Elliptic curves over $\Q$ of conductor 221067

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 67 matches)

 

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass coefficients	Rank	Torsion structure
221067.a1	221067b2	221067.a	221067b	$[0, 0, 1, -2341713, -1379423444]$	$1$	trivial
221067.a2	221067b1	221067.a	221067b	$[0, 0, 1, 21417, -41594]$	$1$	trivial
221067.b1	221067a1	221067.b	221067a	$[0, 0, 1, -43923, 4630216]$	$0$	trivial
221067.c1	221067c2	221067.c	221067c	$[1, -1, 1, -18041, -864894]$	$2$	$[2]$
221067.c2	221067c1	221067.c	221067c	$[1, -1, 1, -3686, 71052]$	$2$	$[2]$
221067.d1	221067m2	221067.d	221067m	$[1, -1, 1, -64080776, 196998840316]$	$1$	$[2]$
221067.d2	221067m1	221067.d	221067m	$[1, -1, 1, -2448821, 5496029740]$	$1$	$[2]$
221067.e1	221067e1	221067.e	221067e	$[1, -1, 1, -23, -65172]$	$0$	trivial
221067.f1	221067d1	221067.f	221067d	$[1, -1, 1, -23, -424542]$	$1$	trivial
221067.g1	221067f1	221067.g	221067f	$[1, -1, 1, -320, 938]$	$1$	$[2]$
221067.g2	221067f2	221067.g	221067f	$[1, -1, 1, 1165, 6284]$	$1$	$[2]$
221067.h1	221067n1	221067.h	221067n	$[1, -1, 1, -286067, 104453902]$	$2$	trivial
221067.i1	221067j1	221067.i	221067j	$[1, -1, 1, 39181, -4854594]$	$1$	trivial
221067.j1	221067k1	221067.j	221067k	$[1, -1, 1, -15269, -12292464]$	$1$	trivial
221067.k1	221067l3	221067.k	221067l	$[1, -1, 1, -222835559, 1280394355056]$	$0$	$[2]$
221067.k2	221067l6	221067.k	221067l	$[1, -1, 1, -46248764, -98399914104]$	$0$	$[2]$
221067.k3	221067l4	221067.k	221067l	$[1, -1, 1, -14194049, 19202424288]$	$0$	$[2, 2]$
221067.k4	221067l2	221067.k	221067l	$[1, -1, 1, -13927244, 20008708998]$	$0$	$[2, 2]$
221067.k5	221067l1	221067.k	221067l	$[1, -1, 1, -853799, 325330206]$	$0$	$[2]$
221067.k6	221067l5	221067.k	221067l	$[1, -1, 1, 13591786, 85199339580]$	$0$	$[2]$
221067.l1	221067g3	221067.l	221067g	$[1, -1, 1, -58104344, 170470952776]$	$1$	$[2]$
221067.l2	221067g4	221067.l	221067g	$[1, -1, 1, -23049434, -40847245172]$	$1$	$[2]$
221067.l3	221067g2	221067.l	221067g	$[1, -1, 1, -3942929, 2180604088]$	$1$	$[2, 2]$
221067.l4	221067g1	221067.l	221067g	$[1, -1, 1, 636316, 222518926]$	$1$	$[2]$
221067.m1	221067h3	221067.m	221067h	$[1, -1, 1, -9454593479, 353846826376926]$	$1$	$[2]$
221067.m2	221067h4	221067.m	221067h	$[1, -1, 1, -592649069, 5494828926678]$	$1$	$[2]$
221067.m3	221067h2	221067.m	221067h	$[1, -1, 1, -590912114, 5528967040248]$	$1$	$[2, 2]$
221067.m4	221067h1	221067.m	221067h	$[1, -1, 1, -36823469, 86930004516]$	$1$	$[2]$
221067.n1	221067i1	221067.n	221067i	$[1, -1, 1, -367177064, -2708128529994]$	$1$	trivial
221067.o1	221067p1	221067.o	221067p	$[0, 0, 1, -19988958, 33501393450]$	$0$	trivial
221067.p1	221067o1	221067.p	221067o	$[0, 0, 1, -165198, -25170093]$	$2$	trivial
221067.q1	221067q1	221067.q	221067q	$[0, 0, 1, -68970, 10505250]$	$0$	trivial
221067.q2	221067q2	221067.q	221067q	$[0, 0, 1, 562650, -162148077]$	$0$	trivial
221067.r1	221067t1	221067.r	221067t	$[0, 0, 1, -1452, 4144]$	$1$	trivial
221067.s1	221067u1	221067.s	221067u	$[0, 0, 1, -292512, -45783752]$	$0$	trivial
221067.t1	221067r1	221067.t	221067r	$[0, 0, 1, -35393952, 60938173579]$	$0$	trivial
221067.u1	221067s1	221067.u	221067s	$[0, 0, 1, -175692, -5515997]$	$1$	trivial
221067.v1	221067w1	221067.v	221067w	$[0, 0, 1, -31944, 13458739]$	$0$	trivial
221067.w1	221067v1	221067.w	221067v	$[0, 0, 1, -264, -10112]$	$2$	trivial
221067.x1	221067x1	221067.x	221067x	$[1, -1, 0, -2588031, -1603683284]$	$0$	trivial
221067.y1	221067bb2	221067.y	221067bb	$[1, -1, 0, -168273, 26610700]$	$1$	$[2]$
221067.y2	221067bb1	221067.y	221067bb	$[1, -1, 0, -10368, 430051]$	$1$	$[2]$
221067.z1	221067y3	221067.z	221067y	$[1, -1, 0, -12985803, 18014708344]$	$0$	$[2]$
221067.z2	221067y2	221067.z	221067y	$[1, -1, 0, -827118, 270323455]$	$0$	$[2, 2]$
221067.z3	221067y1	221067.z	221067y	$[1, -1, 0, -168273, -21544880]$	$0$	$[2]$
221067.z4	221067y4	221067.z	221067y	$[1, -1, 0, 790047, 1197605866]$	$0$	$[2]$
221067.ba1	221067ba2	221067.ba	221067ba	$[1, -1, 0, -2182923, 1157722330]$	$0$	$[2]$
221067.ba2	221067ba1	221067.ba	221067ba	$[1, -1, 0, -445968, -93232661]$	$0$	$[2]$
221067.bb1	221067z4	221067.bb	221067z	$[1, -1, 0, -1360728, -610209275]$	$0$	$[2]$
221067.bb2	221067z2	221067.bb	221067z	$[1, -1, 0, -102933, -5209880]$	$0$	$[2, 2]$