LMFDB - Embedded newform 756.2.cf.a.659.48

Show commands: Magma / PariGP / SageMath

Newspace parameters

comment: Compute space of new eigenforms

[N,k,chi] = [756,2,Mod(155,756)]

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

lf = mfeigenbasis(mf)

from sage.modular.dirichlet import DirichletCharacter

H = DirichletGroup(756, base_ring=CyclotomicField(18))

chi = DirichletCharacter(H, H._module([9, 7, 0]))

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

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

chi := DirichletCharacter("756.155");

S:= CuspForms(chi, 2);

N := Newforms(S);

Level:	$ N $	$=$	$ 756 = 2^{2} \cdot 3^{3} \cdot 7 $
Weight:	$ k $	$=$	$ 2 $
Character orbit:	$[\chi]$	$=$	756.cf (of order $18$, degree $6$, minimal)

Newform invariants

comment: select newform

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

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

Self dual:	no
Analytic conductor:	$6.03669039281$
Analytic rank:	$0$
Dimension:	$648$
Relative dimension:	$108$ over $\Q(\zeta_{18})$
Twist minimal:	yes
Sato-Tate group:	$\mathrm{SU}(2)[C_{18}]$

Embedding invariants

Embedding label			659.48
Character	$\chi$	$=$	756.659
Dual form			756.2.cf.a.491.48

$q$-expansion

comment: q-expansion

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

gp: mfcoefs(f, 20)

$f(q)$	$=$	$q+(-0.224874 - 1.39622i) q^{2} +(0.283220 + 1.70874i) q^{3} +(-1.89886 + 0.627946i) q^{4} +(0.747603 - 2.05402i) q^{5} +(2.32209 - 0.779687i) q^{6} +(-0.984808 - 0.173648i) q^{7} +(1.30376 + 2.51002i) q^{8} +(-2.83957 + 0.967897i) q^{9} +O(q^{10})$	\(q+(-0.224874 - 1.39622i) q^{2} +(0.283220 + 1.70874i) q^{3} +(-1.89886 + 0.627946i) q^{4} +(0.747603 - 2.05402i) q^{5} +(2.32209 - 0.779687i) q^{6} +(-0.984808 - 0.173648i) q^{7} +(1.30376 + 2.51002i) q^{8} +(-2.83957 + 0.967897i) q^{9} +(-3.03598 - 0.581923i) q^{10} +(-3.57896 + 1.30263i) q^{11} +(-1.61079 - 3.06681i) q^{12} +(0.135281 - 0.113514i) q^{13} +(-0.0209939 + 1.41406i) q^{14} +(3.72152 + 0.695718i) q^{15} +(3.21137 - 2.38477i) q^{16} +(-5.31680 + 3.06966i) q^{17} +(1.98994 + 3.74702i) q^{18} +(1.99685 + 1.15288i) q^{19} +(-0.129781 + 4.36976i) q^{20} +(0.0178022 - 1.73196i) q^{21} +(2.62358 + 4.70408i) q^{22} +(-0.0492249 - 0.279169i) q^{23} +(-3.91972 + 2.93867i) q^{24} +(0.170124 + 0.142751i) q^{25} +(-0.188912 - 0.163356i) q^{26} +(-2.45811 - 4.57796i) q^{27} +(1.97906 - 0.288672i) q^{28} +(-4.88155 + 5.81761i) q^{29} +(0.134504 - 5.35252i) q^{30} +(-4.41115 + 0.777805i) q^{31} +(-4.05181 - 3.94751i) q^{32} +(-3.23949 - 5.74657i) q^{33} +(5.48153 + 6.73314i) q^{34} +(-1.09292 + 1.89300i) q^{35} +(4.78418 - 3.62100i) q^{36} +(0.564446 + 0.977649i) q^{37} +(1.16064 - 3.04730i) q^{38} +(0.232281 + 0.199011i) q^{39} +(6.13034 - 0.801442i) q^{40} +(-7.24325 - 8.63216i) q^{41} +(-2.42220 + 0.364616i) q^{42} +(-0.101877 - 0.279904i) q^{43} +(5.97797 - 4.72092i) q^{44} +(-0.134791 + 6.55615i) q^{45} +(-0.378711 + 0.131507i) q^{46} +(-1.47637 + 8.37293i) q^{47} +(4.98447 + 4.81197i) q^{48} +(0.939693 + 0.342020i) q^{49} +(0.161055 - 0.269631i) q^{50} +(-6.75107 - 8.21564i) q^{51} +(-0.185600 + 0.300498i) q^{52} +1.17351i q^{53} +(-5.83908 + 4.46152i) q^{54} +8.32511i q^{55} +(-0.848088 - 2.69829i) q^{56} +(-1.40443 + 3.73862i) q^{57} +(9.22040 + 5.50750i) q^{58} +(3.05479 + 1.11185i) q^{59} +(-7.50354 + 1.01584i) q^{60} +(-2.13712 + 12.1202i) q^{61} +(2.07794 + 5.98403i) q^{62} +(2.96451 - 0.460106i) q^{63} +(-4.60044 + 6.54492i) q^{64} +(-0.132025 - 0.362734i) q^{65} +(-7.29500 + 5.81530i) q^{66} +(-4.21151 - 5.01908i) q^{67} +(8.16830 - 9.16753i) q^{68} +(0.463084 - 0.163179i) q^{69} +(2.88881 + 1.10028i) q^{70} +(-0.0796712 - 0.137995i) q^{71} +(-6.13155 - 5.86550i) q^{72} +(-4.16572 + 7.21524i) q^{73} +(1.23808 - 1.00794i) q^{74} +(-0.195741 + 0.331126i) q^{75} +(-4.51571 - 0.935254i) q^{76} +(3.75078 - 0.661364i) q^{77} +(0.225629 - 0.369067i) q^{78} +(1.06892 - 1.27389i) q^{79} +(-2.49754 - 8.37908i) q^{80} +(7.12635 - 5.49683i) q^{81} +(-10.4236 + 12.0543i) q^{82} +(-6.85632 - 5.75314i) q^{83} +(1.05377 + 3.29993i) q^{84} +(2.33029 + 13.2157i) q^{85} +(-0.367898 + 0.205185i) q^{86} +(-11.3233 - 6.69363i) q^{87} +(-7.93573 - 7.28495i) q^{88} +(1.26098 + 0.728026i) q^{89} +(9.18414 - 1.28611i) q^{90} +(-0.152938 + 0.0882985i) q^{91} +(0.268774 + 0.499192i) q^{92} +(-2.57839 - 7.31721i) q^{93} +(12.0225 + 0.178492i) q^{94} +(3.86091 - 3.23969i) q^{95} +(5.59770 - 8.04150i) q^{96} +(12.1677 - 4.42868i) q^{97} +(0.266224 - 1.38893i) q^{98} +(8.90189 - 7.16298i) q^{99} +O(q^{100})\)
$\operatorname{Tr}(f)(q)$	$=$	$ 648 q+O(q^{10}) $ 648 * q	$ 648 q + 18 q^{12} + 42 q^{18} + 42 q^{20} - 48 q^{30} - 30 q^{32} + 60 q^{33} + 60 q^{41} - 30 q^{42} - 144 q^{44} - 18 q^{48} - 156 q^{50} + 54 q^{52} - 12 q^{57} + 54 q^{58} - 186 q^{60} - 24 q^{65} - 186 q^{66} - 78 q^{68} - 42 q^{72} - 24 q^{81} - 30 q^{86} - 36 q^{89} + 198 q^{90} + 114 q^{92} - 144 q^{93} - 54 q^{94} + 156 q^{96} + 36 q^{97}+O(q^{100}) $ 648 * q + 18 * q^12 + 42 * q^18 + 42 * q^20 - 48 * q^30 - 30 * q^32 + 60 * q^33 + 60 * q^41 - 30 * q^42 - 144 * q^44 - 18 * q^48 - 156 * q^50 + 54 * q^52 - 12 * q^57 + 54 * q^58 - 186 * q^60 - 24 * q^65 - 186 * q^66 - 78 * q^68 - 42 * q^72 - 24 * q^81 - 30 * q^86 - 36 * q^89 + 198 * q^90 + 114 * q^92 - 144 * q^93 - 54 * q^94 + 156 * q^96 + 36 * q^97

Display 100 coefficients 10 coefficients

Character values

We give the values of $\chi$ on generators for $\left(\mathbb{Z}/756\mathbb{Z}\right)^\times$.

