Cremona's table of elliptic curves

Conductor 26712

26712 = 23 · 32 · 7 · 53



Isogeny classes of curves of conductor 26712 [newforms of level 26712]

Class r Atkin-Lehner Eigenvalues
26712a (2 curves) 0 2+ 3- 7+ 53+ 2+ 3-  0 7+  4  2  2  2
26712b (1 curve) 0 2+ 3- 7+ 53+ 2+ 3- -1 7+  5  0  7 -4
26712c (2 curves) 0 2+ 3- 7+ 53+ 2+ 3-  2 7+  2 -6  4  8
26712d (4 curves) 0 2+ 3- 7+ 53+ 2+ 3-  2 7+ -4 -6 -2 -4
26712e (1 curve) 0 2+ 3- 7+ 53+ 2+ 3- -3 7+ -3  4  4  3
26712f (1 curve) 2 2+ 3- 7+ 53+ 2+ 3- -3 7+ -3 -4 -4  3
26712g (1 curve) 1 2+ 3- 7+ 53- 2+ 3- -2 7+ -2  5 -3 -1
26712h (1 curve) 1 2+ 3- 7+ 53- 2+ 3-  3 7+ -1  2  6  3
26712i (1 curve) 1 2+ 3- 7- 53+ 2+ 3-  3 7- -3 -4 -5  8
26712j (1 curve) 2 2+ 3- 7- 53- 2+ 3- -1 7- -3 -6 -2 -3
26712k (1 curve) 0 2+ 3- 7- 53- 2+ 3-  2 7-  2  1 -3  3
26712l (4 curves) 1 2- 3- 7+ 53+ 2- 3-  2 7+  4 -2 -2  0
26712m (4 curves) 0 2- 3- 7- 53+ 2- 3- -2 7- -4 -2  6  4
26712n (2 curves) 0 2- 3- 7- 53+ 2- 3-  4 7-  4 -2 -6  6
26712o (1 curve) 1 2- 3- 7- 53- 2- 3-  1 7-  1  4 -4 -5
26712p (4 curves) 1 2- 3- 7- 53- 2- 3- -2 7-  4 -2  2  4
26712q (1 curve) 1 2- 3- 7- 53- 2- 3-  3 7-  5 -4  0 -3


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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