Cremona's table of elliptic curves

26912 = 2⁵ · 29²

Class	r	Atkin-Lehner	Eigenvalues
26912a (4 curves)	1	2+ 29+	2+  0 -2  0  0  6 -2  0
Curve Equation t Generators 26912a1 [0,0,0,-841,0] 4 [-63700:6930:2197] 26912a2 [0,0,0,3364,0] 2 [7105:76531:125] 26912a3 [0,0,0,-9251,-341446] 2 [-123635014074:-3361399930:2131746903] 26912a4 [0,0,0,-9251,341446] 2 [-111:26:1]
26912b (2 curves)	0	2+ 29-	2+  0  2  0  0  6 -8  0
Curve Equation t 26912b1 [0,0,0,-29,0] 2 26912b2 [0,0,0,116,0] 2
26912c (1 curve)	0	2+ 29-	2+  2 -4  3  2  4 -3  8
Curve Equation t 26912c1 [0,-1,0,-280,-1464] 1
26912d (1 curve)	2	2+ 29-	2+ -2 -4 -3 -2  4 -3 -8
Curve Equation t Generators 26912d1 [0,1,0,-280,1464] 1 [-17:40:1]&[-10:58:1]
26912e (1 curve)	0	2- 29+	2-  1 -1  0 -5  1  6  4
Curve Equation t 26912e1 [0,1,0,-1121,404303] 1
26912f (1 curve)	0	2- 29+	2- -1 -1  0  5  1  6 -4
Curve Equation t 26912f1 [0,-1,0,-1121,-404303] 1
26912g (1 curve)	0	2- 29+	2-  2 -4 -3  2  4  3  8
Curve Equation t 26912g1 [0,-1,0,-235760,38062196] 1
26912h (1 curve)	0	2- 29+	2- -2 -4  3 -2  4  3 -8
Curve Equation t 26912h1 [0,1,0,-235760,-38062196] 1
26912i (2 curves)	1	2- 29-	2-  0  2  0  0  6  8  0
Curve Equation t Generators 26912i1 [0,0,0,-24389,0] 2 [-1641063125:-4750160050:10793861] 26912i2 [0,0,0,97556,0] 2 [1829962763536196900:-197534286246830088252:218411922140140625]

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