Mandel Draw 2.0.9

Mandel Draw is a versatile application that provides users with the opportunity to explore and appreciate the beauty of fractals, including Mandelbrot sets and filled Julia sets, in a convenient and efficient manner.

The user interface is intuitive and straightforward. The app allows users to easily navigate through the fractals by dragging to move and using pinch gestures to zoom in and out. Additionally, double- and triple-tap operations are also available, enhancing the user experience.

Mandel Draw also offers a range of customizable settings to enhance the user's exploration of fractals:

• DF64 operation: This feature doubles the float operation, enabling users to zoom in more extensively. (This feature is disabled in the Appendix.)
• Select render version: Users can choose between two rendering methods for optimal visualization.
• Display coordinates and magnification: The app displays the current coordinates and magnification on the screen.
• Output detailed information: Users have the option to include detailed information in their text output.
• High-resolution output: The app supports high-resolution output at four times the vertical and horizontal resolution.
• iCloud Sync: This feature enables users to share their favorite fractals and customized palettes between their iPhone and iPad devices.

All these advanced functions are conveniently unlocked through in-app purchases, providing users with access to a comprehensive set of capabilities:

1. All functions are selectable
2. All palettes can be selected
3. Up to 2000 favorites can be saved
4. Maximum number of My Palettes that can be saved is now 30.

Experience the fascinating world of fractals as you dive into Mandel Draw. Fractals are self-similar figures that retain their intricate complexity regardless of how much they are magnified. The app allows users to explore various fractal shapes, including the famous Koch curve, Sierpinski's gasket, and Menger's sponge. Furthermore, users can delve into the captivating Mandelbrot set and filled Julia set, which are computed and visually represented on the complex plane.