Elliptic Curves Search Results

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Conductor	j-invariant	Rank	Torsion order	Torsion structure	CM
Analytic order of Ш	Cyclic isogeny degree	Maximal primes	Curves per isogeny class	Non-maximal primes
Bad primes		Number of integral points

Results (displaying matches 1-50 of 1503)

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass Coefficients	Rank	Torsion structure
11.a2	11a1	11.a	11a	[0, -1, 1, -10, -20]	0	[5]
11.a3	11a3	11.a	11a	[0, -1, 1, 0, 0]	0	[5]
38.b2	38b1	38.b	38b	[1, 1, 1, 0, 1]	0	[5]
50.b3	50b1	50.b	50b	[1, 1, 1, -3, 1]	0	[5]
50.b4	50b2	50.b	50b	[1, 1, 1, 22, -9]	0	[5]
57.b2	57c1	57.b	57c	[0, 1, 1, 20, -32]	0	[5]
58.b2	58b1	58.b	58b	[1, 1, 1, 5, 9]	0	[5]
75.a2	75c1	75.a	75c	[0, 1, 1, 2, 4]	0	[5]
110.b2	110a1	110.b	110a	[1, 1, 1, 10, -45]	0	[5]
118.c1	118b1	118.c	118b	[1, 1, 1, -25, 39]	0	[5]
123.a1	123a1	123.a	123a	[0, 1, 1, -10, 10]	1	[5]
155.a2	155a1	155.a	155a	[0, -1, 1, 10, 6]	1	[5]
158.d2	158c1	158.d	158c	[1, 1, 1, -420, 3109]	0	[5]
175.a1	175a2	175.a	175a	[0, -1, 1, -148, 748]	1	[5]
186.c2	186b1	186.c	186b	[1, 0, 0, 15, 9]	0	[5]
203.a2	203a1	203.a	203a	[0, -1, 1, 20, -8]	0	[5]
246.g2	246b1	246.g	246b	[1, 0, 0, -175, -27847]	0	[5]
286.d2	286d1	286.d	286d	[1, 1, 1, 280, 393]	0	[5]
302.c1	302a1	302.c	302a	[1, 1, 1, -230, 1251]	1	[5]
325.a2	325e1	325.a	325e	[0, -1, 1, -98, 378]	0	[5]
366.f2	366b1	366.f	366b	[1, 0, 0, -5, 33]	0	[5]
395.a1	395c1	395.a	395c	[0, -1, 1, -50, 156]	0	[5]
426.c2	426a1	426.c	426a	[1, 0, 0, -20, 48]	0	[5]
537.a1	537e1	537.a	537e	[0, 1, 1, -340, 2308]	0	[5]
550.j1	550k3	550.j	550k	[1, 1, 1, -30328, 2020281]	0	[5]
550.j3	550k2	550.j	550k	[1, 1, 1, 197, 681]	0	[5]
574.i2	574j1	574.i	574j	[1, 1, 1, -175, 789]	0	[5]
606.f1	606f1	606.f	606f	[1, 0, 0, -90, 324]	0	[5]
665.a2	665d1	665.a	665d	[0, -1, 1, -210, 6798]	1	[5]
710.d2	710d1	710.d	710d	[1, 1, 1, -1105, 11727]	0	[5]
786.m2	786m1	786.m	786m	[1, 0, 0, -2135, 35913]	0	[5]
806.d1	806f1	806.d	806f	[1, 1, 1, -14105, 638919]	0	[5]
834.g2	834g1	834.g	834g	[1, 0, 0, -70, 356]	1	[5]
862.d1	862e1	862.d	862e	[1, 1, 1, -2460, 45949]	1	[5]
874.d2	874e1	874.d	874e	[1, 1, 1, -410, 903]	1	[5]
885.a2	885d1	885.a	885d	[0, 1, 1, -280, 1684]	1	[5]
890.g2	890g1	890.g	890g	[1, 1, 1, 10, 147]	1	[5]
1050.r2	1050o1	1050.r	1050o	[1, 0, 0, 22, -2748]	0	[5]
1147.a2	1147b1	1147.a	1147b	[0, -1, 1, -26790, 1696662]	1	[5]
1155.c2	1155n1	1155.c	1155n	[0, 1, 1, -8940, 378056]	1	[5]
1254.j2	1254k1	1254.j	1254k	[1, 0, 0, 75, 1953]	0	[5]
1293.a2	1293e1	1293.a	1293e	[0, 1, 1, -6370, 193540]	1	[5]
1310.c1	1310c1	1310.c	1310c	[1, 1, 1, -95, 357]	0	[5]
1342.b2	1342c2	1342.b	1342c	[1, 1, 1, -187880, -31262199]	0	[5]
1342.b3	1342c1	1342.b	1342c	[1, 1, 1, -13960, 629001]	0	[5]
1479.c1	1479f1	1479.c	1479f	[0, 1, 1, -6070, 181852]	1	[5]
1526.f2	1526e1	1526.f	1526e	[1, 1, 1, 50, 363]	1	[5]
1586.c2	1586d1	1586.c	1586d	[1, 1, 1, 16005, 10336393]	0	[5]
1650.q1	1650r1	1650.q	1650r	[1, 0, 0, -578, 5412]	0	[5]
1650.s1	1650s1	1650.s	1650s	[1, 0, 0, -903, 10377]	0	[5]