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The results below are complete, since the LMFDB contains all Dirichlet characters with modulus at most a million

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Results (32 matches)

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Orbit label Conrey labels Modulus Conductor Order Value field Parity Real Primitive Minimal
287.a

\(\chi_{287}(1, \cdot)\)

$287$ $1$ $1$ \(\Q\) even
287.b

\(\chi_{287}(83, \cdot)\)

$287$ $7$ $2$ \(\Q\) odd
287.c

\(\chi_{287}(204, \cdot)\)

$287$ $41$ $2$ \(\Q\) even
287.d

\(\chi_{287}(286, \cdot)\)

$287$ $287$ $2$ \(\Q\) odd
287.e

\(\chi_{287}(165, \cdot)\)$,$ \(\chi_{287}(247, \cdot)\)

$287$ $7$ $3$ \(\mathbb{Q}(\zeta_3)\) even
287.f

\(\chi_{287}(50, \cdot)\)$,$ \(\chi_{287}(155, \cdot)\)

$287$ $41$ $4$ \(\mathbb{Q}(i)\) even
287.g

\(\chi_{287}(132, \cdot)\)$,$ \(\chi_{287}(237, \cdot)\)

$287$ $287$ $4$ \(\mathbb{Q}(i)\) odd
287.h

\(\chi_{287}(57, \cdot)\)$, \cdots ,$\(\chi_{287}(141, \cdot)\)

$287$ $41$ $5$ \(\Q(\zeta_{5})\) even
287.i

\(\chi_{287}(40, \cdot)\)$,$ \(\chi_{287}(122, \cdot)\)

$287$ $287$ $6$ \(\mathbb{Q}(\zeta_3)\) odd
287.j

\(\chi_{287}(81, \cdot)\)$,$ \(\chi_{287}(163, \cdot)\)

$287$ $287$ $6$ \(\mathbb{Q}(\zeta_3)\) even
287.k

\(\chi_{287}(124, \cdot)\)$,$ \(\chi_{287}(206, \cdot)\)

$287$ $7$ $6$ \(\mathbb{Q}(\zeta_3)\) odd
287.l

\(\chi_{287}(27, \cdot)\)$, \cdots ,$\(\chi_{287}(202, \cdot)\)

$287$ $287$ $8$ \(\Q(\zeta_{8})\) even
287.m

\(\chi_{287}(85, \cdot)\)$, \cdots ,$\(\chi_{287}(260, \cdot)\)

$287$ $41$ $8$ \(\Q(\zeta_{8})\) odd
287.n

\(\chi_{287}(64, \cdot)\)$, \cdots ,$\(\chi_{287}(148, \cdot)\)

$287$ $41$ $10$ \(\Q(\zeta_{5})\) even
287.o

\(\chi_{287}(139, \cdot)\)$, \cdots ,$\(\chi_{287}(223, \cdot)\)

$287$ $287$ $10$ \(\Q(\zeta_{5})\) odd
287.p

\(\chi_{287}(146, \cdot)\)$, \cdots ,$\(\chi_{287}(230, \cdot)\)

$287$ $287$ $10$ \(\Q(\zeta_{5})\) odd
287.q

\(\chi_{287}(73, \cdot)\)$, \cdots ,$\(\chi_{287}(278, \cdot)\)

$287$ $287$ $12$ \(\Q(\zeta_{12})\) odd
287.r

\(\chi_{287}(9, \cdot)\)$, \cdots ,$\(\chi_{287}(214, \cdot)\)

$287$ $287$ $12$ \(\Q(\zeta_{12})\) even
287.s

\(\chi_{287}(16, \cdot)\)$, \cdots ,$\(\chi_{287}(256, \cdot)\)

$287$ $287$ $15$ \(\Q(\zeta_{15})\) even
287.t

\(\chi_{287}(20, \cdot)\)$, \cdots ,$\(\chi_{287}(279, \cdot)\)

$287$ $287$ $20$ \(\Q(\zeta_{20})\) odd
287.u

\(\chi_{287}(8, \cdot)\)$, \cdots ,$\(\chi_{287}(267, \cdot)\)

$287$ $41$ $20$ \(\Q(\zeta_{20})\) even
287.v

\(\chi_{287}(44, \cdot)\)$, \cdots ,$\(\chi_{287}(284, \cdot)\)

$287$ $287$ $24$ \(\Q(\zeta_{24})\) odd
287.w

\(\chi_{287}(3, \cdot)\)$, \cdots ,$\(\chi_{287}(243, \cdot)\)

$287$ $287$ $24$ \(\Q(\zeta_{24})\) even
287.x

\(\chi_{287}(31, \cdot)\)$, \cdots ,$\(\chi_{287}(271, \cdot)\)

$287$ $287$ $30$ \(\Q(\zeta_{15})\) odd
287.y

\(\chi_{287}(10, \cdot)\)$, \cdots ,$\(\chi_{287}(283, \cdot)\)

$287$ $287$ $30$ \(\Q(\zeta_{15})\) odd
287.z

\(\chi_{287}(4, \cdot)\)$, \cdots ,$\(\chi_{287}(277, \cdot)\)

$287$ $287$ $30$ \(\Q(\zeta_{15})\) even
287.ba

\(\chi_{287}(15, \cdot)\)$, \cdots ,$\(\chi_{287}(281, \cdot)\)

$287$ $41$ $40$ \(\Q(\zeta_{40})\) odd
287.bb

\(\chi_{287}(6, \cdot)\)$, \cdots ,$\(\chi_{287}(272, \cdot)\)

$287$ $287$ $40$ \(\Q(\zeta_{40})\) even
287.bc

\(\chi_{287}(2, \cdot)\)$, \cdots ,$\(\chi_{287}(282, \cdot)\)

$287$ $287$ $60$ \(\Q(\zeta_{60})\) even
287.bd

\(\chi_{287}(5, \cdot)\)$, \cdots ,$\(\chi_{287}(285, \cdot)\)

$287$ $287$ $60$ \(\Q(\zeta_{60})\) odd
287.be

\(\chi_{287}(12, \cdot)\)$, \cdots ,$\(\chi_{287}(276, \cdot)\)

$287$ $287$ $120$ $\Q(\zeta_{120})$ even
287.bf

\(\chi_{287}(11, \cdot)\)$, \cdots ,$\(\chi_{287}(275, \cdot)\)

$287$ $287$ $120$ $\Q(\zeta_{120})$ odd
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