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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
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Results (1-50 of 447 matches)

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Label $\alpha$ $A$ $d$ $N$ $\chi$ $\mu$ $\nu$ $w$ prim arith $\mathbb{Q}$ self-dual $\operatorname{Arg}(\epsilon)$ $r$ First zero Origin
1-449-449.10-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.10 $0$ 0 ✓ ✓ $0.0448$ $0$ $1.25031$ Character $\chi_{449}(10, \cdot)$
1-449-449.100-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.100 $0$ 0 ✓ ✓ $-0.493$ $0$ $0.627873$ Character $\chi_{449}(100, \cdot)$
1-449-449.101-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.101 $0$ 0 ✓ ✓ $0.271$ $0$ $1.42772$ Character $\chi_{449}(101, \cdot)$
1-449-449.102-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.102 $0$ 0 ✓ ✓ $0.306$ $0$ $1.15144$ Character $\chi_{449}(102, \cdot)$
1-449-449.106-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.106 $0$ 0 ✓ ✓ $-0.483$ $0$ $0.699880$ Character $\chi_{449}(106, \cdot)$
1-449-449.11-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.11 $0$ 0 ✓ ✓ $0.154$ $0$ $1.11975$ Character $\chi_{449}(11, \cdot)$
1-449-449.110-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.110 $0$ 0 ✓ ✓ $-0.171$ $0$ $0.108911$ Character $\chi_{449}(110, \cdot)$
1-449-449.111-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.111 $0$ 0 ✓ ✓ $0.275$ $0$ $0.995170$ Character $\chi_{449}(111, \cdot)$
1-449-449.112-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.112 $0$ 0 ✓ ✓ $0.142$ $0$ $1.64112$ Character $\chi_{449}(112, \cdot)$
1-449-449.114-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.114 $0$ 0 ✓ ✓ $-0.329$ $0$ $0.858746$ Character $\chi_{449}(114, \cdot)$
1-449-449.115-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.115 $0$ 0 ✓ ✓ $0.0445$ $0$ $1.17689$ Character $\chi_{449}(115, \cdot)$
1-449-449.118-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.118 $0$ 0 ✓ ✓ $-0.428$ $0$ $2.19877$ Character $\chi_{449}(118, \cdot)$
1-449-449.121-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.121 $0$ 0 ✓ ✓ $0.381$ $0$ $1.56451$ Character $\chi_{449}(121, \cdot)$
1-449-449.122-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.122 $0$ 0 ✓ ✓ $0.0597$ $0$ $1.63867$ Character $\chi_{449}(122, \cdot)$
1-449-449.125-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.125 $0$ 0 ✓ ✓ $-0.256$ $0$ $0.403573$ Character $\chi_{449}(125, \cdot)$
1-449-449.126-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.126 $0$ 0 ✓ ✓ $0.424$ $0$ $1.98561$ Character $\chi_{449}(126, \cdot)$
1-449-449.127-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.127 $0$ 0 ✓ ✓ $0.212$ $0$ $1.06651$ Character $\chi_{449}(127, \cdot)$
1-449-449.128-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.128 $0$ 0 ✓ ✓ $0.0508$ $0$ $1.70326$ Character $\chi_{449}(128, \cdot)$
1-449-449.129-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.129 $0$ 0 ✓ ✓ $0.358$ $0$ $2.12080$ Character $\chi_{449}(129, \cdot)$
1-449-449.134-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.134 $0$ 0 ✓ ✓ $-0.406$ $0$ $0.468638$ Character $\chi_{449}(134, \cdot)$
1-449-449.137-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.137 $0$ 0 ✓ ✓ $0.276$ $0$ $1.76014$ Character $\chi_{449}(137, \cdot)$
1-449-449.14-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.14 $0$ 0 ✓ ✓ $-0.363$ $0$ $0.829924$ Character $\chi_{449}(14, \cdot)$
1-449-449.140-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.140 $0$ 0 ✓ ✓ $-0.159$ $0$ $0.599632$ Character $\chi_{449}(140, \cdot)$
1-449-449.141-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.141 $0$ 0 ✓ ✓ $-0.159$ $0$ $0.809823$ Character $\chi_{449}(141, \cdot)$
