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Base field Base char. Dimension $p$-rank Initial coefficients
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Results (1-50 of 12427 matches)

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Label Dimension Base field L-polynomial $p$-rank Isogeny factors
2.125.abs_bcg $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )^{2}$ $2$ 1.125.aw 2
2.125.abr_bbk $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )( 1 - 21 x + 125 x^{2} )$ $2$ 1.125.aw $\times$ 1.125.av
2.125.abq_bap $2$ $\F_{5^{3}}$ $( 1 - 21 x + 125 x^{2} )^{2}$ $2$ 1.125.av 2
2.125.abp_zr $2$ $\F_{5^{3}}$ $1 - 41 x + 667 x^{2} - 5125 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abp_zs $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )( 1 - 19 x + 125 x^{2} )$ $2$ 1.125.aw $\times$ 1.125.at
2.125.abp_zt $2$ $\F_{5^{3}}$ $1 - 41 x + 669 x^{2} - 5125 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abo_yw $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )( 1 - 18 x + 125 x^{2} )$ $2$ 1.125.aw $\times$ 1.125.as
2.125.abo_yx $2$ $\F_{5^{3}}$ $1 - 40 x + 647 x^{2} - 5000 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abo_yy $2$ $\F_{5^{3}}$ $1 - 40 x + 648 x^{2} - 5000 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abo_yz $2$ $\F_{5^{3}}$ $( 1 - 21 x + 125 x^{2} )( 1 - 19 x + 125 x^{2} )$ $2$ 1.125.av $\times$ 1.125.at
2.125.abn_xz $2$ $\F_{5^{3}}$ $1 - 39 x + 623 x^{2} - 4875 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abn_ya $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )( 1 - 17 x + 125 x^{2} )$ $2$ 1.125.aw $\times$ 1.125.ar
2.125.abn_yb $2$ $\F_{5^{3}}$ $1 - 39 x + 625 x^{2} - 4875 x^{3} + 15625 x^{4}$ $1$ simple
2.125.abn_yc $2$ $\F_{5^{3}}$ $1 - 39 x + 626 x^{2} - 4875 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abn_yd $2$ $\F_{5^{3}}$ $1 - 39 x + 627 x^{2} - 4875 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abn_ye $2$ $\F_{5^{3}}$ $( 1 - 21 x + 125 x^{2} )( 1 - 18 x + 125 x^{2} )$ $2$ 1.125.av $\times$ 1.125.as
2.125.abn_yf $2$ $\F_{5^{3}}$ $1 - 39 x + 629 x^{2} - 4875 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xc $2$ $\F_{5^{3}}$ $1 - 38 x + 600 x^{2} - 4750 x^{3} + 15625 x^{4}$ $1$ simple
2.125.abm_xd $2$ $\F_{5^{3}}$ $1 - 38 x + 601 x^{2} - 4750 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xe $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )( 1 - 16 x + 125 x^{2} )$ $2$ 1.125.aw $\times$ 1.125.aq
2.125.abm_xf $2$ $\F_{5^{3}}$ $1 - 38 x + 603 x^{2} - 4750 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xg $2$ $\F_{5^{3}}$ $1 - 38 x + 604 x^{2} - 4750 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xi $2$ $\F_{5^{3}}$ $1 - 38 x + 606 x^{2} - 4750 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xj $2$ $\F_{5^{3}}$ $( 1 - 21 x + 125 x^{2} )( 1 - 17 x + 125 x^{2} )$ $2$ 1.125.av $\times$ 1.125.ar
2.125.abm_xk $2$ $\F_{5^{3}}$ $1 - 38 x + 608 x^{2} - 4750 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xl $2$ $\F_{5^{3}}$ $1 - 38 x + 609 x^{2} - 4750 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abm_xn $2$ $\F_{5^{3}}$ $( 1 - 19 x + 125 x^{2} )^{2}$ $2$ 1.125.at 2
2.125.abl_wg $2$ $\F_{5^{3}}$ $1 - 37 x + 578 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wh $2$ $\F_{5^{3}}$ $1 - 37 x + 579 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wj $2$ $\F_{5^{3}}$ $1 - 37 x + 581 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wk $2$ $\F_{5^{3}}$ $1 - 37 x + 582 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wl $2$ $\F_{5^{3}}$ $1 - 37 x + 583 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wm $2$ $\F_{5^{3}}$ $1 - 37 x + 584 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wo $2$ $\F_{5^{3}}$ $( 1 - 21 x + 125 x^{2} )( 1 - 16 x + 125 x^{2} )$ $2$ 1.125.av $\times$ 1.125.aq
2.125.abl_wp $2$ $\F_{5^{3}}$ $1 - 37 x + 587 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wq $2$ $\F_{5^{3}}$ $1 - 37 x + 588 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wr $2$ $\F_{5^{3}}$ $1 - 37 x + 589 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wt $2$ $\F_{5^{3}}$ $1 - 37 x + 591 x^{2} - 4625 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abl_wu $2$ $\F_{5^{3}}$ $( 1 - 19 x + 125 x^{2} )( 1 - 18 x + 125 x^{2} )$ $2$ 1.125.at $\times$ 1.125.as
2.125.abk_vk $2$ $\F_{5^{3}}$ $1 - 36 x + 556 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vl $2$ $\F_{5^{3}}$ $1 - 36 x + 557 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vm $2$ $\F_{5^{3}}$ $( 1 - 22 x + 125 x^{2} )( 1 - 14 x + 125 x^{2} )$ $2$ 1.125.aw $\times$ 1.125.ao
2.125.abk_vn $2$ $\F_{5^{3}}$ $1 - 36 x + 559 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vp $2$ $\F_{5^{3}}$ $1 - 36 x + 561 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vq $2$ $\F_{5^{3}}$ $1 - 36 x + 562 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vr $2$ $\F_{5^{3}}$ $1 - 36 x + 563 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vs $2$ $\F_{5^{3}}$ $1 - 36 x + 564 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vu $2$ $\F_{5^{3}}$ $1 - 36 x + 566 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vv $2$ $\F_{5^{3}}$ $1 - 36 x + 567 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
2.125.abk_vw $2$ $\F_{5^{3}}$ $1 - 36 x + 568 x^{2} - 4500 x^{3} + 15625 x^{4}$ $2$ simple
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