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stable

Installation, contacts and sources

  • How to install chaoseverywhere
  • Contacts
  • Sources and some more

Mandelbrot

  • The Mandelbrot set

Logistic

  • The logistic map

Project requirements

  • Some other requirements for the project

Gallery of examples

  • Chaoseverywhere’s gallery !
    • The bifurcation diagram
    • Creating the classic Mandelbrot set
    • Sparsity over the Mandelbrot set
    • An animation of the logistic function
    • Animation of a zoom
    • Convolution and frontier of the Mandelbrot set
    • Creating the Mandelbrot Set with colors
  • Let’s play with the Mandelbrot equation
chaoseverywhere
  • Docs »
  • Chaoseverywhere’s gallery !
  • Edit on GitHub

Chaoseverywhere’s gallery !¶

In here, you will find everything you need to create your own Mandelbrot set and visualize the chaos.

../_images/sphx_glr_plot_bifurcation_thumb.png

The bifurcation diagram¶

../_images/sphx_glr_plot_mandelbrot_bw_thumb.png

Creating the classic Mandelbrot set¶

../_images/sphx_glr_plot_sparsity_thumb.png

Sparsity over the Mandelbrot set¶

../_images/sphx_glr_plot_logistic_draw_thumb.png

An animation of the logistic function¶

../_images/sphx_glr_plot_zoom_thumb.png

Animation of a zoom¶

../_images/sphx_glr_plot_final_frontier_thumb.png

Convolution and frontier of the Mandelbrot set¶

../_images/sphx_glr_plot_mandel_colo_thumb.png

Creating the Mandelbrot Set with colors¶

Download all examples in Python source code: _auto_scripts_python.zip

Download all examples in Jupyter notebooks: _auto_scripts_jupyter.zip

Gallery generated by Sphinx-Gallery

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© Copyright 2020, Ophelie Coiffier, Ibrahim Gaizi, Tanguy Lefort Revision f7682b3d.

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