Cremona's table of elliptic curves

366 = 2 · 3 · 61

Class	r	Atkin-Lehner	Eigenvalues
366e (4 curves)	0	2+ 3+ 61-	2+ 3+ -2  4 -4 -2  6  4
Curve Equation t 366e1 [1,1,0,-1,-11] 2 366e2 [1,1,0,-81,-315] 4 366e3 [1,1,0,-1301,-18615] 2 366e4 [1,1,0,-141,129] 4
366c (1 curve)	0	2+ 3- 61+	2+ 3-  1 -2  6  0  3  0
Curve Equation t 366c1 [1,0,1,-913,-10780] 1
366f (2 curves)	1	2+ 3- 61-	2+ 3- -3 -1 -3 -1 -6 -4
Curve Equation t Generators 366f1 [1,0,1,-5,20] 3 [-3:4:1] 366f2 [1,0,1,40,-538] 1 [81:691:1]
366d (1 curve)	0	2- 3+ 61+	2- 3+ -1  2  2  4  1  4
Curve Equation t 366d1 [1,1,1,-7096,-233095] 1
366g (1 curve)	1	2- 3+ 61-	2- 3+ -3 -3 -1 -5  2 -8
Curve Equation t Generators 366g1 [1,1,1,-32,65] 1 [-3:13:1]
366a (1 curve)	0	2- 3- 61-	2- 3-  1  1 -1 -5  2  0
Curve Equation t 366a1 [1,0,0,-205,-1147] 1
366b (2 curves)	0	2- 3- 61-	2- 3-  1 -2  2  4 -7  0
Curve Equation t 366b1 [1,0,0,-5,33] 5 366b2 [1,0,0,-515,-5697] 1

Data from Elliptic Curve Data by J. E. Cremona.
Design inspired by The Modular Forms Explorer by William Stein.

Part of Computational Number Theory
Back to Tables and computations