1-449-449.144-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.144 $0$ 0 ✓ ✓ $-0.467$ $0$ $2.11218$ Character $\chi_{449}(144, \cdot)$
1-449-449.154-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.154 $0$ 0 ✓ ✓ $0.424$ $0$ $1.83253$ Character $\chi_{449}(154, \cdot)$
1-449-449.156-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.156 $0$ 0 ✓ ✓ $0.00702$ $0$ $1.03796$ Character $\chi_{449}(156, \cdot)$
1-449-449.16-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.16 $0$ 0 ✓ ✓ $-0.0145$ $0$ $1.01770$ Character $\chi_{449}(16, \cdot)$
1-449-449.160-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.160 $0$ 0 ✓ ✓ $0.00683$ $0$ $1.15892$ Character $\chi_{449}(160, \cdot)$
1-449-449.161-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.161 $0$ 0 ✓ ✓ $0.102$ $0$ $0.627196$ Character $\chi_{449}(161, \cdot)$
1-449-449.162-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.162 $0$ 0 ✓ ✓ $0.469$ $0$ $1.39402$ Character $\chi_{449}(162, \cdot)$
1-449-449.164-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.164 $0$ 0 ✓ ✓ $-0.0146$ $0$ $0.796050$ Character $\chi_{449}(164, \cdot)$
1-449-449.167-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.167 $0$ 0 ✓ ✓ $-0.122$ $0$ $0.593346$ Character $\chi_{449}(167, \cdot)$
1-449-449.169-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.169 $0$ 0 ✓ ✓ $0.447$ $0$ $1.20756$ Character $\chi_{449}(169, \cdot)$
1-449-449.174-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.174 $0$ 0 ✓ ✓ $0.463$ $0$ $0.419637$ Character $\chi_{449}(174, \cdot)$
1-449-449.175-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.175 $0$ 0 ✓ ✓ $-0.283$ $0$ $0.729773$ Character $\chi_{449}(175, \cdot)$
1-449-449.176-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.176 $0$ 0 ✓ ✓ $0.346$ $0$ $0.179830$ Character $\chi_{449}(176, \cdot)$
1-449-449.178-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.178 $0$ 0 ✓ ✓ $0.376$ $0$ $0.0175424$ Character $\chi_{449}(178, \cdot)$
1-449-449.18-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.18 $0$ 0 ✓ ✓ $0.119$ $0$ $1.15475$ Character $\chi_{449}(18, \cdot)$
1-449-449.180-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.180 $0$ 0 ✓ ✓ $0.206$ $0$ $1.13955$ Character $\chi_{449}(180, \cdot)$
1-449-449.181-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.181 $0$ 0 ✓ ✓ $-0.358$ $0$ $0.753284$ Character $\chi_{449}(181, \cdot)$
1-449-449.184-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.184 $0$ 0 ✓ ✓ $-0.108$ $0$ $0.436602$ Character $\chi_{449}(184, \cdot)$
1-449-449.186-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.186 $0$ 0 ✓ ✓ $-0.413$ $0$ $0.346204$ Character $\chi_{449}(186, \cdot)$
1-449-449.191-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.191 $0$ 0 ✓ ✓ $0.406$ $0$ $1.61974$ Character $\chi_{449}(191, \cdot)$
1-449-449.193-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.193 $0$ 0 ✓ ✓ $0.329$ $0$ $2.16105$ Character $\chi_{449}(193, \cdot)$
1-449-449.194-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.194 $0$ 0 ✓ ✓ $-0.0470$ $0$ $0.907496$ Character $\chi_{449}(194, \cdot)$
1-449-449.195-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.195 $0$ 0 ✓ ✓ $0.283$ $0$ $0.935890$ Character $\chi_{449}(195, \cdot)$
1-449-449.196-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.196 $0$ 0 ✓ ✓ $-0.424$ $0$ $0.392663$ Character $\chi_{449}(196, \cdot)$
1-449-449.197-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.197 $0$ 0 ✓ ✓ $-0.454$ $0$ $0.115354$ Character $\chi_{449}(197, \cdot)$
1-449-449.198-r0-0-0 $2.08$ $2.08$ $1$ $449$ 449.198 $0$ 0 ✓ ✓ $0.299$ $0$ $2.08533$ Character $\chi_{449}(198, \cdot)$
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