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Results (1-50 of 51 matches)

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Label Dimension Base field L-polynomial $p$-rank Number fields Galois groups Isogeny factors
1.167.az $1$ $\F_{167}$ $1 - 25 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-43}) \) $C_2$ simple
1.167.ay $1$ $\F_{167}$ $1 - 24 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-23}) \) $C_2$ simple
1.167.ax $1$ $\F_{167}$ $1 - 23 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-139}) \) $C_2$ simple
1.167.aw $1$ $\F_{167}$ $1 - 22 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-46}) \) $C_2$ simple
1.167.av $1$ $\F_{167}$ $1 - 21 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-227}) \) $C_2$ simple
1.167.au $1$ $\F_{167}$ $1 - 20 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-67}) \) $C_2$ simple
1.167.at $1$ $\F_{167}$ $1 - 19 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-307}) \) $C_2$ simple
1.167.as $1$ $\F_{167}$ $1 - 18 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-86}) \) $C_2$ simple
1.167.ar $1$ $\F_{167}$ $1 - 17 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-379}) \) $C_2$ simple
1.167.aq $1$ $\F_{167}$ $1 - 16 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-103}) \) $C_2$ simple
1.167.ap $1$ $\F_{167}$ $1 - 15 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-443}) \) $C_2$ simple
1.167.ao $1$ $\F_{167}$ $1 - 14 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-118}) \) $C_2$ simple
1.167.an $1$ $\F_{167}$ $1 - 13 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-499}) \) $C_2$ simple
1.167.am $1$ $\F_{167}$ $1 - 12 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-131}) \) $C_2$ simple
1.167.al $1$ $\F_{167}$ $1 - 11 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-547}) \) $C_2$ simple
1.167.ak $1$ $\F_{167}$ $1 - 10 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-142}) \) $C_2$ simple
1.167.aj $1$ $\F_{167}$ $1 - 9 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-587}) \) $C_2$ simple
1.167.ai $1$ $\F_{167}$ $1 - 8 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-151}) \) $C_2$ simple
1.167.ah $1$ $\F_{167}$ $1 - 7 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-619}) \) $C_2$ simple
1.167.ag $1$ $\F_{167}$ $1 - 6 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-158}) \) $C_2$ simple
1.167.af $1$ $\F_{167}$ $1 - 5 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-643}) \) $C_2$ simple
1.167.ae $1$ $\F_{167}$ $1 - 4 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-163}) \) $C_2$ simple
1.167.ad $1$ $\F_{167}$ $1 - 3 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-659}) \) $C_2$ simple
1.167.ac $1$ $\F_{167}$ $1 - 2 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-166}) \) $C_2$ simple
1.167.ab $1$ $\F_{167}$ $1 - x + 167 x^{2}$ $1$ \(\Q(\sqrt{-667}) \) $C_2$ simple
1.167.a $1$ $\F_{167}$ $1 + 167 x^{2}$ $0$ \(\Q(\sqrt{-167}) \) $C_2$ simple
1.167.b $1$ $\F_{167}$ $1 + x + 167 x^{2}$ $1$ \(\Q(\sqrt{-667}) \) $C_2$ simple
1.167.c $1$ $\F_{167}$ $1 + 2 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-166}) \) $C_2$ simple
1.167.d $1$ $\F_{167}$ $1 + 3 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-659}) \) $C_2$ simple
1.167.e $1$ $\F_{167}$ $1 + 4 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-163}) \) $C_2$ simple
1.167.f $1$ $\F_{167}$ $1 + 5 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-643}) \) $C_2$ simple
1.167.g $1$ $\F_{167}$ $1 + 6 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-158}) \) $C_2$ simple
1.167.h $1$ $\F_{167}$ $1 + 7 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-619}) \) $C_2$ simple
1.167.i $1$ $\F_{167}$ $1 + 8 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-151}) \) $C_2$ simple
1.167.j $1$ $\F_{167}$ $1 + 9 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-587}) \) $C_2$ simple
1.167.k $1$ $\F_{167}$ $1 + 10 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-142}) \) $C_2$ simple
1.167.l $1$ $\F_{167}$ $1 + 11 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-547}) \) $C_2$ simple
1.167.m $1$ $\F_{167}$ $1 + 12 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-131}) \) $C_2$ simple
1.167.n $1$ $\F_{167}$ $1 + 13 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-499}) \) $C_2$ simple
1.167.o $1$ $\F_{167}$ $1 + 14 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-118}) \) $C_2$ simple
1.167.p $1$ $\F_{167}$ $1 + 15 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-443}) \) $C_2$ simple
1.167.q $1$ $\F_{167}$ $1 + 16 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-103}) \) $C_2$ simple
1.167.r $1$ $\F_{167}$ $1 + 17 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-379}) \) $C_2$ simple
1.167.s $1$ $\F_{167}$ $1 + 18 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-86}) \) $C_2$ simple
1.167.t $1$ $\F_{167}$ $1 + 19 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-307}) \) $C_2$ simple
1.167.u $1$ $\F_{167}$ $1 + 20 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-67}) \) $C_2$ simple
1.167.v $1$ $\F_{167}$ $1 + 21 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-227}) \) $C_2$ simple
1.167.w $1$ $\F_{167}$ $1 + 22 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-46}) \) $C_2$ simple
1.167.x $1$ $\F_{167}$ $1 + 23 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-139}) \) $C_2$ simple
1.167.y $1$ $\F_{167}$ $1 + 24 x + 167 x^{2}$ $1$ \(\Q(\sqrt{-23}) \) $C_2$ simple
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