Elliptic curves over $\Q$ of conductor 2800

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

Results (1-50 of 56 matches)

 

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass coefficients	Rank	Torsion structure
2800.a1	2800bb1	2800.a	2800bb	$[0, 0, 0, -1000, -12500]$	$1$	trivial
2800.b1	2800r1	2800.b	2800r	$[0, 0, 0, -71875, -8018750]$	$0$	trivial
2800.c1	2800h1	2800.c	2800h	$[0, 0, 0, -10300, -414500]$	$0$	trivial
2800.d1	2800e1	2800.d	2800e	$[0, 1, 0, -208, -2037]$	$1$	trivial
2800.e1	2800w2	2800.e	2800w	$[0, 1, 0, -98, 343]$	$1$	trivial
2800.e2	2800w1	2800.e	2800w	$[0, 1, 0, 2, 3]$	$1$	trivial
2800.f1	2800n1	2800.f	2800n	$[0, 1, 0, -708, 16963]$	$1$	trivial
2800.g1	2800v6	2800.g	2800v	$[0, 1, 0, -1092208, 438981588]$	$1$	$[2]$
2800.g2	2800v5	2800.g	2800v	$[0, 1, 0, -68208, 6853588]$	$1$	$[2]$
2800.g3	2800v4	2800.g	2800v	$[0, 1, 0, -14208, 529588]$	$1$	$[2]$
2800.g4	2800v2	2800.g	2800v	$[0, 1, 0, -4208, -106412]$	$1$	$[2]$
2800.g5	2800v1	2800.g	2800v	$[0, 1, 0, -208, -2412]$	$1$	$[2]$
2800.g6	2800v3	2800.g	2800v	$[0, 1, 0, 1792, 49588]$	$1$	$[2]$
2800.h1	2800z2	2800.h	2800z	$[0, -1, 0, -18208, 1334912]$	$1$	trivial
2800.h2	2800z1	2800.h	2800z	$[0, -1, 0, 1792, -25088]$	$1$	trivial
2800.i1	2800c1	2800.i	2800c	$[0, -1, 0, -33, -563]$	$1$	trivial
2800.j1	2800l1	2800.j	2800l	$[0, -1, 0, -4208, 106912]$	$1$	trivial
2800.k1	2800k1	2800.k	2800k	$[0, -1, 0, 167, -19963]$	$1$	trivial
2800.l1	2800be2	2800.l	2800be	$[0, -1, 0, -59333, -5570963]$	$0$	trivial
2800.l2	2800be1	2800.l	2800be	$[0, -1, 0, 667, 9037]$	$0$	trivial
2800.m1	2800o4	2800.m	2800o	$[0, 0, 0, -107075, 13485250]$	$0$	$[2]$
2800.m2	2800o3	2800.m	2800o	$[0, 0, 0, -35075, -2362750]$	$0$	$[2]$
2800.m3	2800o2	2800.m	2800o	$[0, 0, 0, -7075, 185250]$	$0$	$[2, 2]$
2800.m4	2800o1	2800.m	2800o	$[0, 0, 0, 925, 17250]$	$0$	$[2]$
2800.n1	2800i1	2800.n	2800i	$[0, 0, 0, 25, -75]$	$0$	trivial
2800.o1	2800x1	2800.o	2800x	$[0, 0, 0, -80, 275]$	$1$	$[2]$
2800.o2	2800x2	2800.o	2800x	$[0, 0, 0, -55, 450]$	$1$	$[2]$
2800.p1	2800a3	2800.p	2800a	$[0, 0, 0, -7475, -248750]$	$1$	$[2]$
2800.p2	2800a4	2800.p	2800a	$[0, 0, 0, -1475, 17250]$	$1$	$[2]$
2800.p3	2800a2	2800.p	2800a	$[0, 0, 0, -475, -3750]$	$1$	$[2, 2]$
2800.p4	2800a1	2800.p	2800a	$[0, 0, 0, 25, -250]$	$1$	$[2]$
2800.q1	2800p1	2800.q	2800p	$[0, 0, 0, -5, -5]$	$0$	trivial
2800.r1	2800f1	2800.r	2800f	$[0, 0, 0, 625, -9375]$	$0$	trivial
2800.s1	2800bc1	2800.s	2800bc	$[0, 0, 0, -2000, 34375]$	$0$	$[2]$
2800.s2	2800bc2	2800.s	2800bc	$[0, 0, 0, -1375, 56250]$	$0$	$[2]$
2800.t1	2800bd1	2800.t	2800bd	$[0, 0, 0, -125, -625]$	$0$	trivial
2800.u1	2800j1	2800.u	2800j	$[0, 1, 0, 7, -157]$	$0$	trivial
2800.v1	2800b1	2800.v	2800b	$[0, 1, 0, -168, 788]$	$1$	trivial
2800.w1	2800y2	2800.w	2800y	$[0, 1, 0, -2373, -45517]$	$1$	trivial
2800.w2	2800y1	2800.w	2800y	$[0, 1, 0, 27, 83]$	$1$	trivial
2800.x1	2800u2	2800.x	2800u	$[0, 1, 0, -728, 10388]$	$1$	trivial
2800.x2	2800u1	2800.x	2800u	$[0, 1, 0, 72, -172]$	$1$	trivial
2800.y1	2800t2	2800.y	2800t	$[0, 1, 0, -20133, 1092863]$	$1$	trivial
2800.y2	2800t1	2800.y	2800t	$[0, 1, 0, -133, 2863]$	$1$	trivial
2800.z1	2800s3	2800.z	2800s	$[0, 1, 0, -52533, 4830563]$	$1$	trivial
2800.z2	2800s1	2800.z	2800s	$[0, 1, 0, -533, -5437]$	$1$	trivial
2800.z3	2800s2	2800.z	2800s	$[0, 1, 0, 3467, 14563]$	$1$	trivial
2800.ba1	2800ba2	2800.ba	2800ba	$[0, -1, 0, -2458, 47787]$	$1$	trivial
2800.ba2	2800ba1	2800.ba	2800ba	$[0, -1, 0, 42, 287]$	$1$	trivial
2800.bb1	2800d1	2800.bb	2800d	$[0, -1, 0, -28, 147]$	$1$	trivial