$n$	$29$	$325$	$379$
$\chi(n)$	$e\left(\frac{13}{18}\right)$	$1$	$-1$

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 $

$2$	−0.224874	−	1.39622i	−0.159010	−	0.987277i
$2$	−0.224874	−	1.39622i	−0.159010	−	0.987277i
$3$	0.283220	+	1.70874i	0.163517	+	0.986541i
$3$	0.283220	+	1.70874i	0.163517	+	0.986541i
$4$	−1.89886	+	0.627946i	−0.949432	+	0.313973i
$5$	0.747603	−	2.05402i	0.334338	−	0.918587i	−0.652631	−	0.757676i	$-0.726335\pi$
$5$	0.747603	−	2.05402i	0.334338	−	0.918587i	0.986969	−	0.160911i	$-0.0514431\pi$
$6$	2.32209	−	0.779687i	0.947988	−	0.318306i
$7$	−0.984808	−	0.173648i	−0.372222	−	0.0656328i
$7$	−0.984808	−	0.173648i	−0.372222	−	0.0656328i
$8$	1.30376	+	2.51002i	0.460947	+	0.887428i
$9$	−2.83957	+	0.967897i	−0.946524	+	0.322632i
$10$	−3.03598	−	0.581923i	−0.960063	−	0.184020i
$11$	−3.57896	+	1.30263i	−1.07910	+	0.392759i	−0.819571	−	0.572978i	$-0.805788\pi$
$11$	−3.57896	+	1.30263i	−1.07910	+	0.392759i	−0.259525	+	0.965736i	$0.583566\pi$
$12$	−1.61079	−	3.06681i	−0.464995	−	0.885313i
$13$	0.135281	−	0.113514i	0.0375203	−	0.0314832i	−0.623835	−	0.781556i	$-0.714426\pi$
$13$	0.135281	−	0.113514i	0.0375203	−	0.0314832i	0.661355	+	0.750073i	$0.269982\pi$
$14$	−0.0209939	+	1.41406i	−0.00561086	+	0.377923i
$15$	3.72152	+	0.695718i	0.960893	+	0.179634i
$16$	3.21137	−	2.38477i	0.802842	−	0.596192i
$17$	−5.31680	+	3.06966i	−1.28951	+	0.744501i	−0.978568	−	0.205926i	$-0.933979\pi$
$17$	−5.31680	+	3.06966i	−1.28951	+	0.744501i	−0.310947	+	0.950427i	$0.600646\pi$
$18$	1.98994	+	3.74702i	0.469034	+	0.883180i
$19$	1.99685	+	1.15288i	0.458110	+	0.264490i	0.711249	−	0.702940i	$-0.248130\pi$
$19$	1.99685	+	1.15288i	0.458110	+	0.264490i	−0.253139	+	0.967430i	$0.581463\pi$
$20$	−0.129781	+	4.36976i	−0.0290198	+	0.977109i
$21$	0.0178022	−	1.73196i	0.00388476	−	0.377945i
$22$	2.62358	+	4.70408i	0.559348	+	1.00291i
$23$	−0.0492249	−	0.279169i	−0.0102641	−	0.0582107i	0.979246	−	0.202678i	$-0.0649644\pi$
$23$	−0.0492249	−	0.279169i	−0.0102641	−	0.0582107i	−0.989510	+	0.144467i	$0.953853\pi$
$24$	−3.91972	+	2.93867i	−0.800110	+	0.599853i
$25$	0.170124	+	0.142751i	0.0340247	+	0.0285501i
$26$	−0.188912	−	0.163356i	−0.0370488	−	0.0320367i
$27$	−2.45811	−	4.57796i	−0.473063	−	0.881029i
$28$	1.97906	−	0.288672i	0.374007	−	0.0545539i
$29$	−4.88155	+	5.81761i	−0.906482	+	1.08030i	0.0899540	+	0.995946i	$0.471328\pi$
$29$	−4.88155	+	5.81761i	−0.906482	+	1.08030i	−0.996436	+	0.0843568i	$0.973116\pi$
$30$	0.134504	−	5.35252i	0.0245569	−	0.977231i
$31$	−4.41115	+	0.777805i	−0.792266	+	0.139698i	−0.555114	−	0.831775i	$-0.687325\pi$
$31$	−4.41115	+	0.777805i	−0.792266	+	0.139698i	−0.237152	+	0.971472i	$0.576214\pi$
$32$	−4.05181	−	3.94751i	−0.716266	−	0.697827i
$33$	−3.23949	−	5.74657i	−0.563923	−	1.00035i
$34$	5.48153	+	6.73314i	0.940074	+	1.15472i
$35$	−1.09292	+	1.89300i	−0.184738	+	0.319975i
$36$	4.78418	−	3.62100i	0.797363	−	0.603501i
$37$	0.564446	+	0.977649i	0.0927943	+	0.160724i	0.908686	−	0.417480i	$-0.137087\pi$
$37$	0.564446	+	0.977649i	0.0927943	+	0.160724i	−0.815892	+	0.578205i	$0.803753\pi$
$38$	1.16064	−	3.04730i	0.188281	−	0.494338i
$39$	0.232281	+	0.199011i	0.0371947	+	0.0318672i
$40$	6.13034	−	0.801442i	0.969292	−	0.126719i
$41$	−7.24325	−	8.63216i	−1.13120	−	1.34812i	−0.929565	−	0.368658i	$-0.879817\pi$
$41$	−7.24325	−	8.63216i	−1.13120	−	1.34812i	−0.201640	−	0.979460i	$-0.564627\pi$
$42$	−2.42220	+	0.364616i	−0.373754	+	0.0562615i
$43$	−0.101877	−	0.279904i	−0.0155361	−	0.0426850i	0.931682	−	0.363274i	$-0.118341\pi$
$43$	−0.101877	−	0.279904i	−0.0155361	−	0.0426850i	−0.947218	+	0.320589i	$0.896119\pi$
$44$	5.97797	−	4.72092i	0.901212	−	0.711705i
$45$	−0.134791	+	6.55615i	−0.0200935	+	0.977333i
$46$	−0.378711	+	0.131507i	−0.0558380	+	0.0193896i
$47$	−1.47637	+	8.37293i	−0.215351	+	1.22132i	0.664945	+	0.746893i	$0.268455\pi$
$47$	−1.47637	+	8.37293i	−0.215351	+	1.22132i	−0.880296	+	0.474425i	$0.842656\pi$
$48$	4.98447	+	4.81197i	0.719446	+	0.694548i
$49$	0.939693	+	0.342020i	0.134242	+	0.0488600i
$50$	0.161055	−	0.269631i	0.0227766	−	0.0381316i
$51$	−6.75107	−	8.21564i	−0.945338	−	1.15042i
$52$	−0.185600	+	0.300498i	−0.0257380	+	0.0416715i
$53$			1.17351i			0.161195i	0.996747	+	0.0805973i	$0.0256828\pi$
$53$			1.17351i			0.161195i	−0.996747	+	0.0805973i	$0.974317\pi$
$54$	−5.83908	+	4.46152i	−0.794598	+	0.607136i
$55$			8.32511i			1.12256i
$56$	−0.848088	−	2.69829i	−0.113330	−	0.360574i
$57$	−1.40443	+	3.73862i	−0.186021	+	0.495193i
$58$	9.22040	+	5.50750i	1.21070	+	0.723170i
$59$	3.05479	+	1.11185i	0.397700	+	0.144751i	0.533124	−	0.846037i	$-0.321018\pi$
$59$	3.05479	+	1.11185i	0.397700	+	0.144751i	−0.135425	+	0.990788i	$0.543240\pi$
$60$	−7.50354	+	1.01584i	−0.968703	+	0.131145i
$61$	−2.13712	+	12.1202i	−0.273630	+	1.55183i	0.469649	+	0.882853i	$0.344381\pi$
$61$	−2.13712	+	12.1202i	−0.273630	+	1.55183i	−0.743279	+	0.668982i	$0.766731\pi$
$62$	2.07794	+	5.98403i	0.263898	+	0.759973i
$63$	2.96451	−	0.460106i	0.373493	−	0.0579679i
$64$	−4.60044	+	6.54492i	−0.575055	+	0.818115i
$65$	−0.132025	−	0.362734i	−0.0163756	−	0.0449917i
$66$	−7.29500	+	5.81530i	−0.897952	+	0.715813i
$67$	−4.21151	−	5.01908i	−0.514518	−	0.613179i	0.444757	−	0.895651i	$-0.353290\pi$
$67$	−4.21151	−	5.01908i	−0.514518	−	0.613179i	−0.959275	+	0.282472i	$0.908845\pi$
$68$	8.16830	−	9.16753i	0.990552	−	1.11173i
$69$	0.463084	−	0.163179i	0.0557488	−	0.0196444i
$70$	2.88881	+	1.10028i	0.345279	+	0.131508i
$71$	−0.0796712	−	0.137995i	−0.00945523	−	0.0163769i	0.861259	−	0.508166i	$-0.169676\pi$
$71$	−0.0796712	−	0.137995i	−0.00945523	−	0.0163769i	−0.870714	+	0.491789i	$0.836343\pi$
$72$	−6.13155	−	5.86550i	−0.722611	−	0.691255i
$73$	−4.16572	+	7.21524i	−0.487560	+	0.844480i	−0.999898	−	0.0143048i	$-0.995446\pi$
$73$	−4.16572	+	7.21524i	−0.487560	+	0.844480i	0.512337	+	0.858784i	$0.328780\pi$
$74$	1.23808	−	1.00794i	0.143924	−	0.117170i
$75$	−0.195741	+	0.331126i	−0.0226022	+	0.0382352i
$76$	−4.51571	−	0.935254i	−0.517987	−	0.107281i
$77$	3.75078	−	0.661364i	0.427441	−	0.0753695i
$78$	0.225629	−	0.369067i	0.0255474	−	0.0417887i
$79$	1.06892	−	1.27389i	0.120263	−	0.143324i	−0.702554	−	0.711631i	$-0.747957\pi$
$79$	1.06892	−	1.27389i	0.120263	−	0.143324i	0.822817	+	0.568307i	$0.192401\pi$
$80$	−2.49754	−	8.37908i	−0.279234	−	0.936810i
$81$	7.12635	−	5.49683i	0.791817	−	0.610759i
$82$	−10.4236	+	12.0543i	−1.15109	+	1.33118i
$83$	−6.85632	−	5.75314i	−0.752579	−	0.631489i	0.183605	−	0.983000i	$-0.441223\pi$
$83$	−6.85632	−	5.75314i	−0.752579	−	0.631489i	−0.936184	+	0.351511i	$0.885668\pi$
$84$	1.05377	+	3.29993i	0.114976	+	0.360052i
$85$	2.33029	+	13.2157i	0.252755	+	1.43345i
$86$	−0.367898	+	0.205185i	−0.0396715	+	0.0221257i
$87$	−11.3233	−	6.69363i	−1.21399	−	0.717633i
$88$	−7.93573	−	7.28495i	−0.845951	−	0.776578i
$89$	1.26098	+	0.728026i	0.133663	+	0.0771706i	0.565341	−	0.824858i	$-0.308745\pi$
$89$	1.26098	+	0.728026i	0.133663	+	0.0771706i	−0.431677	+	0.902028i	$0.642078\pi$
$90$	9.18414	−	1.28611i	0.968094	−	0.135568i
$91$	−0.152938	+	0.0882985i	−0.0160322	+	0.00925620i
$92$	0.268774	+	0.499192i	0.0280217	+	0.0520444i
$93$	−2.57839	−	7.31721i	−0.267367	−	0.758760i
$94$	12.0225	+	0.178492i	1.24002	+	0.0184101i
$95$	3.86091	−	3.23969i	0.396121	−	0.332385i
$96$	5.59770	−	8.04150i	0.571313	−	0.820732i
$97$	12.1677	−	4.42868i	1.23544	−	0.449665i	0.359985	−	0.932958i	$-0.382782\pi$
$97$	12.1677	−	4.42868i	1.23544	−	0.449665i	0.875458	+	0.483293i	$0.160560\pi$
$98$	0.266224	−	1.38893i	0.0268926	−	0.140303i
$99$	8.90189	−	7.16298i	0.894674	−	0.719907i
$100$	−0.412681	−	0.164236i	−0.0412681	−	0.0164236i
$101$	12.8452	+	2.26495i	1.27814	+	0.225371i	0.771192	−	0.636603i	$-0.219661\pi$
$101$	12.8452	+	2.26495i	1.27814	+	0.225371i	0.506953	+	0.861974i	$0.330772\pi$
$102$	−9.95271	+	11.2735i	−0.985465	+	1.11624i
$103$	3.09264	−	8.49696i	0.304727	−	0.837231i	−0.688935	−	0.724823i	$-0.741922\pi$
$103$	3.09264	−	8.49696i	0.304727	−	0.837231i	0.993662	−	0.112408i	$-0.0358562\pi$
$104$	0.461298	+	0.191564i	0.0452339	+	0.0187844i
$105$	−3.54417	−	1.33138i	−0.345876	−	0.129930i
$106$	1.63849	−	0.263892i	0.159144	−	0.0256315i
$107$	−9.29019			−0.898117			−0.449058	−	0.893502i	$-0.648241\pi$
$107$	−9.29019			−0.898117			−0.449058	+	0.893502i	$0.648241\pi$
$108$	7.54232	+	7.14936i	0.725760	+	0.687948i
$109$	−7.22711			−0.692231			−0.346116	−	0.938192i	$-0.612500\pi$
$109$	−7.22711			−0.692231			−0.346116	+	0.938192i	$0.612500\pi$
$110$	11.6237	−	1.87210i	1.10828	−	0.178497i
$111$	−1.51068	+	1.24138i	−0.143388	+	0.117827i
$112$	−3.57669	+	1.79089i	−0.337965	+	0.169223i
$113$	4.92062	−	13.5193i	0.462893	−	1.27179i	−0.460406	−	0.887708i	$-0.652296\pi$
$113$	4.92062	−	13.5193i	0.462893	−	1.27179i	0.923299	−	0.384081i	$-0.125482\pi$
$114$	5.53576	+	1.12018i	0.518471	+	0.104914i
$115$	−0.610219	−	0.107598i	−0.0569032	−	0.0100336i
$116$	5.61626	−	14.1122i	0.521457	−	1.31028i
$117$	−0.274271	+	0.453271i	−0.0253563	+	0.0419049i
$118$	0.865450	−	4.51518i	0.0796711	−	0.415656i
$119$	5.76907	−	2.09977i	0.528850	−	0.192486i
$120$	3.10569	+	10.2482i	0.283509	+	0.935525i
$121$	2.68559	−	2.25347i	0.244144	−	0.204861i
$122$	17.4031	+	0.258376i	1.57560	+	0.0233923i
$123$	12.6987	−	14.8216i	1.14500	−	1.33642i
$124$	7.88775	−	4.24691i	0.708341	−	0.381384i
$125$	9.88539	−	5.70733i	0.884176	−	0.510479i
$126$	−1.30905	−	4.03564i	−0.116619	−	0.359523i
$127$	9.51426	+	5.49306i	0.844254	+	0.487430i	0.858708	−	0.512465i	$-0.171268\pi$
$127$	9.51426	+	5.49306i	0.844254	+	0.487430i	−0.0144542	+	0.999896i	$0.504601\pi$
$128$	10.1727	+	4.95145i	0.899145	+	0.437651i
$129$	0.449429	−	0.253355i	0.0395700	−	0.0223067i
$130$	−0.476768	+	0.265905i	−0.0418154	+	0.0233214i
$131$	−1.05923	−	6.00720i	−0.0925455	−	0.524852i	−0.995472	−	0.0950565i	$-0.969697\pi$
$131$	−1.05923	−	6.00720i	−0.0925455	−	0.524852i	0.902926	−	0.429795i	$-0.141414\pi$
$132$	9.75989	+	8.87772i	0.849489	+	0.772707i
$133$	−1.76632	−	1.48212i	−0.153160	−	0.128516i
$134$	−6.06069	+	7.00886i	−0.523564	+	0.605473i
$135$	−11.2409	+	1.62651i	−0.967464	+	0.139988i
$136$	−14.6367	−	9.34322i	−1.25509	−	0.801175i
$137$	−12.8919	+	15.3640i	−1.10143	+	1.31264i	−0.155660	+	0.987811i	$0.549750\pi$
$137$	−12.8919	+	15.3640i	−1.10143	+	1.31264i	−0.945774	+	0.324826i	$0.894694\pi$
$138$	−0.331969	−	0.609873i	−0.0282591	−	0.0519159i
$139$	16.6832	−	2.94169i	1.41505	−	0.249511i	0.586735	−	0.809779i	$-0.300413\pi$
$139$	16.6832	−	2.94169i	1.41505	−	0.249511i	0.828312	+	0.560268i	$0.189302\pi$
$140$	0.886611	−	4.28084i	0.0749323	−	0.361797i
$141$	−14.7253	−	0.151356i	−1.24009	−	0.0127465i
$142$	−0.174755	+	0.142270i	−0.0146651	+	0.0119390i
$143$	−0.336298	+	0.582485i	−0.0281226	+	0.0487098i
$144$	−6.81070	+	9.88000i	−0.567558	+	0.823333i
$145$	8.30003	+	14.3761i	0.689280	+	1.19387i
$146$	11.0108	+	4.19375i	0.911262	+	0.347077i
$147$	−0.318283	+	1.70256i	−0.0262516	+	0.140424i
$148$	−1.68572	−	1.50198i	−0.138565	−	0.123462i
$149$	−6.24398	−	7.44128i	−0.511527	−	0.609614i	0.447029	−	0.894520i	$-0.352482\pi$
$149$	−6.24398	−	7.44128i	−0.511527	−	0.609614i	−0.958556	+	0.284906i	$0.908038\pi$
$150$	0.506343	+	0.198836i	0.0413427	+	0.0162349i
$151$	−7.50767	−	20.6272i	−0.610966	−	1.67861i	−0.728077	−	0.685496i	$-0.759585\pi$
