Properties

Label 36300.v
Number of curves $1$
Conductor $36300$
CM no
Rank $0$

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Show commands: SageMath
E = EllipticCurve("v1")
 
E.isogeny_class()
 

Elliptic curves in class 36300.v

sage: E.isogeny_class().curves
 
LMFDB label Cremona label Weierstrass coefficients j-invariant Discriminant Torsion structure Modular degree Faltings height Optimality
36300.v1 36300u1 \([0, -1, 0, 367, -7038]\) \(4505600/19683\) \(-23816430000\) \([]\) \(27216\) \(0.67364\) \(\Gamma_0(N)\)-optimal

Rank

sage: E.rank()
 

The elliptic curve 36300.v1 has rank \(0\).

Complex multiplication

The elliptic curves in class 36300.v do not have complex multiplication.

Modular form 36300.2.a.v

sage: E.q_eigenform(10)
 
\(q - q^{3} + q^{9} + 3 q^{13} + 4 q^{17} + 7 q^{19} + O(q^{20})\) Copy content Toggle raw display