Cremona's table of elliptic curves

325 = 5² · 13

Class	r	Atkin-Lehner	Eigenvalues
325b (2 curves)	1	5+ 13+	0 -1 5+  4 -6 13+ -6 -4
Curve Equation t Generators 325b1 [0,-1,1,-3,3] 1 [1:0:1] 325b2 [0,-1,1,-53,-132] 1 [-4:0:1]
325c (2 curves)	0	5+ 13-	1  2 5+  4  2 13- -2 -6
Curve Equation t 325c1 [1,1,0,-25,0] 2 325c2 [1,1,0,100,125] 2
325e (2 curves)	0	5+ 13-	-2 -1 5+ -2  2 13- -2  0
Curve Equation t 325e1 [0,-1,1,-98,378] 5 325e2 [0,-1,1,-12708,-547182] 1
325d (2 curves)	0	5- 13+	2  1 5-  2  2 13+  2  0
Curve Equation t 325d1 [0,1,1,-508,-4581] 1 325d2 [0,1,1,-2458,42369] 1
325a (2 curves)	1	5- 13-	0  1 5- -4 -6 13-  6 -4
Curve Equation t Generators 325a1 [0,1,1,-83,244] 3 [2:9:1] 325a2 [0,1,1,-1333,-19131] 1 [-21:6:1]

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