i	−1.40729	+	1.07985i	−0.422447	+	0.906388i	$0.638829\pi$
$257$	−22.5605	+	17.3113i	−1.40729	+	1.07985i	−0.984841	+	0.173462i	$0.944505\pi$
$258$	−0.290917	+	0.435388i	−0.0181117	+	0.0271061i
$259$	−4.10313	+	3.72022i	−0.254956	+	0.231163i
$260$	−1.15908	+	0.230556i	−0.0718832	+	0.0142985i
$261$	−0.518241	−	7.90683i	−0.0320783	−	0.489421i
$262$	3.65244	−	1.23984i	0.225648	−	0.0765973i
$263$	8.36256	+	6.41681i	0.515657	+	0.395678i	0.833546	−	0.552450i	$-0.186307\pi$
$263$	8.36256	+	6.41681i	0.515657	+	0.395678i	−0.317889	+	0.948128i	$0.602974\pi$
$264$	0.125027	−	0.949672i	0.00769486	−	0.0584483i
$265$	15.0221	+	2.98809i	0.922802	+	0.183557i
$266$	9.05743	−	0.149859i	0.555347	−	0.00918844i
$267$	−0.407599	−	2.04914i	−0.0249447	−	0.125405i
$268$	−0.594928	−	2.22030i	−0.0363410	−	0.135627i
$269$	0.681178	−	10.3928i	0.0415322	−	0.633658i	−0.925459	−	0.378848i	$-0.876320\pi$
$269$	0.681178	−	10.3928i	0.0415322	−	0.633658i	0.966991	−	0.254810i	$-0.0820130\pi$
$270$	0.413975	+	3.14445i	0.0251937	+	0.191365i
$271$	12.4133	−	21.5005i	0.754054	−	1.30606i	−0.191789	−	0.981436i	$-0.561429\pi$
$271$	12.4133	−	21.5005i	0.754054	−	1.30606i	0.945843	−	0.324624i	$-0.105238\pi$
$272$	−3.94871	−	1.18647i	−0.239426	−	0.0719401i
$273$	−0.828657	−	0.534076i	−0.0501526	−	0.0323238i
$274$	5.44258	−	13.1395i	0.328798	−	0.793789i
$275$	−4.34605	+	2.14324i	−0.262077	+	0.129242i
$276$	6.14341	+	1.64612i	0.369790	+	0.0990849i
$277$	11.8810	+	13.5477i	0.713862	+	0.814003i	0.989080	−	0.147379i	$-0.0470836\pi$
$277$	11.8810	+	13.5477i	0.713862	+	0.814003i	−0.275219	+	0.961382i	$0.588750\pi$
$278$	9.30634	−	0.609970i	0.558157	−	0.0365835i
$279$	−1.83757	+	9.23808i	−0.110012	+	0.553070i
$280$	7.90019	−	2.82835i	0.472127	−	0.169026i
$281$	−3.64853	−	8.80834i	−0.217653	−	0.525462i	0.776908	−	0.629614i	$-0.216787\pi$
$281$	−3.64853	−	8.80834i	−0.217653	−	0.525462i	−0.994561	+	0.104153i	$0.966787\pi$
$282$	4.46635	+	3.91689i	0.265967	+	0.233247i
$283$	−16.9406	−	8.35419i	−1.00702	−	0.496605i	−0.137495	−	0.990502i	$-0.543905\pi$
$283$	−16.9406	−	8.35419i	−1.00702	−	0.496605i	−0.869520	+	0.493897i	$0.835572\pi$
$284$	−5.75133	+	5.04378i	−0.341279	+	0.299293i
$285$	10.4890	−	2.81053i	0.621316	−	0.166481i
$286$	0.296767	+	0.198293i	0.0175482	+	0.0117253i
$287$	−1.27598	−	15.5270i	−0.0753187	−	0.916531i
$288$			1.00000i			0.0589256i
$289$	15.2070	−	7.59921i	0.894528	−	0.447012i
$290$	−21.7641	+	12.5655i	−1.27803	+	0.737871i
$291$	10.1348	−	1.33427i	0.594110	−	0.0782161i
$292$	−4.50325	−	9.13169i	−0.263533	−	0.534392i
$293$	−19.2168	+	19.2168i	−1.12265	+	1.12265i	−0.131314	+	0.991341i	$0.541920\pi$
$293$	−19.2168	+	19.2168i	−1.12265	+	1.12265i	−0.991341	+	0.131314i	$0.958080\pi$
$294$	6.37709	+	2.88664i	0.371920	+	0.168352i
$295$	10.3999	−	6.94899i	0.605505	−	0.404586i
$296$	−1.38026	+	1.57389i	−0.0802260	+	0.0914803i
$297$	0.583112	−	0.759927i	0.0338356	−	0.0440954i
$298$	−2.67651	+	3.48809i	−0.155046	+	0.202060i
$299$	−1.56258	+	1.78178i	−0.0903664	+	0.103043i
$300$	4.20635	−	2.81059i	0.242854	−	0.162270i
$301$	0.861453	+	1.08502i	0.0496533	+	0.0625395i
$302$	−8.14789	+	8.14789i	−0.468858	+	0.468858i
$303$	−0.996125	−	2.01994i	−0.0572259	−	0.116043i
$304$	3.39456	−	0.446903i	0.194692	−	0.0256316i
$305$	25.3069	−	14.6109i	1.44907	−	0.836620i
$306$	−2.82645	−	3.00186i	−0.161577	−	0.171605i
$307$		−	23.7066i		−	1.35301i	−0.736439	−	0.676504i	$-0.763494\pi$
$307$		−	23.7066i		−	1.35301i	0.736439	−	0.676504i	$-0.236506\pi$
$308$	−2.29116	−	1.08313i	−0.130551	−	0.0617169i
$309$	14.1417	+	9.44920i	0.804495	+	0.537546i
$310$	28.8554	−	7.73179i	1.63888	−	0.439136i
$311$	−9.67666	+	8.48620i	−0.548713	+	0.481208i	−0.888235	−	0.459390i	$-0.848068\pi$
$311$	−9.67666	+	8.48620i	−0.548713	+	0.481208i	0.339522	+	0.940598i	$0.389735\pi$
$312$	−0.334191	−	0.164805i	−0.0189198	−	0.00933023i
$313$	−12.2553	−	10.7476i	−0.692712	−	0.607492i	0.238858	−	0.971055i	$-0.423227\pi$
$313$	−12.2553	−	10.7476i	−0.692712	−	0.607492i	−0.931570	+	0.363563i	$0.881560\pi$
$314$	−4.25121	−	10.2633i	−0.239910	−	0.579193i
$315$	8.25594	+	1.50067i	0.465169	+	0.0845533i
$316$	−0.0317373	+	0.159554i	−0.00178536	+	0.00897562i
$317$	0.326498	−	0.0213998i	0.0183379	−	0.00120193i	−0.0562314	−	0.998418i	$-0.517908\pi$
$317$	0.326498	−	0.0213998i	0.0183379	−	0.00120193i	0.0745693	+	0.997216i	$0.476242\pi$
$318$	3.18416	+	3.63084i	0.178559	+	0.203607i
$319$	7.33132	+	1.96442i	0.410475	+	0.109986i
$320$	2.84451	−	1.40276i	0.159013	−	0.0784164i
$321$	−0.339790	+	0.820327i	−0.0189653	+	0.0457862i
$322$	9.11601	−	14.1441i	0.508015	−	0.788222i
$323$	−8.92687	+	10.9361i	−0.496704	+	0.608501i
$324$	−0.500000	+	0.866025i	−0.0277778	+	0.0481125i
$325$	0.246048	+	1.86892i	0.0136483	+	0.103669i
$326$	−0.0639458	+	0.975624i	−0.00354163	+	0.0540348i
$327$	0.360555	+	1.34561i	0.0199387	+	0.0744124i
$328$	−1.14878	−	5.77530i	−0.0634307	−	0.318888i
$329$	13.4797	−	8.08273i	0.743158	−	0.445615i
$330$	−2.97958	−	0.592675i	−0.164020	−	0.0326257i
$331$	−0.176900	+	1.34369i	−0.00972332	+	0.0738560i	−0.995619	−	0.0935076i	$-0.970192\pi$
$331$	−0.176900	+	1.34369i	−0.00972332	+	0.0738560i	0.985895	+	0.167364i	$0.0535254\pi$
$332$	13.0376	+	10.0041i	0.715529	+	0.549044i
$333$	−1.98228	+	0.672895i	−0.108629	+	0.0368744i
$334$	1.53321	+	23.3922i	0.0838933	+	1.27996i
$335$	−7.15020	+	1.42226i	−0.390657	+	0.0777065i
$336$	2.51907	+	0.808886i	0.137426	+	0.0441284i
$337$	−2.80443	+	4.19713i	−0.152767	+	0.228632i	−0.899957	−	0.435978i	$-0.856402\pi$
$337$	−2.80443	+	4.19713i	−0.152767	+	0.228632i	0.747190	+	0.664610i	$0.231402\pi$
$338$	−10.2034	+	7.82938i	−0.554994	+	0.425862i
$339$	−6.35865	−	11.0135i	−0.345354	−	0.598171i
$340$	−4.57400	+	12.2507i	−0.248060	+	0.664389i
$341$	−7.81346	−	4.51110i	−0.423123	−	0.244290i
$342$	3.16323	+	1.31025i	0.171048	+	0.0708503i
$343$	12.4300	−	13.7294i	0.671156	−	0.741317i
$344$	0.370267	+	0.370267i	0.0199635	+	0.0199635i
$345$	6.48397	−	19.1011i	0.349085	−	1.02837i
$346$	−7.41108	+	15.0282i	−0.398422	+	0.807921i
$347$	1.51071	+	4.45041i	0.0810992	+	0.238911i	0.979915	−	0.199416i	$-0.0639046\pi$
$347$	1.51071	+	4.45041i	0.0810992	+	0.238911i	−0.898816	+	0.438327i	$0.855571\pi$
$348$	−7.85601	−	1.03426i	−0.421126	−	0.0554423i
$349$	−19.9708	+	8.27218i	−1.06901	+	0.442799i	−0.846642	−	0.532163i	$-0.821379\pi$
$349$	−19.9708	+	8.27218i	−1.06901	+	0.442799i	−0.222370	+	0.974962i	$0.571379\pi$
$350$	−3.67762	−	12.8695i	−0.196577	−	0.687905i
$351$	−0.207016	−	0.309821i	−0.0110497	−	0.0165370i
$352$	−0.907033	−	0.307896i	−0.0483450	−	0.0164109i
$353$	3.41164	−	12.7324i	0.181583	−	0.677678i	−0.813753	−	0.581211i	$-0.802579\pi$
$353$	3.41164	−	12.7324i	0.181583	−	0.677678i	0.995336	−	0.0964669i	$-0.0307542\pi$
$354$	3.93528	+	0.257932i	0.209158	+	0.0137089i
$355$	14.7695	+	19.2480i	0.783884	+	1.02158i
$356$	−2.08928			−0.110732
$357$	−9.84817	+	4.69185i	−0.521221	+	0.248319i
$358$	−0.799863			−0.0422741
$359$	−3.87503	−	5.05004i	−0.204516	−	0.266531i	0.679822	−	0.733377i	$-0.262057\pi$
$359$	−3.87503	−	5.05004i	−0.204516	−	0.266531i	−0.884339	+	0.466846i	$0.845390\pi$
