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 6759)

Curve		Isogeny class
LMFDB label	Cremona label	LMFDB label	Cremona label	Weierstrass Coefficients	Rank	Torsion structure
14.a3	14a2	14.a	14a	[1, 0, 1, -36, -70]	0	[6]
14.a4	14a6	14.a	14a	[1, 0, 1, -11, 12]	0	[6]
14.a5	14a4	14.a	14a	[1, 0, 1, -1, 0]	0	[6]
14.a6	14a1	14.a	14a	[1, 0, 1, 4, -6]	0	[6]
20.a3	20a2	20.a	20a	[0, 1, 0, -1, 0]	0	[6]
20.a4	20a1	20.a	20a	[0, 1, 0, 4, 4]	0	[6]
30.a4	30a5	30.a	30a	[1, 0, 1, -289, 1862]	0	[6]
30.a5	30a4	30.a	30a	[1, 0, 1, -69, -194]	0	[6]
30.a8	30a1	30.a	30a	[1, 0, 1, 1, 2]	0	[6]
34.a3	34a2	34.a	34a	[1, 0, 0, -43, 105]	0	[6]
34.a4	34a1	34.a	34a	[1, 0, 0, -3, 1]	0	[6]
36.a2	36a2	36.a	36a	[0, 0, 0, -15, 22]	0	[6]
36.a4	36a1	36.a	36a	[0, 0, 0, 0, 1]	0	[6]
66.a3	66a1	66.a	66a	[1, 0, 1, -6, 4]	0	[6]
66.a4	66a2	66.a	66a	[1, 0, 1, 4, 20]	0	[6]
84.b3	84a2	84.b	84a	[0, 1, 0, -28, -28]	0	[6]
84.b4	84a1	84.b	84a	[0, 1, 0, 7, 0]	0	[6]
90.a3	90a2	90.a	90a	[1, -1, 0, -24, 18]	0	[6]
90.a4	90a1	90.a	90a	[1, -1, 0, 6, 0]	0	[6]
90.b2	90b2	90.b	90b	[1, -1, 1, -128, 587]	0	[6]
90.b3	90b1	90.b	90b	[1, -1, 1, -8, 11]	0	[6]
90.c1	90c8	90.c	90c	[1, -1, 1, -48002, 4059929]	0	[6]
90.c2	90c7	90.c	90c	[1, -1, 1, -4082, 14681]	0	[6]
102.b2	102c1	102.b	102c	[1, 0, 1, -256, 1550]	0	[6]
102.b3	102c2	102.b	102c	[1, 0, 1, -216, 2062]	0	[6]
114.c3	114a1	114.c	114a	[1, 0, 0, -8, 0]	0	[6]
114.c4	114a2	114.c	114a	[1, 0, 0, 32, 8]	0	[6]
126.b1	126a6	126.b	126a	[1, -1, 1, -24575, 1488935]	0	[6]
126.b2	126a5	126.b	126a	[1, -1, 1, -1535, 23591]	0	[6]
126.b3	126a4	126.b	126a	[1, -1, 1, -320, 1883]	0	[6]
126.b6	126a3	126.b	126a	[1, -1, 1, 40, 155]	0	[6]
130.a2	130a1	130.a	130a	[1, 0, 1, -33, 68]	1	[6]
130.a3	130a2	130.a	130a	[1, 0, 1, -13, 156]	1	[6]
138.b2	138b2	138.b	138b	[1, 0, 1, -576, 5266]	0	[6]
138.b3	138b1	138.b	138b	[1, 0, 1, -36, 82]	0	[6]
156.b3	156b2	156.b	156b	[0, 1, 0, -148, 644]	0	[6]
156.b4	156b1	156.b	156b	[0, 1, 0, -13, -4]	0	[6]
170.a2	170b1	170.a	170b	[1, 0, 1, -2554, 49452]	0	[6]
170.a3	170b2	170.a	170b	[1, 0, 1, -2474, 52716]	0	[6]
180.a1	180a3	180.a	180a	[0, 0, 0, -372, 2761]	0	[6]
180.a2	180a4	180.a	180a	[0, 0, 0, -327, 3454]	0	[6]
198.b3	198d2	198.b	198d	[1, -1, 0, -147, -135]	0	[6]
198.b4	198d1	198.b	198d	[1, -1, 0, -87, 333]	0	[6]
198.d2	198c2	198.d	198c	[1, -1, 1, -1025, 12881]	0	[6]
198.d4	198c1	198.d	198c	[1, -1, 1, -65, 209]	0	[6]
198.e1	198b3	198.e	198b	[1, -1, 1, -725, 7661]	0	[6]
198.e2	198b4	198.e	198b	[1, -1, 1, -365, 15005]	0	[6]
210.b4	210b4	210.b	210b	[1, 0, 1, -4358, -109132]	0	[6]
210.b7	210b1	210.b	210b	[1, 0, 1, -498, 4228]	0	[6]
210.d2	210a4	210.d	210a	[1, 0, 0, -5761, 167825]	0	[6]