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Results (551-600 of 12849 matches)

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Label Dimension Base field L-polynomial $p$-rank Number fields Galois groups Isogeny factors
2.113.ay_nd $2$ $\F_{113}$ $1 - 24 x + 341 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.51416217.1 $D_{4}$ simple
2.113.ay_ne $2$ $\F_{113}$ $1 - 24 x + 342 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.12205312.1 $D_{4}$ simple
2.113.ay_nf $2$ $\F_{113}$ $1 - 24 x + 343 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.9130896.1 $D_{4}$ simple
2.113.ay_ng $2$ $\F_{113}$ $1 - 24 x + 344 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.698151168.1 $D_{4}$ simple
2.113.ay_nh $2$ $\F_{113}$ $( 1 - 17 x + 113 x^{2} )( 1 - 7 x + 113 x^{2} )$ $2$ \(\Q(\sqrt{-163}) \), \(\Q(\sqrt{-403}) \) $C_2$, $C_2$ 1.113.ar $\times$ 1.113.ah
2.113.ay_ni $2$ $\F_{113}$ $1 - 24 x + 346 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.2405952.1 $D_{4}$ simple
2.113.ay_nj $2$ $\F_{113}$ $1 - 24 x + 347 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.575357328.1 $D_{4}$ simple
2.113.ay_nk $2$ $\F_{113}$ $1 - 24 x + 348 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.535296256.1 $D_{4}$ simple
2.113.ay_nl $2$ $\F_{113}$ $1 - 24 x + 349 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.30990393.1 $D_{4}$ simple
2.113.ay_nm $2$ $\F_{113}$ $1 - 24 x + 350 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.111600.3 $D_{4}$ simple
2.113.ay_nn $2$ $\F_{113}$ $1 - 24 x + 351 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.419204752.1 $D_{4}$ simple
2.113.ay_no $2$ $\F_{113}$ $1 - 24 x + 352 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.4718848.2 $D_{4}$ simple
2.113.ay_np $2$ $\F_{113}$ $1 - 24 x + 353 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.21642921.1 $D_{4}$ simple
2.113.ay_nq $2$ $\F_{113}$ $( 1 - 16 x + 113 x^{2} )( 1 - 8 x + 113 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-97}) \) $C_2$, $C_2$ 1.113.aq $\times$ 1.113.ai
2.113.ay_nr $2$ $\F_{113}$ $1 - 24 x + 355 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.277952400.1 $D_{4}$ simple
2.113.ay_ns $2$ $\F_{113}$ $1 - 24 x + 356 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.245774592.1 $D_{4}$ simple
2.113.ay_nt $2$ $\F_{113}$ $1 - 24 x + 357 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.13441753.1 $D_{4}$ simple
2.113.ay_nu $2$ $\F_{113}$ $1 - 24 x + 358 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.2905344.2 $D_{4}$ simple
2.113.ay_nv $2$ $\F_{113}$ $1 - 24 x + 359 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.158506128.1 $D_{4}$ simple
2.113.ay_nw $2$ $\F_{113}$ $1 - 24 x + 360 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.132870400.1 $D_{4}$ simple
2.113.ay_nx $2$ $\F_{113}$ $( 1 - 15 x + 113 x^{2} )( 1 - 9 x + 113 x^{2} )$ $2$ \(\Q(\sqrt{-227}) \), \(\Q(\sqrt{-371}) \) $C_2$, $C_2$ 1.113.ap $\times$ 1.113.aj
2.113.ay_ny $2$ $\F_{113}$ $1 - 24 x + 362 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.341568.1 $D_{4}$ simple
2.113.ay_nz $2$ $\F_{113}$ $1 - 24 x + 363 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.67870096.1 $D_{4}$ simple
2.113.ay_oa $2$ $\F_{113}$ $1 - 24 x + 364 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.50542848.1 $D_{4}$ simple
