Elliptic curves over $\Q$ of conductor 32487

Conductor	Discriminant	j-invariant	Faltings height
Rank	Regulator	Torsion order	Torsion structure
Analytic order of Ш	$p$ div |Ш|	Maximal primes	Nonmax $p$	Bad $p$
Number of integral points	CM	CM discriminant	Semistable	Potential good reduction
Curves per isogeny class	Cyclic isogeny degree	Isogeny class size	Isogeny class degree

Results (35 matches)

 

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass coefficients	Rank	Torsion structure
32487.a1	32487i1	32487.a	32487i	$[0, -1, 1, -702, 104852]$	$2$	trivial
32487.b1	32487g2	32487.b	32487g	$[1, 1, 1, -4803, -100500]$	$1$	$[2]$
32487.b2	32487g1	32487.b	32487g	$[1, 1, 1, -1618, 23078]$	$1$	$[2]$
32487.c1	32487b1	32487.c	32487b	$[1, 1, 1, -22296, -1290024]$	$0$	$[2]$
32487.c2	32487b2	32487.c	32487b	$[1, 1, 1, -18131, -1781494]$	$0$	$[2]$
32487.d1	32487n4	32487.d	32487n	$[1, 0, 0, -1212849, 514011504]$	$1$	$[2]$
32487.d2	32487n2	32487.d	32487n	$[1, 0, 0, -75804, 8026479]$	$1$	$[2, 2]$
32487.d3	32487n3	32487.d	32487n	$[1, 0, 0, -71639, 8948610]$	$1$	$[2]$
32487.d4	32487n1	32487.d	32487n	$[1, 0, 0, -4999, 110480]$	$1$	$[2]$
32487.e1	32487m6	32487.e	32487m	$[1, 0, 0, -1988372, 1078244103]$	$1$	$[2]$
32487.e2	32487m4	32487.e	32487m	$[1, 0, 0, -151607, 8879520]$	$1$	$[2, 2]$
32487.e3	32487m2	32487.e	32487m	$[1, 0, 0, -80802, -8750925]$	$1$	$[2, 2]$
32487.e4	32487m1	32487.e	32487m	$[1, 0, 0, -80557, -8807128]$	$1$	$[2]$
32487.e5	32487m3	32487.e	32487m	$[1, 0, 0, -13917, -22783398]$	$1$	$[2]$
32487.e6	32487m5	32487.e	32487m	$[1, 0, 0, 552278, 68146637]$	$1$	$[2]$
32487.f1	32487l6	32487.f	32487l	$[1, 0, 0, -988527, 378154692]$	$1$	$[2]$
32487.f2	32487l4	32487.f	32487l	$[1, 0, 0, -68062, 4629995]$	$1$	$[2, 2]$
32487.f3	32487l2	32487.f	32487l	$[1, 0, 0, -26657, -1622160]$	$1$	$[2, 2]$
32487.f4	32487l1	32487.f	32487l	$[1, 0, 0, -26412, -1654353]$	$1$	$[2]$
32487.f5	32487l3	32487.f	32487l	$[1, 0, 0, 10828, -5812983]$	$1$	$[2]$
32487.f6	32487l5	32487.f	32487l	$[1, 0, 0, 189923, 31408838]$	$1$	$[2]$
32487.g1	32487e1	32487.g	32487e	$[0, -1, 1, -905, 11150]$	$1$	trivial
32487.h1	32487q1	32487.h	32487q	$[0, 1, 1, -44361, -3735826]$	$0$	trivial
32487.i1	32487f1	32487.i	32487f	$[1, 1, 0, -2230, -39017]$	$1$	$[2]$
32487.i2	32487f2	32487.i	32487f	$[1, 1, 0, 1935, -163134]$	$1$	$[2]$
32487.j1	32487r2	32487.j	32487r	$[1, 0, 1, -16049, 260579]$	$0$	$[2]$
32487.j2	32487r1	32487.j	32487r	$[1, 0, 1, -12864, 559969]$	$0$	$[2]$
32487.k1	32487c1	32487.k	32487c	$[0, -1, 1, -14184, 654905]$	$0$	trivial
32487.l1	32487h1	32487.l	32487h	$[0, -1, 1, -125652, -15136549]$	$0$	trivial
32487.m1	32487a1	32487.m	32487a	$[0, -1, 1, -702, 7391]$	$1$	trivial
32487.n1	32487d1	32487.n	32487d	$[0, -1, 1, -142704, 20797013]$	$0$	trivial
32487.o1	32487j1	32487.o	32487j	$[0, 1, 1, -2564, 43397]$	$0$	trivial
32487.p1	32487p1	32487.p	32487p	$[0, 1, 1, -34414, -2466383]$	$1$	trivial
32487.q1	32487o1	32487.q	32487o	$[0, 1, 1, -1114766, -656107273]$	$1$	trivial
32487.r1	32487k1	32487.r	32487k	$[0, 1, 1, -695032, -223242449]$	$0$	trivial