Newton/Julia Fractal (1389)
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At arounf z1 = - 1.70998.
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-5 < Re, Im < 5
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Solved by WolframAlpha
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f(z) = z - (1+2*re(z^2)+z^3/5)/(3*z^2/5+4*z-1)
Sonate K2449
Sonate K2450
Sonate K2451
Newton/Julia Fractal (1390)
f(z) = z - (z^3/5+2*re(z)*im(z)+1)/(3*z^
2/5+4*z-1)
Sonate K2453
Newton/Julia Fractal (1391)
f(z) = z - (z^3/4.2+2*im(z^2)-1)/(3*z^2/5+4*z-1)
Sonate K2455
Newton/Julia Fractal (1392)
f(z) = z - (z^3+2*re(z^2)+1)/(11*z^2+4*z+1)
Newton/Julia Fractal (1393)
f(z) = z - (z^3/4.2+2*im(z^2)+1)/(11*z^2+4*z+1)
Sonate K2458
Newton/Julia Fractal (1394)
f(z) = z - (z^3/2.2+2*im(z^2)+1)/(11*z^2+4*z+1)
Sonate K2460
Newton/Julia Fractal (1395)
f(z) = z - (z^3/2.2+2*re(z^2)+1)/(11*z^2+4*z+1)
Sonate K2462
Newton/Julia Fractal (1396)
f(z) = z - (z^3/4.2+2*re(z^2)+1)/(11*z^2+4*z+1)
Sonate K2464
Newton/Julia Fractal (1397)
f(z) = (-2-(3.503-0.8046*i)*z^2+2*z^3)/(3*z^2-4*z-1)
Sonate K2466
Newton/Julia Fractal (1398)
f(z) = (1.8046*i)*z^2+z^3
Newton/Julia Fractal (1399)
f(z) = (0.11+1.8046*i)*z^2+z^3
Newton/Julia Fractal (1400)
f(z) = (0.15+1.8046*i)*z^2+z^3
Newton/Julia Fractal (1401)
f(z) = (0.15+1.8046*i)*z^2+z^3 + 0.01/z
Newton/Julia Fractal (1402)
f(z) = (0.11+1.8046*i)*z^2+z^3 + 0.01/z^2
Newton/Julia Fractal (1403)
f(z) = (0.05+2.1202*i)*z^2+z^3
Newton/Julia Fractal (1404)
f(z) = (+2.13202*i)*z^2+z^3
Newton/Julia Fractal (1405)
f(z) = (+2.13202*i)*z^2+z^3+0.01/z
Newton/Julia Fractal (1406)
f(z) = (+2.13202*i)*z^2+z^3 + 0.006661/z^2
Sonate K2476
Sonate K2477
Newton/Julia Fractal (1407)
f(z) = (+2.13202*i)*z^2+(z-0.07)^3 +0.01/z