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Results (28 matches)

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Label Class Conductor Rank Torsion CM Regulator Weierstrass coefficients Weierstrass equation mod-$m$ images
710.d2 710.d \( 2 \cdot 5 \cdot 71 \) $0$ $\Z/5\Z$ $1$ $[1, 1, 1, -1105, 11727]$ \(y^2+xy+y=x^3+x^2-1105x+11727\) 5.24.0-5.a.1.2, 568.2.0.?, 2840.48.1.?
3550.f2 3550.f \( 2 \cdot 5^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[1, 0, 1, -27626, 1521148]$ \(y^2+xy+y=x^3-27626x+1521148\) 5.24.0-5.a.1.1, 568.2.0.?, 2840.48.1.?
5680.i2 5680.i \( 2^{4} \cdot 5 \cdot 71 \) $1$ $\mathsf{trivial}$ $0.525836145$ $[0, 1, 0, -17680, -785900]$ \(y^2=x^3+x^2-17680x-785900\) 5.12.0.a.1, 20.24.0-5.a.1.2, 568.2.0.?, 2840.48.1.?
6390.i2 6390.i \( 2 \cdot 3^{2} \cdot 5 \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[1, -1, 0, -9945, -326579]$ \(y^2+xy=x^3-x^2-9945x-326579\) 5.12.0.a.1, 15.24.0-5.a.1.1, 568.2.0.?, 2840.24.1.?, 8520.48.1.?
22720.j2 22720.j \( 2^{6} \cdot 5 \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[0, -1, 0, -70721, -6216479]$ \(y^2=x^3-x^2-70721x-6216479\) 5.12.0.a.1, 40.24.0-5.a.1.1, 568.2.0.?, 710.24.0.?, 2840.48.1.?
22720.y2 22720.y \( 2^{6} \cdot 5 \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[0, 1, 0, -70721, 6216479]$ \(y^2=x^3+x^2-70721x+6216479\) 5.12.0.a.1, 40.24.0-5.a.1.3, 568.2.0.?, 1420.24.0.?, 2840.48.1.?
28400.j2 28400.j \( 2^{4} \cdot 5^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[0, -1, 0, -442008, -97353488]$ \(y^2=x^3-x^2-442008x-97353488\) 5.12.0.a.1, 20.24.0-5.a.1.1, 568.2.0.?, 2840.48.1.?
31950.bq2 31950.bq \( 2 \cdot 3^{2} \cdot 5^{2} \cdot 71 \) $1$ $\mathsf{trivial}$ $3.565275242$ $[1, -1, 1, -248630, -41071003]$ \(y^2+xy+y=x^3-x^2-248630x-41071003\) 5.12.0.a.1, 15.24.0-5.a.1.2, 568.2.0.?, 2840.24.1.?, 8520.48.1.?
34790.y2 34790.y \( 2 \cdot 5 \cdot 7^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[1, 0, 0, -54146, -4184860]$ \(y^2+xy=x^3-54146x-4184860\) 5.12.0.a.1, 35.24.0-5.a.1.2, 568.2.0.?, 2840.24.1.?, 19880.48.1.?
50410.n2 50410.n \( 2 \cdot 5 \cdot 71^{2} \) $2$ $\mathsf{trivial}$ $0.570411476$ $[1, 1, 1, -5570410, -4364398185]$ \(y^2+xy+y=x^3+x^2-5570410x-4364398185\) 5.12.0.a.1, 40.24.0-5.a.1.5, 355.24.0.?, 568.2.0.?, 2840.48.1.?
51120.f2 51120.f \( 2^{4} \cdot 3^{2} \cdot 5 \cdot 71 \) $2$ $\mathsf{trivial}$ $3.265179873$ $[0, 0, 0, -159123, 21060178]$ \(y^2=x^3-159123x+21060178\) 5.12.0.a.1, 60.24.0-5.a.1.2, 568.2.0.?, 2840.24.1.?, 8520.48.1.?
85910.d2 85910.d \( 2 \cdot 5 \cdot 11^{2} \cdot 71 \) $2$ $\mathsf{trivial}$ $1.296740814$ $[1, 1, 0, -133707, -16277411]$ \(y^2+xy=x^3+x^2-133707x-16277411\) 5.12.0.a.1, 55.24.0-5.a.1.1, 568.2.0.?, 2840.24.1.?, 31240.48.1.?
113600.u2 113600.u \( 2^{6} \cdot 5^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[0, -1, 0, -1768033, 780595937]$ \(y^2=x^3-x^2-1768033x+780595937\) 5.12.0.a.1, 40.24.0-5.a.1.4, 568.2.0.?, 1420.24.0.?, 2840.48.1.?
113600.ca2 113600.ca \( 2^{6} \cdot 5^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[0, 1, 0, -1768033, -780595937]$ \(y^2=x^3+x^2-1768033x-780595937\) 5.12.0.a.1, 40.24.0-5.a.1.2, 568.2.0.?, 710.24.0.?, 2840.48.1.?
119990.b2 119990.b \( 2 \cdot 5 \cdot 13^{2} \cdot 71 \) $1$ $\mathsf{trivial}$ $4.487994081$ $[1, 1, 0, -186748, 26698352]$ \(y^2+xy=x^3+x^2-186748x+26698352\) 5.12.0.a.1, 65.24.0-5.a.1.1, 568.2.0.?, 2840.24.1.?, 36920.48.1.?