$151$	−7.50767	−	20.6272i	−0.610966	−	1.67861i	0.117111	−	0.993119i	$-0.462637\pi$
$152$	−0.290357	+	6.51523i	−0.0235511	+	0.528455i
$153$	12.1263	−	13.8626i	0.980356	−	1.12073i
$154$	−1.76686	−	5.08820i	−0.142378	−	0.410019i
$155$	−1.70016	+	9.64209i	−0.136560	+	0.774471i
$156$	−0.566037	−	0.232034i	−0.0453193	−	0.0185776i
$157$	8.95421	+	3.25907i	0.714624	+	0.260102i	0.673642	−	0.739058i	$-0.264729\pi$
$157$	8.95421	+	3.25907i	0.714624	+	0.260102i	0.0409823	+	0.999160i	$0.486951\pi$
$158$	−2.01900	−	1.20598i	−0.160623	−	0.0959429i
$159$	−2.00523	+	0.332363i	−0.159025	+	0.0263581i
$160$	−11.1374	+	5.37135i	−0.880490	+	0.424643i
$161$			0.283475i			0.0223410i
$162$	−9.27731	−	8.71387i	−0.728895	−	0.684626i
$163$			12.7508i			0.998718i	0.866395	+	0.499359i	$0.166431\pi$
$163$			12.7508i			0.998718i	−0.866395	+	0.499359i	$0.833569\pi$
$164$	19.1745	+	11.8429i	1.49727	+	0.924778i
$165$	−14.2254	+	2.35784i	−1.10745	+	0.183557i
$166$	−6.49084	+	10.8667i	−0.503787	+	0.843417i
$167$	0.976334	+	0.355357i	0.0755510	+	0.0274983i	0.379519	−	0.925184i	$-0.376089\pi$
$167$	0.976334	+	0.355357i	0.0755510	+	0.0274983i	−0.303968	+	0.952682i	$0.598312\pi$
$168$	4.37047	−	2.21337i	0.337189	−	0.170765i
$169$	−2.25201	+	12.7718i	−0.173232	+	0.982445i
$170$	17.9280	−	6.22546i	1.37502	−	0.477471i
$171$	−6.78609	−	1.34095i	−0.518945	−	0.102545i
$172$	0.369215	+	0.467527i	0.0281524	+	0.0356486i
$173$	−4.99923	−	13.7353i	−0.380084	−	1.04427i	−0.971320	−	0.237774i	$-0.923582\pi$
$173$	−4.99923	−	13.7353i	−0.380084	−	1.04427i	0.591236	−	0.806498i	$-0.298640\pi$
$174$	−6.79947	+	17.3151i	−0.515467	+	1.31265i
$175$	−0.142751	−	0.170124i	−0.0107909	−	0.0128601i
$176$	−8.38686	+	12.7182i	−0.632184	+	0.958672i
$177$	−1.03469	+	5.53473i	−0.0777719	+	0.416016i
$178$	0.732924	−	1.92432i	0.0549350	−	0.144234i
$179$	−10.7107	−	18.5515i	−0.800555	−	1.38660i	−0.919251	−	0.393672i	$-0.871205\pi$
$179$	−10.7107	−	18.5515i	−0.800555	−	1.38660i	0.118696	−	0.992931i	$-0.462129\pi$
$180$	−3.86096	−	12.5339i	−0.287779	−	0.934220i
$181$	5.65404	−	9.79309i	0.420262	−	0.727914i	−0.575703	−	0.817659i	$-0.695272\pi$
$181$	5.65404	−	9.79309i	0.420262	−	0.727914i	0.995965	+	0.0897443i	$0.0286050\pi$
$182$	0.157676	+	0.193679i	0.0116877	+	0.0143564i
$183$	−21.3156	−	0.219095i	−1.57569	−	0.0161960i
$184$	0.636542	−	0.487523i	0.0469265	−	0.0359407i
$185$	2.43009	−	0.428491i	0.178664	−	0.0315033i
$186$	−9.63663	+	5.24545i	−0.706592	+	0.384615i
$187$	15.0300	−	17.9120i	1.09910	−	1.30986i
$188$	−2.45432	−	16.8261i	−0.179000	−	1.22717i
$189$	1.62581	+	4.93526i	0.118260	+	0.358987i
$190$	−5.39153	−	4.66216i	−0.391143	−	0.338228i
$191$	13.0242	+	10.9286i	0.942398	+	0.790765i	0.978001	−	0.208601i	$-0.0668909\pi$
$191$	13.0242	+	10.9286i	0.942398	+	0.790765i	−0.0356034	+	0.999366i	$0.511335\pi$
$192$	−12.4865	−	6.00730i	−0.901134	−	0.433540i
$193$	0.219069	+	1.24240i	0.0157689	+	0.0894301i	0.991677	−	0.128754i	$-0.0410978\pi$
$193$	0.219069	+	1.24240i	0.0157689	+	0.0894301i	−0.975908	+	0.218184i	$0.929987\pi$
$194$	−8.91962	−	15.9929i	−0.640391	−	1.14822i
$195$	0.582426	−	0.328329i	0.0417084	−	0.0235121i
$196$	−1.99912	−	0.0593732i	−0.142794	−	0.00424094i
$197$	−18.4993	−	10.6806i	−1.31802	−	0.760959i	−0.334609	−	0.942357i	$-0.608604\pi$
$197$	−18.4993	−	10.6806i	−1.31802	−	0.760959i	−0.983410	+	0.181398i	$0.941938\pi$
$198$	−12.0029	−	10.8182i	−0.853009	−	0.768819i
$199$	−8.97138	+	5.17963i	−0.635964	+	0.367174i	−0.783058	−	0.621948i	$-0.786341\pi$
$199$	−8.97138	+	5.17963i	−0.635964	+	0.367174i	0.147094	+	0.989122i	$0.453008\pi$
$200$	−0.136508	+	0.613126i	−0.00965257	+	0.0433546i
$201$	7.38352	−	8.61788i	0.520793	−	0.607858i
$202$	0.273831	−	18.4441i	0.0192667	−	1.29772i
$203$	5.81761	−	4.88155i	0.408316	−	0.342618i
$204$	17.9783	+	11.3611i	1.25874	+	0.795434i
$205$	−23.1457	+	8.42436i	−1.61657	+	0.588383i
$206$	−12.5591	−	2.40727i	−0.875033	−	0.167722i
$207$	0.409984	+	0.745075i	0.0284959	+	0.0517863i
$208$	0.163732	−	0.687151i	0.0113528	−	0.0476453i
$209$	−8.64844	−	1.52495i	−0.598225	−	0.105483i
$210$	−1.06191	+	5.24784i	−0.0732791	+	0.362136i
$211$	2.82100	−	7.75062i	0.194205	−	0.533575i	−0.803923	−	0.594734i	$-0.797257\pi$
$211$	2.82100	−	7.75062i	0.194205	−	0.533575i	0.998128	+	0.0611589i	$0.0194797\pi$
$212$	−0.736904	−	2.22834i	−0.0506108	−	0.153043i
$213$	0.213232	−	0.175220i	0.0146104	−	0.0120059i
$214$	2.08912	+	12.9712i	0.142809	+	0.886690i
$215$	−0.651093			−0.0444042
$216$	8.28602	−	12.1384i	0.563792	−	0.825917i
$217$	4.47920			0.304068
$218$	1.62519	+	10.0906i	0.110071	+	0.683424i
$219$	−13.5088	−	5.07462i	−0.912838	−	0.342911i
$220$	−5.22772	−	15.8083i	−0.352453	−	1.06579i
$221$	−0.370813	+	1.01880i	−0.0249436	+	0.0685320i
$222$	2.07295	+	1.83009i	0.139127	+	0.122828i
$223$	7.15724	+	1.26201i	0.479284	+	0.0845107i	0.408071	−	0.912950i	$-0.366202\pi$
$223$	7.15724	+	1.26201i	0.479284	+	0.0845107i	0.0712135	+	0.997461i	$0.477313\pi$
$224$	3.30478	+	4.59112i	0.220810	+	0.306757i
$225$	−0.621246	−	0.240689i	−0.0414164	−	0.0160459i
$226$	−19.9825	−	3.83014i	−1.32921	−	0.254777i
$227$	14.2760	−	5.19605i	0.947534	−	0.344874i	0.178397	−	0.983959i	$-0.442909\pi$
$227$	14.2760	−	5.19605i	0.947534	−	0.344874i	0.769137	+	0.639085i	$0.220687\pi$
$228$	0.319166	−	7.98104i	0.0211373	−	0.528557i
$229$	−9.56396	+	8.02512i	−0.632004	+	0.530315i	−0.901551	−	0.432673i	$-0.857571\pi$
$229$	−9.56396	+	8.02512i	−0.632004	+	0.530315i	0.269547	+	0.962987i	$0.413126\pi$
$230$	−0.0130085	+	0.876197i	−0.000857756	+	0.0577747i
$231$	2.19240	+	6.22180i	0.144249	+	0.409364i
$232$	−20.9667	−	4.66808i	−1.37653	−	0.306474i
$233$	17.8354	−	10.2973i	1.16844	−	0.674598i	0.215126	−	0.976586i	$-0.430984\pi$
$233$	17.8354	−	10.2973i	1.16844	−	0.674598i	0.953311	+	0.301989i	$0.0976505\pi$
$234$	0.694542	+	0.281014i	0.0454036	+	0.0183704i
$235$	16.0945	+	9.29214i	1.04989	+	0.606152i
$236$	−6.49881	−	0.193013i	−0.423037	−	0.0125641i
$237$	2.47948	+	1.46571i	0.161060	+	0.0952083i
$238$	−4.22905	−	7.58271i	−0.274129	−	0.491514i
$239$	3.86304	+	21.9084i	0.249879	+	1.41713i	0.808883	+	0.587970i	$0.200073\pi$
$239$	3.86304	+	21.9084i	0.249879	+	1.41713i	−0.559004	+	0.829165i	$0.688816\pi$
$240$	13.6103	−	6.64077i	0.878541	−	0.428660i
$241$	12.3156	+	10.3340i	0.793317	+	0.665672i	0.946564	−	0.322516i	$-0.104529\pi$
$241$	12.3156	+	10.3340i	0.793317	+	0.665672i	−0.153247	+	0.988188i	$0.548973\pi$
$242$	−3.75026	−	3.24292i	−0.241076	−	0.208463i
$243$	11.4110	+	10.6203i	0.732014	+	0.681290i
$244$	−3.55274	−	24.3566i	−0.227441	−	1.55927i
$245$	1.40503	−	1.67445i	0.0897643	−	0.106977i
$246$	−23.5498	−	14.3972i	−1.50148	−	0.917930i
$247$	0.401006	−	0.0707082i	0.0255154	−	0.00449905i
$248$	−7.70337	−	10.0580i	−0.489165	−	0.638685i
$249$	7.88876	−	13.3451i	0.499930	−	0.845709i
$250$	−10.1917	−	12.5188i	−0.644577	−	0.791755i
$251$	−11.4578	+	19.8455i	−0.723210	+	1.25264i	0.236496	+	0.971632i	$0.424001\pi$
$251$	−11.4578	+	19.8455i	−0.723210	+	1.25264i	−0.959706	+	0.281004i	$0.909332\pi$
$252$	−5.34027	+	2.73523i	−0.336406	+	0.172303i
$253$	0.539828	+	0.935010i	0.0339387	+	0.0587836i
$254$	5.53002	−	14.5192i	0.346984	−	0.911018i
$255$	−21.9222	+	7.72481i	−1.37282	+	0.483746i
$256$	4.62576	−	15.3167i	0.289110	−	0.957296i
$257$	−4.21238	−	5.02012i	−0.262761	−	0.313147i	0.618492	−	0.785791i	$-0.287744\pi$
$257$	−4.21238	−	5.02012i	−0.262761	−	0.313147i	−0.881253	+	0.472645i	$0.843299\pi$
$258$	−0.454804	−	0.570530i	−0.0283149	−	0.0355196i
$259$	−0.386104	−	1.06081i	−0.0239913	−	0.0659156i
$260$	0.478474	+	0.605879i	0.0296737	+	0.0375750i
$261$	8.23068	−	21.2444i	0.509466	−	1.31499i
$262$	−8.14919	+	2.82978i	−0.503458	+	0.174825i
$263$	−3.84540	+	21.8083i	−0.237117	+	1.34476i	0.600991	+	0.799256i	$0.294773\pi$
$263$	−3.84540	+	21.8083i	−0.237117	+	1.34476i	−0.838108	+	0.545504i	$0.816338\pi$
$264$	10.2005	−	15.6233i	0.627799	−	0.961549i
$265$	2.41043	+	0.877323i	0.148071	+	0.0538935i
$266$	−1.67217	+	2.79946i	−0.102527	+	0.171646i
$267$	−0.886872	+	2.36087i	−0.0542757	+	0.144483i
$268$	11.1488	+	6.88595i	0.681022	+	0.420627i
$269$			17.6558i			1.07649i	0.842788	+	0.538246i	$0.180913\pi$
$269$			17.6558i			1.07649i	−0.842788	+	0.538246i	$0.819087\pi$
$270$	4.79875	+	15.3290i	0.292043	+	0.932896i
$271$			8.29896i			0.504126i	0.967711	+	0.252063i	$0.0811090\pi$
$271$			8.29896i			0.504126i	−0.967711	+	0.252063i	$0.918891\pi$
$272$	−9.75378	+	22.5371i	−0.591410	+	1.36651i
$273$	−0.194194	−	0.236322i	−0.0117532	−	0.0143029i
$274$	24.3506	+	14.5450i	1.47107	+	0.878698i
$275$	−0.794817	−	0.289290i	−0.0479292	−	0.0174448i
$276$	−0.776867	+	0.600646i	−0.0467619	+	0.0361546i
$277$	1.00431	−	5.69571i	0.0603429	−	0.342222i	−0.939657	−	0.342118i	$-0.888856\pi$
$277$	1.00431	−	5.69571i	0.0603429	−	0.342222i	1.00000		0.000103968i	$-3.30941e-5\pi$
$278$	−7.85885	−	22.6319i	−0.471343	−	1.35737i
$279$	11.7729	−	6.47817i	0.704828	−	0.387838i
$280$	−6.17637	−	0.275256i	−0.369109	−	0.0164497i
$281$	−5.68165	−	15.6102i	−0.338939	−	0.931227i	−0.985696	−	0.168531i	$-0.946098\pi$
$281$	−5.68165	−	15.6102i	−0.338939	−	0.931227i	0.646757	−	0.762696i	$-0.276125\pi$
$282$	3.10000	+	20.5938i	0.184602	+	1.22634i
$283$	17.3005	+	20.6180i	1.02841	+	1.22561i	0.973872	+	0.227099i	$0.0729241\pi$
$283$	17.3005	+	20.6180i	1.02841	+	1.22561i	0.0545378	+	0.998512i	$0.482631\pi$
$284$	0.237938	+	0.212004i	0.0141190	+	0.0125801i
$285$	6.62926	+	5.67974i	0.392683	+	0.336438i
$286$	0.888902	+	0.338560i	0.0525619	+	0.0200195i
$287$	5.63424	+	9.75880i	0.332579	+	0.576044i
$288$	15.3262	+	7.28749i	0.903105	+	0.429419i
$289$	10.3456	−	17.9191i	0.608565	−	1.05406i
$290$	18.2057	−	14.8215i	1.06908	−	0.870347i
$291$	11.0136	+	19.5371i	0.645629	+	1.14529i
$292$	3.37935	−	16.3166i	0.197762	−	0.954857i
$293$	−32.2588	+	5.68811i	−1.88458	+	0.332303i	−0.992763	−	0.120090i	$-0.961682\pi$
$293$	−32.2588	+	5.68811i	−1.88458	+	0.332303i	−0.891819	+	0.452392i	$0.850571\pi$
$294$	2.44872	+	0.0615340i	0.142812	+	0.00358873i
$295$	4.56754	−	5.44338i	0.265932	−	0.316926i
$296$	−1.71802	+	2.69139i	−0.0998580	+	0.156434i
$297$	14.7609	+	13.1823i	0.856512	+	0.764915i
$298$	−8.98557	+	10.3913i	−0.520520	+	0.601953i
$299$	−0.0383489	−	0.0321785i	−0.00221777	−	0.00186093i
$300$	0.163756	−	0.751679i	0.00945446	−	0.0433982i
$301$	0.0517242	+	0.293342i	0.00298133	+	0.0169080i
$302$	−27.1118	+	15.1209i	−1.56011	+	0.870108i
$303$	−0.232200	+	22.5906i	−0.0133396	+	1.29779i
$304$	9.16200	−	1.05970i	0.525477	−	0.0607780i
$305$	23.2975	+	13.4508i	1.33401	+	0.770191i
$306$	−22.0822	−	13.8137i	−1.26235	−	0.789677i
$307$	−22.8520	+	13.1936i	−1.30423	+	0.752999i	−0.981127	−	0.193364i	$-0.938060\pi$
$307$	−22.8520	+	13.1936i	−1.30423	+	0.752999i	−0.323105	+	0.946363i	$0.604727\pi$
$308$	−6.70693	+	3.61113i	−0.382163	+	0.205763i
$309$	15.3950	+	2.87801i	0.875790	+	0.163724i
$310$	13.8448	+	0.205548i	0.786332	+	0.0116743i
$311$	24.3635	−	20.4434i	1.38153	−	1.15924i	0.412883	−	0.910784i	$-0.364522\pi$
$311$	24.3635	−	20.4434i	1.38153	−	1.15924i	0.968644	−	0.248454i	$-0.0799226\pi$
$312$	−0.196684	+	0.842492i	−0.0111350	+	0.0476967i
$313$	10.2095	−	3.71596i	0.577076	−	0.210039i	−0.0369595	−	0.999317i	$-0.511767\pi$
$313$	10.2095	−	3.71596i	0.577076	−	0.210039i	0.614036	+	0.789278i	$0.289545\pi$
