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Label Dimension Base field L-polynomial $p$-rank Number fields Galois groups Isogeny factors
2.137.abu_bex $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )^{2}$ $2$ \(\Q(\sqrt{-19}) \) $C_2$
2.137.abt_bea $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 22 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-1}) \) $C_2$, $C_2$
2.137.abs_bdd $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 21 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-107}) \) $C_2$, $C_2$
2.137.abs_bde $2$ $\F_{137}$ $( 1 - 22 x + 137 x^{2} )^{2}$ $2$ \(\Q(\sqrt{-1}) \) $C_2$
2.137.abr_bcf $2$ $\F_{137}$ $1 - 43 x + 733 x^{2} - 5891 x^{3} + 18769 x^{4}$ $2$ 4.0.134693.2 $D_{4}$
2.137.abr_bcg $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 20 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-37}) \) $C_2$, $C_2$
2.137.abr_bch $2$ $\F_{137}$ $1 - 43 x + 735 x^{2} - 5891 x^{3} + 18769 x^{4}$ $2$ 4.0.120725.1 $D_{4}$
2.137.abr_bci $2$ $\F_{137}$ $( 1 - 22 x + 137 x^{2} )( 1 - 21 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-107}) \) $C_2$, $C_2$
2.137.abq_bbi $2$ $\F_{137}$ $1 - 42 x + 710 x^{2} - 5754 x^{3} + 18769 x^{4}$ $2$ 4.0.39600.1 $D_{4}$
2.137.abq_bbj $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 19 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-187}) \) $C_2$, $C_2$
2.137.abq_bbk $2$ $\F_{137}$ $1 - 42 x + 712 x^{2} - 5754 x^{3} + 18769 x^{4}$ $2$ 4.0.795456.4 $D_{4}$
2.137.abq_bbl $2$ $\F_{137}$ $1 - 42 x + 713 x^{2} - 5754 x^{3} + 18769 x^{4}$ $2$ 4.0.479808.2 $D_{4}$
2.137.abq_bbm $2$ $\F_{137}$ $( 1 - 22 x + 137 x^{2} )( 1 - 20 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-37}) \) $C_2$, $C_2$
2.137.abq_bbn $2$ $\F_{137}$ $( 1 - 21 x + 137 x^{2} )^{2}$ $2$ \(\Q(\sqrt{-107}) \) $C_2$
2.137.abp_bak $2$ $\F_{137}$ $1 - 41 x + 686 x^{2} - 5617 x^{3} + 18769 x^{4}$ $2$ 4.0.448668.1 $D_{4}$
2.137.abp_bal $2$ $\F_{137}$ $1 - 41 x + 687 x^{2} - 5617 x^{3} + 18769 x^{4}$ $2$ 4.0.1962053.1 $D_{4}$
2.137.abp_bam $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 18 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-14}) \) $C_2$, $C_2$
2.137.abp_ban $2$ $\F_{137}$ $1 - 41 x + 689 x^{2} - 5617 x^{3} + 18769 x^{4}$ $2$ 4.0.2725821.1 $D_{4}$
2.137.abp_bao $2$ $\F_{137}$ $1 - 41 x + 690 x^{2} - 5617 x^{3} + 18769 x^{4}$ $2$ 4.0.2343212.1 $D_{4}$
2.137.abp_bap $2$ $\F_{137}$ $1 - 41 x + 691 x^{2} - 5617 x^{3} + 18769 x^{4}$ $2$ 4.0.1696253.1 $D_{4}$
2.137.abp_baq $2$ $\F_{137}$ $( 1 - 22 x + 137 x^{2} )( 1 - 19 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-187}) \) $C_2$, $C_2$
2.137.abp_bar $2$ $\F_{137}$ $1 - 41 x + 693 x^{2} - 5617 x^{3} + 18769 x^{4}$ $2$ 4.0.347525.1 $D_{4}$
2.137.abp_bas $2$ $\F_{137}$ $( 1 - 21 x + 137 x^{2} )( 1 - 20 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-107}) \), \(\Q(\sqrt{-37}) \) $C_2$, $C_2$
2.137.abo_zn $2$ $\F_{137}$ $1 - 40 x + 663 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.2263184.2 $D_{4}$
2.137.abo_zo $2$ $\F_{137}$ $1 - 40 x + 664 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.4870400.2 $D_{4}$
