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 1915)

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass Coefficients	Rank	Torsion structure
15.a5	15a1	15.a	15a	[1, 1, 1, -10, -10]	0	[2, 4]
15.a6	15a3	15.a	15a	[1, 1, 1, -5, 2]	0	[2, 4]
15.a8	15a4	15.a	15a	[1, 1, 1, 35, -28]	0	[8]
21.a3	21a3	21.a	21a	[1, 0, 0, -39, 90]	0	[8]
21.a5	21a1	21.a	21a	[1, 0, 0, -4, -1]	0	[2, 4]
24.a4	24a1	24.a	24a	[0, -1, 0, -4, 4]	0	[2, 4]
42.a4	42a2	42.a	42a	[1, 1, 1, -84, 261]	0	[2, 4]
42.a5	42a1	42.a	42a	[1, 1, 1, -4, 5]	0	[8]
48.a3	48a3	48.a	48a	[0, 1, 0, -24, 36]	0	[2, 4]
48.a6	48a6	48.a	48a	[0, 1, 0, 16, 180]	0	[8]
102.c4	102b2	102.c	102b	[1, 0, 0, -114, -396]	0	[2, 4]
102.c5	102b1	102.c	102b	[1, 0, 0, -34, 68]	0	[8]
120.b4	120a2	120.b	120a	[0, 1, 0, -20, 0]	0	[2, 4]
195.a4	195a3	195.a	195a	[1, 0, 0, -520, -4225]	0	[2, 4]
195.a5	195a2	195.a	195a	[1, 0, 0, -115, 392]	0	[2, 4]
210.c5	210c2	210.c	210c	[1, 1, 1, -70, -205]	0	[2, 4]
210.e4	210e4	210.e	210e	[1, 0, 0, -15070, 710612]	0	[8]
210.e5	210e3	210.e	210e	[1, 0, 0, -7550, -247500]	0	[2, 4]
210.e7	210e1	210.e	210e	[1, 0, 0, 210, 900]	0	[8]
231.a3	231a2	231.a	231a	[1, 1, 1, -39, 36]	0	[2, 4]
240.c2	240a3	240.c	240a	[0, -1, 0, -200, 1152]	0	[2, 4]
240.d2	240d5	240.d	240d	[0, 1, 0, -2160, 37908]	0	[2, 4]
240.d5	240d4	240.d	240d	[0, 1, 0, -160, 308]	0	[2, 4]
330.d5	330c2	330.d	330c	[1, 1, 1, -1025, 767]	0	[2, 4]
330.e4	330b2	330.e	330b	[1, 0, 0, -75, 225]	0	[2, 4]
336.a2	336e4	336.a	336e	[0, -1, 0, -784, 8704]	1	[2, 4]
336.d2	336d5	336.d	336d	[0, 1, 0, -14624, 669300]	0	[8]
336.d3	336d4	336.d	336d	[0, 1, 0, -1664, -9804]	0	[2, 4]
390.f5	390b2	390.f	390b	[1, 1, 1, -65, 47]	0	[2, 4]
429.b4	429b2	429.b	429b	[1, 0, 0, -429, 3384]	1	[2, 4]
510.e4	510e3	510.e	510e	[1, 1, 1, -1440, 16305]	0	[2, 4]
510.e5	510e2	510.e	510e	[1, 1, 1, -1360, 18737]	0	[2, 4]
609.a4	609b2	609.a	609b	[1, 1, 1, -12789, 551346]	1	[2, 4]
663.a3	663b2	663.a	663b	[1, 1, 1, -544, 4496]	1	[2, 4]
690.k4	690k2	690.k	690k	[1, 0, 0, -6900, 220032]	0	[2, 4]
690.k5	690k1	690.k	690k	[1, 0, 0, -420, 3600]	0	[8]
714.f4	714g2	714.f	714g	[1, 1, 1, -90724, 2605541]	0	[2, 4]
714.f5	714g1	714.f	714g	[1, 1, 1, -70244, 7127525]	0	[8]
759.b5	759b2	759.b	759b	[1, 0, 0, -374, -2541]	1	[2, 4]
816.b2	816h3	816.b	816h	[0, -1, 0, -27744, 1787904]	1	[2, 4]
840.d3	840f2	840.d	840f	[0, -1, 0, -180, 900]	1	[2, 4]
840.f3	840g2	840.f	840g	[0, -1, 0, -740, 7812]	0	[2, 4]
840.j4	840j2	840.j	840j	[0, 1, 0, -420, 3168]	0	[2, 4]
930.o4	930o4	930.o	930o	[1, 0, 0, -3700, 67232]	0	[8]
930.o5	930o2	930.o	930o	[1, 0, 0, -1220, -15600]	0	[2, 4]
966.g2	966g4	966.g	966g	[1, 1, 1, -17714, 900047]	1	[8]
966.g4	966g2	966.g	966g	[1, 1, 1, -1154, 12431]	1	[2, 4]
1110.k4	1110k2	1110.k	1110k	[1, 1, 1, -21325, 1187267]	0	[2, 4]
1122.e4	1122e2	1122.e	1122e	[1, 1, 1, -1564, -23299]	1	[2, 4]
1155.e3	1155e2	1155.e	1155e	[1, 1, 1, -270, 1482]	1	[2, 4]