$314$	2.53681	−	13.2349i	0.143161	−	0.746891i
$315$	1.27121	−	6.43314i	0.0716244	−	0.362466i
$316$	−1.22980	+	3.09016i	−0.0691816	+	0.173835i
$317$	−20.1104	−	3.54601i	−1.12951	−	0.199164i	−0.422500	−	0.906363i	$-0.638847\pi$
$317$	−20.1104	−	3.54601i	−1.12951	−	0.199164i	−0.707014	+	0.707199i	$0.749958\pi$
$318$	0.914975	+	2.72500i	0.0513092	+	0.152811i
$319$	9.89265	−	27.1798i	0.553882	−	1.52178i
$320$	10.0041	+	14.3424i	0.559246	+	0.801765i
$321$	−2.63117	−	15.8745i	−0.146857	−	0.886029i
$322$	0.395794	−	0.0637461i	0.0220567	−	0.00355243i
$323$	−14.1558			−0.787652
$324$	−10.0803	+	14.9127i	−0.560014	+	0.828483i
$325$	0.0392188			0.00217547
$326$	17.8029	−	2.86731i	0.986011	−	0.158806i
$327$	−2.04686	−	12.3492i	−0.113192	−	0.682914i
$328$	12.2235	−	29.4350i	0.674931	−	1.62527i
$329$	2.90789	−	7.98936i	0.160317	−	0.440468i
$330$	6.49098	+	19.3316i	0.357317	+	1.06417i
$331$	−11.3917	−	2.00866i	−0.626144	−	0.110406i	−0.148432	−	0.988923i	$-0.547423\pi$
$331$	−11.3917	−	2.00866i	−0.626144	−	0.110406i	−0.477712	+	0.878516i	$0.658534\pi$
$332$	16.6319	+	6.61902i	0.912793	+	0.363266i
$333$	−2.54905	−	2.22978i	−0.139687	−	0.122191i
$334$	0.276604	−	1.44309i	0.0151351	−	0.0789623i
$335$	−13.4579	+	4.89826i	−0.735281	+	0.267620i
$336$	−4.07315	−	5.60441i	−0.222209	−	0.305746i
$337$	−13.5389	+	11.3605i	−0.737510	+	0.618845i	−0.932168	−	0.362027i	$-0.882085\pi$
$337$	−13.5389	+	11.3605i	−0.737510	+	0.618845i	0.194657	+	0.980871i	$0.437641\pi$
$338$	18.3387	+	0.272266i	0.997491	+	0.0148093i
$339$	24.4946	+	4.57912i	1.33036	+	0.248704i
$340$	−12.7237	−	23.6316i	−0.690037	−	1.28160i
$341$	14.7741	−	8.52984i	0.800063	−	0.461917i
$342$	−0.346250	+	9.77642i	−0.0187231	+	0.528648i
$343$	−0.866025	−	0.500000i	−0.0467610	−	0.0269975i
$344$	0.569744	−	0.620640i	0.0307185	−	0.0334627i
$345$	0.0110308	−	1.07318i	0.000593880	−	0.0577780i
$346$	−18.0533	+	10.0687i	−0.970550	+	0.541298i
$347$	3.57866	+	20.2956i	0.192112	+	1.08952i	0.916471	+	0.400100i	$0.131025\pi$
$347$	3.57866	+	20.2956i	0.192112	+	1.08952i	−0.724359	+	0.689423i	$0.757864\pi$
$348$	25.7047	+	5.59986i	1.37792	+	0.300184i
$349$	1.31685	+	1.10497i	0.0704894	+	0.0591476i	0.677352	−	0.735659i	$-0.263128\pi$
$349$	1.31685	+	1.10497i	0.0704894	+	0.0591476i	−0.606862	+	0.794807i	$0.707572\pi$
$350$	−0.205429	+	0.237568i	−0.0109807	+	0.0126985i
$351$	−0.852200	−	0.340281i	−0.0454871	−	0.0181629i
$352$	19.6434	+	8.84992i	1.04700	+	0.471702i
$353$	−18.0497	+	21.5107i	−0.960686	+	1.14490i	0.0286993	+	0.999588i	$0.490863\pi$
$353$	−18.0497	+	21.5107i	−0.960686	+	1.14490i	−0.989386	+	0.145313i	$0.953581\pi$
$354$	7.96038	+	0.200037i	0.423089	+	0.0106318i
$355$	−0.343006	+	0.0604813i	−0.0182049	+	0.00321001i
$356$	−2.85159	−	0.590596i	−0.151134	−	0.0313015i
$357$	5.22187	+	9.26313i	0.276371	+	0.490257i
$358$	−23.4934	+	19.1262i	−1.24166	+	1.01085i
$359$	−12.4623	+	21.5853i	−0.657734	+	1.13923i	0.323467	+	0.946239i	$0.395152\pi$
$359$	−12.4623	+	21.5853i	−0.657734	+	1.13923i	−0.981201	+	0.192989i	$0.938182\pi$
$360$	−16.6318	+	8.20929i	−0.876574	+	0.432668i
$361$	−6.84171	−	11.8502i	−0.360090	−	0.623695i
$362$	−14.9448	−	5.69208i	−0.785479	−	0.299169i
$363$	4.61121	+	3.95073i	0.242026	+	0.207360i
$364$	0.234961	−	0.263703i	0.0123153	−	0.0138218i
$365$	11.7060	+	13.9506i	0.612718	+	0.730208i
$366$	4.48740	+	29.8105i	0.234560	+	1.55822i
$367$	5.00710	+	13.7569i	0.261368	+	0.718104i	0.999076	+	0.0429832i	$0.0136862\pi$
$367$	5.00710	+	13.7569i	0.261368	+	0.718104i	−0.737707	+	0.675121i	$0.764092\pi$
$368$	−0.823832	−	0.779123i	−0.0429452	−	0.0406146i
$369$	28.9228	+	17.5009i	1.50566	+	0.911063i
$370$	−1.14473	−	3.29659i	−0.0595118	−	0.171382i
$371$	0.203779	−	1.15569i	0.0105797	−	0.0600003i
$372$	9.49083	+	12.2753i	0.492076	+	0.636445i
$373$	−4.89188	−	1.78050i	−0.253292	−	0.0921908i	0.212254	−	0.977215i	$-0.431920\pi$
$373$	−4.89188	−	1.78050i	−0.253292	−	0.0921908i	−0.465546	+	0.885024i	$0.654142\pi$
$374$	−28.3890	−	16.9572i	−1.46796	−	0.876836i
$375$	12.5521	+	15.2751i	0.648186	+	0.788803i
$376$	−22.9411	+	7.21053i	−1.18310	+	0.371854i
$377$			1.34114i			0.0690722i
$378$	6.52510	−	3.37979i	0.335615	−	0.173838i
$379$		−	37.0304i		−	1.90213i	−0.308997	−	0.951063i	$-0.599993\pi$
$379$		−	37.0304i		−	1.90213i	0.308997	−	0.951063i	$-0.400007\pi$
$380$	−5.29699	+	8.57616i	−0.271730	+	0.439948i
$381$	−6.69157	+	17.8131i	−0.342820	+	0.912594i
$382$	12.3299	−	20.6422i	0.630854	−	1.05615i
$383$	23.5859	+	8.58457i	1.20518	+	0.438651i	0.865031	−	0.501719i	$-0.167299\pi$
$383$	23.5859	+	8.58457i	1.20518	+	0.438651i	0.340154	+	0.940370i	$0.389521\pi$
$384$	−5.57964	+	18.7848i	−0.284735	+	0.958606i
$385$	1.44564	−	8.19863i	0.0736766	−	0.417841i
$386$	1.68541	−	0.585252i	0.0857849	−	0.0297886i
$387$	0.560205	+	0.696202i	0.0284768	+	0.0353899i
$388$	−20.3238	+	16.0501i	−1.03179	+	0.814822i
$389$	3.70320	+	10.1745i	0.187760	+	0.515866i	0.997480	−	0.0709505i	$-0.0226032\pi$
$389$	3.70320	+	10.1745i	0.187760	+	0.515866i	−0.809720	+	0.586816i	$0.800381\pi$
$390$	−0.589392	−	0.739363i	−0.0298450	−	0.0374391i
$391$	1.11867	+	1.33318i	0.0565736	+	0.0674218i
$392$	0.366651	+	2.80456i	0.0185187	+	0.141652i
$393$	9.96474	−	3.51131i	0.502655	−	0.177122i
$394$	−10.7524	+	28.2308i	−0.541699	+	1.42225i
$395$	−1.81747	−	3.14795i	−0.0914468	−	0.158390i
$396$	−12.4055	+	19.1914i	−0.623400	+	0.964406i
$397$	0.983315	−	1.70315i	0.0493512	−	0.0854788i	−0.840295	−	0.542130i	$-0.817618\pi$
$397$	0.983315	−	1.70315i	0.0493512	−	0.0854788i	0.889646	+	0.456651i	$0.150951\pi$
$398$	9.24933	+	11.3613i	0.463627	+	0.569488i
$399$	2.03230	−	3.43795i	0.101742	−	0.172113i
$400$	0.886757	+	0.0527193i	0.0443378	+	0.00263597i
$401$	36.8083	−	6.49030i	1.83812	−	0.324110i	0.856676	−	0.515854i	$-0.172525\pi$
$401$	36.8083	−	6.49030i	1.83812	−	0.324110i	0.981445	+	0.191744i	$0.0614144\pi$
$402$	−13.6928	−	8.37109i	−0.682936	−	0.417512i
$403$	−0.508454	+	0.605952i	−0.0253279	+	0.0301846i
$404$	−25.8135	+	3.76525i	−1.28427	+	0.187328i
$405$	−5.96293	−	18.7471i	−0.296300	−	0.931552i
$406$	−8.12395	−	7.02493i	−0.403185	−	0.348642i
$407$	−3.29365	−	2.76370i	−0.163260	−	0.136991i
$408$	11.8197	−	27.6565i	0.585163	−	1.36920i
$409$	3.93598	+	22.3220i	0.194622	+	1.10375i	0.912957	+	0.408057i	$0.133793\pi$
$409$	3.93598	+	22.3220i	0.194622	+	1.10375i	−0.718335	+	0.695697i	$0.755095\pi$
$410$	16.9671	+	30.4221i	0.837947	+	1.50244i
$411$	−29.9043	−	17.6776i	−1.47507	−	0.871970i
$412$	−0.536869	+	18.0766i	−0.0264497	+	0.890570i
$413$	−2.81531	−	1.62542i	−0.138532	−	0.0799816i
$414$	0.948094	−	0.739976i	0.0465963	−	0.0363678i
$415$	−16.9429	+	9.78198i	−0.831693	+	0.480178i
$416$	−0.996233	−	0.0740839i	−0.0488443	−	0.00363226i
$417$	9.75158	+	27.6740i	0.477537	+	1.35520i
$418$	−0.184366	+	12.4181i	−0.00901762	+	0.607387i
$419$	−8.17538	+	6.85996i	−0.399393	+	0.335131i	−0.820259	−	0.571992i	$-0.806171\pi$
$419$	−8.17538	+	6.85996i	−0.399393	+	0.335131i	0.420866	+	0.907123i	$0.361726\pi$
$420$	7.56594	+	0.302566i	0.369180	+	0.0147637i
$421$	−18.5983	+	6.76921i	−0.906424	+	0.329911i	−0.752824	−	0.658222i	$-0.771309\pi$
$421$	−18.5983	+	6.76921i	−0.906424	+	0.329911i	−0.153600	+	0.988133i	$0.549087\pi$
$422$	−11.4559	−	2.19582i	−0.557667	−	0.106891i
$423$	−3.91187	−	25.2045i	−0.190201	−	1.22549i
$424$	−2.94555	+	1.52998i	−0.143049	+	0.0743022i
$425$	−1.34271	−	0.236756i	−0.0651310	−	0.0114843i
$426$	−0.292596	−	0.258317i	−0.0141763	−	0.0125155i
$427$	4.20931	−	11.5650i	0.203703	−	0.559669i
$428$	17.6408	−	5.83374i	0.852701	−	0.281985i
$429$	−1.09056	−	0.409674i	−0.0526528	−	0.0197792i
$430$	0.146414	+	0.909069i	0.00706069	+	0.0438392i
$431$	8.83068			0.425359			0.212680	−	0.977122i	$-0.431781\pi$
$431$	8.83068			0.425359			0.212680	+	0.977122i	$0.431781\pi$
$432$	−18.8113	−	8.83949i	−0.905057	−	0.425290i
$433$	12.8952			0.619706			0.309853	−	0.950785i	$-0.399720\pi$
$433$	12.8952			0.619706			0.309853	+	0.950785i	$0.399720\pi$
$434$	−1.00725	−	6.25395i	−0.0483497	−	0.300199i
$435$	−22.2142	+	18.2542i	−1.06509	+	0.875221i
$436$	13.7233	−	4.53823i	0.657226	−	0.217342i
$437$	0.223554	−	0.614210i	0.0106940	−	0.0293816i
$438$	−4.04753	+	20.0024i	−0.193399	+	0.955750i
$439$	19.6785	+	3.46985i	0.939204	+	0.165607i	0.622237	−	0.782829i	$-0.286224\pi$
$439$	19.6785	+	3.46985i	0.939204	+	0.165607i	0.316968	+	0.948436i	$0.397335\pi$
$440$	−20.8962	+	10.8539i	−0.996189	+	0.517440i
$441$	−2.99937	−	0.0616654i	−0.142827	−	0.00293645i
$442$	1.50586	+	0.288636i	0.0716263	+	0.0137290i
$443$	−4.66514	+	1.69797i	−0.221648	+	0.0806731i	−0.450457	−	0.892798i	$-0.648739\pi$
$443$	−4.66514	+	1.69797i	−0.221648	+	0.0806731i	0.228809	+	0.973471i	$0.426517\pi$
$444$	2.08906	−	3.30584i	0.0991425	−	0.156888i
$445$	2.43809	−	2.04580i	0.115577	−	0.0969804i
$446$	0.152576	−	10.2769i	0.00722470	−	0.486624i
$447$	10.9468	−	12.7768i	0.517765	−	0.604324i
$448$	5.66706	−	5.64663i	0.267744	−	0.266778i
$449$	1.65970	−	0.958226i	0.0783259	−	0.0452215i	−0.460326	−	0.887750i	$-0.652267\pi$
$449$	1.65970	−	0.958226i	0.0783259	−	0.0452215i	0.538651	+	0.842529i	$0.318934\pi$
$450$	−0.196353	+	0.921521i	−0.00925615	+	0.0434409i
$451$	37.1678	+	21.4588i	1.75016	+	1.01046i
$452$	−0.854199	+	28.7612i	−0.0401782	+	1.35281i
$453$	33.1201	−	18.6707i	1.55612	−	0.877225i
$454$	−10.4651	−	18.7640i	−0.491153	−	0.880640i
$455$	0.0670306	+	0.380149i	0.00314244	+	0.0178217i
$456$	−11.2151	+	1.34910i	−0.525194	+	0.0631773i
$457$	−29.7730	−	24.9826i	−1.39272	−	1.16863i	−0.964223	−	0.265094i	$-0.914597\pi$
$457$	−29.7730	−	24.9826i	−1.39272	−	1.16863i	−0.428502	−	0.903541i	$-0.640958\pi$
$458$	13.3555	+	11.5488i	0.624062	+	0.539638i
$459$	27.1220	+	16.7946i	1.26595	+	0.783903i
$460$	1.22629	−	0.178871i	0.0571760	−	0.00833989i
$461$	−7.39837	+	8.81703i	−0.344576	+	0.410650i	−0.910303	−	0.413943i	$-0.864151\pi$
$461$	−7.39837	+	8.81703i	−0.344576	+	0.410650i	0.565727	+	0.824593i	$0.308596\pi$
$462$	8.19399	−	4.46018i	0.381219	−	0.207507i
$463$	−37.1225	+	6.54569i	−1.72523	+	0.304204i	−0.946391	−	0.323023i	$-0.895301\pi$
$463$	−37.1225	+	6.54569i	−1.72523	+	0.304204i	−0.778837	+	0.627227i	$0.784190\pi$
$464$	−1.80281	+	30.3238i	−0.0836933	+	1.40775i
$465$	−16.9573	−	0.174299i	−0.786377	−	0.00808290i
$466$	−18.3880	−	22.5866i	−0.851808	−	1.04630i
$467$	−6.44932	+	11.1706i	−0.298439	+	0.516911i	−0.975779	−	0.218759i	$-0.929799\pi$
$467$	−6.44932	+	11.1706i	−0.298439	+	0.516911i	0.677340	+	0.735670i	$0.263133\pi$
$468$	0.236173	−	1.03293i	0.0109171	−	0.0477470i
$469$	3.27597	+	5.67415i	0.151270	+	0.262008i
$470$	9.35466	−	24.5610i	0.431498	−	1.13291i
$471$	−3.03288	+	16.2234i	−0.139748	+	0.747537i
$472$	1.19192	+	9.11718i	0.0548627	+	0.419652i
$473$	0.729225	+	0.869056i	0.0335298	+	0.0399593i
$474$	1.48889	−	3.79150i	0.0683869	−	0.174150i
$475$	0.175137	+	0.481185i	0.00803584	+	0.0220783i
$476$	−9.63613	+	7.60984i	−0.441671	+	0.348797i
$477$	−1.13584	−	3.33228i	−0.0520066	−	0.152575i
$478$	29.7202	−	10.3203i	1.35937	−	0.472038i
$479$	4.47199	−	25.3619i	0.204330	−	1.15882i	−0.694160	−	0.719821i	$-0.744224\pi$
$479$	4.47199	−	25.3619i	0.204330	−	1.15882i	0.898490	−	0.438994i	$-0.144665\pi$
$480$	−12.3326	−	17.5097i	−0.562902	−	0.799203i
$481$	0.187336	+	0.0681848i	0.00854179	+	0.00310896i
