Cremona's table of elliptic curves

2451 = 3 · 19 · 43

Class	r	Atkin-Lehner	Eigenvalues
2451a (2 curves)	0	3+ 19+ 43-	1 3+  0  0 -6  2 -2 19+
Curve Equation t 2451a1 [1,1,0,-15,-24] 2 2451a2 [1,1,0,-230,-1443] 2
2451b (2 curves)	0	3+ 19+ 43-	1 3+  0  4  4  2  2 19+
Curve Equation t 2451b1 [1,1,0,-31470,2135727] 2 2451b2 [1,1,0,-31455,2137884] 2
2451c (1 curve)	0	3+ 19+ 43-	1 3+  0 -5  4  2 -7 19+
Curve Equation t 2451c1 [1,1,0,374055,33844626] 1
2451d (1 curve)	2	3+ 19+ 43-	-2 3+  0 -2 -5 -7 -7 19+
Curve Equation t Generators 2451d1 [0,-1,1,22,2312] 1 [-10:31:1]&[55:408:1]
2451e (1 curve)	0	3+ 19+ 43-	-2 3+  3  4 -2  2  8 19+
Curve Equation t 2451e1 [0,-1,1,-1054,-12858] 1
2451f (1 curve)	0	3+ 19+ 43-	-2 3+ -3  0  6  2  4 19+
Curve Equation t 2451f1 [0,-1,1,-80732,-31445308] 1
2451g (1 curve)	1	3- 19+ 43-	-1 3-  0 -5  0  6 -3 19+
Curve Equation t Generators 2451g1 [1,0,0,-8,9] 1 [1:1:1]
2451h (2 curves)	0	3- 19- 43-	-1 3-  4  4 -4 -6  2 19-
Curve Equation t 2451h1 [1,0,0,-16,23] 2 2451h2 [1,0,0,-1,68] 2
2451i (1 curve)	0	3- 19- 43-	2 3-  1  4  2  6 -4 19-
Curve Equation t 2451i1 [0,1,1,-1900,-36143] 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