↑

Learn more

Refine search

Base field Base char. Dimension $p$-rank Initial coefficients
Simple Geom. simple Primitive Princ. polarizable Jacobian
Slopes Points on variety Points on curve Simple factors
Newton elevation # Jacobians # Hyp. Jacobians # twists Max twist degree
Angle rank Angle corank End. degree $p$-corank (Geom.) Sq.free
Use Geometric decomposition in the following inputs
Dim 1 factors Dim 2 factors Dim 3 factors Dim 4 factors Dim 5 factors
(distinct) (distinct) (distinct) Number field Galois group
Sort order Select

Results (1-50 of 89 matches)

Next   displayed columns for results
Label Dimension Base field L-polynomial $p$-rank Number fields Galois groups Isogeny factors
1.491.abs $1$ $\F_{491}$ $1 - 44 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-7}) \) $C_2$ simple
1.491.abr $1$ $\F_{491}$ $1 - 43 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-115}) \) $C_2$ simple
1.491.abq $1$ $\F_{491}$ $1 - 42 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-2}) \) $C_2$ simple
1.491.abp $1$ $\F_{491}$ $1 - 41 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-283}) \) $C_2$ simple
1.491.abo $1$ $\F_{491}$ $1 - 40 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-91}) \) $C_2$ simple
1.491.abn $1$ $\F_{491}$ $1 - 39 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-443}) \) $C_2$ simple
1.491.abm $1$ $\F_{491}$ $1 - 38 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-130}) \) $C_2$ simple
1.491.abl $1$ $\F_{491}$ $1 - 37 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-595}) \) $C_2$ simple
1.491.abk $1$ $\F_{491}$ $1 - 36 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-167}) \) $C_2$ simple
1.491.abj $1$ $\F_{491}$ $1 - 35 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-739}) \) $C_2$ simple
1.491.abi $1$ $\F_{491}$ $1 - 34 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-202}) \) $C_2$ simple
1.491.abh $1$ $\F_{491}$ $1 - 33 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-35}) \) $C_2$ simple
1.491.abg $1$ $\F_{491}$ $1 - 32 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-235}) \) $C_2$ simple
1.491.abf $1$ $\F_{491}$ $1 - 31 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1003}) \) $C_2$ simple
1.491.abe $1$ $\F_{491}$ $1 - 30 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-266}) \) $C_2$ simple
1.491.abd $1$ $\F_{491}$ $1 - 29 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1123}) \) $C_2$ simple
1.491.abc $1$ $\F_{491}$ $1 - 28 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-295}) \) $C_2$ simple
1.491.abb $1$ $\F_{491}$ $1 - 27 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1235}) \) $C_2$ simple
1.491.aba $1$ $\F_{491}$ $1 - 26 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-322}) \) $C_2$ simple
1.491.az $1$ $\F_{491}$ $1 - 25 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1339}) \) $C_2$ simple
1.491.ay $1$ $\F_{491}$ $1 - 24 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-347}) \) $C_2$ simple
1.491.ax $1$ $\F_{491}$ $1 - 23 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1435}) \) $C_2$ simple
1.491.aw $1$ $\F_{491}$ $1 - 22 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-370}) \) $C_2$ simple
1.491.av $1$ $\F_{491}$ $1 - 21 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1523}) \) $C_2$ simple
1.491.au $1$ $\F_{491}$ $1 - 20 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-391}) \) $C_2$ simple
1.491.at $1$ $\F_{491}$ $1 - 19 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1603}) \) $C_2$ simple
1.491.as $1$ $\F_{491}$ $1 - 18 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-410}) \) $C_2$ simple
1.491.ar $1$ $\F_{491}$ $1 - 17 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-67}) \) $C_2$ simple
1.491.aq $1$ $\F_{491}$ $1 - 16 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-427}) \) $C_2$ simple
1.491.ap $1$ $\F_{491}$ $1 - 15 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1739}) \) $C_2$ simple
1.491.ao $1$ $\F_{491}$ $1 - 14 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-442}) \) $C_2$ simple
1.491.an $1$ $\F_{491}$ $1 - 13 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1795}) \) $C_2$ simple
1.491.am $1$ $\F_{491}$ $1 - 12 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-455}) \) $C_2$ simple
1.491.al $1$ $\F_{491}$ $1 - 11 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1843}) \) $C_2$ simple
1.491.ak $1$ $\F_{491}$ $1 - 10 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-466}) \) $C_2$ simple
1.491.aj $1$ $\F_{491}$ $1 - 9 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1883}) \) $C_2$ simple
1.491.ai $1$ $\F_{491}$ $1 - 8 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-19}) \) $C_2$ simple
1.491.ah $1$ $\F_{491}$ $1 - 7 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1915}) \) $C_2$ simple
1.491.ag $1$ $\F_{491}$ $1 - 6 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-482}) \) $C_2$ simple
1.491.af $1$ $\F_{491}$ $1 - 5 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1939}) \) $C_2$ simple
1.491.ae $1$ $\F_{491}$ $1 - 4 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-487}) \) $C_2$ simple
1.491.ad $1$ $\F_{491}$ $1 - 3 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1955}) \) $C_2$ simple
1.491.ac $1$ $\F_{491}$ $1 - 2 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-10}) \) $C_2$ simple
1.491.ab $1$ $\F_{491}$ $1 - x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1963}) \) $C_2$ simple
1.491.a $1$ $\F_{491}$ $1 + 491 x^{2}$ $0$ \(\Q(\sqrt{-491}) \) $C_2$ simple
1.491.b $1$ $\F_{491}$ $1 + x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1963}) \) $C_2$ simple
1.491.c $1$ $\F_{491}$ $1 + 2 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-10}) \) $C_2$ simple
1.491.d $1$ $\F_{491}$ $1 + 3 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1955}) \) $C_2$ simple
1.491.e $1$ $\F_{491}$ $1 + 4 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-487}) \) $C_2$ simple
1.491.f $1$ $\F_{491}$ $1 + 5 x + 491 x^{2}$ $1$ \(\Q(\sqrt{-1939}) \) $C_2$ simple
Next   displayed columns for results