Dirichlet character search results

Results (1-50 of 375352 matches)

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Orbit label	Conrey labels	Modulus	Conductor	Order	Kernel field	Value field	Parity	Real	Primitive	Minimal
29.d	$\chi_{29}(7, \cdot)$$, \cdots ,$$\chi_{29}(25, \cdot)$	$29$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even		✓	✓
43.e	$\chi_{43}(4, \cdot)$$, \cdots ,$$\chi_{43}(41, \cdot)$	$43$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even		✓	✓
49.e	$\chi_{49}(8, \cdot)$$, \cdots ,$$\chi_{49}(43, \cdot)$	$49$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even		✓	✓
58.d	$\chi_{58}(7, \cdot)$$, \cdots ,$$\chi_{58}(53, \cdot)$	$58$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
71.d	$\chi_{71}(20, \cdot)$$, \cdots ,$$\chi_{71}(48, \cdot)$	$71$	$71$	$7$	7.7.128100283921.1	$\Q(\zeta_{7})$	even		✓	✓
86.e	$\chi_{86}(11, \cdot)$$, \cdots ,$$\chi_{86}(59, \cdot)$	$86$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
87.g	$\chi_{87}(7, \cdot)$$, \cdots ,$$\chi_{87}(82, \cdot)$	$87$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
98.e	$\chi_{98}(15, \cdot)$$, \cdots ,$$\chi_{98}(85, \cdot)$	$98$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even			✓
113.d	$\chi_{113}(16, \cdot)$$, \cdots ,$$\chi_{113}(109, \cdot)$	$113$	$113$	$7$	7.7.2081951752609.1	$\Q(\zeta_{7})$	even		✓	✓
116.g	$\chi_{116}(25, \cdot)$$, \cdots ,$$\chi_{116}(81, \cdot)$	$116$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
127.e	$\chi_{127}(2, \cdot)$$, \cdots ,$$\chi_{127}(64, \cdot)$	$127$	$127$	$7$	7.7.4195872914689.1	$\Q(\zeta_{7})$	even		✓	✓
129.i	$\chi_{129}(4, \cdot)$$, \cdots ,$$\chi_{129}(127, \cdot)$	$129$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
142.d	$\chi_{142}(37, \cdot)$$, \cdots ,$$\chi_{142}(119, \cdot)$	$142$	$71$	$7$	7.7.128100283921.1	$\Q(\zeta_{7})$	even			✓
145.k	$\chi_{145}(16, \cdot)$$, \cdots ,$$\chi_{145}(141, \cdot)$	$145$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
147.i	$\chi_{147}(22, \cdot)$$, \cdots ,$$\chi_{147}(127, \cdot)$	$147$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even			✓
172.i	$\chi_{172}(21, \cdot)$$, \cdots ,$$\chi_{172}(145, \cdot)$	$172$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
174.g	$\chi_{174}(7, \cdot)$$, \cdots ,$$\chi_{174}(169, \cdot)$	$174$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
196.i	$\chi_{196}(29, \cdot)$$, \cdots ,$$\chi_{196}(169, \cdot)$	$196$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even			✓
197.d	$\chi_{197}(36, \cdot)$$, \cdots ,$$\chi_{197}(191, \cdot)$	$197$	$197$	$7$	7.7.58451728309129.1	$\Q(\zeta_{7})$	even		✓	✓
203.k	$\chi_{203}(36, \cdot)$$, \cdots ,$$\chi_{203}(197, \cdot)$	$203$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
211.f	$\chi_{211}(58, \cdot)$$, \cdots ,$$\chi_{211}(199, \cdot)$	$211$	$211$	$7$	7.7.88245939632761.1	$\Q(\zeta_{7})$	even		✓	✓
213.f	$\chi_{213}(37, \cdot)$$, \cdots ,$$\chi_{213}(190, \cdot)$	$213$	$71$	$7$	7.7.128100283921.1	$\Q(\zeta_{7})$	even			✓
215.k	$\chi_{215}(11, \cdot)$$, \cdots ,$$\chi_{215}(176, \cdot)$	$215$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
226.d	$\chi_{226}(49, \cdot)$$, \cdots ,$$\chi_{226}(219, \cdot)$	$226$	$113$	$7$	7.7.2081951752609.1	$\Q(\zeta_{7})$	even			✓
