Cremona's table of elliptic curves

4235 = 5 · 7 · 11²

Class	r	Atkin-Lehner	Eigenvalues
4235a (2 curves)	1	5+ 7+ 11+	1 -2 5+ 7+ 11+  2  2 -4
Curve Equation t Generators 4235a1 [1,0,1,536,537] 2 [195:2646:1] 4235a2 [1,0,1,-2159,3771] 2 [-1:77:1]
4235b (3 curves)	0	5+ 7+ 11-	0  1 5+ 7+ 11- -5 -3 -2
Curve Equation t 4235b1 [0,1,1,-161,-929] 1 4235b2 [0,1,1,1049,2580] 1 4235b3 [0,1,1,-15891,801301] 1
4235c (2 curves)	0	5+ 7- 11+	-1 -2 5+ 7- 11+ -2 -2  4
Curve Equation t 4235c1 [1,0,0,64914,-650165] 2 4235c2 [1,0,0,-261181,-5280714] 2
4235d (2 curves)	0	5- 7+ 11+	1  0 5- 7+ 11+ -4  0  4
Curve Equation t 4235d1 [1,-1,0,-1414,-14745] 2 4235d2 [1,-1,0,-8069,268758] 2
4235e (2 curves)	1	5- 7+ 11-	1 -2 5- 7+ 11- -4  4  8
Curve Equation t Generators 4235e1 [1,0,1,-3,-9319] 2 [25:67:1] 4235e2 [1,0,1,-6658,-206307] 2 [-51:60:1]
4235f (2 curves)	1	5- 7- 11+	-1  0 5- 7- 11+  4  0 -4
Curve Equation t Generators 4235f1 [1,-1,1,-12,14] 2 [4:2:1] 4235f2 [1,-1,1,-67,-184] 2 [-4:4:1]
4235g (4 curves)	0	5- 7- 11-	1  0 5- 7- 11-  6 -6  4
Curve Equation t 4235g1 [1,-1,0,-4439,-152080] 2 4235g2 [1,-1,0,-77644,-8307117] 4 4235g3 [1,-1,0,-1242269,-532621292] 2 4235g4 [1,-1,0,-84299,-6793770] 4

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

Part of Computational Number Theory
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