$360$	3.16479	+	0.207431i	0.166799	+	0.0109326i
$361$	−1.88348	+	7.02925i	−0.0991306	+	0.369961i
$362$	0.166440	+	0.0564989i	0.00874791	+	0.00296951i
$363$	−5.60153	−	8.38329i	−0.294004	−	0.440008i
$364$	−0.685477	+	0.708542i	−0.0359288	+	0.0371377i
$365$	−29.8340	+	12.3577i	−1.56158	+	0.646829i
$366$	9.13483	+	1.20262i	0.477485	+	0.0628621i
$367$	3.37948	+	9.95562i	0.176407	+	0.519679i	0.998786	−	0.0492614i	$-0.0156868\pi$
$367$	3.37948	+	9.95562i	0.176407	+	0.519679i	−0.822379	+	0.568941i	$0.807353\pi$
$368$	2.81301	−	5.70422i	0.146638	−	0.297353i
$369$	1.89278	−	5.57594i	0.0985341	−	0.290272i
$370$	4.69471	+	4.69471i	0.244066	+	0.244066i
$371$	11.7219	−	5.08418i	0.608573	−	0.263957i
$372$	8.70208	+	3.60452i	0.451182	+	0.186886i
$373$	−7.65111	−	4.41737i	−0.396160	−	0.228723i	0.288666	−	0.957430i	$-0.406788\pi$
$373$	−7.65111	−	4.41737i	−0.396160	−	0.228723i	−0.684826	+	0.728707i	$0.740122\pi$
$374$	3.59304	−	1.63942i	0.185792	−	0.0847723i
$375$	−0.0934580	−	0.161874i	−0.00482615	−	0.00835914i
$376$	4.71297	−	3.61639i	0.243053	−	0.186501i
$377$	1.64035	−	2.45496i	0.0844823	−	0.126437i
$378$	1.77713	+	1.96005i	0.0914059	+	0.100814i
$379$	−8.12688	+	1.61654i	−0.417450	+	0.0830359i	−0.399346	−	0.916800i	$-0.630763\pi$
$379$	−8.12688	+	1.61654i	−0.417450	+	0.0830359i	−0.0181036	+	0.999836i	$0.505763\pi$
$380$	−0.710215	−	10.8358i	−0.0364333	−	0.555864i
$381$	18.4167	−	6.25163i	0.943517	−	0.320281i
$382$	6.57012	+	5.04143i	0.336156	+	0.257942i
$383$	−1.78742	+	13.5768i	−0.0913330	+	0.693743i	0.883119	+	0.469149i	$0.155439\pi$
$383$	−1.78742	+	13.5768i	−0.0913330	+	0.693743i	−0.974452	+	0.224595i	$0.927894\pi$
$384$	0.980785	+	0.195090i	0.0500505	+	0.00995566i
$385$	−3.90313	+	7.02635i	−0.198922	+	0.358096i
$386$	−1.91847	−	9.64482i	−0.0976477	−	0.490908i
$387$	0.135527	+	0.505794i	0.00688923	+	0.0257110i
$388$	0.668565	−	10.2003i	0.0339412	−	0.517843i
$389$	−2.43501	−	18.4958i	−0.123460	−	0.937773i	−0.935291	−	0.353880i	$-0.884862\pi$
$389$	−2.43501	−	18.4958i	−0.123460	−	0.937773i	0.811831	−	0.583893i	$-0.198471\pi$
$390$	−0.590894	+	1.02346i	−0.0299211	+	0.0518249i
$391$	7.67841	+	25.0741i	0.388314	+	1.26805i
$392$	4.07528	−	5.69141i	0.205833	−	0.287459i
$393$	1.47606	−	3.56353i	0.0744575	−	0.179756i
$394$	−15.1925	+	7.49209i	−0.765385	+	0.377446i
$395$	0.498372	+	0.133538i	0.0250758	+	0.00671905i
$396$	−0.631565	−	0.720162i	−0.0317373	−	0.0361895i
$397$	20.7385	−	1.35927i	1.04083	−	0.0682199i	0.464614	−	0.885514i	$-0.346193\pi$
$397$	20.7385	−	1.35927i	1.04083	−	0.0682199i	0.576221	+	0.817294i	$0.304527\pi$
$398$	1.12234	−	5.64238i	0.0562578	−	0.282827i
$399$	5.85931	−	6.90854i	0.293332	−	0.345860i
$400$	−1.93597	−	4.67385i	−0.0967985	−	0.233692i
$401$	26.6699	+	23.3889i	1.33183	+	1.16799i	0.972003	+	0.234968i	$0.0754987\pi$
$401$	26.6699	+	23.3889i	1.33183	+	1.16799i	0.359830	+	0.933018i	$0.382835\pi$
$402$	−2.06157	−	1.01666i	−0.102822	−	0.0507062i
$403$	−2.63874	+	2.31412i	−0.131445	+	0.115274i
$404$	−2.17546	+	0.582914i	−0.108233	+	0.0290010i
$405$	2.63707	+	1.76204i	0.131037	+	0.0875563i
$406$	−8.95999	+	18.9532i	−0.444677	+	0.940632i
$407$		−	2.00518i		−	0.0993930i
$408$	−3.49560	+	2.18650i	−0.173058	+	0.108248i
$409$	−0.689910	+	0.398320i	−0.0341139	+	0.0196956i	−0.516960	−	0.856010i	$-0.672936\pi$
$409$	−0.689910	+	0.398320i	−0.0341139	+	0.0196956i	0.482846	+	0.875705i	$0.339603\pi$
$410$	−18.5159	+	2.43767i	−0.914436	+	0.120388i
$411$	−6.29029	−	12.7554i	−0.310277	−	0.629180i
$412$	12.0266	−	12.0266i	0.592506	−	0.592506i
$413$	3.83294	−	9.70460i	0.188607	−	0.477532i
$414$	5.28825	−	3.53350i	0.259903	−	0.173662i
$415$	34.3652	−	39.1860i	1.68692	−	1.92356i
$416$	−0.226836	+	0.295618i	−0.0111215	+	0.0144939i
$417$	5.67749	−	7.39906i	0.278028	−	0.362333i
$418$	−2.16239	+	2.46573i	−0.105766	+	0.120603i
$419$	30.0798	−	20.0987i	1.46949	−	0.981884i	0.474681	−	0.880158i	$-0.342563\pi$
$419$	30.0798	−	20.0987i	1.46949	−	0.981884i	0.994812	−	0.101727i	$-0.0324367\pi$
$420$	3.08249	−	7.80454i	0.150410	−	0.380822i
$421$	−15.7514	+	15.7514i	−0.767675	+	0.767675i	−0.977697	−	0.210021i	$-0.932647\pi$
$421$	−15.7514	+	15.7514i	−0.767675	+	0.767675i	0.210021	+	0.977697i	$0.432647\pi$
$422$	−11.9023	−	24.1355i	−0.579396	−	1.17490i
$423$	5.88974	−	0.775399i	0.286369	−	0.0377012i
$424$	4.18227	−	2.41463i	0.203109	−	0.117265i
$425$	19.0219	+	8.55833i	0.922698	+	0.415140i
$426$			7.64968i			0.370628i
$427$	10.4185	−	22.0385i	0.504188	−	1.06652i
$428$	0.738275	+	0.493299i	0.0356858	+	0.0238445i
$429$	0.344757	−	0.0923773i	0.0166450	−	0.00446002i
$430$	1.24862	−	1.09501i	0.0602140	−	0.0528062i
$431$	17.4427	+	8.60177i	0.840183	+	0.414333i	0.810862	−	0.585238i	$-0.198999\pi$
$431$	17.4427	+	8.60177i	0.840183	+	0.414333i	0.0293213	+	0.999570i	$0.490665\pi$
$432$	0.751840	+	0.659346i	0.0361729	+	0.0317228i
$433$	−6.92479	−	16.7179i	−0.332784	−	0.803412i	−0.998369	−	0.0570898i	$-0.981818\pi$
$433$	−6.92479	−	16.7179i	−0.332784	−	0.803412i	0.665585	−	0.746322i	$-0.268182\pi$
$434$	16.1190	−	19.0055i	0.773738	−	0.912293i
$435$	−4.90281	+	24.6481i	−0.235072	+	1.18179i
$436$	1.39010	−	0.0911117i	0.0665735	−	0.00436346i
$437$	−14.3580	−	16.3722i	−0.686837	−	0.783187i
$438$	−9.83477	−	2.63522i	−0.469924	−	0.125916i
$439$	32.1848	−	15.8718i	1.53610	−	0.757518i	0.539660	−	0.841883i	$-0.318553\pi$
$439$	32.1848	−	15.8718i	1.53610	−	0.757518i	0.996435	+	0.0843648i	$0.0268861\pi$
$440$	−1.16257	+	2.80670i	−0.0554235	+	0.133804i
$441$	6.37500	−	2.89126i	0.303571	−	0.137679i
$442$	−0.154619	−	1.52854i	−0.00735448	−	0.0727054i
$443$	−18.4434	+	31.9449i	−0.876271	+	1.51775i	−0.0208689	+	0.999782i	$0.506643\pi$
$443$	−18.4434	+	31.9449i	−0.876271	+	1.51775i	−0.855402	+	0.517964i	$0.826690\pi$
$444$	0.273241	+	2.07547i	0.0129674	+	0.0984975i
$445$	−0.433383	+	6.61215i	−0.0205443	+	0.313446i
$446$	5.44713	+	20.3290i	0.257929	+	0.962604i
$447$	0.857743	+	4.31216i	0.0405698	+	0.203958i
$448$	1.28479	−	2.31286i	0.0607006	−	0.109272i
$449$	37.8106	+	7.52099i	1.78439	+	0.354938i	0.973221	−	0.229872i	$-0.0738307\pi$
$449$	37.8106	+	7.52099i	1.78439	+	0.354938i	0.811171	+	0.584809i	$0.198831\pi$
$450$	0.660323	−	5.01565i	0.0311279	−	0.236440i
$451$	4.47478	+	3.43362i	0.210709	+	0.161683i
$452$	−12.0424	+	4.08784i	−0.566426	+	0.192276i
$453$	0.753631	+	11.4982i	0.0354087	+	0.540232i
$454$	−9.83753	+	1.95681i	−0.461698	+	0.0918375i
$455$	2.10020	+	2.31637i	0.0984587	+	0.108593i
$456$	1.90219	−	2.84683i	0.0890783	−	0.133315i
$457$	−21.9599	+	16.8504i	−1.02724	+	0.788229i	−0.977586	−	0.210537i	$-0.932479\pi$
$457$	−21.9599	+	16.8504i	−1.02724	+	0.788229i	−0.0496545	+	0.998766i	$0.515812\pi$
$458$	7.43116	+	12.8712i	0.347235	+	0.601429i
$459$	−4.12053	+	0.145770i	−0.192330	+	0.00680397i
$460$	−17.4692	−	10.0858i	−0.814504	−	0.470254i
$461$	23.6306	+	9.78813i	1.10059	+	0.455879i	0.857687	−	0.514172i	$-0.171901\pi$
$461$	23.6306	+	9.78813i	1.10059	+	0.455879i	0.242902	+	0.970051i	$0.421901\pi$
$462$	−2.32500	+	1.00843i	−0.108169	+	0.0469162i
