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Results (16 matches)

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

\(\chi_{253}(1, \cdot)\)

$253$ $1$ $1$ \(\Q\) even
253.b

\(\chi_{253}(252, \cdot)\)

$253$ $253$ $2$ \(\Q\) even
253.c

\(\chi_{253}(208, \cdot)\)

$253$ $11$ $2$ \(\Q\) odd
253.d

\(\chi_{253}(45, \cdot)\)

$253$ $23$ $2$ \(\Q\) odd
253.e

\(\chi_{253}(47, \cdot)\)$, \cdots ,$\(\chi_{253}(185, \cdot)\)

$253$ $11$ $5$ \(\Q(\zeta_{5})\) even
253.f

\(\chi_{253}(91, \cdot)\)$, \cdots ,$\(\chi_{253}(229, \cdot)\)

$253$ $253$ $10$ \(\Q(\zeta_{5})\) odd
253.g

\(\chi_{253}(24, \cdot)\)$, \cdots ,$\(\chi_{253}(162, \cdot)\)

$253$ $11$ $10$ \(\Q(\zeta_{5})\) odd
253.h

\(\chi_{253}(68, \cdot)\)$, \cdots ,$\(\chi_{253}(206, \cdot)\)

$253$ $253$ $10$ \(\Q(\zeta_{5})\) even
253.i

\(\chi_{253}(12, \cdot)\)$, \cdots ,$\(\chi_{253}(243, \cdot)\)

$253$ $23$ $11$ \(\Q(\zeta_{11})\) even
253.j

\(\chi_{253}(34, \cdot)\)$, \cdots ,$\(\chi_{253}(221, \cdot)\)

$253$ $23$ $22$ \(\Q(\zeta_{11})\) odd
253.k

\(\chi_{253}(32, \cdot)\)$, \cdots ,$\(\chi_{253}(219, \cdot)\)

$253$ $253$ $22$ \(\Q(\zeta_{11})\) odd
253.l

\(\chi_{253}(10, \cdot)\)$, \cdots ,$\(\chi_{253}(241, \cdot)\)

$253$ $253$ $22$ \(\Q(\zeta_{11})\) even
253.m

\(\chi_{253}(3, \cdot)\)$, \cdots ,$\(\chi_{253}(246, \cdot)\)

$253$ $253$ $55$ $\Q(\zeta_{55})$ even
253.n

\(\chi_{253}(7, \cdot)\)$, \cdots ,$\(\chi_{253}(250, \cdot)\)

$253$ $253$ $110$ $\Q(\zeta_{55})$ even
253.o

\(\chi_{253}(2, \cdot)\)$, \cdots ,$\(\chi_{253}(248, \cdot)\)

$253$ $253$ $110$ $\Q(\zeta_{55})$ odd
253.p

\(\chi_{253}(5, \cdot)\)$, \cdots ,$\(\chi_{253}(251, \cdot)\)

$253$ $253$ $110$ $\Q(\zeta_{55})$ odd
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