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Results (8 matches)

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Label Class Base field Conductor norm Rank Torsion CM Sato-Tate Regulator Period Leading coeff j-invariant Weierstrass coefficients Weierstrass equation
4608.1-b2 4608.1-b \(\Q(\sqrt{-1}) \) \( 2^{9} \cdot 3^{2} \) $1$ $\Z/2\Z$ $\mathrm{SU}(2)$ $0.370855344$ $6.070636265$ 2.251327905 \( \frac{16000}{3} \) \( \bigl[0\) , \( -i + 1\) , \( 0\) , \( i\) , \( 0\bigr] \) ${y}^2={x}^{3}+\left(-i+1\right){x}^{2}+i{x}$
4608.1-c2 4608.1-c \(\Q(\sqrt{-1}) \) \( 2^{9} \cdot 3^{2} \) $1$ $\Z/2\Z$ $\mathrm{SU}(2)$ $0.370855344$ $6.070636265$ 2.251327905 \( \frac{16000}{3} \) \( \bigl[0\) , \( i + 1\) , \( 0\) , \( -i\) , \( 0\bigr] \) ${y}^2={x}^{3}+\left(i+1\right){x}^{2}-i{x}$
9216.1-f2 9216.1-f \(\Q(\sqrt{-1}) \) \( 2^{10} \cdot 3^{2} \) $1$ $\Z/2\Z$ $\mathrm{SU}(2)$ $0.639465641$ $4.292588069$ 2.744962582 \( \frac{16000}{3} \) \( \bigl[0\) , \( 1\) , \( 0\) , \( -3\) , \( -3\bigr] \) ${y}^2={x}^{3}+{x}^{2}-3{x}-3$
9216.1-g2 9216.1-g \(\Q(\sqrt{-1}) \) \( 2^{10} \cdot 3^{2} \) 0 $\Z/2\Z$ $\mathrm{SU}(2)$ $1$ $4.292588069$ 2.146294034 \( \frac{16000}{3} \) \( \bigl[0\) , \( -i\) , \( 0\) , \( 3\) , \( -3 i\bigr] \) ${y}^2={x}^{3}-i{x}^{2}+3{x}-3i$
41472.1-e2 41472.1-e \(\Q(\sqrt{-1}) \) \( 2^{9} \cdot 3^{4} \) 0 $\Z/2\Z$ $\mathrm{SU}(2)$ $1$ $2.023545421$ 2.023545421 \( \frac{16000}{3} \) \( \bigl[0\) , \( 0\) , \( 0\) , \( 15 i\) , \( 13 i + 13\bigr] \) ${y}^2={x}^{3}+15i{x}+13i+13$
41472.1-f2 41472.1-f \(\Q(\sqrt{-1}) \) \( 2^{9} \cdot 3^{4} \) 0 $\Z/2\Z$ $\mathrm{SU}(2)$ $1$ $2.023545421$ 2.023545421 \( \frac{16000}{3} \) \( \bigl[0\) , \( 0\) , \( 0\) , \( -15 i\) , \( -13 i + 13\bigr] \) ${y}^2={x}^{3}-15i{x}-13i+13$
82944.1-i2 82944.1-i \(\Q(\sqrt{-1}) \) \( 2^{10} \cdot 3^{4} \) $2$ $\Z/2\Z$ $\mathrm{SU}(2)$ $0.562854619$ $1.430862689$ 6.442941394 \( \frac{16000}{3} \) \( \bigl[0\) , \( 0\) , \( 0\) , \( -30\) , \( -52\bigr] \) ${y}^2={x}^{3}-30{x}-52$
82944.1-l2 82944.1-l \(\Q(\sqrt{-1}) \) \( 2^{10} \cdot 3^{4} \) $1$ $\Z/2\Z$ $\mathrm{SU}(2)$ $0.848371993$ $1.430862689$ 4.855615331 \( \frac{16000}{3} \) \( \bigl[0\) , \( 0\) , \( 0\) , \( 30\) , \( 52 i\bigr] \) ${y}^2={x}^{3}+30{x}+52i$
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  *The rank, regulator and analytic order of Ш are not known for all curves in the database; curves for which these are unknown will not appear in searches specifying one of these quantities.