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Label Dimension Base field L-polynomial $p$-rank Isogeny factors
2.103.abo_xi $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )^{2}$ $2$
2.103.abn_wo $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 19 x + 103 x^{2} )$ $2$
2.103.abm_vu $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 18 x + 103 x^{2} )$ $2$
2.103.abm_vv $2$ $\F_{103}$ $( 1 - 19 x + 103 x^{2} )^{2}$ $2$
2.103.abl_va $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 17 x + 103 x^{2} )$ $2$
2.103.abl_vb $2$ $\F_{103}$ $1 - 37 x + 547 x^{2} - 3811 x^{3} + 10609 x^{4}$ $2$
2.103.abl_vc $2$ $\F_{103}$ $( 1 - 19 x + 103 x^{2} )( 1 - 18 x + 103 x^{2} )$ $2$
2.103.abk_uf $2$ $\F_{103}$ $1 - 36 x + 525 x^{2} - 3708 x^{3} + 10609 x^{4}$ $2$
2.103.abk_ug $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 16 x + 103 x^{2} )$ $2$
2.103.abk_uh $2$ $\F_{103}$ $1 - 36 x + 527 x^{2} - 3708 x^{3} + 10609 x^{4}$ $2$
2.103.abk_ui $2$ $\F_{103}$ $1 - 36 x + 528 x^{2} - 3708 x^{3} + 10609 x^{4}$ $2$
2.103.abk_uj $2$ $\F_{103}$ $( 1 - 19 x + 103 x^{2} )( 1 - 17 x + 103 x^{2} )$ $2$
2.103.abk_uk $2$ $\F_{103}$ $( 1 - 18 x + 103 x^{2} )^{2}$ $2$
2.103.abj_tl $2$ $\F_{103}$ $1 - 35 x + 505 x^{2} - 3605 x^{3} + 10609 x^{4}$ $2$
2.103.abj_tm $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 15 x + 103 x^{2} )$ $2$
2.103.abj_tn $2$ $\F_{103}$ $1 - 35 x + 507 x^{2} - 3605 x^{3} + 10609 x^{4}$ $2$
2.103.abj_to $2$ $\F_{103}$ $1 - 35 x + 508 x^{2} - 3605 x^{3} + 10609 x^{4}$ $2$
2.103.abj_tp $2$ $\F_{103}$ $1 - 35 x + 509 x^{2} - 3605 x^{3} + 10609 x^{4}$ $2$
2.103.abj_tq $2$ $\F_{103}$ $( 1 - 19 x + 103 x^{2} )( 1 - 16 x + 103 x^{2} )$ $2$
2.103.abj_tr $2$ $\F_{103}$ $1 - 35 x + 511 x^{2} - 3605 x^{3} + 10609 x^{4}$ $2$
2.103.abj_ts $2$ $\F_{103}$ $( 1 - 18 x + 103 x^{2} )( 1 - 17 x + 103 x^{2} )$ $2$
2.103.abi_sr $2$ $\F_{103}$ $1 - 34 x + 485 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_ss $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 14 x + 103 x^{2} )$ $2$
2.103.abi_st $2$ $\F_{103}$ $1 - 34 x + 487 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_su $2$ $\F_{103}$ $1 - 34 x + 488 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_sv $2$ $\F_{103}$ $1 - 34 x + 489 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_sw $2$ $\F_{103}$ $1 - 34 x + 490 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_sx $2$ $\F_{103}$ $( 1 - 19 x + 103 x^{2} )( 1 - 15 x + 103 x^{2} )$ $2$
2.103.abi_sy $2$ $\F_{103}$ $1 - 34 x + 492 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_sz $2$ $\F_{103}$ $1 - 34 x + 493 x^{2} - 3502 x^{3} + 10609 x^{4}$ $2$
2.103.abi_ta $2$ $\F_{103}$ $( 1 - 18 x + 103 x^{2} )( 1 - 16 x + 103 x^{2} )$ $2$
2.103.abi_tb $2$ $\F_{103}$ $( 1 - 17 x + 103 x^{2} )^{2}$ $2$
2.103.abh_rw $2$ $\F_{103}$ $1 - 33 x + 464 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_rx $2$ $\F_{103}$ $1 - 33 x + 465 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_ry $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 13 x + 103 x^{2} )$ $2$
2.103.abh_rz $2$ $\F_{103}$ $1 - 33 x + 467 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sa $2$ $\F_{103}$ $1 - 33 x + 468 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sb $2$ $\F_{103}$ $1 - 33 x + 469 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sc $2$ $\F_{103}$ $1 - 33 x + 470 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sd $2$ $\F_{103}$ $1 - 33 x + 471 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_se $2$ $\F_{103}$ $( 1 - 19 x + 103 x^{2} )( 1 - 14 x + 103 x^{2} )$ $2$
2.103.abh_sf $2$ $\F_{103}$ $1 - 33 x + 473 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sg $2$ $\F_{103}$ $1 - 33 x + 474 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sh $2$ $\F_{103}$ $1 - 33 x + 475 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_si $2$ $\F_{103}$ $( 1 - 18 x + 103 x^{2} )( 1 - 15 x + 103 x^{2} )$ $2$
2.103.abh_sj $2$ $\F_{103}$ $1 - 33 x + 477 x^{2} - 3399 x^{3} + 10609 x^{4}$ $2$
2.103.abh_sk $2$ $\F_{103}$ $( 1 - 17 x + 103 x^{2} )( 1 - 16 x + 103 x^{2} )$ $2$
2.103.abg_rc $2$ $\F_{103}$ $1 - 32 x + 444 x^{2} - 3296 x^{3} + 10609 x^{4}$ $2$
2.103.abg_rd $2$ $\F_{103}$ $1 - 32 x + 445 x^{2} - 3296 x^{3} + 10609 x^{4}$ $2$
2.103.abg_re $2$ $\F_{103}$ $( 1 - 20 x + 103 x^{2} )( 1 - 12 x + 103 x^{2} )$ $2$
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