$463$	14.0528	+	14.0528i	0.653088	+	0.653088i	0.953735	−	0.300647i	$-0.0972027\pi$
$463$	14.0528	+	14.0528i	0.653088	+	0.653088i	−0.300647	+	0.953735i	$0.597203\pi$
$464$	−2.54702	+	7.50328i	−0.118242	+	0.348331i
$465$	13.2126	−	26.7926i	0.612722	−	1.24248i
$466$	8.58326	+	25.2855i	0.397612	+	1.17133i
$467$	39.6801	+	5.22399i	1.83618	+	0.241737i	0.967362	−	0.253400i	$-0.0815488\pi$
$467$	39.6801	+	5.22399i	1.83618	+	0.241737i	0.868815	+	0.495137i	$0.164882\pi$
$468$	−0.344254	+	0.142595i	−0.0159132	+	0.00659145i
$469$	−4.22860	+	4.37089i	−0.195259	+	0.201829i
$470$	−10.4675	−	15.6657i	−0.482829	−	0.722605i
$471$	−10.5194	−	3.57085i	−0.484708	−	0.164536i
$472$	1.02071	−	3.80935i	0.0469820	−	0.175339i
$473$	−0.500500	−	0.0328045i	−0.0230130	−	0.00150835i
$474$	0.0990333	+	0.129063i	0.00454875	+	0.00592805i
$475$	−17.3211			−0.794745
$476$	2.68041	+	10.5743i	0.122857	+	0.484671i
$477$	4.82927			0.221117
$478$	10.1198	+	13.1883i	0.462867	+	0.603220i
$479$	−34.1026	−	2.23520i	−1.55819	−	0.102129i	−0.738227	−	0.674552i	$-0.764337\pi$
$479$	−34.1026	−	2.23520i	−1.55819	−	0.102129i	−0.819958	+	0.572423i	$0.806003\pi$
$480$	0.820866	−	3.06351i	0.0374672	−	0.139830i
$481$	−0.738635	−	0.250733i	−0.0336789	−	0.0114324i
$482$	8.97681	+	13.4347i	0.408882	+	0.611936i
$483$	−4.62352	−	16.1797i	−0.210378	−	0.736200i
$484$	−9.31501	+	3.85840i	−0.423409	+	0.175382i
$485$	−32.1432	−	4.23174i	−1.45955	−	0.192153i
$486$	0.321439	+	0.946930i	0.0145808	+	0.0429536i
$487$	−11.3425	+	23.0003i	−0.513977	+	1.04224i	0.472953	+	0.881088i	$0.343188\pi$
$487$	−11.3425	+	23.0003i	−0.513977	+	1.04224i	−0.986929	+	0.161154i	$0.948479\pi$
$488$	2.96163	−	8.72469i	0.134067	−	0.394948i
$489$	0.691351	+	0.691351i	0.0312640	+	0.0312640i
$490$	−17.1668	−	14.0780i	−0.775516	−	0.635979i
$491$	−35.5073	−	14.7076i	−1.60242	−	0.663744i	−0.610665	−	0.791889i	$-0.709098\pi$
$491$	−35.5073	−	14.7076i	−1.60242	−	0.663744i	−0.991755	+	0.128145i	$0.959098\pi$
$492$	−5.09954	−	2.94422i	−0.229905	−	0.132736i
$493$	−13.5618	−	29.7229i	−0.610794	−	1.33865i
$494$	0.637895	+	1.10487i	0.0287003	+	0.0497103i
$495$	−2.41017	+	1.84939i	−0.108329	+	0.0831238i
$496$	5.23295	−	7.83167i	0.234967	−	0.351652i
$497$	19.2701	+	6.18772i	0.864380	+	0.277557i
$498$	16.1177	−	3.20601i	0.722252	−	0.143665i
$499$	−0.445090	−	6.79075i	−0.0199249	−	0.303996i	−0.996177	−	0.0873581i	$-0.972158\pi$
$499$	−0.445090	−	6.79075i	−0.0199249	−	0.303996i	0.976252	−	0.216638i	$-0.0695091\pi$
$500$	−0.176996	+	0.0600822i	−0.00791552	+	0.00268696i
$501$	18.5981	+	14.2708i	0.830902	+	0.637573i
$502$	−1.75247	+	13.3113i	−0.0782164	+	0.594112i
$503$	19.8299	+	3.94442i	0.884173	+	0.175873i	0.616234	−	0.787563i	$-0.288657\pi$
$503$	19.8299	+	3.94442i	0.884173	+	0.175873i	0.267939	+	0.963436i	$0.413657\pi$
$504$	2.26909	−	1.36060i	0.101073	−	0.0606059i
$505$	1.39354	+	7.00580i	0.0620118	+	0.311754i
$506$	1.57676	+	5.88456i	0.0700957	+	0.261601i
$507$	−0.841160	+	12.8336i	−0.0373572	+	0.569961i
$508$	−2.53859	−	19.2825i	−0.112632	−	0.855522i
$509$	0.933579	−	1.61701i	0.0413801	−	0.0716725i	−0.844594	−	0.535408i	$-0.820158\pi$
$509$	0.933579	−	1.61701i	0.0413801	−	0.0716725i	0.885974	+	0.463735i	$0.153491\pi$
$510$	6.19474	+	11.5164i	0.274307	+	0.509954i
$511$	−14.5935	+	22.6429i	−0.645579	+	1.00166i
$512$	0.382683	−	0.923880i	0.0169124	−	0.0408301i
$513$	3.07076	−	1.51433i	0.135577	−	0.0668594i
$514$	27.4680	+	7.36002i	1.21156	+	0.324637i
$515$	−35.5668	−	40.5562i	−1.56726	−	1.78712i
$516$	0.522516	−	0.0342475i	0.0230025	−	0.00150766i
$517$	−1.11012	+	5.58093i	−0.0488228	+	0.245449i
$518$	5.44927	+	0.990507i	0.239427	+	0.0435204i
$519$	6.41233	+	15.4807i	0.281470	+	0.679528i
$520$	0.888516	+	0.779208i	0.0389640	+	0.0341705i
$521$	−31.3667	−	15.4684i	−1.37420	−	0.677681i	−0.402836	−	0.915272i	$-0.631975\pi$
$521$	−31.3667	−	15.4684i	−1.37420	−	0.677681i	−0.971365	+	0.237591i	$0.923642\pi$
$522$	−5.95743	+	5.22452i	−0.260749	+	0.228671i
$523$	−28.1536	+	7.54375i	−1.23107	+	0.329865i	−0.814997	−	0.579465i	$-0.803262\pi$
$523$	−28.1536	+	7.54375i	−1.23107	+	0.329865i	−0.416076	+	0.909330i	$0.636595\pi$
$524$	−3.20709	−	2.14291i	−0.140102	−	0.0936135i
$525$	−12.1006	−	5.72049i	−0.528116	−	0.249663i
$526$		−	10.5408i		−	0.459599i
$527$	6.42719	+	38.3003i	0.279973	+	1.66839i
$528$	−0.829537	+	0.478933i	−0.0361009	+	0.0208429i
$529$	−17.3019	+	2.27784i	−0.752256	+	0.0990363i
$530$	−6.77428	−	13.7369i	−0.294256	−	0.596692i
$531$	2.78863	−	2.78863i	0.121016	−	0.121016i
$532$	−5.63270	−	7.09451i	−0.244209	−	0.307586i
$533$	1.82436	−	1.21900i	0.0790219	−	0.0528007i
$534$	−1.37756	+	1.57081i	−0.0596129	+	0.0679754i
$535$	1.71433	−	2.23416i	0.0741170	−	0.0965911i
$536$	−1.39931	+	1.82362i	−0.0604412	+	0.0787685i
$537$	−0.527386	+	0.601369i	−0.0227584	+	0.0259510i
$538$	−8.65981	+	5.78630i	−0.373351	+	0.249465i
$539$	0.659633	+	6.67254i	0.0284124	+	0.287407i
$540$	2.24265	−	2.24265i	0.0965082	−	0.0965082i
$541$	6.88596	+	13.9633i	0.296050	+	0.600331i	0.993177	−	0.116617i	$-0.0372051\pi$
$541$	6.88596	+	13.9633i	0.296050	+	0.600331i	−0.697126	+	0.716948i	$0.745538\pi$
$542$	−24.6142	+	3.24052i	−1.05727	+	0.139192i
$543$	0.152220	−	0.0878841i	0.00653238	−	0.00377147i
$544$	1.46253	+	3.85500i	0.0627056	+	0.165282i
$545$		−	4.41826i		−	0.189258i
$546$	0.0807434	+	0.982543i	0.00345550	+	0.0420489i
$547$	−8.40512	−	5.61612i	−0.359377	−	0.240128i	0.362753	−	0.931885i	$-0.381837\pi$
$547$	−8.40512	−	5.61612i	−0.359377	−	0.240128i	−0.722130	+	0.691757i	$0.756837\pi$
$548$	−13.7375	+	3.68096i	−0.586838	+	0.157243i
$549$	6.92719	−	6.07499i	0.295645	−	0.259274i
$550$	4.34605	+	2.14324i	0.185316	+	0.0913879i
$551$	20.3974	+	17.8880i	0.868957	+	0.762055i
$552$	−2.43391	−	5.87599i	−0.103594	−	0.250099i
$553$	0.405224	−	0.145075i	0.0172319	−	0.00616920i
$554$	3.51541	−	17.6732i	0.149356	−	0.750861i
$555$	6.62511	−	0.434233i	0.281220	−	0.0184322i
$556$	−6.14926	−	7.01189i	−0.260787	−	0.297370i
$557$	−17.8431	−	4.78105i	−0.756038	−	0.202580i	−0.139843	−	0.990174i	$-0.544660\pi$
$557$	−17.8431	−	4.78105i	−0.756038	−	0.202580i	−0.616194	+	0.787594i	$0.711326\pi$
$558$	8.44770	−	4.16595i	0.357620	−	0.176359i
$559$	−0.0746679	+	0.180264i	−0.00315811	+	0.00762436i
$560$	−7.05321	−	4.54585i	−0.298053	−	0.192097i
$561$	1.13648	−	3.78234i	0.0479821	−	0.159690i
$562$	−4.76704	+	8.25675i	−0.201085	+	0.348290i
$563$	0.211824	+	1.60896i	0.00892730	+	0.0678096i	0.995329	−	0.0965450i	$-0.0307792\pi$
$563$	0.211824	+	1.60896i	0.00892730	+	0.0678096i	−0.986401	+	0.164355i	$0.947446\pi$
$564$	0.388531	−	5.92785i	0.0163601	−	0.249607i
$565$	10.4392	+	38.9596i	0.439180	+	1.63904i
$566$	3.68497	+	18.5256i	0.154891	+	0.778689i
$567$	2.64539	−	0.0437691i	0.111096	−	0.00183813i
$568$	7.50269	+	1.49238i	0.314806	+	0.0626188i
$569$	−3.69815	+	28.0902i	−0.155035	+	1.17760i	0.720151	+	0.693817i	$0.244072\pi$
$569$	−3.69815	+	28.0902i	−0.155035	+	1.17760i	−0.875186	+	0.483787i	$0.839261\pi$
$570$	−8.61505	−	6.61056i	−0.360845	−	0.276886i
$571$	−5.55262	+	1.88486i	−0.232370	+	0.0788790i	−0.435196	−	0.900336i	$-0.643321\pi$
