Elliptic curves over $\Q$ of conductor 6762

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 71 matches)

 

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass coefficients	Rank	Torsion structure
6762.a1	6762j1	6762.a	6762j	$[1, 1, 0, 66, 876]$	$1$	trivial
6762.b1	6762a1	6762.b	6762a	$[1, 1, 0, -564, 12384]$	$1$	trivial
6762.c1	6762h1	6762.c	6762h	$[1, 1, 0, -2146, 34420]$	$1$	$[2]$
6762.c2	6762h2	6762.c	6762h	$[1, 1, 0, 2334, 164340]$	$1$	$[2]$
6762.d1	6762g1	6762.d	6762g	$[1, 1, 0, -782261, 265976985]$	$1$	$[2]$
6762.d2	6762g2	6762.d	6762g	$[1, 1, 0, -778831, 268429435]$	$1$	$[2]$
6762.e1	6762c1	6762.e	6762c	$[1, 1, 0, -95, -1371]$	$0$	trivial
6762.e2	6762c2	6762.e	6762c	$[1, 1, 0, 850, 33972]$	$0$	trivial
6762.f1	6762e2	6762.f	6762e	$[1, 1, 0, -17665, -897203]$	$1$	$[2]$
6762.f2	6762e1	6762.f	6762e	$[1, 1, 0, -25, -39899]$	$1$	$[2]$
6762.g1	6762b4	6762.g	6762b	$[1, 1, 0, -37755, -498147]$	$0$	$[2]$
6762.g2	6762b2	6762.g	6762b	$[1, 1, 0, -28200, -1834524]$	$0$	$[2]$
6762.g3	6762b1	6762.g	6762b	$[1, 1, 0, -1740, -29952]$	$0$	$[2]$
6762.g4	6762b3	6762.g	6762b	$[1, 1, 0, 9285, -55971]$	$0$	$[2]$
6762.h1	6762f4	6762.h	6762f	$[1, 1, 0, -74308035, 245321703117]$	$1$	$[2]$
6762.h2	6762f2	6762.h	6762f	$[1, 1, 0, -5487780, -4716747216]$	$1$	$[2]$
6762.h3	6762f3	6762.h	6762f	$[1, 1, 0, -2054595, 8084758221]$	$1$	$[2]$
6762.h4	6762f1	6762.h	6762f	$[1, 1, 0, 227580, -294201648]$	$1$	$[2]$
6762.i1	6762d1	6762.i	6762d	$[1, 1, 0, 598, -6348]$	$0$	trivial
6762.j1	6762i1	6762.j	6762i	$[1, 1, 0, -81, -363]$	$1$	trivial
6762.k1	6762u1	6762.k	6762u	$[1, 0, 1, -3995, 112550]$	$0$	trivial
6762.l1	6762q1	6762.l	6762q	$[1, 0, 1, -251445, 48748480]$	$1$	trivial
6762.m1	6762t2	6762.m	6762t	$[1, 0, 1, -12262962, -16528997180]$	$0$	$[2]$
6762.m2	6762t1	6762.m	6762t	$[1, 0, 1, -722482, -289233724]$	$0$	$[2]$
6762.n1	6762m1	6762.n	6762m	$[1, 0, 1, 29276, 2265218]$	$1$	trivial
6762.o1	6762k1	6762.o	6762k	$[1, 0, 1, -4681, 456236]$	$0$	$[3]$
6762.o2	6762k2	6762.o	6762k	$[1, 0, 1, 41624, -11527498]$	$0$	trivial
6762.p1	6762s1	6762.p	6762s	$[1, 0, 1, -105180, -12121574]$	$0$	$[2]$
6762.p2	6762s2	6762.p	6762s	$[1, 0, 1, 114340, -56025574]$	$0$	$[2]$
6762.q1	6762o2	6762.q	6762o	$[1, 0, 1, -1545, -23474]$	$1$	$[2]$
6762.q2	6762o1	6762.q	6762o	$[1, 0, 1, -75, -542]$	$1$	$[2]$
6762.r1	6762n2	6762.r	6762n	$[1, 0, 1, -163980, -22341014]$	$1$	$[2]$
6762.r2	6762n1	6762.r	6762n	$[1, 0, 1, 16340, -1856662]$	$1$	$[2]$
6762.s1	6762r1	6762.s	6762r	$[1, 0, 1, -15965, -777724]$	$0$	$[2]$
6762.s2	6762r2	6762.s	6762r	$[1, 0, 1, -15895, -784864]$	$0$	$[2]$
6762.t1	6762l1	6762.t	6762l	$[1, 0, 1, 3208, -290818]$	$1$	trivial
6762.u1	6762p1	6762.u	6762p	$[1, 0, 1, -12, -38]$	$1$	trivial
6762.v1	6762v2	6762.v	6762v	$[1, 0, 1, -3554, 20234]$	$0$	$[2]$
6762.v2	6762v1	6762.v	6762v	$[1, 0, 1, 856, 2594]$	$0$	$[2]$
6762.w1	6762be1	6762.w	6762be	$[1, 1, 1, -50, -28519]$	$0$	trivial
6762.x1	6762w1	6762.x	6762w	$[1, 1, 1, -197, -3823]$	$0$	trivial
6762.y1	6762bd1	6762.y	6762bd	$[1, 1, 1, 445703, -76671673]$	$0$	trivial
6762.z1	6762ba2	6762.z	6762ba	$[1, 1, 1, -336533, -75283405]$	$0$	$[2]$
6762.z2	6762ba1	6762.z	6762ba	$[1, 1, 1, -20973, -1189917]$	$0$	$[2]$
6762.ba1	6762z1	6762.ba	6762z	$[1, 1, 1, -43, -127]$	$0$	trivial
6762.bb1	6762x1	6762.bb	6762x	$[1, 1, 1, -5195, 1255673]$	$1$	trivial
6762.bc1	6762bb4	6762.bc	6762bb	$[1, 1, 1, -8763602, 9981900641]$	$0$	$[2]$
6762.bc2	6762bb3	6762.bc	6762bb	$[1, 1, 1, -626662, 107865953]$	$0$	$[2]$
6762.bc3	6762bb2	6762.bc	6762bb	$[1, 1, 1, -547772, 155767961]$	$0$	$[2, 2]$
6762.bc4	6762bb1	6762.bc	6762bb	$[1, 1, 1, -29352, 3145113]$	$0$	$[4]$