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Obtained by a rational 2-isogeny from curve #4768, submitted by David Renshaw: https://elliptic-rank.icarm.cloud/curve/4768. The source commentary identifies #4768 as a 2-isogenous model of a curve listed in Aguirre, Castañeda and Peral, High rank elliptic curves with torsion group Z/(2Z), Mathematics of Computation 73 (2004), 323–331: https://doi.org/10.1090/S0025-5718-03-01547-3. Applied the standard degree-2 isogeny with kernel generated by (0,0), sending y^2 = x^3 + A*x to y^2 = x^3 - 4*A*x. Here A = 1292292705051108627666723, giving y^2 = x^3 - 5169170820204434510666892*x. The coordinate map is X = (x^2+A)/x, Y = y*(x^2-A)/x^2. Twelve supplied rational points transported through this map and checked exactly on the target curve. Rational torsion C2. Same rank and conductor as the source; conductor 5937850437433996936516077156029887017540129986592. Source-attributed existing curve.