$571$	−5.55262	+	1.88486i	−0.232370	+	0.0788790i	0.202826	+	0.979215i	$0.434988\pi$
$572$	−0.0233436	−	0.356154i	−0.000976044	−	0.0148916i
$573$	8.12232	−	1.61563i	0.339315	−	0.0674939i
$574$	−11.5416	+	10.4646i	−0.481739	+	0.436782i
$575$	−17.8757	+	26.7529i	−0.745469	+	1.11567i
$576$	0.793353	−	0.608761i	0.0330564	−	0.0253651i
$577$	20.0527	+	34.7323i	0.834806	+	1.44593i	0.894189	+	0.447691i	$0.147753\pi$
$577$	20.0527	+	34.7323i	0.834806	+	1.44593i	−0.0593829	+	0.998235i	$0.518913\pi$
$578$	−15.2863	−	7.43839i	−0.635825	−	0.309396i
$579$	−8.51630	−	4.91689i	−0.353925	−	0.204339i
$580$	23.2180	+	9.61721i	0.964075	+	0.399333i
$581$	4.96123	−	43.1949i	0.205827	−	1.79203i
$582$	−7.22820	−	7.22820i	−0.299618	−	0.299618i
$583$	−1.48691	+	4.38030i	−0.0615816	+	0.181414i
$584$	−4.50325	+	9.13169i	−0.186346	+	0.377872i
$585$	0.379874	+	1.11907i	0.0157058	+	0.0462679i
$586$	26.9441	+	3.54726i	1.11305	+	0.146536i
$587$	−30.6431	+	12.6928i	−1.26478	+	0.523887i	−0.911372	−	0.411583i	$-0.864976\pi$
$587$	−30.6431	+	12.6928i	−1.26478	+	0.523887i	−0.353404	+	0.935471i	$0.614976\pi$
$588$	−1.59201	−	6.81656i	−0.0656533	−	0.281110i
$589$	−17.9169	−	26.8145i	−0.738252	−	1.10487i
$590$	−11.8441	−	4.02052i	−0.487612	−	0.165522i
$591$	−4.38423	+	16.3622i	−0.180343	+	0.673050i
$592$	2.08890	+	0.136914i	0.0858532	+	0.00562711i
$593$	8.51962	+	11.1030i	0.349859	+	0.455945i	0.934823	−	0.355114i	$-0.115558\pi$
$593$	8.51962	+	11.1030i	0.349859	+	0.455945i	−0.584964	+	0.811059i	$0.698891\pi$
$594$	−0.957866			−0.0393017
$595$	34.0214	−	6.28951i	1.39474	−	0.257845i
$596$	4.39664			0.180094
$597$	−3.50216	−	4.56410i	−0.143334	−	0.186796i
$598$	2.36482	+	0.154999i	0.0967048	+	0.00633837i
$599$	9.07843	−	33.8812i	0.370935	−	1.38435i	−0.488260	−	0.872698i	$-0.662368\pi$
$599$	9.07843	−	33.8812i	0.370935	−	1.38435i	0.859195	−	0.511649i	$-0.170965\pi$
$600$	−4.79046	−	1.62614i	−0.195570	−	0.0663869i
$601$	−19.8219	−	29.6656i	−0.808554	−	1.21009i	−0.974597	−	0.223968i	$-0.928099\pi$
$601$	−19.8219	−	29.6656i	−0.808554	−	1.21009i	0.166043	−	0.986119i	$-0.446901\pi$
$602$	0.336384	−	1.34395i	0.0137100	−	0.0547755i
$603$	−2.12365	+	0.879646i	−0.0864818	+	0.0358219i
$604$	11.4243	+	1.50403i	0.464847	+	0.0611983i
$605$	10.2788	+	30.2804i	0.417893	+	1.23107i
$606$	−0.996125	+	2.01994i	−0.0404648	+	0.0820545i
$607$	0.495017	−	1.45827i	0.0200921	−	0.0591895i	−0.936421	−	0.350877i	$-0.885883\pi$
$607$	0.495017	−	1.45827i	0.0200921	−	0.0591895i	0.956514	+	0.291688i	$0.0942168\pi$
$608$	−2.42103	−	2.42103i	−0.0981858	−	0.0981858i
$609$	8.34205	+	19.2332i	0.338037	+	0.779369i
$610$	−26.9975	−	11.1827i	−1.09310	−	0.452775i
$611$	1.91700	+	1.10678i	0.0775535	+	0.0447756i
$612$	−0.660906	+	4.06979i	−0.0267155	+	0.164512i
$613$	−14.6448	−	25.3655i	−0.591497	−	1.02450i	−0.994031	−	0.109098i	$-0.965204\pi$
$613$	−14.6448	−	25.3655i	−0.591497	−	1.02450i	0.402534	−	0.915405i	$-0.368130\pi$
$614$	−18.8077	+	14.4317i	−0.759017	+	0.582415i
$615$	−10.3757	+	15.5283i	−0.418387	+	0.626160i
$616$	0.535464	+	2.47706i	0.0215745	+	0.0998037i
$617$	24.1085	−	4.79549i	0.970573	−	0.193059i	0.315751	−	0.948842i	$-0.397744\pi$
$617$	24.1085	−	4.79549i	0.970573	−	0.193059i	0.654822	+	0.755783i	$0.272744\pi$
$618$	−1.11238	−	16.9717i	−0.0447466	−	0.682702i
$619$	20.1166	−	6.82868i	0.808556	−	0.274468i	0.113606	−	0.993526i	$-0.463760\pi$
$619$	20.1166	−	6.82868i	0.808556	−	0.274468i	0.694950	+	0.719058i	$0.255426\pi$
$620$	−23.7001	−	18.1857i	−0.951820	−	0.730357i
$621$	0.830163	−	6.30571i	0.0333133	−	0.253040i
$622$	12.6233	+	2.51094i	0.506149	+	0.100679i
$623$	2.84268	+	4.74077i	0.113890	+	0.189935i
$624$	0.0726942	+	0.365458i	0.00291010	+	0.0146300i
$625$	−6.39331	−	23.8602i	−0.255732	−	0.954406i
$626$	−1.06610	+	16.2655i	−0.0426099	+	0.650102i
$627$	0.428073	+	3.25154i	0.0170956	+	0.129854i
$628$	−5.55447	+	9.62063i	−0.221648	+	0.383905i
$629$	−6.65757	+	5.49317i	−0.265455	+	0.219027i
$630$	−3.83533	−	7.46343i	−0.152803	−	0.297350i
$631$	8.05526	−	19.4471i	0.320675	−	0.774178i	−0.678540	−	0.734563i	$-0.737387\pi$
$631$	8.05526	−	19.4471i	0.320675	−	0.774178i	0.999215	−	0.0396145i	$-0.0126130\pi$
$632$	0.145903	−	0.0719515i	0.00580372	−	0.00286208i
$633$	−25.9938	−	6.96502i	−1.03316	−	0.276835i
$634$	−0.215737	−	0.246001i	−0.00856800	−	0.00976994i
$635$	−61.5516	+	4.03431i	−2.44260	+	0.160097i
$636$	0.942144	−	4.73648i	0.0373584	−	0.187813i
$637$	2.54040	+	0.591367i	0.100654	+	0.0234308i
$638$	−2.90454	−	7.01219i	−0.114992	−	0.277615i
$639$	5.75133	+	5.04378i	0.227519	+	0.199529i
$640$	−2.84451	−	1.40276i	−0.112439	−	0.0554488i
$641$	4.45444	−	3.90644i	0.175940	−	0.154295i	−0.566847	−	0.823823i	$-0.691837\pi$
$641$	4.45444	−	3.90644i	0.175940	−	0.154295i	0.742787	+	0.669528i	$0.233504\pi$
$642$	0.857660	−	0.229809i	0.0338491	−	0.00906985i
$643$	−33.7196	−	22.5307i	−1.32977	−	0.888525i	−0.331286	−	0.943530i	$-0.607482\pi$
$643$	−33.7196	−	22.5307i	−1.32977	−	0.888525i	−0.998486	+	0.0550053i	$0.982482\pi$
$644$	−16.7708	+	1.37819i	−0.660861	+	0.0543082i
$645$		−	1.66076i		−	0.0653922i
$646$	14.1105	+	0.424686i	0.555171	+	0.0167090i
$647$	−37.1856	+	21.4691i	−1.46192	+	0.844037i	−0.999100	−	0.0424177i	$-0.986494\pi$
$647$	−37.1856	+	21.4691i	−1.46192	+	0.844037i	−0.462815	+	0.886455i	$0.653161\pi$
$648$	0.991445	−	0.130526i	0.0389476	−	0.00512755i
$649$	1.67077	+	3.38799i	0.0655836	+	0.132990i
$650$	1.33293	−	1.33293i	0.0522819	−	0.0522819i
$651$	−3.66107	−	24.6501i	−0.143489	−	0.966114i
$652$	0.812942	−	0.543191i	0.0318373	−	0.0212730i
$653$	17.6219	−	20.0940i	0.689600	−	0.786338i	−0.296044	−	0.955174i	$-0.595668\pi$
$653$	17.6219	−	20.0940i	0.689600	−	0.786338i	0.985644	+	0.168836i	$0.0540010\pi$
$654$	0.848052	−	1.10520i	0.0331615	−	0.0432169i
$655$	−7.44712	+	9.70527i	−0.290983	+	0.379216i
$656$	−3.88252	+	4.42717i	−0.151587	+	0.172852i
$657$	−8.46578	+	5.65665i	−0.330281	+	0.220687i
$658$	−14.6184	−	5.77369i	−0.569883	−	0.225082i
$659$	−33.4632	+	33.4632i	−1.30354	+	1.30354i	−0.377555	+	0.925987i	$0.623235\pi$
$659$	−33.4632	+	33.4632i	−1.30354	+	1.30354i	−0.925987	+	0.377555i	$0.876765\pi$
$660$	1.34365	+	2.72466i	0.0523016	+	0.106057i
$661$	9.24875	−	1.21762i	0.359735	−	0.0473600i	0.0515071	−	0.998673i	$-0.483598\pi$
$661$	9.24875	−	1.21762i	0.359735	−	0.0473600i	0.308228	+	0.951313i	$0.400264\pi$
$662$	1.17371	−	0.677643i	0.0456176	−	0.0263374i
$663$	−1.25117	−	0.891590i	−0.0485913	−	0.0346265i
$664$		−	16.4335i		−	0.637743i
$665$	−23.6211	+	16.3547i	−0.915985	+	0.634209i
$666$	1.74058	+	1.16302i	0.0674462	+	0.0450661i
$667$	48.6791	−	13.0435i	1.88486	−	0.505047i
$668$	17.6249	−	15.4566i	0.681929	−	0.598035i
$669$	18.8757	+	9.30845i	0.729775	+	0.359885i
$670$	5.48112	+	4.80682i	0.211754	+	0.185703i
$671$	3.37735	+	8.15365i	0.130381	+	0.314768i
$672$	−0.891779	−	2.49093i	−0.0344011	−	0.0960897i
$673$	1.48253	−	7.45316i	0.0571472	−	0.287298i	−0.941635	−	0.336636i	$-0.890711\pi$
$673$	1.48253	−	7.45316i	0.0571472	−	0.287298i	0.998782	+	0.0493373i	$0.0157109\pi$
