Newton/Julia Fractals (2989) f(z) = LOG(z^2+(.185059+3.9249E-4*i)) Mandelbrot Set: f(z) = log(z^2+c)Newton/Julia Fractals (2990) f(z) = LOG(z^2+(.21878+4.06858E-3*i))Sonate K6393-2 Newton/Julia Fractals (2991) f(z) = 0.98*z^2*(z-c)/(1-con…

Newton/Julia Fractal (2988) f(z) = 0.9*EXP(2*PI*i*(SQR(5))/2)*z*(1+z/2)^2 Newton/Julia Fractal (2989) f(z) = 0.9*EXP(2*PI*i*(SQR(5))/2)*z*(1+z/3)^3

Newton/Julia Fractal (2972) f(z) = 42*z*COS(SQR(z))/(PI^2-4*z) Locally connected (by Morosawa/Bergweiler) Newton/Julia Fractal (2973) f(z) = 44*z*COS(SQR(z))/(PI^2-4*z) Newton/Julia Fractal (2974) f(z) = 11*z*COS(SQR(z))/(PI^2-4*z) Sonate…

Newton/Julia Fractal (2962)f(z) = z^2/TANH(z)+(-3.749E-2+1.201*i) Sonate K6353 Newton/Julia Fractal (2963) f(z) = z/LOG(z)+(2.143E-2+.6501*i) Newton/Julia Fractal (2964) f(z) = z^3/LOG(z)+(-.3603+1.5746*i) Newton/Julia Fractal (2965) f(z) …

Newton/Julia Fractal (2954)f(z) = COS(z^2)+(-1.6742-3.077E-2*i)Sonate K6342 Sonate K6343 Newton/Julia Fractal (2955)f(z) = COS(z^2)+(2.566+2.367E-2*i) Newton/Julia Fractal (2956)f(z) = COS(z^2-1/50)+(2.566+2.367E-2*i) Sonate K6345-2Newton/…

Newton/Julia Fractal (2952)f(z) = z-(z^5-5*z+12)/(9*(0.91+0.5*i)*z^4+12*z^3+1) Sonate K6337 Newton/Julia Fractal (2953)f(z) = z-(z^5-5*z+12)/(9*(0.91-0.2*i)*z^4+12*z^3+1) Sonate K6339Sonate K6340