232.m	$\chi_{232}(25, \cdot)$$, \cdots ,$$\chi_{232}(169, \cdot)$	$232$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
239.c	$\chi_{239}(10, \cdot)$$, \cdots ,$$\chi_{239}(201, \cdot)$	$239$	$239$	$7$	7.7.186374892382561.1	$\Q(\zeta_{7})$	even		✓	✓
245.k	$\chi_{245}(36, \cdot)$$, \cdots ,$$\chi_{245}(211, \cdot)$	$245$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even			✓
254.e	$\chi_{254}(129, \cdot)$$, \cdots ,$$\chi_{254}(191, \cdot)$	$254$	$127$	$7$	7.7.4195872914689.1	$\Q(\zeta_{7})$	even			✓
258.i	$\chi_{258}(97, \cdot)$$, \cdots ,$$\chi_{258}(193, \cdot)$	$258$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
261.k	$\chi_{261}(82, \cdot)$$, \cdots ,$$\chi_{261}(226, \cdot)$	$261$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
281.e	$\chi_{281}(59, \cdot)$$, \cdots ,$$\chi_{281}(249, \cdot)$	$281$	$281$	$7$	7.7.492309163417681.1	$\Q(\zeta_{7})$	even		✓	✓
284.f	$\chi_{284}(37, \cdot)$$, \cdots ,$$\chi_{284}(261, \cdot)$	$284$	$71$	$7$	7.7.128100283921.1	$\Q(\zeta_{7})$	even			✓
290.k	$\chi_{290}(81, \cdot)$$, \cdots ,$$\chi_{290}(281, \cdot)$	$290$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
294.i	$\chi_{294}(43, \cdot)$$, \cdots ,$$\chi_{294}(253, \cdot)$	$294$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even			✓
301.u	$\chi_{301}(64, \cdot)$$, \cdots ,$$\chi_{301}(274, \cdot)$	$301$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
319.h	$\chi_{319}(23, \cdot)$$, \cdots ,$$\chi_{319}(210, \cdot)$	$319$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
337.f	$\chi_{337}(8, \cdot)$$, \cdots ,$$\chi_{337}(295, \cdot)$	$337$	$337$	$7$	7.7.1464803622199009.1	$\Q(\zeta_{7})$	even		✓	✓
339.g	$\chi_{339}(16, \cdot)$$, \cdots ,$$\chi_{339}(256, \cdot)$	$339$	$113$	$7$	7.7.2081951752609.1	$\Q(\zeta_{7})$	even			✓
343.e	$\chi_{343}(50, \cdot)$$, \cdots ,$$\chi_{343}(295, \cdot)$	$343$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even
344.q	$\chi_{344}(41, \cdot)$$, \cdots ,$$\chi_{344}(305, \cdot)$	$344$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
348.m	$\chi_{348}(25, \cdot)$$, \cdots ,$$\chi_{348}(313, \cdot)$	$348$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
355.h	$\chi_{355}(91, \cdot)$$, \cdots ,$$\chi_{355}(321, \cdot)$	$355$	$71$	$7$	7.7.128100283921.1	$\Q(\zeta_{7})$	even			✓
377.o	$\chi_{377}(53, \cdot)$$, \cdots ,$$\chi_{377}(339, \cdot)$	$377$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
379.e	$\chi_{379}(86, \cdot)$$, \cdots ,$$\chi_{379}(195, \cdot)$	$379$	$379$	$7$	7.7.2963706958323721.1	$\Q(\zeta_{7})$	even		✓	✓
381.i	$\chi_{381}(4, \cdot)$$, \cdots ,$$\chi_{381}(286, \cdot)$	$381$	$127$	$7$	7.7.4195872914689.1	$\Q(\zeta_{7})$	even			✓
387.u	$\chi_{387}(64, \cdot)$$, \cdots ,$$\chi_{387}(379, \cdot)$	$387$	$43$	$7$	7.7.6321363049.1	$\Q(\zeta_{7})$	even			✓
392.q	$\chi_{392}(57, \cdot)$$, \cdots ,$$\chi_{392}(337, \cdot)$	$392$	$49$	$7$	7.7.13841287201.1	$\Q(\zeta_{7})$	even			✓
394.d	$\chi_{394}(191, \cdot)$$, \cdots ,$$\chi_{394}(375, \cdot)$	$394$	$197$	$7$	7.7.58451728309129.1	$\Q(\zeta_{7})$	even			✓
406.k	$\chi_{406}(141, \cdot)$$, \cdots ,$$\chi_{406}(393, \cdot)$	$406$	$29$	$7$	7.7.594823321.1	$\Q(\zeta_{7})$	even			✓
421.g	$\chi_{421}(33, \cdot)$$, \cdots ,$$\chi_{421}(385, \cdot)$	$421$	$421$	$7$	7.7.5567914722008521.1	$\Q(\zeta_{7})$	even		✓	✓

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