$674$	5.03704	−	0.330145i	0.194019	−	0.0127167i
$675$	−3.33559	−	3.80351i	−0.128387	−	0.146397i
$676$	12.4229	+	3.32871i	0.477805	+	0.128027i
$677$	3.08502	−	1.52136i	0.118567	−	0.0584707i	−0.382038	−	0.924147i	$-0.624778\pi$
$677$	3.08502	−	1.52136i	0.118567	−	0.0584707i	0.500605	+	0.865676i	$0.333111\pi$
$678$	−4.86670	+	11.7492i	−0.186904	+	0.451227i
$679$	−24.0551	+	12.3615i	−0.923151	+	0.474392i
$680$	12.5036	−	3.82897i	0.479492	−	0.146834i
$681$	−5.01513	+	8.68646i	−0.192180	+	0.332866i
$682$	1.17763	+	8.94502i	0.0450940	+	0.342523i
$683$	0.908377	−	13.8591i	0.0347581	−	0.530306i	−0.944607	−	0.328205i	$-0.893556\pi$
$683$	0.908377	−	13.8591i	0.0347581	−	0.530306i	0.979365	−	0.202101i	$-0.0647769\pi$
$684$	−0.886159	−	3.30719i	−0.0338831	−	0.126454i
$685$	8.79988	+	44.2400i	0.336226	+	1.69032i
$686$	−18.4591	−	1.50345i	−0.704773	−	0.0574019i
$687$	14.5767	+	2.89950i	0.556138	+	0.110623i
$688$	0.0683483	−	0.519157i	0.00260576	−	0.0197927i
$689$	1.42762	+	1.09545i	0.0543879	+	0.0417333i
$690$	−19.1011	+	6.48397i	−0.727168	+	0.246840i
$691$	−0.718844	−	10.9674i	−0.0273461	−	0.417221i	−0.989483	−	0.144653i	$-0.953794\pi$
$691$	−0.718844	−	10.9674i	−0.0273461	−	0.417221i	0.962136	−	0.272568i	$-0.0878731\pi$
$692$	16.4342	−	3.26898i	0.624736	−	0.124268i
$693$	−0.774805	+	2.41293i	−0.0294324	+	0.0916596i
$694$	2.61109	−	3.90777i	0.0991154	−	0.148337i
$695$	−23.4667	+	18.0066i	−0.890143	+	0.683031i
$696$	3.96190	+	6.86221i	0.150175	+	0.260111i
$697$	−0.858360	−	24.2635i	−0.0325127	−	0.919045i
$698$	18.7202	+	10.8081i	0.708570	+	0.409093i
$699$	24.6700	+	10.2186i	0.933104	+	0.386504i
$700$	−7.97130	+	10.7521i	−0.301287	+	0.406392i
$701$	1.99150	+	1.99150i	0.0752181	+	0.0752181i	0.743715	−	0.668497i	$-0.233062\pi$
$701$	1.99150	+	1.99150i	0.0752181	+	0.0752181i	−0.668497	+	0.743715i	$0.733062\pi$
$702$	−0.119774	+	0.352843i	−0.00452058	+	0.0133172i
$703$	3.17007	−	6.42827i	0.119562	−	0.242447i
$704$	0.307896	+	0.907033i	0.0116043	+	0.0341851i
$705$	−18.6798	−	2.45924i	−0.703522	−	0.0926204i
$706$	−12.1782	+	5.04437i	−0.458332	+	0.189847i
$707$	4.28262	+	4.14321i	0.161064	+	0.155821i
$708$	−2.19102	−	3.27909i	−0.0823434	−	0.123236i
$709$	18.5967	+	6.31273i	0.698414	+	0.237080i	0.647991	−	0.761648i	$-0.275610\pi$
$709$	18.5967	+	6.31273i	0.698414	+	0.237080i	0.0504233	+	0.998728i	$0.483943\pi$
$710$	6.27936	−	23.4349i	0.235660	−	0.879496i
$711$	0.162332	+	0.0106398i	0.00608791	+	0.000399023i
$712$	1.27188	+	1.65754i	0.0476655	+	0.0621189i
$713$	−59.9064			−2.24351
$714$	9.71748	+	4.95687i	0.363668	+	0.185506i
$715$	−1.13200			−0.0423342
$716$	0.486926	+	0.634574i	0.0181973	+	0.0237151i
$717$	16.5879	+	1.08723i	0.619487	+	0.0406033i
$718$	−1.64750	+	6.14854i	−0.0614840	+	0.229462i
$719$	16.0724	+	5.45585i	0.599400	+	0.203469i	0.604615	−	0.796518i	$-0.293327\pi$
$719$	16.0724	+	5.45585i	0.599400	+	0.203469i	−0.00521549	+	0.999986i	$0.501660\pi$
$720$	−1.76204	−	2.63707i	−0.0656672	−	0.0982780i
$721$	−43.6526	−	10.9260i	−1.62571	−	0.406906i
$722$	6.72327	−	2.78487i	0.250214	−	0.103642i
$723$	16.0196	+	2.10902i	0.595775	+	0.0784353i
$724$	−0.0564989	−	0.166440i	−0.00209976	−	0.00618570i
$725$	17.7296	−	35.9520i	0.658460	−	1.33522i
$726$	−3.24091	+	9.54742i	−0.120281	+	0.354338i
$727$	6.92018	+	6.92018i	0.256655	+	0.256655i	0.823692	−	0.567037i	$-0.191910\pi$
$727$	6.92018	+	6.92018i	0.256655	+	0.256655i	−0.567037	+	0.823692i	$0.691910\pi$
$728$	0.979416	+	0.112493i	0.0362996	+	0.00416925i
$729$	0.923880	+	0.382683i	0.0342178	+	0.0141735i
$730$	27.9658	+	16.1461i	1.03506	+	0.597592i
$731$	1.26220	+	1.75162i	0.0466841	+	0.0647861i
$732$	−4.60683	−	7.97926i	−0.170273	−	0.294922i
$733$	−37.7225	+	28.9455i	−1.39331	+	1.06913i	−0.405397	+	0.914141i	$0.632867\pi$
$733$	−37.7225	+	28.9455i	−1.39331	+	1.06913i	−0.987917	+	0.154987i	$0.950467\pi$
$734$	5.84103	−	8.74172i	0.215596	−	0.322663i
$735$	−21.9032	+	3.62440i	−0.807913	+	0.133688i
$736$	−6.23792	+	1.24080i	−0.229933	+	0.0457364i
$737$	−0.144003	−	2.19706i	−0.00530442	−	0.0809298i
$738$	−5.57594	+	1.89278i	−0.205253	+	0.0696741i
$739$	30.2096	+	23.1807i	1.11128	+	0.852714i	0.990162	−	0.139924i	$-0.0446858\pi$
$739$	30.2096	+	23.1807i	1.11128	+	0.852714i	0.121117	+	0.992638i	$0.461352\pi$
$740$	0.866606	−	6.58253i	0.0318571	−	0.241978i
$741$	1.25128	+	0.248894i	0.0459668	+	0.00914336i
$742$	−11.1694	−	6.20459i	−0.410042	−	0.227778i
$743$	−1.42664	−	7.17223i	−0.0523385	−	0.263124i	0.945752	−	0.324889i	$-0.105327\pi$
$743$	−1.42664	−	7.17223i	−0.0523385	−	0.263124i	−0.998091	+	0.0617654i	$0.980327\pi$
$744$	−2.43783	−	9.09812i	−0.0893753	−	0.333553i
$745$	0.912002	−	13.9145i	0.0334132	−	0.509786i
$746$	1.15317	+	8.75916i	0.0422204	+	0.320696i
$747$	8.21674	−	14.2318i	0.300635	−	0.520715i
$748$	−3.48794	−	1.85254i	−0.127532	−	0.0677354i
$749$	0.114844	−	2.34639i	0.00419631	−	0.0857354i
$750$	−0.0715297	+	0.172688i	−0.00261190	+	0.00630567i
$751$	−7.53169	+	3.71422i	−0.274835	+	0.135534i	−0.574484	−	0.818516i	$-0.694797\pi$
$751$	−7.53169	+	3.71422i	−0.274835	+	0.135534i	0.299649	+	0.954050i	$0.403131\pi$
$752$	−5.73814	−	1.53753i	−0.209249	−	0.0560680i
$753$	8.85248	+	10.0943i	0.322602	+	0.367858i
$754$	−2.94623	+	0.193106i	−0.107295	+	0.00703251i
$755$	7.12971	−	35.8435i	0.259477	−	1.30448i
$756$	0.473162	−	2.60310i	0.0172087	−	0.0946738i
$757$	−4.35267	−	10.5083i	−0.158201	−	0.381930i	0.824828	−	0.565384i	$-0.191272\pi$
$757$	−4.35267	−	10.5083i	−0.158201	−	0.381930i	−0.983028	+	0.183454i	$0.941272\pi$
$758$	6.22982	+	5.46340i	0.226277	+	0.198440i
$759$	5.46388	+	2.69449i	0.198326	+	0.0978037i
$760$	−8.16426	+	7.15986i	−0.296149	+	0.259715i
$761$	41.1115	−	11.0158i	1.49029	−	0.399322i	0.580455	−	0.814292i	$-0.302875\pi$
$761$	41.1115	−	11.0158i	1.49029	−	0.399322i	0.909835	+	0.414970i	$0.136208\pi$
$762$	−16.1711	−	10.8052i	−0.585819	−	0.391431i
$763$	−2.09810	−	3.03029i	−0.0759565	−	0.109704i
$764$		−	8.28145i		−	0.299612i
$765$	12.7430	+	2.93583i	0.460722	+	0.106145i
$766$	11.8593	−	6.84699i	0.428495	−	0.247392i
$767$	1.45693	−	0.191809i	0.0526067	−	0.00692581i
$768$	−0.442289	−	0.896873i	−0.0159597	−	0.0323631i
$769$	29.5929	−	29.5929i	1.06715	−	1.06715i	0.0695692	−	0.997577i	$-0.477838\pi$
$769$	29.5929	−	29.5929i	1.06715	−	1.06715i	0.997577	−	0.0695692i	$-0.0221625\pi$
$770$	7.95046	−	1.18081i	0.286515	−	0.0425536i
$771$	23.6444	−	15.7987i	0.851534	−	0.568977i
$772$	−6.48386	+	7.39342i	−0.233359	+	0.266095i
$773$	−1.95642	+	2.54965i	−0.0703674	+	0.0917046i	−0.827211	−	0.561892i	$-0.810074\pi$
$773$	−1.95642	+	2.54965i	−0.0703674	+	0.0917046i	0.756844	+	0.653596i	$0.226740\pi$
$774$	0.318770	−	0.415429i	0.0114579	−	0.0149323i
$775$	−31.4181	+	35.8255i	−1.12857	+	1.28689i
$776$	−8.49946	+	5.67916i	−0.305113	+	0.203870i
$777$	4.33766	−	3.44389i	0.155613	−	0.123549i
$778$	−13.1913	+	13.1913i	−0.472932	+	0.472932i
$779$	8.91706	+	18.0820i	0.319487	+	0.647855i
$780$	1.17168	−	0.154254i	0.0419528	−	0.00552319i
$781$	−6.34569	+	3.66368i	−0.227067	+	0.131097i
$782$	15.2183	−	21.3559i	0.544206	−	0.763684i
$783$			7.92380i			0.283173i