2.113.ay_ob $2$ $\F_{113}$ $1 - 24 x + 365 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.2223225.1 $D_{4}$ simple
2.113.ay_oc $2$ $\F_{113}$ $( 1 - 14 x + 113 x^{2} )( 1 - 10 x + 113 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-22}) \) $C_2$, $C_2$ 1.113.ao $\times$ 1.113.ak
2.113.ay_od $2$ $\F_{113}$ $1 - 24 x + 367 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.13146768.1 $D_{4}$ simple
2.113.ay_oe $2$ $\F_{113}$ $1 - 24 x + 368 x^{2} - 2712 x^{3} + 12769 x^{4}$ $2$ 4.0.5918976.5 $D_{4}$ simple
2.113.ay_of $2$ $\F_{113}$ $( 1 - 13 x + 113 x^{2} )( 1 - 11 x + 113 x^{2} )$ $2$ \(\Q(\sqrt{-283}) \), \(\Q(\sqrt{-331}) \) $C_2$, $C_2$ 1.113.an $\times$ 1.113.al
2.113.ay_og $2$ $\F_{113}$ $( 1 - 12 x + 113 x^{2} )^{2}$ $2$ \(\Q(\sqrt{-77}) \) $C_2$ 1.113.am 2
2.113.ax_kd $2$ $\F_{113}$ $1 - 23 x + 263 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1887093.2 $D_{4}$ simple
2.113.ax_ke $2$ $\F_{113}$ $1 - 23 x + 264 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.35247992.2 $D_{4}$ simple
2.113.ax_kf $2$ $\F_{113}$ $1 - 23 x + 265 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.274501517.1 $D_{4}$ simple
2.113.ax_kg $2$ $\F_{113}$ $1 - 23 x + 266 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.4969036.1 $D_{4}$ simple
2.113.ax_kh $2$ $\F_{113}$ $1 - 23 x + 267 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.525039725.1 $D_{4}$ simple
2.113.ax_ki $2$ $\F_{113}$ $( 1 - 21 x + 113 x^{2} )( 1 - 2 x + 113 x^{2} )$ $2$ \(\Q(\sqrt{-11}) \), \(\Q(\sqrt{-7}) \) $C_2$, $C_2$ 1.113.av $\times$ 1.113.ac
2.113.ax_kj $2$ $\F_{113}$ $1 - 23 x + 269 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.754115733.1 $D_{4}$ simple
2.113.ax_kk $2$ $\F_{113}$ $1 - 23 x + 270 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.860798972.1 $D_{4}$ simple
2.113.ax_kl $2$ $\F_{113}$ $1 - 23 x + 271 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.962349701.1 $D_{4}$ simple
2.113.ax_km $2$ $\F_{113}$ $1 - 23 x + 272 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.66177900.3 $D_{4}$ simple
2.113.ax_kn $2$ $\F_{113}$ $1 - 23 x + 273 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1150367933.1 $D_{4}$ simple
2.113.ax_ko $2$ $\F_{113}$ $1 - 23 x + 274 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1236993548.1 $D_{4}$ simple
2.113.ax_kp $2$ $\F_{113}$ $1 - 23 x + 275 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.16281517.1 $D_{4}$ simple
2.113.ax_kq $2$ $\F_{113}$ $1 - 23 x + 276 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.348968984.1 $D_{4}$ simple
2.113.ax_kr $2$ $\F_{113}$ $1 - 23 x + 277 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.2349269.1 $D_{4}$ simple
2.113.ax_ks $2$ $\F_{113}$ $1 - 23 x + 278 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1536135228.1 $D_{4}$ simple
2.113.ax_kt $2$ $\F_{113}$ $1 - 23 x + 279 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1599483413.1 $D_{4}$ simple
2.113.ax_ku $2$ $\F_{113}$ $1 - 23 x + 280 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.414604808.1 $D_{4}$ simple
2.113.ax_kv $2$ $\F_{113}$ $1 - 23 x + 281 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1713024621.1 $D_{4}$ simple
2.113.ax_kw $2$ $\F_{113}$ $1 - 23 x + 282 x^{2} - 2599 x^{3} + 12769 x^{4}$ $2$ 4.0.1763381900.1 $D_{4}$ simple
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