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Results (19 matches)

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Label Class Conductor Rank Torsion CM Regulator Weierstrass coefficients Weierstrass equation mod-$m$ images
52371.a1 52371.a \( 3^{2} \cdot 11 \cdot 23^{2} \) $2$ $\Z/2\Z$ $1.654527173$ $[1, -1, 1, -697586, 224210310]$ \(y^2+xy+y=x^3-x^2-697586x+224210310\) 2.3.0.a.1, 4.6.0.c.1, 12.12.0.h.1, 88.12.0.?, 92.12.0.?, $\ldots$
52371.a2 52371.a \( 3^{2} \cdot 11 \cdot 23^{2} \) $2$ $\Z/2\Z\oplus\Z/2\Z$ $6.618108692$ $[1, -1, 1, -54851, 1566906]$ \(y^2+xy+y=x^3-x^2-54851x+1566906\) 2.6.0.a.1, 12.12.0.a.1, 44.12.0.b.1, 92.12.0.?, 132.24.0.?, $\ldots$
52371.a3 52371.a \( 3^{2} \cdot 11 \cdot 23^{2} \) $2$ $\Z/2\Z$ $6.618108692$ $[1, -1, 1, -31046, -2080020]$ \(y^2+xy+y=x^3-x^2-31046x-2080020\) 2.3.0.a.1, 4.6.0.c.1, 24.12.0.ba.1, 66.6.0.a.1, 88.12.0.?, $\ldots$
52371.a4 52371.a \( 3^{2} \cdot 11 \cdot 23^{2} \) $2$ $\Z/2\Z$ $6.618108692$ $[1, -1, 1, 207004, 12041106]$ \(y^2+xy+y=x^3-x^2+207004x+12041106\) 2.3.0.a.1, 4.6.0.c.1, 22.6.0.a.1, 24.12.0.ba.1, 44.12.0.g.1, $\ldots$
52371.b1 52371.b \( 3^{2} \cdot 11 \cdot 23^{2} \) $1$ $\Z/2\Z$ $3.012451107$ $[1, -1, 1, -8828, -315276]$ \(y^2+xy+y=x^3-x^2-8828x-315276\) 2.3.0.a.1, 12.6.0.a.1, 44.6.0.e.1, 132.12.0.?
52371.b2 52371.b \( 3^{2} \cdot 11 \cdot 23^{2} \) $1$ $\Z/2\Z$ $6.024902214$ $[1, -1, 1, -893, 2124]$ \(y^2+xy+y=x^3-x^2-893x+2124\) 2.3.0.a.1, 12.6.0.b.1, 44.6.0.e.1, 66.6.0.a.1, 132.12.0.?
52371.c1 52371.c \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -79449, 8591894]$ \(y^2+xy=x^3-x^2-79449x+8591894\) 2.3.0.a.1, 12.6.0.a.1, 44.6.0.e.1, 132.12.0.?
52371.c2 52371.c \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -8034, -49321]$ \(y^2+xy=x^3-x^2-8034x-49321\) 2.3.0.a.1, 12.6.0.b.1, 44.6.0.e.1, 66.6.0.a.1, 132.12.0.?
52371.d1 52371.d \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -443268243, -3591986063976]$ \(y^2+xy=x^3-x^2-443268243x-3591986063976\) 2.3.0.a.1, 4.6.0.c.1, 8.24.0-8.n.1.7, 48.48.0-48.f.1.9, 66.6.0.a.1, $\ldots$
52371.d2 52371.d \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z\oplus\Z/2\Z$ $1$ $[1, -1, 0, -27704358, -56119192065]$ \(y^2+xy=x^3-x^2-27704358x-56119192065\) 2.6.0.a.1, 4.12.0.b.1, 8.24.0-4.b.1.1, 24.48.0-24.h.1.8, 88.48.0.?, $\ldots$
52371.d3 52371.d \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -26918793, -59452030134]$ \(y^2+xy=x^3-x^2-26918793x-59452030134\) 2.3.0.a.1, 4.6.0.c.1, 8.12.0.n.1, 16.24.0-8.n.1.6, 24.24.0.by.1, $\ldots$
52371.d4 52371.d \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -6708348, 5801640741]$ \(y^2+xy=x^3-x^2-6708348x+5801640741\) 2.3.0.a.1, 4.6.0.c.1, 8.24.0-8.n.1.1, 12.12.0-4.c.1.1, 24.48.0-24.by.2.2, $\ldots$
52371.d5 52371.d \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z\oplus\Z/2\Z$ $1$ $[1, -1, 0, -1780713, -824057280]$ \(y^2+xy=x^3-x^2-1780713x-824057280\) 2.6.0.a.1, 4.12.0.b.1, 8.24.0-4.b.1.3, 12.24.0-4.b.1.2, 24.48.0-24.h.2.27, $\ldots$
52371.d6 52371.d \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, 147492, -63958869]$ \(y^2+xy=x^3-x^2+147492x-63958869\) 2.3.0.a.1, 4.6.0.c.1, 8.12.0.n.1, 12.12.0-4.c.1.2, 16.24.0-8.n.1.5, $\ldots$
52371.e1 52371.e \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -5894217, -5463595706]$ \(y^2+xy=x^3-x^2-5894217x-5463595706\) 2.3.0.a.1, 12.6.0.a.1, 92.6.0.?, 276.12.0.?
52371.e2 52371.e \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\Z/2\Z$ $1$ $[1, -1, 0, -109602, -203066825]$ \(y^2+xy=x^3-x^2-109602x-203066825\) 2.3.0.a.1, 12.6.0.b.1, 46.6.0.a.1, 276.12.0.?
52371.f1 52371.f \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\mathsf{trivial}$ $1$ $[0, 0, 1, -37232607, -87444657887]$ \(y^2+y=x^3-37232607x-87444657887\) 5.12.0.a.2, 22.2.0.a.1, 25.60.0.a.2, 110.24.1.?, 275.300.12.?, $\ldots$
52371.f2 52371.f \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\mathsf{trivial}$ $1$ $[0, 0, 1, -49197, -7607417]$ \(y^2+y=x^3-49197x-7607417\) 5.60.0.a.1, 22.2.0.a.1, 110.120.5.?, 275.300.12.?, 345.120.0.?, $\ldots$
52371.f3 52371.f \( 3^{2} \cdot 11 \cdot 23^{2} \) $0$ $\mathsf{trivial}$ $1$ $[0, 0, 1, -1587, 57793]$ \(y^2+y=x^3-1587x+57793\) 5.12.0.a.1, 22.2.0.a.1, 25.60.0.a.1, 110.24.1.?, 275.300.12.?, $\ldots$
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