This project is a C++ program to calculate and represent graphically the Mandelbrot fractal set, and/or the corresponding Julia sets, according to the seed Z0 given by the user as input.
The user disposes of a graphical interface to control the program and modify conveniently some parameters, like the XY-scales, the XY map area, the Julia seed for the complex series
iteration of Z(n+1)=Z(n)^2+a, being Z(0)=(X0,Y0) the seed, and
"a in XY" the points to be calculated.
The user can enter (among other parameters) the desired convergence-radius R for the series, and/or the number of maximal iterations N for the generator-equation in Z.
Features
- 3 available graphics resolution: Full screen, 1200x700, 800x600
- The user can enter arbitrary Julia seeds Z0.
- The user can enter the area-range XY to map
- Choose the desired convergence-radius R
- Enter the maximal number of iterations N
- Save the graphical figure of the Mandelbrot, or Julia set
- Save the data (x,y,p) being P the convergence-probability of the points (x,y) of the Mandelbrot, or Julia set
License
GNU General Public License version 3.0 (GPLv3)Follow MandelbrotExplorer
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User Reviews
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The console interface, though in the window application. It's simply impossible to invent a bigger s***. The application to close the possibility is not present, the cross does not burn, it was necessary to close through the task manager.
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SELF-REVIEW (My personal oppinion, as programmmer) about Mandelbrot Explorer -------------------------------------------------------------------------------------------------------------------------- 1.- Well understood and used, it is flexible enough to calculate and represent graphically a huge-range of XY areas for Mandelbrot and Julia sets exploration. Including saving numerical and graphical data for analysis. Also, Mandelbrot Explorer can be defined as FLEXIBLE. 2.- The User Interface, because of highly depending on the operating system platform, I mean the keyboard and/or video rutines, could be NOT ROBUST ENOUGH. 3.- I'm looking for solutions to improve its robustness.