↑

Learn more

Refine search

Lowest zero Conductor Analytic conductor Central character Analytic rank
Degree Bad \(p\) Root analytic conductor Motivic weight Spectral label
Root angle Primitive Origin Exclude origin Self-dual
Arithmetic
Sort order Select

Results (1-50 of 224 matches)

Next   displayed columns for results
Label $\alpha$ $A$ $d$ $N$ $\chi$ $\mu$ $\nu$ $w$ prim arith $\mathbb{Q}$ self-dual $\operatorname{Arg}(\epsilon)$ $r$ First zero Origin
1-449-449.103-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.103 $1$ 0 ✓ ✓ $0.150$ $0$ $0.0340652$ Character $\chi_{449}(103, \cdot)$
1-449-449.104-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.104 $1$ 0 ✓ ✓ $0.170$ $0$ $1.17990$ Character $\chi_{449}(104, \cdot)$
1-449-449.105-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.105 $1$ 0 ✓ ✓ $0.111$ $0$ $1.20861$ Character $\chi_{449}(105, \cdot)$
1-449-449.107-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.107 $1$ 0 ✓ ✓ $0.281$ $0$ $0.757764$ Character $\chi_{449}(107, \cdot)$
1-449-449.108-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.108 $1$ 0 ✓ ✓ $0.260$ $0$ $1.37686$ Character $\chi_{449}(108, \cdot)$
1-449-449.109-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.109 $1$ 0 ✓ ✓ $-0.0247$ $0$ $0.356014$ Character $\chi_{449}(109, \cdot)$
1-449-449.113-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.113 $1$ 0 ✓ ✓ $0.121$ $0$ $1.04132$ Character $\chi_{449}(113, \cdot)$
1-449-449.116-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.116 $1$ 0 ✓ ✓ $-0.149$ $0$ $0.966019$ Character $\chi_{449}(116, \cdot)$
1-449-449.117-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.117 $1$ 0 ✓ ✓ $-0.437$ $0$ $1.26151$ Character $\chi_{449}(117, \cdot)$
1-449-449.119-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.119 $1$ 0 ✓ ✓ $-0.0350$ $0$ $0.964056$ Character $\chi_{449}(119, \cdot)$
1-449-449.12-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.12 $1$ 0 ✓ ✓ $0.126$ $0$ $1.23325$ Character $\chi_{449}(12, \cdot)$
1-449-449.120-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.120 $1$ 0 ✓ ✓ $0.149$ $0$ $1.81393$ Character $\chi_{449}(120, \cdot)$
1-449-449.123-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.123 $1$ 0 ✓ ✓ $-0.219$ $0$ $1.12367$ Character $\chi_{449}(123, \cdot)$
1-449-449.124-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.124 $1$ 0 ✓ ✓ $0.324$ $0$ $1.65646$ Character $\chi_{449}(124, \cdot)$
1-449-449.13-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.13 $1$ 0 ✓ ✓ $0.173$ $0$ $0.370936$ Character $\chi_{449}(13, \cdot)$
1-449-449.130-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.130 $1$ 0 ✓ ✓ $-0.206$ $0$ $0.730762$ Character $\chi_{449}(130, \cdot)$
1-449-449.131-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.131 $1$ 0 ✓ ✓ $0.484$ $0$ $1.04891$ Character $\chi_{449}(131, \cdot)$
1-449-449.132-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.132 $1$ 0 ✓ ✓ $0.217$ $0$ $0.720790$ Character $\chi_{449}(132, \cdot)$
1-449-449.133-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.133 $1$ 0 ✓ ✓ $-0.144$ $0$ $0.0667971$ Character $\chi_{449}(133, \cdot)$
1-449-449.135-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.135 $1$ 0 ✓ ✓ $-0.211$ $0$ $2.51949$ Character $\chi_{449}(135, \cdot)$
1-449-449.136-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.136 $1$ 0 ✓ ✓ $-0.270$ $0$ $0.664512$ Character $\chi_{449}(136, \cdot)$
1-449-449.138-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.138 $1$ 0 ✓ ✓ $0.146$ $0$ $0.226907$ Character $\chi_{449}(138, \cdot)$
1-449-449.139-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.139 $1$ 0 ✓ ✓ $-0.341$ $0$ $0.199814$ Character $\chi_{449}(139, \cdot)$