$482$	11.6591	−	19.5191i	0.531058	−	0.889072i
$483$	−0.484385	+	0.0802858i	−0.0220403	+	0.00365313i
$484$	−3.68450	+	5.96544i	−0.167477	+	0.271156i
$485$		−	28.3036i		−	1.28520i
$486$	12.2622	−	18.3204i	0.556225	−	0.831032i
$487$			40.0991i			1.81706i	0.417817	+	0.908531i	$0.362795\pi$
$487$			40.0991i			1.81706i	−0.417817	+	0.908531i	$0.637205\pi$
$488$	−33.2083	+	10.4376i	−1.50327	+	0.472487i
$489$	−21.7877	+	3.61127i	−0.985276	+	0.163307i
$490$	−2.65386	−	1.58520i	−0.119889	−	0.0716119i
$491$	0.150560	+	0.0547994i	0.00679468	+	0.00247306i	0.345415	−	0.938450i	$-0.387738\pi$
$491$	0.150560	+	0.0547994i	0.00679468	+	0.00247306i	−0.338621	+	0.940923i	$0.609960\pi$
$492$	−14.8059	+	36.1183i	−0.667501	+	1.62834i
$493$	8.09619	−	45.9158i	0.364634	−	2.06794i
$494$	−0.188900	−	0.543992i	−0.00849901	−	0.0244754i
$495$	−8.05785	−	23.6398i	−0.362173	−	1.06253i
$496$	−12.3109	+	13.0174i	−0.552777	+	0.584498i
$497$	0.0544983	+	0.149733i	0.00244458	+	0.00671644i
$498$	−20.4066	−	8.01350i	−0.914443	−	0.359093i
$499$	−16.6077	−	19.7923i	−0.743463	−	0.886025i	0.253220	−	0.967409i	$-0.418510\pi$
$499$	−16.6077	−	19.7923i	−0.743463	−	0.886025i	−0.996683	+	0.0813840i	$0.974066\pi$
$500$	−15.1871	+	17.0449i	−0.679188	+	0.762273i
$501$	−0.330694	+	1.76894i	−0.0147743	+	0.0790306i
$502$	30.2852	+	11.5349i	1.35170	+	0.514827i
$503$	9.95792	+	17.2476i	0.444002	+	0.769034i	0.997982	−	0.0634960i	$-0.0202250\pi$
$503$	9.95792	+	17.2476i	0.444002	+	0.769034i	−0.553980	+	0.832530i	$0.686892\pi$
$504$	5.01987	+	6.84112i	0.223603	+	0.304728i
$505$	14.2554	−	24.6910i	0.634356	−	1.09874i
$506$	1.18409	−	0.963978i	0.0526391	−	0.0428541i
$507$	−22.4615	−	0.230874i	−0.997548	−	0.0102535i
$508$	−21.5156	−	4.45613i	−0.954601	−	0.197709i
$509$	−30.5016	+	5.37826i	−1.35196	+	0.238387i	−0.802260	−	0.596975i	$-0.796369\pi$
$509$	−30.5016	+	5.37826i	−1.35196	+	0.238387i	−0.549700	+	0.835362i	$0.685258\pi$
$510$	15.7153	+	28.8712i	0.695883	+	1.27844i
$511$	5.35534	−	6.38225i	0.236906	−	0.282334i
$512$	−22.4258	−	3.01425i	−0.991088	−	0.133212i
$513$	0.369378	−	11.9754i	0.0163084	−	0.528728i
$514$	−6.06194	+	7.01031i	−0.267381	+	0.309211i
$515$	−15.1409	−	12.7047i	−0.667187	−	0.559836i
$516$	−0.694312	+	0.763304i	−0.0305654	+	0.0336026i
$517$	−5.62299	−	31.8895i	−0.247299	−	1.40250i
$518$	−1.39430	+	0.777634i	−0.0612621	+	0.0341673i
$519$	22.0541	−	12.4325i	0.968067	−	0.545725i
$520$	0.738344	−	0.804302i	0.0323785	−	0.0352710i
$521$	−10.5056	−	6.06544i	−0.460261	−	0.265732i	0.251893	−	0.967755i	$-0.418947\pi$
$521$	−10.5056	−	6.06544i	−0.460261	−	0.265732i	−0.712154	+	0.702023i	$0.752280\pi$
$522$	−31.5127	−	6.71455i	−1.37927	−	0.293888i
$523$	−18.0467	+	10.4193i	−0.789128	+	0.455604i	−0.839656	−	0.543119i	$-0.817243\pi$
$523$	−18.0467	+	10.4193i	−0.789128	+	0.455604i	0.0505272	+	0.998723i	$0.483910\pi$
$524$	5.78354	+	10.7417i	0.252655	+	0.469254i
$525$	0.250267	−	0.292106i	0.0109225	−	0.0127485i
$526$	31.3140	+	0.464905i	1.36535	+	0.0202708i
$527$	21.0656	−	17.6762i	0.917633	−	0.769986i
$528$	−24.1074	−	10.7289i	−1.04914	−	0.466916i
$529$	21.5374	−	7.83898i	0.936409	−	0.340825i
$530$	0.682896	−	3.56277i	0.0296631	−	0.154757i
$531$	−9.75045	−	0.200464i	−0.423134	−	0.00869941i
$532$	4.28470	+	1.70519i	0.185765	+	0.0739293i
$533$	−1.95975	−	0.345557i	−0.0848862	−	0.0149677i
$534$	3.49573	+	0.707371i	0.151275	+	0.0306109i
$535$	−6.94538	+	19.0823i	−0.300275	+	0.824998i
$536$	7.10724	−	17.1147i	0.306986	−	0.739241i
$537$	28.6661	−	23.5559i	1.23704	−	1.01651i
$538$	24.6514	−	3.97032i	1.06280	−	0.171173i
$539$	−3.80865			−0.164050
$540$	20.3236	−	10.1472i	0.874589	−	0.436667i
$541$	11.3240			0.486856			0.243428	−	0.969919i	$-0.421728\pi$
$541$	11.3240			0.486856			0.243428	+	0.969919i	$0.421728\pi$
$542$	11.5872	−	1.86622i	0.497712	−	0.0801608i
$543$	18.3352	+	6.88768i	0.786837	+	0.295579i
$544$	33.6602	+	8.55042i	1.44317	+	0.366596i
$545$	−5.40301	+	14.8446i	−0.231439	+	0.635875i
$546$	−0.286289	+	0.324280i	−0.0122520	+	0.0138779i
$547$	−9.15710	−	1.61464i	−0.391529	−	0.0690372i	−0.0255819	−	0.999673i	$-0.508144\pi$
$547$	−9.15710	−	1.61464i	−0.391529	−	0.0690372i	−0.365947	+	0.930636i	$0.619255\pi$
$548$	14.8323	−	37.2696i	0.633603	−	1.59208i
$549$	−5.66261	−	36.4848i	−0.241674	−	1.55713i
$550$	−0.225179	+	1.17479i	−0.00960166	+	0.0500933i
$551$	−16.4548	+	5.98905i	−0.700997	+	0.255142i
$552$	1.01333	+	0.949608i	0.0431302	+	0.0404180i
$553$	−1.27389	+	1.06892i	−0.0541713	+	0.0454551i
$554$	−8.17830	−	0.121420i	−0.347463	−	0.00515863i
$555$	1.42043	+	4.03104i	0.0602939	+	0.171108i
$556$	−29.8318	+	16.0620i	−1.26515	+	0.681180i
$557$	−24.7086	+	14.2655i	−1.04694	+	0.604448i	−0.921790	−	0.387690i	$-0.873273\pi$
$557$	−24.7086	+	14.2655i	−1.04694	+	0.604448i	−0.125146	+	0.992138i	$0.539940\pi$
$558$	−11.6924	−	14.9809i	−0.494978	−	0.634191i
$559$	−0.0455552	−	0.0263013i	−0.00192678	−	0.00111243i
$560$	1.00459	+	8.68548i	0.0424515	+	0.367028i
$561$	34.8637	+	20.6092i	1.47195	+	0.870123i
$562$	−20.5176	+	11.4432i	−0.865484	+	0.482701i
$563$	−5.22300	−	29.6211i	−0.220123	−	1.24838i	−0.871792	−	0.489877i	$-0.837042\pi$
$563$	−5.22300	−	29.6211i	−0.220123	−	1.24838i	0.651668	−	0.758504i	$-0.274069\pi$
$564$	28.0564	−	8.95929i	1.18139	−	0.377254i
$565$	−24.0903	−	20.2142i	−1.01349	−	0.850416i
$566$	24.8968	−	28.7918i	1.04649	−	1.21021i
$567$	−7.97260	+	4.17584i	−0.334818	+	0.175369i
$568$	0.242498	−	0.379888i	0.0101750	−	0.0159397i
$569$	−15.2708	+	18.1990i	−0.640184	+	0.762942i	−0.984399	−	0.175949i	$-0.943701\pi$
$569$	−15.2708	+	18.1990i	−0.640184	+	0.762942i	0.344215	+	0.938891i	$0.388145\pi$
$570$	6.43942	−	10.5331i	0.269718	−	0.441184i
$571$	−1.38001	+	0.243333i	−0.0577515	+	0.0101831i	−0.202449	−	0.979293i	$-0.564890\pi$
$571$	−1.38001	+	0.243333i	−0.0577515	+	0.0101831i	0.144698	+	0.989476i	$0.453779\pi$
$572$	0.272815	−	1.31724i	0.0114070	−	0.0550764i
$573$	−14.9854	+	25.3501i	−0.626024	+	1.05902i
$574$	12.3584	−	10.0611i	0.515831	−	0.419944i
$575$	0.0314772	−	0.0545200i	0.00131269	−	0.00227364i
$576$	6.72849	−	23.0375i	0.280354	−	0.959897i
$577$	−0.778077	−	1.34767i	−0.0323918	−	0.0561042i	0.849375	−	0.527790i	$-0.176979\pi$
$577$	−0.778077	−	1.34767i	−0.0323918	−	0.0561042i	−0.881767	+	0.471686i	$0.843646\pi$
$578$	−27.3455	−	10.4152i	−1.13742	−	0.433215i
$579$	−2.06090	+	0.726205i	−0.0856479	+	0.0301800i
$580$	−24.7880	−	22.0862i	−1.02927	−	0.917081i
$581$	5.75314	+	6.85632i	0.238680	+	0.284448i
$582$	24.8015	−	19.7708i	1.02805	−	0.819526i
$583$	−1.52866	−	4.19996i	−0.0633106	−	0.173944i
$584$	−23.5415	−	1.04915i	−0.974154	−	0.0434141i
$585$	0.725983	+	0.902225i	0.0300157	+	0.0373024i
$586$	15.1960	+	43.7614i	0.627741	+	1.80777i
$587$	4.45061	−	25.2406i	0.183696	−	1.04179i	−0.743923	−	0.668265i	$-0.767037\pi$
$587$	4.45061	−	25.2406i	0.183696	−	1.04179i	0.927619	−	0.373527i	$-0.121852\pi$
$588$	−0.464737	−	3.43279i	−0.0191654	−	0.141566i
$589$	−9.70515	−	3.53238i	−0.399894	−	0.145549i
$590$	−8.62728	−	5.15322i	−0.355179	−	0.212155i
$591$	13.0109	−	34.6354i	0.535198	−	1.42471i
$592$	4.14411	+	1.79352i	0.170322	+	0.0737131i
$593$			44.3021i			1.81927i	0.415410	+	0.909634i	$0.363638\pi$
$593$			44.3021i			1.81927i	−0.415410	+	0.909634i	$0.636362\pi$
$594$	15.0861	−	23.5738i	0.618989	−	0.967243i
$595$		−	13.4196i		−	0.550150i
$596$	16.5292	+	10.2091i	0.677062	+	0.418181i
$597$	−11.3915	−	13.8628i	−0.466223	−	0.567365i
$598$	−0.0363047	+	0.0607796i	−0.00148461	+	0.00248546i
$599$	−21.2864	−	7.74763i	−0.869740	−	0.316559i	−0.131678	−	0.991293i	$-0.542037\pi$
$599$	−21.2864	−	7.74763i	−0.869740	−	0.316559i	−0.738062	+	0.674733i	$0.764259\pi$
$600$	−1.08633	−	0.0596068i	−0.0443494	−	0.00243344i
$601$	−0.527176	+	2.98977i	−0.0215040	+	0.121955i	−0.993670	−	0.112337i	$-0.964166\pi$
$601$	−0.527176	+	2.98977i	−0.0215040	+	0.121955i	0.972166	+	0.234293i	$0.0752774\pi$
$602$	0.397939	−	0.138183i	0.0162188	−	0.00563193i
$603$	16.8169	+	10.1757i	0.684835	+	0.414388i
$604$	27.2088	+	34.4538i	1.10711	+	1.40190i
$605$	−2.62093	−	7.20096i	−0.106556	−	0.292761i
$606$	31.5936	−	4.75582i	1.28340	−	0.193192i
$607$	18.2084	+	21.7000i	0.739058	+	0.880775i	0.996333	−	0.0855633i	$-0.0272690\pi$
$607$	18.2084	+	21.7000i	0.739058	+	0.880775i	−0.257275	+	0.966338i	$0.582825\pi$
$608$	−3.53987	−	12.5539i	−0.143561	−	0.509127i
$609$	9.98896	+	8.55822i	0.404773	+	0.346796i
$610$	13.5413	−	35.5532i	0.548272	−	1.43951i
$611$	0.750723	+	1.30029i	0.0303710	+	0.0526041i
$612$	−14.3213	+	33.9379i	−0.578903	+	1.37186i
$613$	−9.79418	+	16.9640i	−0.395583	+	0.685170i	−0.993175	−	0.116630i	$-0.962791\pi$
$613$	−9.79418	+	16.9640i	−0.395583	+	0.685170i	0.597592	+	0.801800i	$0.296124\pi$
$614$	23.5600	+	28.9395i	0.950804	+	1.16790i
$615$	−20.9504	−	37.1641i	−0.844800	−	1.49860i
$616$	6.55015	+	8.55230i	0.263913	+	0.344582i
$617$	−10.1893	+	1.79665i	−0.410207	+	0.0723305i	−0.374944	−	0.927048i	$-0.622338\pi$
$617$	−10.1893	+	1.79665i	−0.410207	+	0.0723305i	−0.0352630	+	0.999378i	$0.511227\pi$
$618$	0.556407	−	22.1420i	0.0223820	−	0.890681i
$619$	6.67445	−	7.95429i	0.268269	−	0.319710i	−0.615046	−	0.788492i	$-0.710862\pi$
$619$	6.67445	−	7.95429i	0.268269	−	0.319710i	0.883314	+	0.468781i	$0.155307\pi$
$620$	−2.82634	−	19.3766i	−0.113509	−	0.778184i
$621$	−1.15702	+	0.911576i	−0.0464297	+	0.0365803i
$622$	−34.0222	−	29.4196i	−1.36417	−	1.17962i
$623$	−1.11540	−	0.935932i	−0.0446876	−	0.0374973i
$624$	1.22053	+	0.0851604i	0.0488604	+	0.00340915i
$625$	−4.13982	−	23.4781i	−0.165593	−	0.939124i
$626$	−7.48416	−	13.4191i	−0.299127	−	0.536336i
$627$	0.156336	−	15.2098i	0.00624348	−	0.607422i
$628$	−19.0494	−	0.565760i	−0.760152	−	0.0225763i
$629$	−6.00209	−	3.46531i	−0.239319	−	0.138171i
$630$	−9.26795	−	0.328242i	−0.369244	−	0.0130775i
$631$	13.6242	−	7.86596i	0.542372	−	0.313139i	−0.203668	−	0.979040i	$-0.565286\pi$
$631$	13.6242	−	7.86596i	0.542372	−	0.313139i	0.746040	+	0.665901i	$0.231953\pi$
$632$	4.59110	+	1.02217i	0.182624	+	0.0406599i
$633$	14.0427	+	2.62521i	0.558149	+	0.104343i
$634$	−0.428710	+	28.8760i	−0.0170262	+	1.14681i
$635$	18.3958	−	15.4359i	0.730013	−	0.612554i
$636$	3.59895	−	1.89029i	0.142708	−	0.0749548i
$637$	0.165947	−	0.0603998i	0.00657506	−	0.00239313i
$638$	−40.1736	−	7.70030i	−1.59049	−	0.304858i
$639$	0.359797	+	0.314732i	0.0142333	+	0.0124506i
$640$	17.7755	−	17.1932i	0.702639	−	0.679619i
$641$	30.4646	+	5.37173i	1.20328	+	0.212171i	0.739115	−	0.673579i	$-0.235244\pi$
$641$	30.4646	+	5.37173i	1.20328	+	0.212171i	0.464164	+	0.885750i	$0.346355\pi$
$642$	−21.5726	+	7.24345i	−0.851404	+	0.285876i
$643$	−16.3309	+	44.8688i	−0.644028	+	1.76945i	−0.00534211	+	0.999986i	$0.501700\pi$
$643$	−16.3309	+	44.8688i	−0.644028	+	1.76945i	−0.638686	+	0.769467i	$0.720522\pi$
$644$	−0.178007	−	0.538281i	−0.00701446	−	0.0212112i
$645$	−0.184402	−	1.11255i	−0.00726084	−	0.0438065i
$646$	3.18328	+	19.7647i	0.125244	+	0.777631i
$647$	−1.37617			−0.0541026			−0.0270513	−	0.999634i	$-0.508612\pi$
$647$	−1.37617			−0.0541026			−0.0270513	+	0.999634i	$0.508612\pi$
$648$	23.0882	+	10.7208i	0.906990	+	0.421152i
$649$	−12.3813			−0.486008
$650$	−0.00881927	−	0.0547581i	−0.000345920	−	0.00214779i
$651$	1.26860	+	7.65378i	0.0497203	+	0.299975i
$652$	−8.00680	−	24.2120i	−0.313571	−	0.948215i
