Atkin-Lehner |
3+ 11+ 13+ 17+ |
Signs for the Atkin-Lehner involutions |
Class |
94809d |
Isogeny class |
Conductor |
94809 |
Conductor |
∏ cp |
16 |
Product of Tamagawa factors cp |
Δ |
-1.4092855035186E+36 |
Discriminant |
Eigenvalues |
1 3+ 0 0 11+ 13+ 17+ -6 |
Hecke eigenvalues for primes up to 20 |
Equation |
[1,1,0,275935039325,12234564403940962] |
[a1,a2,a3,a4,a6] |
Generators |
[234825517458059911562977377391944759160873697317089837310038307785904524226396479860785892603906748433292302578334396008432824625950855797370:267280549964772712073448243349306993411584910784864476343957646703430970341304897538036213142895386798174669873941592354137717703590788685895852:729004562422003227340169482579880866173835992366550516709594135268646107605409365163963424046055374317703170387086548033697455338590125] |
Generators of the group modulo torsion |
j |
481375691534989591168533139109375/291970430882721534414299079537 |
j-invariant |
L |
4.3212321488713 |
L(r)(E,1)/r! |
Ω |
0.0052451478263468 |
Real period |
R |
205.96331561741 |
Regulator |
r |
1 |
Rank of the group of rational points |
S |
1 |
(Analytic) order of Ш |
t |
2 |
Number of elements in the torsion subgroup |
Twists |
7293b2 |
Quadratic twists by: 13 |