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Fractal Creator makes it possible to create fractals from single complex polynomials as well as ratios of two complex polynomials. Both bifurcation diagrams (for example the Mandelbrot set) and Julia sets can be created. By tapping the fractal the user can either zoom in or create a Julia set from a point in a bifurcation diagram. There is also a set of named fractals which is a selection of fractals deriving from the well known Mandelbrot set. Additional advanced features:
Included:
- Set your color scheme with complete flexibility to set colors and iteration significance for them.
- Choose seedpoint for your bifurcation diagram.
- Set the center point and the outer distance determining when to stop iterating.
- Flexibly set the limits of your display area and pixelsize.
Fractal Creator is available for Windows 10 on Windows store.
Manual for download.
Here are some examples of what can be created with FractalCreator
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Here are some tutorials to learn to use FractalCreator. They are rated as basic or advanced depending on their complexity level. They are also collected in a FractalCreator playlist on youtube.
Mandelbrot set
Rated basic. It shows how to make a Mandelbrot set and zoom into it.
Julia set
Rated basic. It shows how to make Julia sets from the Mandelbrot set.
Predefined named fractals
Rated basic. It shows how to select named fractals (i.e. predefined). and produce them.
Change size of fractals
Rated basic. It shows how to set the size of produced fractals. Both by changing displayed area in the complex plane and changing number of pixels per unit distance.
Set color schemes
Rated advanced. This is an advanced tutorial for FractalCreator. It shows how to set the colors a fractal is displayed with. A predefined scheme can be selected from a dropdown. More flexibly, colors from a dropdown can be set for certain iterations. For complete flexibility, colors can be defined in the RGB system and used.
Set the iterating function
Rated advanced. This is an advanced tutorial for FractalCreator. It shows how to change the iterated function (in the Mandelbrot case it is a squared complex number). The function can be set with any complex coefficient and have exponent from 0 to 9. More than one term can be used. A denominator of the same form can be used so that a ratio of two complex polynomials are used.
FractalCreator app Privacy Policy
Please read our privacy policy carefully.
What personal information do we collect?
We do not collect personal information from users.
When do we collect information?
We do not collect information from users.
Apps file system/Picture gallery access
The FractalCreator accesses your harddrive's file system and Picture gallery only when loading/saving parameters for a fractal or saving a fractal as an image. No information is stored by the app either locally or remotely except these parameters/pictures.
Third-party disclosure
We do not sell, trade, or otherwise transfer to outside parties any information.
Third-party links
We do not include or offer third-party products or services in FractalCreator.
FractalCreator only access the internet through Microsoft advertisement.
You will be notified of any Privacy Policy changes:
On our Privacy Policy Page in the app (after update of app) or on the internet page.
Contacting Us
If there are any questions regarding this privacy policy, you may contact us using the e-mail suppied in the app or through our Facebook page http://www.facebook.com/FractalCreator/
Last Edited on 2017-09-17