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Label Dimension Base field L-polynomial $p$-rank Isogeny factors
2.19.aq_dy $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )^{2}$ $2$
2.19.ap_dp $2$ $\F_{19}$ $1 - 15 x + 93 x^{2} - 285 x^{3} + 361 x^{4}$ $2$
2.19.ap_dq $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - 7 x + 19 x^{2} )$ $2$
2.19.ao_dh $2$ $\F_{19}$ $1 - 14 x + 85 x^{2} - 266 x^{3} + 361 x^{4}$ $2$
2.19.ao_di $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - 6 x + 19 x^{2} )$ $2$
2.19.ao_dj $2$ $\F_{19}$ $( 1 - 7 x + 19 x^{2} )^{2}$ $2$
2.19.an_cy $2$ $\F_{19}$ $1 - 13 x + 76 x^{2} - 247 x^{3} + 361 x^{4}$ $1$
2.19.an_cz $2$ $\F_{19}$ $1 - 13 x + 77 x^{2} - 247 x^{3} + 361 x^{4}$ $2$
2.19.an_da $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - 5 x + 19 x^{2} )$ $2$
2.19.an_db $2$ $\F_{19}$ $1 - 13 x + 79 x^{2} - 247 x^{3} + 361 x^{4}$ $2$
2.19.an_dc $2$ $\F_{19}$ $( 1 - 7 x + 19 x^{2} )( 1 - 6 x + 19 x^{2} )$ $2$
2.19.am_cp $2$ $\F_{19}$ $1 - 12 x + 67 x^{2} - 228 x^{3} + 361 x^{4}$ $2$
2.19.am_cq $2$ $\F_{19}$ $1 - 12 x + 68 x^{2} - 228 x^{3} + 361 x^{4}$ $2$
2.19.am_cr $2$ $\F_{19}$ $1 - 12 x + 69 x^{2} - 228 x^{3} + 361 x^{4}$ $2$
2.19.am_cs $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - 4 x + 19 x^{2} )$ $2$
2.19.am_ct $2$ $\F_{19}$ $1 - 12 x + 71 x^{2} - 228 x^{3} + 361 x^{4}$ $2$
2.19.am_cu $2$ $\F_{19}$ $1 - 12 x + 72 x^{2} - 228 x^{3} + 361 x^{4}$ $2$
2.19.am_cv $2$ $\F_{19}$ $( 1 - 7 x + 19 x^{2} )( 1 - 5 x + 19 x^{2} )$ $2$
2.19.am_cw $2$ $\F_{19}$ $( 1 - 6 x + 19 x^{2} )^{2}$ $2$
2.19.al_cg $2$ $\F_{19}$ $1 - 11 x + 58 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_ch $2$ $\F_{19}$ $1 - 11 x + 59 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_ci $2$ $\F_{19}$ $1 - 11 x + 60 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_cj $2$ $\F_{19}$ $1 - 11 x + 61 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_ck $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - 3 x + 19 x^{2} )$ $2$
2.19.al_cl $2$ $\F_{19}$ $1 - 11 x + 63 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_cm $2$ $\F_{19}$ $1 - 11 x + 64 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_cn $2$ $\F_{19}$ $1 - 11 x + 65 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_co $2$ $\F_{19}$ $( 1 - 7 x + 19 x^{2} )( 1 - 4 x + 19 x^{2} )$ $2$
2.19.al_cp $2$ $\F_{19}$ $1 - 11 x + 67 x^{2} - 209 x^{3} + 361 x^{4}$ $2$
2.19.al_cq $2$ $\F_{19}$ $( 1 - 6 x + 19 x^{2} )( 1 - 5 x + 19 x^{2} )$ $2$
2.19.ak_by $2$ $\F_{19}$ $1 - 10 x + 50 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_bz $2$ $\F_{19}$ $1 - 10 x + 51 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_ca $2$ $\F_{19}$ $1 - 10 x + 52 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_cb $2$ $\F_{19}$ $1 - 10 x + 53 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_cc $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - 2 x + 19 x^{2} )$ $2$
2.19.ak_cd $2$ $\F_{19}$ $1 - 10 x + 55 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_ce $2$ $\F_{19}$ $1 - 10 x + 56 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_cf $2$ $\F_{19}$ $1 - 10 x + 57 x^{2} - 190 x^{3} + 361 x^{4}$ $1$
2.19.ak_cg $2$ $\F_{19}$ $1 - 10 x + 58 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_ch $2$ $\F_{19}$ $( 1 - 7 x + 19 x^{2} )( 1 - 3 x + 19 x^{2} )$ $2$
2.19.ak_ci $2$ $\F_{19}$ $1 - 10 x + 60 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_cj $2$ $\F_{19}$ $1 - 10 x + 61 x^{2} - 190 x^{3} + 361 x^{4}$ $2$
2.19.ak_ck $2$ $\F_{19}$ $( 1 - 6 x + 19 x^{2} )( 1 - 4 x + 19 x^{2} )$ $2$
2.19.ak_cl $2$ $\F_{19}$ $( 1 - 5 x + 19 x^{2} )^{2}$ $2$
2.19.aj_bp $2$ $\F_{19}$ $1 - 9 x + 41 x^{2} - 171 x^{3} + 361 x^{4}$ $2$
2.19.aj_bq $2$ $\F_{19}$ $1 - 9 x + 42 x^{2} - 171 x^{3} + 361 x^{4}$ $2$
2.19.aj_br $2$ $\F_{19}$ $1 - 9 x + 43 x^{2} - 171 x^{3} + 361 x^{4}$ $2$
2.19.aj_bs $2$ $\F_{19}$ $1 - 9 x + 44 x^{2} - 171 x^{3} + 361 x^{4}$ $2$
2.19.aj_bt $2$ $\F_{19}$ $1 - 9 x + 45 x^{2} - 171 x^{3} + 361 x^{4}$ $2$
2.19.aj_bu $2$ $\F_{19}$ $( 1 - 8 x + 19 x^{2} )( 1 - x + 19 x^{2} )$ $2$
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