$653$	−5.32442	+	14.6287i	−0.208361	+	0.572467i	−0.999218	−	0.0395339i	$-0.987413\pi$
$653$	−5.32442	+	14.6287i	−0.208361	+	0.572467i	0.790857	+	0.612000i	$0.209635\pi$
$654$	−16.7820	+	5.63488i	−0.656227	+	0.220341i
$655$	−13.1308	−	2.31532i	−0.513063	−	0.0904669i
$656$	−43.8464	−	10.4476i	−1.71192	−	0.407910i
$657$	4.84526	−	24.5202i	0.189031	−	0.956623i
$658$	−11.8088	−	2.26346i	−0.460356	−	0.0882388i
$659$	13.4743	−	4.90425i	0.524885	−	0.191043i	−0.0659679	−	0.997822i	$-0.521013\pi$
$659$	13.4743	−	4.90425i	0.524885	−	0.191043i	0.590853	+	0.806779i	$0.298791\pi$
$660$	25.5316	−	13.4100i	0.993815	−	0.521984i
$661$	−25.7146	+	21.5771i	−1.00018	+	0.839252i	−0.987010	−	0.160661i	$-0.948637\pi$
$661$	−25.7146	+	21.5771i	−1.00018	+	0.839252i	−0.0131721	+	0.999913i	$0.504193\pi$
$662$	−0.242846	+	16.3570i	−0.00943847	+	0.635734i
$663$	−1.84589	−	0.345078i	−0.0716883	−	0.0134017i
$664$	5.50154	−	24.7102i	0.213501	−	0.958942i
$665$	−4.36482	+	2.52003i	−0.169260	+	0.0977225i
$666$	−2.54005	+	4.06045i	−0.0984250	+	0.157339i
$667$	1.86439	+	1.07640i	0.0721894	+	0.0416785i
$668$	−2.07707	−	0.0616884i	−0.0803643	−	0.00238680i
$669$	−0.129380	+	12.5873i	−0.00500213	+	0.486652i
$670$	9.86536	+	17.6886i	0.381132	+	0.683372i
$671$	−8.13954	−	46.1616i	−0.314223	−	1.78205i
$672$	−6.90905	+	6.94730i	−0.266522	+	0.267998i
$673$	−9.43320	−	7.91539i	−0.363623	−	0.305116i	0.442610	−	0.896714i	$-0.354053\pi$
$673$	−9.43320	−	7.91539i	−0.363623	−	0.305116i	−0.806233	+	0.591598i	$0.798497\pi$
$674$	18.9063	+	16.3486i	0.728242	+	0.629725i
$675$	0.235325	−	1.12972i	0.00905766	−	0.0434828i
$676$	−3.74373	−	25.6660i	−0.143990	−	0.987155i
$677$	−5.46389	+	6.51161i	−0.209994	+	0.250262i	−0.860753	−	0.509023i	$-0.830007\pi$
$677$	−5.46389	+	6.51161i	−0.209994	+	0.250262i	0.650758	+	0.759285i	$0.274451\pi$
$678$	0.885286	−	35.2296i	0.0339992	−	1.35298i
$679$	−12.7519	+	2.24850i	−0.489373	+	0.0862896i
$680$	−30.1336	+	23.0791i	−1.15557	+	0.885045i
$681$	12.9219	+	22.9224i	0.495170	+	0.878388i
$682$	−15.2319	−	18.7098i	−0.583258	−	0.716435i
$683$	−23.3781	+	40.4920i	−0.894536	+	1.54938i	−0.0601592	+	0.998189i	$0.519161\pi$
$683$	−23.3781	+	40.4920i	−0.894536	+	1.54938i	−0.834377	+	0.551194i	$0.814172\pi$
$684$	13.7279	−	1.71502i	0.524900	−	0.0655753i
$685$	21.9200	+	37.9665i	0.837520	+	1.45063i
$686$	−0.503364	+	1.32160i	−0.0192185	+	0.0504589i
$687$	−16.4215	−	14.0694i	−0.626520	−	0.536783i
$688$	−0.994670	−	0.655922i	−0.0379214	−	0.0250068i
$689$	0.133211	+	0.158754i	0.00507493	+	0.00604806i
$690$	−1.50087	+	0.225928i	−0.0571373	+	0.00860093i
$691$	−0.243635	−	0.669382i	−0.00926832	−	0.0254645i	0.934972	−	0.354721i	$-0.115424\pi$
$691$	−0.243635	−	0.669382i	−0.00926832	−	0.0254645i	−0.944241	+	0.329257i	$0.893202\pi$
$692$	18.1179	+	22.9422i	0.688738	+	0.872130i
$693$	−10.0105	+	5.50837i	−0.380267	+	0.209246i
$694$	27.5323	−	9.56053i	1.04511	−	0.362913i
$695$	6.43008	−	36.4668i	0.243907	−	1.38326i
$696$	2.03834	−	37.1487i	0.0772630	−	1.40812i
$697$	65.0087	+	23.6612i	2.46238	+	0.896233i
$698$	1.24666	−	2.08709i	0.0471866	−	0.0789976i
$699$	22.6467	+	27.5597i	0.856577	+	1.04240i
$700$	0.377892	+	0.233402i	0.0142830	+	0.00882176i
$701$			28.6244i			1.08113i	0.841302	+	0.540565i	$0.181789\pi$
$701$			28.6244i			1.08113i	−0.841302	+	0.540565i	$0.818211\pi$
$702$	−0.283471	+	1.26638i	−0.0106989	+	0.0477964i
$703$			2.60296i			0.0981726i
$704$	7.93915	−	29.4167i	0.299218	−	1.10868i
$705$	−11.3196	+	30.1329i	−0.426319	+	1.13487i
$706$	34.0926	+	20.3641i	1.28309	+	0.766413i
$707$	−12.2567	−	4.46109i	−0.460962	−	0.167777i
$708$	−1.51078	−	11.1594i	−0.0567787	−	0.419397i
$709$	5.55408	−	31.4987i	0.208588	−	1.18296i	−0.683106	−	0.730320i	$-0.739371\pi$
$709$	5.55408	−	31.4987i	0.208588	−	1.18296i	0.891693	−	0.452640i	$-0.149518\pi$
$710$	0.161578	+	0.465312i	0.00606392	+	0.0174628i
$711$	−1.80228	+	4.65190i	−0.0675908	+	0.174460i
$712$	−0.183356	+	4.11425i	−0.00687154	+	0.154188i
$713$	0.434277	+	1.19317i	0.0162638	+	0.0446845i
$714$	11.7591	−	9.37392i	0.440074	−	0.350810i
$715$	0.945020	+	1.12623i	0.0353417	+	0.0421186i
$716$	31.9875	+	28.5010i	1.19543	+	1.06513i
$717$	−36.3416	+	12.8058i	−1.35720	+	0.478241i
$718$	32.9403	+	12.5461i	1.22932	+	0.468217i
$719$	1.01481	+	1.75770i	0.0378459	+	0.0655511i	0.884328	−	0.466866i	$-0.154617\pi$
$719$	1.01481	+	1.75770i	0.0378459	+	0.0655511i	−0.846482	+	0.532417i	$0.821284\pi$
$720$	15.2020	+	21.3757i	0.566547	+	0.796623i
$721$	−4.52114	+	7.83084i	−0.168376	+	0.291636i
$722$	−15.0070	+	12.2173i	−0.558501	+	0.454682i
$723$	−14.1701	+	23.9709i	−0.526991	+	0.891488i
$724$	−4.58672	+	22.1462i	−0.170464	+	0.823056i
$725$	−1.66093	+	0.292868i	−0.0616856	+	0.0108768i
$726$	4.47916	−	7.32668i	0.166237	−	0.271919i
$727$	5.01434	−	5.97585i	0.185971	−	0.221632i	−0.665001	−	0.746842i	$-0.731569\pi$
$727$	5.01434	−	5.97585i	0.185971	−	0.221632i	0.850972	+	0.525210i	$0.176013\pi$
$728$	−0.421025	−	0.268757i	−0.0156042	−	0.00996081i
$729$	−14.9154	+	22.5062i	−0.552423	+	0.833564i
$730$	16.8458	−	19.4812i	0.623490	−	0.721032i
$731$	1.40087	+	1.17547i	0.0518130	+	0.0434763i
$732$	40.6129	−	12.9690i	1.50110	−	0.479348i
$733$	3.16145	+	17.9294i	0.116771	+	0.662239i	0.985858	+	0.167581i	$0.0535956\pi$
$733$	3.16145	+	17.9294i	0.116771	+	0.662239i	−0.869088	+	0.494658i	$0.835293\pi$
$734$	18.0817	−	10.0846i	0.667407	−	0.372228i
$735$	3.25914	+	1.92660i	0.120215	+	0.0710636i
$736$	−0.902569	+	1.32545i	−0.0332691	+	0.0488569i
$737$	21.6108	+	12.4770i	0.796046	+	0.459597i
$738$	17.9312	−	44.3181i	0.660057	−	1.63137i
$739$	16.3268	−	9.42626i	0.600590	−	0.346751i	−0.168684	−	0.985670i	$-0.553952\pi$
$739$	16.3268	−	9.42626i	0.600590	−	0.346751i	0.769274	+	0.638920i	$0.220618\pi$
$740$	−4.34535	+	2.33961i	−0.159738	+	0.0860060i
$741$	0.234395	+	0.665188i	0.00861070	+	0.0244363i
$742$	−1.65942	−	0.0246367i	−0.0609191	−	0.000904441i
$743$	−7.18364	+	6.02779i	−0.263542	+	0.221138i	−0.764978	−	0.644057i	$-0.777250\pi$
$743$	−7.18364	+	6.02779i	−0.263542	+	0.221138i	0.501435	+	0.865195i	$0.332806\pi$
$744$	15.0048	−	16.0117i	0.550102	−	0.587017i
$745$	−19.9526	+	7.26215i	−0.731006	+	0.266064i
$746$	−1.38592	+	7.23053i	−0.0507420	+	0.264729i
$747$	25.0375	+	9.70024i	0.916073	+	0.354913i
$748$	−17.2921	+	43.4505i	−0.632261	+	1.58871i
$749$	9.14906	+	1.61323i	0.334299	+	0.0589460i
$750$	18.5048	−	20.9604i	0.675699	−	0.765367i
$751$	10.8232	−	29.7365i	0.394944	−	1.08510i	−0.569771	−	0.821804i	$-0.692968\pi$
$751$	10.8232	−	29.7365i	0.394944	−	1.08510i	0.964715	−	0.263297i	$-0.0848099\pi$
$752$	15.2263	+	30.4094i	0.555247	+	1.10892i
$753$	−37.1558	−	13.9577i	−1.35403	−	0.508649i
$754$	1.87253	−	0.301587i	0.0681934	−	0.0109831i
$755$	−47.9814			−1.74622
$756$	−6.18626	−	8.35046i	−0.224992	−	0.303703i
$757$	20.0872			0.730083			0.365041	−	0.930991i	$-0.381055\pi$
$757$	20.0872			0.730083			0.365041	+	0.930991i	$0.381055\pi$
$758$	−51.7027	+	8.32717i	−1.87793	+	0.302456i
$759$	−1.44480	+	1.18724i	−0.0524428	+	0.0430940i
$760$	13.1654	+	5.46721i	0.477558	+	0.198317i
$761$	9.48243	−	26.0528i	0.343738	−	0.944412i	−0.640562	−	0.767907i	$-0.721298\pi$
$761$	9.48243	−	26.0528i	0.343738	−	0.944412i	0.984300	−	0.176505i	$-0.0564793\pi$
$762$	26.3758	+	5.33721i	0.955494	+	0.193347i
$763$	7.11731	+	1.25497i	0.257664	+	0.0454331i
$764$	−31.5937	−	12.5734i	−1.14302	−	0.454890i
$765$	−19.4085	−	35.2715i	−0.701715	−	1.27524i
$766$	6.68211	−	34.8616i	0.241434	−	1.25960i
$767$	0.539467	−	0.196350i	0.0194790	−	0.00708978i
$768$	27.4824	+	3.56621i	0.991686	+	0.128684i
$769$	−20.8017	+	17.4547i	−0.750130	+	0.629434i	−0.935537	−	0.353228i	$-0.885084\pi$
$769$	−20.8017	+	17.4547i	−0.750130	+	0.629434i	0.185407	+	0.982662i	$0.440640\pi$
$770$	−11.7722	−	0.174777i	−0.424240	−	0.00629851i
$771$	7.38504	−	8.61965i	0.265966	−	0.310429i
$772$	−1.19614	−	2.22159i	−0.0430502	−	0.0799568i
$773$	−6.38872	+	3.68853i	−0.229786	+	0.132667i	−0.610473	−	0.792037i	$-0.709021\pi$
$773$	−6.38872	+	3.68853i	−0.229786	+	0.132667i	0.380687	+	0.924704i	$0.375687\pi$
$774$	0.846076	−	0.938727i	0.0304116	−	0.0337418i
$775$	−0.861473	−	0.497372i	−0.0309450	−	0.0178661i
$776$	26.9798	+	24.7673i	0.968519	+	0.889095i
$777$	1.70330	−	0.960193i	0.0611054	−	0.0344467i
$778$	13.3730	−	7.45846i	0.479447	−	0.267399i
$779$	−4.51182	−	25.5878i	−0.161653	−	0.916778i
$780$	−0.899775	+	0.989184i	−0.0322171	+	0.0354185i
$781$	0.464896	+	0.390094i	0.0166353	+	0.0139587i
$782$	1.60985	−	1.86171i	0.0575683	−	0.0665746i
$783$	38.6322	+	8.04725i	1.38060	+	0.287585i
$784$	3.83334	−	1.14260i	0.136905	−	0.0408070i
$785$	13.3884	−	15.9557i	0.477852	−	0.569482i
$786$	−7.14337	−	13.1234i	−0.254796	−	0.468095i
$787$	−18.6334	+	3.28558i	−0.664210	+	0.117118i	−0.495582	−	0.868561i	$-0.665045\pi$
$787$	−18.6334	+	3.28558i	−0.664210	+	0.117118i	−0.168629	+	0.985680i	$0.553934\pi$
$788$	41.8344	+	8.66438i	1.49029	+	0.308656i
$789$	−38.3538	−	0.394226i	−1.36543	−	0.0140348i
$790$	−3.98653	+	3.24548i	−0.141834	+	0.115469i
$791$	−7.19347	+	12.4595i	−0.255770	+	0.443007i
$792$	29.5852	+	13.0052i	1.05126	+	0.462119i
$793$	1.08671	+	1.88223i	0.0385901	+	0.0668400i
$794$	−2.59910	−	0.989931i	−0.0922385	−	0.0351313i
$795$	−0.816435	+	4.36726i	−0.0289560	+	0.154891i
$796$	13.7829	−	15.4689i	0.488522	−	0.548282i
$797$	14.5117	+	17.2943i	0.514030	+	0.612597i	0.959158	−	0.282870i	$-0.0912865\pi$
$797$	14.5117	+	17.2943i	0.514030	+	0.612597i	−0.445129	+	0.895467i	$0.646842\pi$
$798$	−5.25714	−	2.06443i	−0.186101	−	0.0730801i
$799$	−17.8525	−	49.0492i	−0.631574	−	1.73524i
$800$	−0.125800	−	1.24996i	−0.00444771	−	0.0441929i
$801$	−4.28529	−	0.846786i	−0.151413	−	0.0299197i
$802$	−17.3391	−	49.9331i	−0.612266	−	1.76320i
$803$	5.51012	−	31.2494i	0.194448	−	1.10277i
$804$	−8.60873	+	21.0006i	−0.303607	+	0.740635i
$805$	0.582264	+	0.211927i	0.0205221	+	0.00746944i
$806$	0.960380	+	0.573651i	0.0338279	+	0.0202060i
$807$	−30.1691	+	5.00047i	−1.06200	+	0.176025i
$808$	11.0619	+	35.1947i	0.389156	+	1.23814i
$809$		−	21.5151i		−	0.756431i	−0.925718	−	0.378215i	$-0.876538\pi$
$809$		−	21.5151i		−	0.756431i	0.925718	−	0.378215i	$-0.123462\pi$
$810$	−24.8342	+	12.5413i	−0.872586	+	0.440656i
$811$		−	31.6085i		−	1.10992i	−0.831876	−	0.554962i	$-0.812733\pi$
$811$		−	31.6085i		−	1.10992i	0.831876	−	0.554962i	$-0.187267\pi$
$812$	−7.98149	+	12.9225i	−0.280095	+	0.453493i
$813$	−14.1807	+	2.35043i	−0.497340	+	0.0824331i
$814$	−3.11808	+	5.22014i	−0.109289	+	0.182966i
$815$	26.1904	+	9.53252i	0.917409	+	0.333910i
$816$	−41.2725	−	10.2837i	−1.44483	−	0.360001i
$817$	0.119264	−	0.676380i	0.00417252	−	0.0236635i
$818$	30.2814	−	10.5151i	1.05876	−	0.367653i
$819$	0.348813	−	0.398758i	0.0121885	−	0.0139337i
$820$	38.6606	−	30.5310i	1.35008	−	1.06619i
$821$	−12.7115	−	34.9245i	−0.443633	−	1.21887i	−0.937086	−	0.349100i	$-0.886487\pi$
$821$	−12.7115	−	34.9245i	−0.443633	−	1.21887i	0.493452	−	0.869773i	$-0.335735\pi$
$822$	−17.9571	+	45.7283i	−0.626325	+	1.59496i
$823$	−11.1923	−	13.3385i	−0.390141	−	0.464952i	0.534847	−	0.844949i	$-0.320369\pi$
$823$	−11.1923	−	13.3385i	−0.390141	−	0.464952i	−0.924988	+	0.379997i	$0.875925\pi$
$824$	25.3596	−	3.31536i	0.883445	−	0.115496i
$825$	0.269212	−	1.44007i	0.00937277	−	0.0501367i
$826$	−1.63635	+	4.29630i	−0.0569361	+	0.149488i