$784$	−6.99617	+	0.231573i	−0.249863	+	0.00827045i
$785$	29.2951	+	19.5744i	1.04559	+	0.698639i
$786$	−3.72571	+	0.998300i	−0.132892	+	0.0356082i
$787$	11.5150	−	10.0984i	0.410465	−	0.359968i	−0.429072	−	0.903270i	$-0.641160\pi$
$787$	11.5150	−	10.0984i	0.410465	−	0.359968i	0.839537	+	0.543302i	$0.182826\pi$
$788$	15.1925	+	7.49209i	0.541209	+	0.266895i
$789$	−7.92497	−	6.95001i	−0.282136	−	0.247427i
$790$	−0.197447	−	0.476678i	−0.00702484	−	0.0169595i
$791$	25.6605	+	21.7633i	0.912384	+	0.773815i
$792$	−0.186870	+	0.939461i	−0.00664015	+	0.0333823i
$793$	3.42582	−	0.224540i	0.121655	−	0.00797366i
$794$	−13.7032	−	15.6255i	−0.486308	−	0.554527i
$795$	−14.7945	−	3.96418i	−0.524708	−	0.140595i
$796$	−5.15964	+	2.54445i	−0.182878	+	0.0901857i
$797$	2.55868	−	6.17719i	0.0906330	−	0.218807i	−0.872062	−	0.489395i	$-0.837218\pi$
$797$	2.55868	−	6.17719i	0.0906330	−	0.218807i	0.962695	+	0.270587i	$0.0872178\pi$
$798$	−9.04784	−	0.442846i	−0.320290	−	0.0156766i
$799$	21.5709	−	11.6031i	0.763123	−	0.410489i
$800$	−2.52947	+	4.38117i	−0.0894302	+	0.154898i
$801$	0.272706	+	2.07141i	0.00963560	+	0.0731896i
$802$	2.32004	−	35.3969i	0.0819234	−	1.24991i
$803$	−2.52419	−	9.42040i	−0.0890767	−	0.332439i
$804$	0.448440	+	2.25446i	0.0158152	+	0.0795086i
$805$	0.882895	+	53.3619i	0.0311180	+	1.88076i
$806$	3.44228	+	0.684711i	0.121249	+	0.0241179i
$807$	−1.35944	+	10.3260i	−0.0478545	+	0.363491i
$808$	1.78679	+	1.37106i	0.0628592	+	0.0482336i
$809$	−46.0767	+	15.6409i	−1.61997	+	0.549906i	−0.976491	−	0.215556i	$-0.930844\pi$
$809$	−46.0767	+	15.6409i	−1.61997	+	0.549906i	−0.643480	+	0.765463i	$0.722510\pi$
$810$	−0.207431	−	3.16479i	−0.00728840	−	0.111199i
$811$	42.9271	−	8.53874i	1.50738	−	0.299836i	0.628848	−	0.777528i	$-0.283527\pi$
$811$	42.9271	−	8.53874i	1.50738	−	0.299836i	0.878527	+	0.477692i	$0.158527\pi$
$812$	20.4911	−	4.42954i	0.719096	−	0.155447i
$813$	−13.7929	+	20.6426i	−0.483739	+	0.723966i
$814$	−1.59081	+	1.22068i	−0.0557580	+	0.0427846i
$815$	−1.55046	−	2.68547i	−0.0543101	−	0.0940678i
$816$	3.86266	+	1.44218i	0.135220	+	0.0504865i
$817$	−1.55266	−	0.896428i	−0.0543207	−	0.0313621i
$818$	0.735999	+	0.304861i	0.0257336	+	0.0106592i
$819$	0.791953	+	0.587129i	0.0276731	+	0.0205160i
$820$	13.2057	+	13.2057i	0.461163	+	0.461163i
$821$	7.50012	−	22.0946i	0.261756	−	0.771108i	−0.734006	−	0.679143i	$-0.762352\pi$
$821$	7.50012	−	22.0946i	0.261756	−	0.771108i	0.995762	−	0.0919656i	$-0.0293150\pi$
$822$	−6.29029	+	12.7554i	−0.219399	+	0.444897i
$823$	4.56631	+	13.4519i	0.159172	+	0.468904i	0.997033	−	0.0769792i	$-0.0245275\pi$
$823$	4.56631	+	13.4519i	0.159172	+	0.468904i	−0.837861	+	0.545883i	$0.816194\pi$
$824$	−16.8626	−	2.22000i	−0.587437	−	0.0773375i
$825$	4.47692	−	1.85440i	0.155866	−	0.0645620i
$826$	−10.0325	+	2.86691i	−0.349076	+	0.0997526i
$827$	−16.3202	−	24.4249i	−0.567509	−	0.849338i	0.431087	−	0.902311i	$-0.358130\pi$
$827$	−16.3202	−	24.4249i	−0.567509	−	0.849338i	−0.998596	+	0.0529728i	$0.983130\pi$
$828$	−6.02259	−	2.04439i	−0.209300	−	0.0710476i
$829$	−2.16705	+	8.08756i	−0.0752649	+	0.280893i	−0.993293	−	0.115622i	$-0.963114\pi$
$829$	−2.16705	+	8.08756i	−0.0752649	+	0.280893i	0.918028	+	0.396515i	$0.129780\pi$
$830$	−52.0085	−	3.40882i	−1.80524	−	0.118322i
$831$	−10.9695	−	14.2958i	−0.380529	−	0.495914i
$832$	0.372618			0.0129182
$833$	20.3470	−	20.4695i	0.704982	−	0.709225i
$834$	−9.32631			−0.322944
$835$	−45.2611	−	58.9854i	−1.56632	−	2.04127i
$836$	3.27257	+	0.214496i	0.113184	+	0.00741849i
$837$	2.43783	−	9.09812i	0.0842639	−	0.314477i
$838$	−34.2568	−	11.6286i	−1.18338	−	0.401703i
$839$	−0.255361	−	0.382174i	−0.00881603	−	0.0131941i	0.827035	−	0.562150i	$-0.190026\pi$
$839$	−0.255361	−	0.382174i	−0.00881603	−	0.0131941i	−0.835851	+	0.548956i	$0.815026\pi$
$840$	−8.06826	+	2.30560i	−0.278381	+	0.0795507i
$841$	−31.2147	+	12.9296i	−1.07637	+	0.445847i
$842$	22.0852	+	2.90758i	0.761108	+	0.100202i
$843$	3.06463	+	9.02811i	0.105551	+	0.310945i
$844$	−11.9023	+	24.1355i	−0.409695	+	0.830779i
$845$	13.1116	−	38.6255i	0.451052	−	1.32876i
$846$	−4.20061	−	4.20061i	−0.144420	−	0.144420i
$847$	21.4291	+	15.8868i	0.736311	+	0.545879i
$848$	−4.46166	−	1.84808i	−0.153214	−	0.0634634i
$849$	16.3580	+	9.44427i	0.561404	+	0.324127i
$850$	−4.79002	−	20.3011i	−0.164296	−	0.696321i
$851$	−6.65708	−	11.5304i	−0.228202	−	0.395257i
$852$	6.06890	−	4.65683i	0.207917	−	0.159540i
$853$	−25.7766	+	38.5774i	−0.882574	+	1.32087i	0.0638572	+	0.997959i	$0.479660\pi$
$853$	−25.7766	+	38.5774i	−0.882574	+	1.32087i	−0.946431	+	0.322906i	$0.895340\pi$
$854$	−23.8267	+	5.15060i	−0.815333	+	0.176250i
$855$	−10.6504	+	2.11849i	−0.364235	+	0.0724509i
$856$	−0.0580724	−	0.886014i	−0.00198487	−	0.0302833i
$857$	13.1947	−	4.47900i	0.450723	−	0.153000i	−0.0868423	−	0.996222i	$-0.527678\pi$
$857$	13.1947	−	4.47900i	0.450723	−	0.153000i	0.537565	+	0.843222i	$0.319344\pi$
$858$	−0.283162	−	0.217278i	−0.00966700	−	0.00741775i
$859$	5.73757	−	43.5812i	0.195763	−	1.48697i	−0.558009	−	0.829835i	$-0.688435\pi$
$859$	5.73757	−	43.5812i	0.195763	−	1.48697i	0.753773	−	0.657135i	$-0.228232\pi$
$860$	−1.62885	−	0.323998i	−0.0555432	−	0.0110482i
$861$	0.257732	+	15.5772i	0.00878348	+	0.530870i
$862$	−3.79418	−	19.0746i	−0.129230	−	0.649684i
$863$	−3.16442	−	11.8098i	−0.107718	−	0.402009i	0.890921	−	0.454158i	$-0.150060\pi$
$863$	−3.16442	−	11.8098i	−0.107718	−	0.402009i	−0.998639	+	0.0521486i	$0.983393\pi$
$864$	0.0654031	−	0.997859i	0.00222506	−	0.0339478i
$865$	−6.93665	−	52.6891i	−0.235853	−	1.79148i
$866$	−9.04767	+	15.6710i	−0.307452	+	0.532523i
$867$	−15.6714	+	6.58836i	−0.532229	+	0.223752i
$868$	−24.8907	−	1.21828i	−0.844846	−	0.0413510i
$869$	−0.0596319	+	0.143964i	−0.00202287	+	0.00488365i
$870$	22.5393	−	11.1151i	0.764153	−	0.376839i
$871$	−0.827325	−	0.221681i	−0.0280328	−	0.00751137i
$872$	−0.918520	−	1.04737i	−0.0311050	−	0.0354685i
$873$	−10.2003	+	0.668565i	−0.345229	+	0.0226275i
$874$	−4.24831	+	21.3577i	−0.143701	+	0.722436i
$875$	0.377153	+	0.319873i	0.0127501	+	0.0108137i
$876$	3.89637	+	9.40667i	0.131646	+	0.317822i
$877$	42.2990	+	37.0952i	1.42834	+	1.25262i	0.920262	+	0.391302i	$0.127975\pi$
$877$	42.2990	+	37.0952i	1.42834	+	1.25262i	0.508073	+	0.861314i	$0.330358\pi$
$878$	−32.1848	−	15.8718i	−1.08618	−	0.535646i
$879$	20.4324	−	17.9188i	0.689169	−	0.604385i
$880$	2.93444	−	0.786280i	0.0989198	−	0.0265055i
$881$	42.6882	+	28.5234i	1.43820	+	0.960977i	0.998009	+	0.0630740i	$0.0200904\pi$
$881$	42.6882	+	28.5234i	1.43820	+	0.960977i	0.440194	+	0.897903i	$0.354910\pi$
$882$	−6.17465	−	3.29754i	−0.207911	−	0.111034i
$883$		−	22.1520i		−	0.745473i	−0.927937	−	0.372737i	$-0.878419\pi$
$883$		−	22.1520i		−	0.745473i	0.927937	−	0.372737i	$-0.121581\pi$
$884$	−1.11855	+	1.05319i	−0.0376209	+	0.0354225i
$885$	−10.8321	+	6.25392i	−0.364118	+	0.210223i
$886$	36.5712	−	4.81469i	1.22863	−	0.161753i
$887$	8.48732	+	17.2106i	0.284976	+	0.577875i	0.991544	−	0.129771i	$-0.0414241\pi$
$887$	8.48732	+	17.2106i	0.284976	+	0.577875i	−0.706568	+	0.707645i	$0.749757\pi$
