Cremona's table of elliptic curves

3108 = 2² · 3 · 7 · 37

Class	r	Atkin-Lehner	Eigenvalues
3108a (1 curve)	0	2- 3+ 7+ 37+	2- 3+ -1 7+ -3 -1  6 -4
Curve Equation t 3108a1 [0,-1,0,-14341,1529329] 1
3108b (2 curves)	1	2- 3+ 7+ 37-	2- 3+  0 7+  0  4 -8  8
Curve Equation t Generators 3108b1 [0,-1,0,-33,18] 2 [-3:9:1] 3108b2 [0,-1,0,-348,-2376] 2 [-10:2:1]
3108c (2 curves)	0	2- 3+ 7- 37-	2- 3+  0 7- -4  4  0  0
Curve Equation t 3108c1 [0,-1,0,-113,-426] 2 3108c2 [0,-1,0,-148,-104] 2
3108d (2 curves)	0	2- 3+ 7- 37-	2- 3+  4 7-  0  4  4 -4
Curve Equation t 3108d1 [0,-1,0,-1001,-11862] 2 3108d2 [0,-1,0,-1036,-10952] 2
3108e (2 curves)	1	2- 3- 7+ 37+	2- 3-  0 7+ -4  2  0 -2
Curve Equation t Generators 3108e1 [0,1,0,-453,-3528] 2 [-12:18:1] 3108e2 [0,1,0,-7068,-231084] 2 [99:222:1]
3108f (2 curves)	0	2- 3- 7+ 37-	2- 3-  4 7+  0  4 -4 -8
Curve Equation t 3108f1 [0,1,0,-6601,-108328] 2 3108f2 [0,1,0,-90636,-10528668] 2
3108g (2 curves)	0	2- 3- 7- 37+	2- 3-  0 7-  4  2  0  6
Curve Equation t 3108g1 [0,1,0,-23150373,42865061472] 2 3108g2 [0,1,0,-23686188,40776240276] 2
3108h (2 curves)	0	2- 3- 7- 37+	2- 3-  4 7-  4 -6  4 -2
Curve Equation t 3108h1 [0,1,0,-61,-88] 2 3108h2 [0,1,0,-796,-8908] 2
3108i (4 curves)	1	2- 3- 7- 37-	2- 3-  0 7-  0 -4  0 -4
Curve Equation t Generators 3108i1 [0,1,0,-1713,26064] 6 [-27:231:1] 3108i2 [0,1,0,-27228,1720260] 6 [216:2442:1] 3108i3 [0,1,0,-17913,-919044] 2 [504:10878:1] 3108i4 [0,1,0,-33348,883764] 2 [315:4662:1]
3108j (2 curves)	1	2- 3- 7- 37-	2- 3- -3 7-  3 -1 -6 -4
Curve Equation t Generators 3108j1 [0,1,0,-77,399] 3 [-11:6:1] 3108j2 [0,1,0,643,-7089] 1 [82:777:1]

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