$827$	4.33266	+	7.50438i	0.150661	+	0.260953i	0.931471	−	0.363816i	$-0.118526\pi$
$827$	4.33266	+	7.50438i	0.150661	+	0.260953i	−0.780809	+	0.624769i	$0.785193\pi$
$828$	−1.24637	−	1.15735i	−0.0433144	−	0.0402206i
$829$	9.71584	−	16.8283i	0.337445	−	0.584472i	−0.646506	−	0.762909i	$-0.723771\pi$
$829$	9.71584	−	16.8283i	0.337445	−	0.584472i	0.983951	+	0.178437i	$0.0571040\pi$
$830$	17.4678	+	21.4563i	0.606316	+	0.744759i
$831$	10.0169	+	0.102960i	0.347483	+	0.00357165i
$832$	0.120589	+	1.40762i	0.00418067	+	0.0488005i
$833$	−6.04605	+	1.06608i	−0.209483	+	0.0369375i
$834$	36.4461	−	19.8385i	1.26203	−	0.686951i
$835$	1.45982	−	1.73975i	0.0505192	−	0.0602064i
$836$	17.3798	−	2.53508i	0.601093	−	0.0876775i
$837$	14.4038	+	18.2821i	0.497869	+	0.631923i
$838$	11.4164	+	9.87201i	0.394374	+	0.341023i
$839$	−21.3896	−	17.9480i	−0.738450	−	0.619633i	0.193971	−	0.981007i	$-0.437863\pi$
$839$	−21.3896	−	17.9480i	−0.738450	−	0.619633i	−0.932421	+	0.361374i	$0.882308\pi$
$840$	−1.27893	−	10.6318i	−0.0441273	−	0.366831i
$841$	−4.97921	−	28.2385i	−0.171697	−	0.973741i
$842$	13.6336	+	24.4451i	0.469844	+	0.842432i
$843$	25.0646	−	14.1296i	0.863271	−	0.486648i
$844$	−0.489713	+	16.4888i	−0.0168566	+	0.567568i
$845$	24.5499	+	14.1739i	0.844543	+	0.487597i
$846$	−34.3114	+	11.1297i	−1.17965	+	0.382646i
$847$	−3.03610	+	1.75289i	−0.104322	+	0.0602301i
$848$	2.79856	+	3.76859i	0.0961030	+	0.129414i
$849$	−30.3309	+	35.4015i	−1.04095	+	1.21498i
$850$	−0.0286236	+	1.92796i	−0.000981781	+	0.0661284i
$851$	0.245144	−	0.205700i	0.00840343	−	0.00705131i
$852$	−0.294870	+	0.466617i	−0.0101021	+	0.0159860i
$853$	2.49711	−	0.908875i	0.0854995	−	0.0311193i	−0.298916	−	0.954279i	$-0.596625\pi$
$853$	2.49711	−	0.908875i	0.0854995	−	0.0311193i	0.384416	+	0.923160i	$0.374403\pi$
$854$	−17.0938	−	3.27646i	−0.584939	−	0.112118i
$855$	−7.82764	+	12.9363i	−0.267700	+	0.442412i
$856$	−12.1121	−	23.3186i	−0.413985	−	0.797014i
$857$	43.4043	+	7.65335i	1.48266	+	0.261434i	0.855642	−	0.517569i	$-0.173163\pi$
$857$	43.4043	+	7.65335i	1.48266	+	0.261434i	0.627021	+	0.779002i	$0.284274\pi$
$858$	−0.326757	+	1.61479i	−0.0111553	+	0.0551279i
$859$	13.5716	−	37.2876i	0.463056	−	1.27224i	−0.460119	−	0.887857i	$-0.652193\pi$
$859$	13.5716	−	37.2876i	0.463056	−	1.27224i	0.923175	−	0.384379i	$-0.125584\pi$
$860$	1.23634	−	0.408851i	0.0421587	−	0.0139417i
$861$	−15.0795	+	12.3913i	−0.513908	+	0.422296i
$862$	−1.98579	−	12.3296i	−0.0676362	−	0.419947i
$863$	49.8265			1.69611			0.848057	−	0.529904i	$-0.177772\pi$
$863$	49.8265			1.69611			0.848057	+	0.529904i	$0.177772\pi$
$864$	−8.11173	+	28.2524i	−0.275967	+	0.961167i
$865$	−31.9500			−1.08633
$866$	−2.89980	−	18.0046i	−0.0985391	−	0.611821i
$867$	33.5491	+	12.6029i	1.13939	+	0.428016i
$868$	−8.50539	+	2.81270i	−0.288692	+	0.0954691i
$869$	−2.16621	+	5.95160i	−0.0734835	+	0.201894i
$870$	30.4823	+	26.9111i	1.03345	+	0.912371i
$871$	−1.13948	−	0.200921i	−0.0386097	−	0.00680793i
$872$	−9.42238	−	18.1402i	−0.319082	−	0.614305i
$873$	−30.2646	+	24.3527i	−1.02430	+	0.824213i
$874$	−0.907844	−	0.174011i	−0.0307083	−	0.00588602i
$875$	−10.7263	+	3.90404i	−0.362614	+	0.131981i
$876$	28.8379	+	1.15324i	0.974342	+	0.0389645i
$877$	−23.3679	+	19.6080i	−0.789078	+	0.662115i	−0.945517	−	0.325572i	$-0.894443\pi$
$877$	−23.3679	+	19.6080i	−0.789078	+	0.662115i	0.156439	+	0.987688i	$0.449999\pi$
$878$	0.419502	−	28.2558i	0.0141575	−	0.953588i
$879$	−18.8558	−	53.5109i	−0.635991	−	1.80488i
$880$	19.8535	+	26.7350i	0.669260	+	0.901236i
$881$	24.4412	−	14.1111i	0.823446	−	0.475417i	−0.0281576	−	0.999603i	$-0.508964\pi$
$881$	24.4412	−	14.1111i	0.823446	−	0.475417i	0.851603	+	0.524187i	$0.175631\pi$
$882$	0.588380	+	4.20164i	0.0198118	+	0.141477i
$883$	−0.679809	−	0.392488i	−0.0228774	−	0.0132083i	0.488518	−	0.872554i	$-0.337538\pi$
$883$	−0.679809	−	0.392488i	−0.0228774	−	0.0132083i	−0.511395	+	0.859346i	$0.670871\pi$
$884$	0.0643716	−	2.16741i	0.00216505	−	0.0728980i
$885$	10.5949	+	6.26305i	0.356145	+	0.210530i
$886$	3.41981	+	6.13174i	0.114891	+	0.206000i
$887$	5.70903	+	32.3775i	0.191690	+	1.08713i	0.917054	+	0.398764i	$0.130561\pi$
$887$	5.70903	+	32.3775i	0.191690	+	1.08713i	−0.725363	+	0.688366i	$0.758328\pi$
$888$	−5.08546	−	2.17340i	−0.170657	−	0.0729344i
$889$	−8.41585	−	7.06174i	−0.282259	−	0.236843i
$890$	−3.40466	−	2.94407i	−0.114124	−	0.0986854i
$891$	−18.3445	+	28.9559i	−0.614565	+	0.970060i
$892$	−14.3831	+	2.09797i	−0.481582	+	0.0702451i
$893$	−12.6011	+	15.0174i	−0.421681	+	0.502540i
$894$	−20.3009	−	12.4110i	−0.678965	−	0.415085i
$895$	−46.1125	+	8.13088i	−1.54137	+	0.271785i
$896$	−9.15831	−	6.64269i	−0.305958	−	0.221917i
$897$	0.0441235	−	0.0746418i	0.00147324	−	0.00249222i
$898$	−1.71112	−	2.10182i	−0.0571007	−	0.0701387i
$899$	17.0083	−	29.4592i	0.567259	−	0.982521i
$900$	1.33080	+	0.0669259i	0.0443601	+	0.00223086i
$901$	−3.60229	−	6.23935i	−0.120010	−	0.207863i
$902$	21.6032	−	56.7200i	0.719309	−	1.88857i
$903$	−0.486596	+	0.171463i	−0.0161929	+	0.00570595i
$904$	40.3491	−	5.27498i	1.34199	−	0.175443i
$905$	−15.8882	−	18.9349i	−0.528143	−	0.629416i
$906$	−33.5162	−	42.0444i	−1.11350	−	1.39683i
$907$	2.67176	+	7.34061i	0.0887145	+	0.243741i	0.976114	−	0.217261i	$-0.0697123\pi$
$907$	2.67176	+	7.34061i	0.0887145	+	0.243741i	−0.887399	+	0.461002i	$0.847490\pi$
$908$	−23.8454	+	18.8312i	−0.791337	+	0.624935i
$909$	−38.6671	+	6.00132i	−1.28251	+	0.199051i
$910$	0.515699	−	0.179075i	0.0170953	−	0.00593628i
$911$	−5.16034	+	29.2657i	−0.170970	+	0.969617i	0.771724	+	0.635958i	$0.219395\pi$
$911$	−5.16034	+	29.2657i	−0.170970	+	0.969617i	−0.942694	+	0.333660i	$0.891716\pi$
$912$	4.40561	+	15.3553i	0.145884	+	0.508466i
$913$	32.0327	+	11.6590i	1.06013	+	0.385855i
$914$	−28.1860	+	47.1877i	−0.932309	+	1.56083i
$915$	−16.3856	+	43.6188i	−0.541691	+	1.44199i
$916$	13.1213	−	21.2443i	0.433541	−	0.701930i
$917$			6.09987i			0.201436i
$918$	17.3499	−	41.6450i	0.572632	−	1.37449i
$919$			32.7521i			1.08039i	0.841539	+	0.540196i	$0.181650\pi$
$919$			32.7521i			1.08039i	−0.841539	+	0.540196i	$0.818350\pi$
$920$	−0.525503	−	1.67195i	−0.0173253	−	0.0551224i
$921$	−29.0166	−	35.3114i	−0.956128	−	1.16355i
$922$	13.9742	+	8.34704i	0.460216	+	0.274895i
$923$	−0.0264424	−	0.00962424i	−0.000870362	−	0.000316786i
$924$	−8.07001	−	10.4376i	−0.265484	−	0.343373i
$925$	−0.0435344	+	0.246896i	−0.00143140	+	0.00811789i
$926$	17.4871	+	50.3592i	0.574662	+	1.65491i
$927$	−0.557596	+	27.1211i	−0.0183138	+	0.890774i
$928$	42.7442	−	4.30191i	1.40315	−	0.141217i
$929$	3.94064	+	10.8268i	0.129288	+	0.355216i	0.987399	−	0.158247i	$-0.0505844\pi$
$929$	3.94064	+	10.8268i	0.129288	+	0.355216i	−0.858111	+	0.513464i	$0.828362\pi$
$930$	3.56990	+	23.7154i	0.117062	+	0.777658i
$931$	1.48212	+	1.76632i	0.0485745	+	0.0578889i
$932$	−27.4009	+	30.7528i	−0.897546	+	1.00734i
$933$	41.8326	+	35.8408i	1.36954	+	1.17338i
$934$	17.0468	+	6.49271i	0.557790	+	0.212448i
$935$	−25.5552	−	44.2630i	−0.835746	−	1.44755i
$936$	−1.49530	−	0.0974715i	−0.0488755	−	0.00318596i
$937$	2.11278	−	3.65945i	0.0690217	−	0.119549i	−0.829449	−	0.558582i	$-0.811346\pi$
$937$	2.11278	−	3.65945i	0.0690217	−	0.119549i	0.898471	+	0.439033i	$0.144679\pi$
$938$	7.18569	−	5.84995i	0.234621	−	0.191008i
$939$	9.24115	+	16.3930i	0.301573	+	0.534964i
$940$	−36.3961	−	7.53805i	−1.18711	−	0.245864i
$941$	51.3277	−	9.05046i	1.67323	−	0.295036i	0.745009	−	0.667054i	$-0.232445\pi$
$941$	51.3277	−	9.05046i	1.67323	−	0.295036i	0.928226	+	0.372018i	$0.121334\pi$
$942$	23.3335	+	0.586349i	0.760247	+	0.0191043i
$943$	−2.05328	+	2.44700i	−0.0668640	+	0.0796854i
$944$	12.4616	−	3.71440i	0.405589	−	0.120893i
$945$	11.3526	+	0.350167i	0.369300	+	0.0113909i
$946$	1.04941	−	1.21359i	0.0341193	−	0.0394571i
$947$	−15.4993	−	13.0054i	−0.503659	−	0.422620i	0.355232	−	0.934778i	$-0.384402\pi$
$947$	−15.4993	−	13.0054i	−0.503659	−	0.422620i	−0.858891	+	0.512158i	$0.828846\pi$
$948$	−5.62859	−	1.22621i	−0.182808	−	0.0398254i
$949$	0.255490	+	1.44895i	0.00829355	+	0.0470351i
$950$	0.632457	−	0.352736i	0.0205196	−	0.0114443i
$951$	0.363533	−	35.3677i	0.0117884	−	1.14688i
$952$	12.7919	+	11.7429i	0.414589	+	0.380590i
$953$	−6.76936	−	3.90829i	−0.219281	−	0.126602i	0.386336	−	0.922358i	$-0.373740\pi$
$953$	−6.76936	−	3.90829i	−0.219281	−	0.126602i	−0.605617	+	0.795756i	$0.707074\pi$
$954$	−4.39718	+	2.33523i	−0.142364	+	0.0756058i
$955$	32.1845	−	18.5817i	1.04147	−	0.601291i
$956$	−21.0927	−	39.1752i	−0.682185	−	1.26702i
$957$	49.2450	+	9.20608i	1.59187	+	0.297590i
$958$	−36.4165	−	0.540660i	−1.17656	−	0.0174679i
$959$	15.3640	−	12.8919i	0.496130	−	0.416303i
$960$	−21.6741	+	21.1564i	−0.699528	+	0.682821i
$961$	−10.2772	+	3.74060i	−0.331523	+	0.120664i
$962$	0.0530740	−	0.276896i	0.00171118	−	0.00892747i
$963$	26.3802	−	8.99195i	0.850090	−	0.289762i
$964$	−29.8748	−	11.8893i	−0.962203	−	0.382930i
$965$	2.71570	+	0.478851i	0.0874215	+	0.0154148i
$966$	0.221022	+	0.658254i	0.00711127	+	0.0211790i
$967$	−12.7589	+	35.0547i	−0.410297	+	1.12728i	0.546736	+	0.837305i	$0.315870\pi$
$967$	−12.7589	+	35.0547i	−0.410297	+	1.12728i	−0.957034	+	0.289977i	$0.906352\pi$
$968$	9.15762	+	3.80290i	0.294337	+	0.122230i
$969$	−4.00922	−	24.1886i	−0.128795	−	0.777051i
$970$	−39.5181	+	6.36474i	−1.26885	+	0.204360i
$971$	50.9231			1.63420			0.817100	−	0.576496i	$-0.195580\pi$
$971$	50.9231			1.63420			0.817100	+	0.576496i	$0.195580\pi$
$972$	−28.3368	−	13.0009i	−0.908904	−	0.417006i
$973$	−16.9405			−0.543088
$974$	55.9871	−	9.01722i	1.79394	−	0.288930i
$975$	0.0111075	+	0.0670146i	0.000355726	+	0.00214619i
$976$	22.0408	+	44.0190i	0.705510	+	1.40901i
$977$	16.2384	−	44.6146i	0.519512	−	1.42735i	−0.351548	−	0.936170i	$-0.614345\pi$
$977$	16.2384	−	44.6146i	0.519512	−	1.42735i	0.871060	−	0.491177i	$-0.163433\pi$
$978$	9.94162	+	29.6084i	0.317898	+	0.946773i
$979$	−5.46134	−	0.962981i	−0.174545	−	0.0307770i
$980$	−1.61650	+	4.06185i	−0.0516372	+	0.129751i
$981$	20.5219	−	6.99510i	0.655214	−	0.223336i
$982$	0.0426551	−	0.222538i	0.00136118	−	0.00710148i
$983$	27.9118	−	10.1591i	0.890247	−	0.324024i	0.143910	−	0.989591i	$-0.454033\pi$
$983$	27.9118	−	10.1591i	0.890247	−	0.324024i	0.746338	+	0.665567i	$0.231810\pi$
$984$	53.7586	+	12.5502i	1.71376	+	0.400087i
$985$	−35.7682	+	30.0131i	−1.13967	+	0.956297i
$986$	−65.9292	−	0.978823i	−2.09961	−	0.0311721i
$987$	14.4753	+	2.70608i	0.460754	+	0.0861354i
$988$	−0.717055	+	0.386075i	−0.0228126	+	0.0122827i
$989$	−0.0731255	+	0.0422190i	−0.00232526	+	0.00134249i
$990$	−31.1943	+	16.5665i	−0.991421	+	0.526518i
$991$	−47.8654	−	27.6351i	−1.52050	−	0.877858i	−0.999708	−	0.0241722i	$-0.992305\pi$
$991$	−47.8654	−	27.6351i	−1.52050	−	0.877858i	−0.520788	−	0.853686i	$-0.674362\pi$
$992$	20.9436	+	14.2615i	0.664958	+	0.452804i
$993$	0.205926	−	20.0343i	0.00653486	−	0.635770i
$994$	0.196805	−	0.109763i	0.00624227	−	0.00348146i
$995$	3.93204	+	22.2997i	0.124654	+	0.706949i
$996$	−6.59970	+	30.2942i	−0.209119	+	0.959907i
$997$	−11.8448	−	9.93898i	−0.375129	−	0.314771i	0.435658	−	0.900112i	$-0.356516\pi$
$997$	−11.8448	−	9.93898i	−0.375129	−	0.314771i	−0.810787	+	0.585342i	$0.800960\pi$
$998$	−23.8998	+	27.6388i	−0.756534	+	0.874890i
$999$	3.08817	−	4.98717i	0.0977053	−	0.157787i

