Learn more

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

Refine search


Results (32 matches)

  displayed columns for results
Orbit label Conrey labels Modulus Conductor Order Value field Parity Real Primitive Minimal
248.a

\(\chi_{248}(1, \cdot)\)

$248$ $1$ $1$ \(\Q\) even
248.b

\(\chi_{248}(123, \cdot)\)

$248$ $248$ $2$ \(\Q\) even
248.c

\(\chi_{248}(125, \cdot)\)

$248$ $8$ $2$ \(\Q\) even
248.d

\(\chi_{248}(63, \cdot)\)

$248$ $4$ $2$ \(\Q\) odd
248.e

\(\chi_{248}(185, \cdot)\)

$248$ $31$ $2$ \(\Q\) odd
248.f

\(\chi_{248}(187, \cdot)\)

$248$ $8$ $2$ \(\Q\) odd
248.g

\(\chi_{248}(61, \cdot)\)

$248$ $248$ $2$ \(\Q\) odd
248.h

\(\chi_{248}(247, \cdot)\)

$248$ $124$ $2$ \(\Q\) even
248.i

\(\chi_{248}(25, \cdot)\)$,$ \(\chi_{248}(129, \cdot)\)

$248$ $31$ $3$ \(\mathbb{Q}(\zeta_3)\) even
248.j

\(\chi_{248}(33, \cdot)\)$, \cdots ,$\(\chi_{248}(233, \cdot)\)

$248$ $31$ $5$ \(\Q(\zeta_{5})\) even
248.k

\(\chi_{248}(119, \cdot)\)$,$ \(\chi_{248}(223, \cdot)\)

$248$ $124$ $6$ \(\mathbb{Q}(\zeta_3)\) even
248.l

\(\chi_{248}(37, \cdot)\)$,$ \(\chi_{248}(181, \cdot)\)

$248$ $248$ $6$ \(\mathbb{Q}(\zeta_3)\) odd
248.m

\(\chi_{248}(67, \cdot)\)$,$ \(\chi_{248}(211, \cdot)\)

$248$ $248$ $6$ \(\mathbb{Q}(\zeta_3)\) odd
248.n

\(\chi_{248}(57, \cdot)\)$,$ \(\chi_{248}(161, \cdot)\)

$248$ $31$ $6$ \(\mathbb{Q}(\zeta_3)\) odd
248.o

\(\chi_{248}(87, \cdot)\)$,$ \(\chi_{248}(191, \cdot)\)

$248$ $124$ $6$ \(\mathbb{Q}(\zeta_3)\) odd
248.p

\(\chi_{248}(5, \cdot)\)$,$ \(\chi_{248}(149, \cdot)\)

$248$ $248$ $6$ \(\mathbb{Q}(\zeta_3)\) even
248.q

\(\chi_{248}(99, \cdot)\)$,$ \(\chi_{248}(243, \cdot)\)

$248$ $248$ $6$ \(\mathbb{Q}(\zeta_3)\) even
248.r

\(\chi_{248}(29, \cdot)\)$, \cdots ,$\(\chi_{248}(213, \cdot)\)

$248$ $248$ $10$ \(\Q(\zeta_{5})\) odd
248.s

\(\chi_{248}(35, \cdot)\)$, \cdots ,$\(\chi_{248}(219, \cdot)\)

$248$ $248$ $10$ \(\Q(\zeta_{5})\) odd
248.t

\(\chi_{248}(15, \cdot)\)$, \cdots ,$\(\chi_{248}(215, \cdot)\)

$248$ $124$ $10$ \(\Q(\zeta_{5})\) even
248.u

\(\chi_{248}(101, \cdot)\)$, \cdots ,$\(\chi_{248}(221, \cdot)\)

$248$ $248$ $10$ \(\Q(\zeta_{5})\) even
248.v

\(\chi_{248}(27, \cdot)\)$, \cdots ,$\(\chi_{248}(147, \cdot)\)

$248$ $248$ $10$ \(\Q(\zeta_{5})\) even
248.w

\(\chi_{248}(89, \cdot)\)$, \cdots ,$\(\chi_{248}(209, \cdot)\)

$248$ $31$ $10$ \(\Q(\zeta_{5})\) odd
248.x

\(\chi_{248}(39, \cdot)\)$, \cdots ,$\(\chi_{248}(159, \cdot)\)

$248$ $124$ $10$ \(\Q(\zeta_{5})\) odd
248.y

\(\chi_{248}(9, \cdot)\)$, \cdots ,$\(\chi_{248}(193, \cdot)\)

$248$ $31$ $15$ \(\Q(\zeta_{15})\) even
248.z

\(\chi_{248}(7, \cdot)\)$, \cdots ,$\(\chi_{248}(231, \cdot)\)

$248$ $124$ $30$ \(\Q(\zeta_{15})\) odd
248.ba

\(\chi_{248}(17, \cdot)\)$, \cdots ,$\(\chi_{248}(241, \cdot)\)

$248$ $31$ $30$ \(\Q(\zeta_{15})\) odd
248.bb

\(\chi_{248}(3, \cdot)\)$, \cdots ,$\(\chi_{248}(203, \cdot)\)

$248$ $248$ $30$ \(\Q(\zeta_{15})\) even
248.bc

\(\chi_{248}(45, \cdot)\)$, \cdots ,$\(\chi_{248}(245, \cdot)\)

$248$ $248$ $30$ \(\Q(\zeta_{15})\) even
248.bd

\(\chi_{248}(55, \cdot)\)$, \cdots ,$\(\chi_{248}(239, \cdot)\)

$248$ $124$ $30$ \(\Q(\zeta_{15})\) even
248.be

\(\chi_{248}(19, \cdot)\)$, \cdots ,$\(\chi_{248}(235, \cdot)\)

$248$ $248$ $30$ \(\Q(\zeta_{15})\) odd
248.bf

\(\chi_{248}(13, \cdot)\)$, \cdots ,$\(\chi_{248}(229, \cdot)\)

$248$ $248$ $30$ \(\Q(\zeta_{15})\) odd
  displayed columns for results