$888$	1.48024	−	1.48024i	0.0496737	−	0.0496737i
$889$	−40.2997	+	31.9960i	−1.35161	+	1.07311i
$890$	5.50960	−	3.68139i	0.184682	−	0.123401i
$891$	−0.631565	+	0.720162i	−0.0211582	+	0.0241263i
$892$	12.8120	−	16.6970i	0.428979	−	0.559056i
$893$	−12.3820	+	16.1365i	−0.414347	+	0.539988i
$894$	2.89891	−	3.30557i	0.0969540	−	0.110555i
$895$	2.10930	−	1.40939i	0.0705061	−	0.0471106i
$896$	−2.61704	+	0.388687i	−0.0874293	+	0.0129851i
$897$	1.67577	−	1.67577i	0.0559523	−	0.0559523i
$898$	−17.0508	−	34.5756i	−0.568993	−	1.15380i
$899$	73.9963	−	9.74179i	2.46791	−	0.324907i
$900$	−4.38117	+	2.52947i	−0.146039	+	0.0843156i
$901$	18.6168	−	7.06297i	0.620216	−	0.235302i
$902$		−	5.64034i		−	0.187803i
$903$	−0.788645	−	1.13904i	−0.0262445	−	0.0379048i
$904$	10.5740	+	7.06535i	0.351687	+	0.234990i
$905$	−0.538468	+	0.144282i	−0.0178993	+	0.00479610i
$906$	8.66334	−	7.59755i	0.287820	−	0.252412i
$907$	−25.3472	−	12.4999i	−0.841641	−	0.415051i	−0.0302407	−	0.999543i	$-0.509627\pi$
$907$	−25.3472	−	12.4999i	−0.841641	−	0.415051i	−0.811400	+	0.584491i	$0.801294\pi$
$908$	7.54115	+	6.61341i	0.250262	+	0.219474i
$909$	0.861882	+	2.08077i	0.0285868	+	0.0690147i
$910$	0.559177	−	3.07631i	0.0185365	−	0.101979i
$911$	5.65150	−	28.4120i	0.187243	−	0.941332i	−0.766851	−	0.641825i	$-0.778178\pi$
$911$	5.65150	−	28.4120i	0.187243	−	0.941332i	0.954094	−	0.299507i	$-0.0968223\pi$
$912$	−3.41652	+	0.223931i	−0.113132	+	0.00741509i
$913$	10.3788	+	11.8348i	0.343489	+	0.391674i
$914$	26.7367	+	7.16407i	0.884370	+	0.236966i
$915$	−26.2083	+	12.9245i	−0.866420	+	0.427271i
$916$	5.68757	−	13.7310i	0.187922	−	0.453685i
$917$	−0.498887	+	10.1928i	−0.0164747	+	0.336597i
$918$	2.62407	+	3.18030i	0.0866071	+	0.104965i
$919$	−15.8808	+	27.5064i	−0.523861	+	0.907353i	0.475754	+	0.879579i	$0.342175\pi$
$919$	−15.8808	+	27.5064i	−0.523861	+	0.907353i	−0.999614	+	0.0277745i	$0.991158\pi$
$920$	2.63293	+	19.9991i	0.0868051	+	0.659350i
$921$	−1.55049	+	23.6558i	−0.0510902	+	0.779486i
$922$	−6.61997	−	24.7061i	−0.218017	−	0.813651i
$923$	0.556087	+	2.79564i	0.0183038	+	0.0920195i
$924$	2.21541	+	1.23066i	0.0728816	+	0.0404856i
$925$	−10.3868	−	2.06606i	−0.341515	−	0.0679316i
$926$	2.59403	−	19.7036i	0.0852451	−	0.647501i
$927$	−13.4934	−	10.3539i	−0.443183	−	0.340066i
$928$	7.50328	−	2.54702i	0.246307	−	0.0836101i
$929$	2.00586	+	30.6035i	0.0658101	+	1.00407i	0.895276	+	0.445511i	$0.146978\pi$
$929$	2.00586	+	30.6035i	0.0658101	+	1.00407i	−0.829466	+	0.558557i	$0.811355\pi$
$930$	−29.2993	+	5.82800i	−0.960763	+	0.191108i
$931$	−8.43423	+	22.4339i	−0.276421	+	0.735242i
$932$	14.8352	−	22.2024i	0.485942	−	0.727263i
$933$	10.2110	−	7.83515i	0.334292	−	0.256511i
$934$	−20.0113	−	34.6605i	−0.654788	−	1.13413i
$935$	−6.58640	+	10.6543i	−0.215398	+	0.348434i
$936$	0.322697	+	0.186309i	0.0105477	+	0.00608970i
$937$	0.897247	+	0.371652i	0.0293118	+	0.0121413i	0.397291	−	0.917693i	$-0.369950\pi$
$937$	0.897247	+	0.371652i	0.0293118	+	0.0121413i	−0.367979	+	0.929834i	$0.619950\pi$
$938$	6.04187	+	0.693950i	0.197274	+	0.0226583i
$939$	11.5262	+	11.5262i	0.376142	+	0.376142i
$940$	−6.05624	+	17.8411i	−0.197533	+	0.581913i
$941$	22.9738	−	46.5862i	0.748924	−	1.51867i	−0.102815	−	0.994701i	$-0.532785\pi$
$941$	22.9738	−	46.5862i	0.748924	−	1.51867i	0.851739	−	0.523967i	$-0.175549\pi$
$942$	3.57085	+	10.5194i	0.116345	+	0.342740i
$943$	37.1308	+	4.88837i	1.20915	+	0.159187i
$944$	−3.64353	+	1.50920i	−0.118587	+	0.0491202i
$945$	−8.14011	−	2.03742i	−0.264798	−	0.0662774i
$946$	0.278660	+	0.417044i	0.00906001	+	0.0135593i
$947$	−16.8102	−	5.70629i	−0.546258	−	0.185429i	0.0346492	−	0.999400i	$-0.488969\pi$
$947$	−16.8102	−	5.70629i	−0.546258	−	0.185429i	−0.580907	+	0.813970i	$0.697302\pi$
$948$	0.0421047	−	0.157137i	0.00136750	−	0.00510357i
$949$	−3.78576	−	0.248132i	−0.122891	−	0.00805471i
$950$	10.5444	+	13.7417i	0.342105	+	0.445840i
$951$	−0.327198			−0.0106101
$952$	6.75741	−	8.56373i	0.219009	−	0.277552i
$953$	48.1726			1.56047			0.780233	−	0.625489i	$-0.215101\pi$
$953$	48.1726			1.56047			0.780233	+	0.625489i	$0.215101\pi$
$954$	−2.93987	−	3.83132i	−0.0951819	−	0.124043i
$955$	−26.2091	−	1.71783i	−0.848105	−	0.0555878i
$956$	4.30248	−	16.0571i	0.139152	−	0.519323i
$957$	−7.18714	−	2.43971i	−0.232327	−	0.0788645i
$958$	18.9870	+	28.4161i	0.613443	+	0.918082i
$959$	27.0437	+	26.1634i	0.873287	+	0.844859i
$960$	−2.93016	+	1.21371i	−0.0945705	+	0.0391724i
$961$	−57.2250	−	7.53382i	−1.84597	−	0.243026i
$962$	0.250733	+	0.738635i	0.00808395	+	0.0238145i
$963$	0.392715	−	0.796347i	0.0126551	−	0.0256619i
$964$	5.19376	−	15.3003i	0.167280	−	0.492791i
$965$	22.0537	+	22.0537i	0.709933	+	0.709933i
$966$	−10.0216	+	13.5176i	−0.322438	+	0.434923i
$967$	50.0400	+	20.7272i	1.60918	+	0.666543i	0.992675	−	0.120811i	$-0.0385496\pi$
$967$	50.0400	+	20.7272i	1.60918	+	0.666543i	0.616501	+	0.787354i	$0.288550\pi$
$968$	8.73169	+	5.04125i	0.280647	+	0.162032i
$969$	9.62301	−	10.3288i	0.309136	−	0.331810i
$970$	16.2103	+	28.0771i	0.520481	+	0.901500i
$971$	7.30364	−	5.60428i	0.234385	−	0.179850i	−0.484891	−	0.874575i	$-0.661141\pi$
$971$	7.30364	−	5.60428i	0.234385	−	0.179850i	0.719275	+	0.694725i	$0.244474\pi$
$972$	0.555570	−	0.831470i	0.0178199	−	0.0266694i
$973$	−7.54392	+	23.4936i	−0.241847	+	0.753170i
$974$	25.1522	−	5.00308i	0.805928	−	0.160309i
$975$	−0.123288	−	1.88101i	−0.00394838	−	0.0602407i
$976$	−8.72469	+	2.96163i	−0.279270	+	0.0947996i
$977$	−11.5803	−	8.88586i	−0.370486	−	0.284284i	0.406691	−	0.913566i	$-0.366682\pi$
$977$	−11.5803	−	8.88586i	−0.370486	−	0.284284i	−0.777177	+	0.629282i	$0.783349\pi$
$978$	0.127618	−	0.969353i	0.00408077	−	0.0309965i
$979$	−1.96280	−	0.390425i	−0.0627314	−	0.0124780i
$980$	−0.718346	+	22.1895i	−0.0229467	+	0.708816i
$981$	−0.271776	−	1.36631i	−0.00867714	−	0.0436229i
$982$	9.94714	+	37.1232i	0.317426	+	1.18465i
$983$	−0.414891	+	6.33001i	−0.0132330	+	0.201896i	0.986123	+	0.166016i	$0.0530902\pi$
$983$	−0.414891	+	6.33001i	−0.0132330	+	0.201896i	−0.999356	+	0.0358805i	$0.988576\pi$
$984$	0.768596	+	5.83807i	0.0245019	+	0.186111i
$985$	26.8623	−	46.5269i	0.855904	−	1.48247i
$986$	−15.3248	+	28.8535i	−0.488041	+	0.918881i
$987$	−13.9794	+	7.18381i	−0.444971	+	0.228663i
$988$	0.488224	−	1.17868i	0.0155325	−	0.0374987i
$989$	−2.98694	+	1.47300i	−0.0949792	+	0.0468385i
$990$	2.93444	+	0.786280i	0.0932625	+	0.0249896i
$991$	7.52420	+	8.57970i	0.239014	+	0.272543i	0.858894	−	0.512153i	$-0.171152\pi$
$991$	7.52420	+	8.57970i	0.239014	+	0.272543i	−0.619880	+	0.784697i	$0.712819\pi$
$992$	−9.39890	+	0.616036i	−0.298415	+	0.0195592i
$993$	0.264403	−	1.32924i	0.00839058	−	0.0421823i
$994$	−6.82182	−	19.0548i	−0.216375	−	0.604382i
$995$	6.98239	+	16.8570i	0.221357	+	0.534402i
$996$	−12.3553	−	10.8353i	−0.391494	−	0.343331i
$997$	28.2090	+	13.9111i	0.893388	+	0.440570i	0.830222	−	0.557433i	$-0.188214\pi$
$997$	28.2090	+	13.9111i	0.893388	+	0.440570i	0.0631661	+	0.998003i	$0.479880\pi$
$998$	−5.11651	+	4.48706i	−0.161960	+	0.142035i
$999$	2.02205	−	0.541807i	0.0639748	−	0.0171420i