Twists

By twisting character
Char	Parity	Ord	Type	Twist	Min	Dim
1.1	even	1	trivial	756.2.cf.a.659.48	yes	648
4.3	odd	2	inner	756.2.cf.a.659.108	yes	648
27.5	odd	18	inner	756.2.cf.a.491.108	yes	648
108.59	even	18	inner	756.2.cf.a.491.48	✓	648

By twisted newform
Twist	Min	Dim	Char	Parity	Ord	Type
756.2.cf.a.491.48	✓	648	108.59	even	18	inner
756.2.cf.a.491.108	yes	648	27.5	odd	18	inner
756.2.cf.a.659.48	yes	648	1.1	even	1	trivial
756.2.cf.a.659.108	yes	648	4.3	odd	2	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 $\F_{q}$

Level:	\( N \)	\(=\)	\( 756 = 2^{2} \cdot 3^{3} \cdot 7 \)
Weight:	\( k \)	\(=\)	\( 2 \)
Character orbit:	\([\chi]\)	\(=\)	756.cf (of order \(18\), degree \(6\), minimal)

\(f(q)\)	\(=\)	\(q+(-0.224874 - 1.39622i) q^{2} +(0.283220 + 1.70874i) q^{3} +(-1.89886 + 0.627946i) q^{4} +(0.747603 - 2.05402i) q^{5} +(2.32209 - 0.779687i) q^{6} +(-0.984808 - 0.173648i) q^{7} +(1.30376 + 2.51002i) q^{8} +(-2.83957 + 0.967897i) q^{9} +O(q^{10})\)	\(q+(-0.224874 - 1.39622i) q^{2} +(0.283220 + 1.70874i) q^{3} +(-1.89886 + 0.627946i) q^{4} +(0.747603 - 2.05402i) q^{5} +(2.32209 - 0.779687i) q^{6} +(-0.984808 - 0.173648i) q^{7} +(1.30376 + 2.51002i) q^{8} +(-2.83957 + 0.967897i) q^{9} +(-3.03598 - 0.581923i) q^{10} +(-3.57896 + 1.30263i) q^{11} +(-1.61079 - 3.06681i) q^{12} +(0.135281 - 0.113514i) q^{13} +(-0.0209939 + 1.41406i) q^{14} +(3.72152 + 0.695718i) q^{15} +(3.21137 - 2.38477i) q^{16} +(-5.31680 + 3.06966i) q^{17} +(1.98994 + 3.74702i) q^{18} +(1.99685 + 1.15288i) q^{19} +(-0.129781 + 4.36976i) q^{20} +(0.0178022 - 1.73196i) q^{21} +(2.62358 + 4.70408i) q^{22} +(-0.0492249 - 0.279169i) q^{23} +(-3.91972 + 2.93867i) q^{24} +(0.170124 + 0.142751i) q^{25} +(-0.188912 - 0.163356i) q^{26} +(-2.45811 - 4.57796i) q^{27} +(1.97906 - 0.288672i) q^{28} +(-4.88155 + 5.81761i) q^{29} +(0.134504 - 5.35252i) q^{30} +(-4.41115 + 0.777805i) q^{31} +(-4.05181 - 3.94751i) q^{32} +(-3.23949 - 5.74657i) q^{33} +(5.48153 + 6.73314i) q^{34} +(-1.09292 + 1.89300i) q^{35} +(4.78418 - 3.62100i) q^{36} +(0.564446 + 0.977649i) q^{37} +(1.16064 - 3.04730i) q^{38} +(0.232281 + 0.199011i) q^{39} +(6.13034 - 0.801442i) q^{40} +(-7.24325 - 8.63216i) q^{41} +(-2.42220 + 0.364616i) q^{42} +(-0.101877 - 0.279904i) q^{43} +(5.97797 - 4.72092i) q^{44} +(-0.134791 + 6.55615i) q^{45} +(-0.378711 + 0.131507i) q^{46} +(-1.47637 + 8.37293i) q^{47} +(4.98447 + 4.81197i) q^{48} +(0.939693 + 0.342020i) q^{49} +(0.161055 - 0.269631i) q^{50} +(-6.75107 - 8.21564i) q^{51} +(-0.185600 + 0.300498i) q^{52} +1.17351i q^{53} +(-5.83908 + 4.46152i) q^{54} +8.32511i q^{55} +(-0.848088 - 2.69829i) q^{56} +(-1.40443 + 3.73862i) q^{57} +(9.22040 + 5.50750i) q^{58} +(3.05479 + 1.11185i) q^{59} +(-7.50354 + 1.01584i) q^{60} +(-2.13712 + 12.1202i) q^{61} +(2.07794 + 5.98403i) q^{62} +(2.96451 - 0.460106i) q^{63} +(-4.60044 + 6.54492i) q^{64} +(-0.132025 - 0.362734i) q^{65} +(-7.29500 + 5.81530i) q^{66} +(-4.21151 - 5.01908i) q^{67} +(8.16830 - 9.16753i) q^{68} +(0.463084 - 0.163179i) q^{69} +(2.88881 + 1.10028i) q^{70} +(-0.0796712 - 0.137995i) q^{71} +(-6.13155 - 5.86550i) q^{72} +(-4.16572 + 7.21524i) q^{73} +(1.23808 - 1.00794i) q^{74} +(-0.195741 + 0.331126i) q^{75} +(-4.51571 - 0.935254i) q^{76} +(3.75078 - 0.661364i) q^{77} +(0.225629 - 0.369067i) q^{78} +(1.06892 - 1.27389i) q^{79} +(-2.49754 - 8.37908i) q^{80} +(7.12635 - 5.49683i) q^{81} +(-10.4236 + 12.0543i) q^{82} +(-6.85632 - 5.75314i) q^{83} +(1.05377 + 3.29993i) q^{84} +(2.33029 + 13.2157i) q^{85} +(-0.367898 + 0.205185i) q^{86} +(-11.3233 - 6.69363i) q^{87} +(-7.93573 - 7.28495i) q^{88} +(1.26098 + 0.728026i) q^{89} +(9.18414 - 1.28611i) q^{90} +(-0.152938 + 0.0882985i) q^{91} +(0.268774 + 0.499192i) q^{92} +(-2.57839 - 7.31721i) q^{93} +(12.0225 + 0.178492i) q^{94} +(3.86091 - 3.23969i) q^{95} +(5.59770 - 8.04150i) q^{96} +(12.1677 - 4.42868i) q^{97} +(0.266224 - 1.38893i) q^{98} +(8.90189 - 7.16298i) q^{99} +O(q^{100})\)
\(\operatorname{Tr}(f)(q)\)	\(=\)	\( 648 q+O(q^{10}) \) 648 * q	\( 648 q + 18 q^{12} + 42 q^{18} + 42 q^{20} - 48 q^{30} - 30 q^{32} + 60 q^{33} + 60 q^{41} - 30 q^{42} - 144 q^{44} - 18 q^{48} - 156 q^{50} + 54 q^{52} - 12 q^{57} + 54 q^{58} - 186 q^{60} - 24 q^{65} - 186 q^{66} - 78 q^{68} - 42 q^{72} - 24 q^{81} - 30 q^{86} - 36 q^{89} + 198 q^{90} + 114 q^{92} - 144 q^{93} - 54 q^{94} + 156 q^{96} + 36 q^{97}+O(q^{100}) \) 648 * q + 18 * q^12 + 42 * q^18 + 42 * q^20 - 48 * q^30 - 30 * q^32 + 60 * q^33 + 60 * q^41 - 30 * q^42 - 144 * q^44 - 18 * q^48 - 156 * q^50 + 54 * q^52 - 12 * q^57 + 54 * q^58 - 186 * q^60 - 24 * q^65 - 186 * q^66 - 78 * q^68 - 42 * q^72 - 24 * q^81 - 30 * q^86 - 36 * q^89 + 198 * q^90 + 114 * q^92 - 144 * q^93 - 54 * q^94 + 156 * q^96 + 36 * q^97

Introduction

L-functions

Modular forms

Varieties

Fields

Representations

Groups

Database

Properties

Related objects

Downloads

Learn more