1-449-449.142-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.142 $1$ 0 ✓ ✓ $0.437$ $0$ $0.436256$ Character $\chi_{449}(142, \cdot)$
1-449-449.143-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.143 $1$ 0 ✓ ✓ $0.223$ $0$ $1.92455$ Character $\chi_{449}(143, \cdot)$
1-449-449.145-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.145 $1$ 0 ✓ ✓ $-0.299$ $0$ $0.00816985$ Character $\chi_{449}(145, \cdot)$
1-449-449.146-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.146 $1$ 0 ✓ ✓ $0.442$ $0$ $1.73876$ Character $\chi_{449}(146, \cdot)$
1-449-449.147-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.147 $1$ 0 ✓ ✓ $0.485$ $0$ $1.35834$ Character $\chi_{449}(147, \cdot)$
1-449-449.148-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.148 $1$ 0 ✓ ✓ $-0.345$ $0$ $0.613646$ Character $\chi_{449}(148, \cdot)$
1-449-449.149-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.149 $1$ 0 ✓ ✓ $0.466$ $0$ $1.65411$ Character $\chi_{449}(149, \cdot)$
1-449-449.15-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.15 $1$ 0 ✓ ✓ $0.141$ $0$ $1.23423$ Character $\chi_{449}(15, \cdot)$
1-449-449.150-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.150 $1$ 0 ✓ ✓ $-0.249$ $0$ $0.585718$ Character $\chi_{449}(150, \cdot)$
1-449-449.151-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.151 $1$ 0 ✓ ✓ $-0.121$ $0$ $0.524979$ Character $\chi_{449}(151, \cdot)$
1-449-449.152-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.152 $1$ 0 ✓ ✓ $-0.444$ $0$ $1.77982$ Character $\chi_{449}(152, \cdot)$
1-449-449.153-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.153 $1$ 0 ✓ ✓ $0.211$ $0$ $0.237026$ Character $\chi_{449}(153, \cdot)$
1-449-449.155-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.155 $1$ 0 ✓ ✓ $0.475$ $0$ $0.948335$ Character $\chi_{449}(155, \cdot)$
1-449-449.157-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.157 $1$ 0 ✓ ✓ $-0.223$ $0$ $0.179527$ Character $\chi_{449}(157, \cdot)$
1-449-449.158-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.158 $1$ 0 ✓ ✓ $-0.123$ $0$ $0.430595$ Character $\chi_{449}(158, \cdot)$
1-449-449.159-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.159 $1$ 0 ✓ ✓ $-0.104$ $0$ $0.221765$ Character $\chi_{449}(159, \cdot)$
1-449-449.163-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.163 $1$ 0 ✓ ✓ $-0.442$ $0$ $0.777262$ Character $\chi_{449}(163, \cdot)$
1-449-449.165-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.165 $1$ 0 ✓ ✓ $0.0263$ $0$ $0.664864$ Character $\chi_{449}(165, \cdot)$
1-449-449.166-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.166 $1$ 0 ✓ ✓ $-0.0263$ $0$ $0.0857518$ Character $\chi_{449}(166, \cdot)$
1-449-449.168-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.168 $1$ 0 ✓ ✓ $-0.485$ $0$ $0.288549$ Character $\chi_{449}(168, \cdot)$
1-449-449.17-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.17 $1$ 0 ✓ ✓ $0.418$ $0$ $0.218670$ Character $\chi_{449}(17, \cdot)$
1-449-449.170-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.170 $1$ 0 ✓ ✓ $0.287$ $0$ $0.622894$ Character $\chi_{449}(170, \cdot)$
1-449-449.171-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.171 $1$ 0 ✓ ✓ $0.416$ $0$ $0.714065$ Character $\chi_{449}(171, \cdot)$
1-449-449.172-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.172 $1$ 0 ✓ ✓ $-0.324$ $0$ $0.524439$ Character $\chi_{449}(172, \cdot)$
1-449-449.173-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.173 $1$ 0 ✓ ✓ $0.196$ $0$ $0.0186242$ Character $\chi_{449}(173, \cdot)$
1-449-449.177-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.177 $1$ 0 ✓ ✓ $0.265$ $0$ $1.62440$ Character $\chi_{449}(177, \cdot)$
1-449-449.179-r1-0-0 $48.2$ $48.2$ $1$ $449$ 449.179 $1$ 0 ✓ ✓ $0.345$ $0$ $0.917338$ Character $\chi_{449}(179, \cdot)$
Next   displayed columns for results