Cremona's table of elliptic curves

41080 = 2³ · 5 · 13 · 79

Class	r	Atkin-Lehner	Eigenvalues
41080a (1 curve)	2	2+ 5+ 13- 79+	2+  0 5+  1  0 13- -6 -8
Curve Equation t Generators 41080a1 [0,0,0,-1628,107252] 1 [-38:338:1]&[1:325:1]
41080b (2 curves)	2	2+ 5- 13+ 79+	2+  0 5- -2 -4 13+ -2  4
Curve Equation t Generators 41080b1 [0,0,0,-82,81] 2 [-8:15:1]&[0:9:1] 41080b2 [0,0,0,313,634] 2 [3:40:1]&[18:110:1]
41080c (2 curves)	1	2+ 5- 13+ 79-	2+  2 5-  0  4 13+  0  4
Curve Equation t Generators 41080c1 [0,-1,0,-2140,-38988] 2 [774:21480:1] 41080c2 [0,-1,0,-34640,-2469988] 2 [169134:4581505:216]
41080d (2 curves)	1	2+ 5- 13+ 79-	2+  2 5-  4  0 13+ -4  0
Curve Equation t Generators 41080d1 [0,-1,0,-60,500] 2 [10:165:8] 41080d2 [0,-1,0,-1360,19740] 2 [5262:4697:216]
41080e (2 curves)	1	2- 5+ 13- 79+	2-  2 5+ -4  0 13-  0  0
Curve Equation t Generators 41080e1 [0,-1,0,-436,-2364] 2 [-15:24:1] 41080e2 [0,-1,0,1144,-16900] 2 [543:3176:27]
41080f (2 curves)	0	2- 5- 13+ 79-	2-  2 5- -2  4 13+ -4  4
Curve Equation t 41080f1 [0,-1,0,-255,1592] 2 41080f2 [0,-1,0,140,5700] 2
41080g (1 curve)	0	2- 5- 13+ 79-	2-  2 5- -2 -5 13+ -1  1
Curve Equation t 41080g1 [0,-1,0,-874160,-1948424308] 1
41080h (4 curves)	0	2- 5- 13- 79+	2-  0 5-  4 -4 13-  2 -4
Curve Equation t 41080h1 [0,0,0,433,4626] 4 41080h2 [0,0,0,-2947,47214] 4 41080h3 [0,0,0,-15947,-735386] 2 41080h4 [0,0,0,-44027,3555446] 2

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