2.137.abo_zp $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 17 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-259}) \) $C_2$, $C_2$
2.137.abo_zq $2$ $\F_{137}$ $1 - 40 x + 666 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.27200.2 $D_{4}$
2.137.abo_zr $2$ $\F_{137}$ $1 - 40 x + 667 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.6805904.1 $D_{4}$
2.137.abo_zs $2$ $\F_{137}$ $1 - 40 x + 668 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.6084864.2 $D_{4}$
2.137.abo_zt $2$ $\F_{137}$ $1 - 40 x + 669 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.311225.1 $D_{4}$
2.137.abo_zu $2$ $\F_{137}$ $( 1 - 22 x + 137 x^{2} )( 1 - 18 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-14}) \) $C_2$, $C_2$
2.137.abo_zv $2$ $\F_{137}$ $1 - 40 x + 671 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.2336400.6 $D_{4}$
2.137.abo_zw $2$ $\F_{137}$ $1 - 40 x + 672 x^{2} - 5480 x^{3} + 18769 x^{4}$ $2$ 4.0.1159424.1 $D_{4}$
2.137.abo_zx $2$ $\F_{137}$ $( 1 - 21 x + 137 x^{2} )( 1 - 19 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-107}) \), \(\Q(\sqrt{-187}) \) $C_2$, $C_2$
2.137.abo_zy $2$ $\F_{137}$ $( 1 - 20 x + 137 x^{2} )^{2}$ $2$ \(\Q(\sqrt{-37}) \) $C_2$
2.137.abn_yp $2$ $\F_{137}$ $1 - 39 x + 639 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.226981.1 $C_4$
2.137.abn_yq $2$ $\F_{137}$ $1 - 39 x + 640 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.1533528.4 $D_{4}$
2.137.abn_yr $2$ $\F_{137}$ $1 - 39 x + 641 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.10441053.1 $D_{4}$
2.137.abn_ys $2$ $\F_{137}$ $( 1 - 23 x + 137 x^{2} )( 1 - 16 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-19}) \), \(\Q(\sqrt{-73}) \) $C_2$, $C_2$
2.137.abn_yt $2$ $\F_{137}$ $1 - 39 x + 643 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.1525.1 $D_{4}$
2.137.abn_yu $2$ $\F_{137}$ $1 - 39 x + 644 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ \(\Q(\sqrt{-3}, \sqrt{41})\) $C_2^2$
2.137.abn_yv $2$ $\F_{137}$ $1 - 39 x + 645 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.15131557.1 $D_{4}$
2.137.abn_yw $2$ $\F_{137}$ $1 - 39 x + 646 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.14039388.1 $D_{4}$
2.137.abn_yx $2$ $\F_{137}$ $1 - 39 x + 647 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.12390453.1 $D_{4}$
2.137.abn_yy $2$ $\F_{137}$ $( 1 - 22 x + 137 x^{2} )( 1 - 17 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-1}) \), \(\Q(\sqrt{-259}) \) $C_2$, $C_2$
2.137.abn_yz $2$ $\F_{137}$ $1 - 39 x + 649 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.8123661.1 $D_{4}$
2.137.abn_za $2$ $\F_{137}$ $1 - 39 x + 650 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.5857452.1 $D_{4}$
2.137.abn_zb $2$ $\F_{137}$ $1 - 39 x + 651 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.3737773.2 $D_{4}$
2.137.abn_zc $2$ $\F_{137}$ $( 1 - 21 x + 137 x^{2} )( 1 - 18 x + 137 x^{2} )$ $2$ \(\Q(\sqrt{-107}) \), \(\Q(\sqrt{-14}) \) $C_2$, $C_2$
2.137.abn_zd $2$ $\F_{137}$ $1 - 39 x + 653 x^{2} - 5343 x^{3} + 18769 x^{4}$ $2$ 4.0.645525.5 $D_{4}$
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