173950.q2 173950.q \( 2 \cdot 5^{2} \cdot 7^{2} \cdot 71 \) $1$ $\mathsf{trivial}$ $15.87484852$ $[1, 1, 0, -1353650, -523107500]$ \(y^2+xy=x^3+x^2-1353650x-523107500\) 5.12.0.a.1, 35.24.0-5.a.1.1, 568.2.0.?, 2840.24.1.?, 19880.48.1.?
204480.dt2 204480.dt \( 2^{6} \cdot 3^{2} \cdot 5 \cdot 71 \) $1$ $\mathsf{trivial}$ $0.486428219$ $[0, 0, 0, -636492, 168481424]$ \(y^2=x^3-636492x+168481424\) 5.12.0.a.1, 120.24.0.?, 568.2.0.?, 2130.24.0.?, 2840.24.1.?, $\ldots$
204480.fe2 204480.fe \( 2^{6} \cdot 3^{2} \cdot 5 \cdot 71 \) $1$ $\mathsf{trivial}$ $3.057627513$ $[0, 0, 0, -636492, -168481424]$ \(y^2=x^3-636492x-168481424\) 5.12.0.a.1, 120.24.0.?, 568.2.0.?, 2840.24.1.?, 4260.24.0.?, $\ldots$
205190.c2 205190.c \( 2 \cdot 5 \cdot 17^{2} \cdot 71 \) $2$ $\mathsf{trivial}$ $3.477084903$ $[1, 0, 0, -319351, 59851081]$ \(y^2+xy=x^3-319351x+59851081\) 5.12.0.a.1, 85.24.0.?, 568.2.0.?, 2840.24.1.?, 48280.48.1.?
252050.o2 252050.o \( 2 \cdot 5^{2} \cdot 71^{2} \) $0$ $\mathsf{trivial}$ $1$ $[1, 0, 1, -139260251, -545271252602]$ \(y^2+xy+y=x^3-139260251x-545271252602\) 5.12.0.a.1, 40.24.0-5.a.1.6, 355.24.0.?, 568.2.0.?, 2840.48.1.?
255600.fv2 255600.fv \( 2^{4} \cdot 3^{2} \cdot 5^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[0, 0, 0, -3978075, 2632522250]$ \(y^2=x^3-3978075x+2632522250\) 5.12.0.a.1, 60.24.0-5.a.1.1, 568.2.0.?, 2840.24.1.?, 8520.48.1.?
256310.l2 256310.l \( 2 \cdot 5 \cdot 19^{2} \cdot 71 \) $1$ $\mathsf{trivial}$ $5.029917632$ $[1, 0, 1, -398913, -83628012]$ \(y^2+xy+y=x^3-398913x-83628012\) 5.12.0.a.1, 95.24.0.?, 568.2.0.?, 2840.24.1.?, 53960.48.1.?
278320.u2 278320.u \( 2^{4} \cdot 5 \cdot 7^{2} \cdot 71 \) $1$ $\mathsf{trivial}$ $2.585026907$ $[0, -1, 0, -866336, 267831040]$ \(y^2=x^3-x^2-866336x+267831040\) 5.12.0.a.1, 140.24.0.?, 568.2.0.?, 2840.24.1.?, 19880.48.1.?
313110.bw2 313110.bw \( 2 \cdot 3^{2} \cdot 5 \cdot 7^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[1, -1, 0, -487314, 112991220]$ \(y^2+xy=x^3-x^2-487314x+112991220\) 5.12.0.a.1, 105.24.0.?, 568.2.0.?, 2840.24.1.?, 59640.48.1.?
375590.l2 375590.l \( 2 \cdot 5 \cdot 23^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[1, 1, 1, -584556, -148530131]$ \(y^2+xy+y=x^3+x^2-584556x-148530131\) 5.12.0.a.1, 115.24.0.?, 568.2.0.?, 2840.24.1.?, 65320.48.1.?
403280.ba2 403280.ba \( 2^{4} \cdot 5 \cdot 71^{2} \) $0$ $\mathsf{trivial}$ $1$ $[0, 1, 0, -89126560, 279143230708]$ \(y^2=x^3+x^2-89126560x+279143230708\) 5.12.0.a.1, 40.24.0-5.a.1.7, 568.2.0.?, 1420.24.0.?, 2840.48.1.?
429550.cm2 429550.cm \( 2 \cdot 5^{2} \cdot 11^{2} \cdot 71 \) $0$ $\mathsf{trivial}$ $1$ $[1, 0, 0, -3342688, -2027991008]$ \(y^2+xy=x^3-3342688x-2027991008\) 5.12.0.a.1, 55.24.0-5.a.1.2, 568.2.0.?, 2840.24.1.?, 31240.48.1.?
453690.f2 453690.f \( 2 \cdot 3^{2} \cdot 5 \cdot 71^{2} \) $1$ $\mathsf{trivial}$ $14.08025570$ $[1, -1, 0, -50133690, 117788617300]$ \(y^2+xy=x^3-x^2-50133690x+117788617300\) 5.12.0.a.1, 120.24.0.?, 568.2.0.?, 1065.24.0.?, 2840.24.1.?, $\ldots$
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