Twists

By twisting character
Char	Parity	Ord	Type	Twist	Min	Dim
1.1	even	1	trivial	714.2.bl.a.61.6	✓	192
7.3	odd	6	inner	714.2.bl.a.367.6	yes	192
17.12	odd	16	inner	714.2.bl.a.607.6	yes	192
119.80	even	48	inner	714.2.bl.a.199.6	yes	192

By twisted newform
Twist	Min	Dim	Char	Parity	Ord	Type
714.2.bl.a.61.6	✓	192	1.1	even	1	trivial
714.2.bl.a.199.6	yes	192	119.80	even	48	inner
714.2.bl.a.367.6	yes	192	7.3	odd	6	inner
714.2.bl.a.607.6	yes	192	17.12	odd	16	inner

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:	\( N \)	\(=\)	\( 714 = 2 \cdot 3 \cdot 7 \cdot 17 \)
Weight:	\( k \)	\(=\)	\( 2 \)
Character orbit:	\([\chi]\)	\(=\)	714.bl (of order \(48\), degree \(16\), minimal)

\(f(q)\)	\(=\)	\(q+(-0.608761 - 0.793353i) q^{2} +(-0.997859 - 0.0654031i) q^{3} +(-0.258819 + 0.965926i) q^{4} +(3.00327 + 1.01947i) q^{5} +(0.555570 + 0.831470i) q^{6} +(2.54392 - 0.726955i) q^{7} +(0.923880 - 0.382683i) q^{8} +(0.991445 + 0.130526i) q^{9} +(-1.01947 - 3.00327i) q^{10} +(-0.423653 + 0.859084i) q^{11} +(0.321439 - 0.946930i) q^{12} +(0.263481 + 0.263481i) q^{13} +(-2.12537 - 1.57569i) q^{14} +(-2.93016 - 1.21371i) q^{15} +(-0.866025 - 0.500000i) q^{16} +(4.01291 - 0.946844i) q^{17} +(-0.500000 - 0.866025i) q^{18} +(-2.71633 + 2.08431i) q^{19} +(-1.76204 + 2.63707i) q^{20} +(-2.58602 + 0.559018i) q^{21} +(0.939461 - 0.186870i) q^{22} +(0.415972 + 6.34651i) q^{23} +(-0.946930 + 0.321439i) q^{24} +(4.01352 + 3.07968i) q^{25} +(0.0486364 - 0.369430i) q^{26} +(-0.980785 - 0.195090i) q^{27} +(0.0437691 + 2.64539i) q^{28} +(-1.54586 - 7.77154i) q^{29} +(0.820866 + 3.06351i) q^{30} +(-0.616036 + 9.39890i) q^{31} +(0.130526 + 0.991445i) q^{32} +(0.478933 - 0.829537i) q^{33} +(-3.19409 - 2.60726i) q^{34} +(8.38119 + 0.410217i) q^{35} +(-0.382683 + 0.923880i) q^{36} +(-1.87750 + 0.925878i) q^{37} +(3.30719 + 0.886159i) q^{38} +(-0.245684 - 0.280149i) q^{39} +(3.16479 - 0.207431i) q^{40} +(1.14878 - 5.77530i) q^{41} +(2.01777 + 1.71132i) q^{42} +(0.200387 + 0.483777i) q^{43} +(-0.720162 - 0.631565i) q^{44} +(2.84451 + 1.40276i) q^{45} +(4.78179 - 4.19352i) q^{46} +(5.73814 - 1.53753i) q^{47} +(0.831470 + 0.555570i) q^{48} +(5.94307 - 3.69863i) q^{49} -5.05893i q^{50} +(-4.06625 + 0.682360i) q^{51} +(-0.322697 + 0.186309i) q^{52} +(4.78795 - 0.630346i) q^{53} +(0.442289 + 0.896873i) q^{54} +(-2.14816 + 2.14816i) q^{55} +(2.07208 - 1.64514i) q^{56} +(2.84683 - 1.90219i) q^{57} +(-5.22452 + 5.95743i) q^{58} +(2.40079 - 3.12877i) q^{59} +(1.93074 - 2.51619i) q^{60} +(6.07499 - 6.92719i) q^{61} +(7.83167 - 5.23295i) q^{62} +(2.61704 - 0.388687i) q^{63} +(0.707107 - 0.707107i) q^{64} +(0.522692 + 1.05991i) q^{65} +(-0.949672 + 0.125027i) q^{66} +(-1.99067 + 1.14931i) q^{67} +(-0.124037 + 4.12124i) q^{68} -6.36012i q^{69} +(-4.77670 - 6.89897i) q^{70} +(6.36047 + 4.24993i) q^{71} +(0.965926 - 0.258819i) q^{72} +(-7.65501 + 6.71326i) q^{73} +(1.87750 + 0.925878i) q^{74} +(-3.80351 - 3.33559i) q^{75} +(-1.31025 - 3.16323i) q^{76} +(-0.453226 + 2.49342i) q^{77} +(-0.0726942 + 0.365458i) q^{78} +(0.162332 - 0.0106398i) q^{79} +(-2.09117 - 2.38452i) q^{80} +(0.965926 + 0.258819i) q^{81} +(-5.28118 + 2.60439i) q^{82} +(6.28882 - 15.1826i) q^{83} +(0.129341 - 2.64259i) q^{84} +(13.0171 + 1.24743i) q^{85} +(0.261818 - 0.453483i) q^{86} +(1.03426 + 7.85601i) q^{87} +(-0.0626475 + 0.955816i) q^{88} +(0.540746 + 2.01809i) q^{89} +(-0.618745 - 3.11064i) q^{90} +(0.861813 + 0.478736i) q^{91} +(-6.23792 - 1.24080i) q^{92} +(1.22944 - 9.33849i) q^{93} +(-4.71297 - 3.61639i) q^{94} +(-10.2828 + 3.49052i) q^{95} +(-0.0654031 - 0.997859i) q^{96} +(-10.0258 + 1.99426i) q^{97} +(-6.55224 - 2.46337i) q^{98} +(-0.532162 + 0.796437i) q^{99} +O(q^{100})\)
\(\operatorname{Tr}(f)(q)\)	\(=\)	\( 192 q - 48 q^{10} + 16 q^{11} - 16 q^{14} + 32 q^{15} - 96 q^{18} + 32 q^{22} + 16 q^{25} + 32 q^{28} - 32 q^{29} + 64 q^{35} - 48 q^{37} - 64 q^{43} - 16 q^{46} + 48 q^{47} + 64 q^{49} + 16 q^{53} + 16 q^{58}+ \cdots - 32 q^{99}+O(q^{100}) \) 192 * q - 48 * q^10 + 16 * q^11 - 16 * q^14 + 32 * q^15 - 96 * q^18 + 32 * q^22 + 16 * q^25 + 32 * q^28 - 32 * q^29 + 64 * q^35 - 48 * q^37 - 64 * q^43 - 16 * q^46 + 48 * q^47 + 64 * q^49 + 16 * q^53 + 16 * q^58 + 48 * q^61 - 64 * q^65 + 16 * q^70 - 32 * q^71 + 240 * q^73 + 48 * q^74 + 16 * q^77 - 64 * q^78 - 64 * q^79 + 48 * q^80 - 64 * q^85 + 32 * q^86 + 144 * q^87 + 16 * q^88 + 144 * q^89 - 64 * q^91 + 48 * q^94 + 80 * q^95 - 80 * q^98 - 32 * q^99

Introduction

L-functions

Modular forms

Varieties

Fields

Representations

Groups

Database

Properties

Related objects

Downloads

Learn more