In this page it shown the same corrections that hun: parameter programme, with them is possible visualize the dynamical space in the program Mandelbulber and is just necesary follow the below instructions to the modifications works:
Start the program and chose in the flap: formulas -> formula #1 ->Real Scator Power 2, then, in the flap options mark the square Julia mode.
The iteration, now of three functions should be performed in an efficient and fast language, for example C++. In brackets here below, the recurrence relationships.
In order to include the fractal ix involving the quadratic iteration of real scators:
- add in Mandelbulber, v 2.07-1file /src/fractal_formulas.cpp
/* quadratic iteration in real scator algebra */
void RealscatorPower2Iteration(CVector3 &z)
{double x2 = z.x * z.x;double y2 = z.y * z.y;double z2 = z.z * z.z;double newx = x2 + y2 + z2 + (y2 * z2) / x2;double newy = 2.0 * z.x * z.y * (1 + z2 / x2 );double newz = 2.0 * z.x * z.z * (1 + y2 / x2 );z.x = newx;z.y = newy;z.z = newz;}
- add in fractal_formulas.hpp
- add in en fractal_list.cpp
- add in fractal_list.hpp
fast_realsca_power2 = 162,
- add in compute_fractal.cpp
- also modify and add in line 711
- also add: in switch (formula) line 836
case fast_realsca_power2:
- add in /usr/share/mandelbulber2/language/ qt_data_en.ts (en dos lugares) just after "../qt_data/fractal_mandelbulb_power_2.ui"
- copy file archivo fractal_mandelbulb_power_2.ui en /usr/share/mandelbulber2/qt_data with name
fractal_realsca_power_2.ui
- compile and install
settings
-
- to stop at maximum iteration
- to force the Delta DE distance estimation method
- better, but not esential to have a large bailout number