This utility lets you draw custom and colorful triflake fractals. We have added multiple customization options that allow you to control the size of the fractal, iterations count, and colors. The size can be controlled by setting the height and width of the image, the padding around the triflake, and the drawing line width. The color palette consists of colors for the image background, center of the fractal, side islands, and the drawing line color. At the moment, you can generate the first ten iterations of this fractal. Fun fact – a triflake is made out of three touching Koch anti-snowflakes. Created by fractal fans from team Browserling. Fractabulous!
This utility lets you draw custom and colorful triflake fractals. We have added multiple customization options that allow you to control the size of the fractal, iterations count, and colors. The size can be controlled by setting the height and width of the image, the padding around the triflake, and the drawing line width. The color palette consists of colors for the image background, center of the fractal, side islands, and the drawing line color. At the moment, you can generate the first ten iterations of this fractal. Fun fact – a triflake is made out of three touching Koch anti-snowflakes. Created by fractal fans from team Browserling. Fractabulous!
This online browser-based tool allows you to visualize triflake fractals. The triflake fractal contains all variations of the Koch fractal at once! It consists of one Koch snowflake, three Koch antisnowflakes, and nine Koch lines. It's built from three connected equilateral triangles that touch at vertices that together form a bigger equilateral triangle. To create a triflake, all three triangles are morphed into Koch anti-snowflakes at the same time. After a couple of iterations a regular Koch snowflake forms in the center of triangles. If you look closely, you can also notice that the outer side of the fractal consists of six Koch lines and the inner one of the three. Mind blowing and ingenious at the same time, or as we love to say – fractabulous!
This online browser-based tool allows you to visualize triflake fractals. The triflake fractal contains all variations of the Koch fractal at once! It consists of one Koch snowflake, three Koch antisnowflakes, and nine Koch lines. It's built from three connected equilateral triangles that touch at vertices that together form a bigger equilateral triangle. To create a triflake, all three triangles are morphed into Koch anti-snowflakes at the same time. After a couple of iterations a regular Koch snowflake forms in the center of triangles. If you look closely, you can also notice that the outer side of the fractal consists of six Koch lines and the inner one of the three. Mind blowing and ingenious at the same time, or as we love to say – fractabulous!
In this example, we generate a multi-colored fourth-order Koch triflake. We use all colors in the palette for it – a blue-ribbon color for the background, a heliotrope color for the Koch star that's formed inside, yellow for the triflake islands, and an arapawa color for the line. We draw this fractal on a 700 by 700 pixels canvas with an 8-pixel padding and 6-pixel line width.
In this example, we accidentally spilled some triflake. It formed a nasty triflake stain that is almost impossible to clean up because of its irrational fractal dimension. We'll be asking Koch for help as only he knows to clean up these fractal spills.
In this example, we direct the vertex of the triflake fractal downward and generate six iterations for it. We use an interesting mix of colors to draw it. We paint the background and triflake islands in the siren color, and the center and contour line in the green-yellow color. We also set the image width and height to 600 pixels, and padding to 20 pixels.
You can pass options to this tool using their codes as query arguments and it will automatically compute output. To get the code of an option, just hover over its icon. Here's how to type it in your browser's address bar. Click to try!
Walk the Hilbert fractal and enumerate its coordinates.
Walk the Peano fractal and enumerate its coordinates.
Walk the Moore fractal and enumerate its coordinates.
Encode the Hilbert fractal as a string.
Encode the Peano fractal as a string.
Encode the Moore fractal as a string.
Encode the Cantor set as a string.
Encode the Heighway Dragon as a string.
Encode the Sierpinski fractal as a string.
Generate a Sierpinski tetrahedron (tetrix) fractal.
Generate a Cantor's cube fractal.
Generate a Sierpinski-Menger fractal.
Generate a Jerusalem cube fractal.
Generate a Jeaninne Mosely fractal.
Generate a Mandelbrot tree fractal.
Generate a Barnsley's tree fractal.
Generate a Barnsley's fern fractal.
Generate a binary tree fractal.
Generate a ternary tree fractal.
Generate a dragon tree fractal.
Generate a de Rham curve.
Generate a Takagi-Landsberg fractal curve.
Generate a Peano pentagon fractal curve.
Generate a tridendrite fractal curve.
Generate a Pentigree fractal curve.
Generate a lucky seven fractal curve.
Generate an Eisenstein fractions fractal curve.
Generate a Bagula double five fractal curve.
Generate a Julia fractal set.
Generate a Mandelbrot fractal set.
Generate a Mandelbulb fractal.
Generate a Mandelbox fractal.
Generate a Buddhabrot fractal.
Generate a Burning Ship fractal.
Generate a toothpick sequence fractal.
Generate an Ulam-Warburton fractal curve.
Generate an ASCII fractal.
Generate an ANSI fractal.
Generate a Unicode fractal.
Generate an emoji fractal.
Generate a braille code fractal.
Generate a fractal in audio form.
Create a fractal that looks like one but isn't a fractal.
Generate a fractal from any text.
Generate a fractal from a string.
Generate a fractal from a number.
Join any two fractals together.
Create a completely random fractal.
Set up an arbitrary IFS system and iterate it.
Recursively transform an image using IFS rules.
Run infinite compositions of analytic functions.
Create a surface that mimics a natural terrain.
Create a fractal surface via Brownian motion.
Apply fractal algorithms on your image and make it self-similar.
Find fractal patterns in any given image.
Find fractal patterns in any given text.
Find fractal patterns in any given number.
Tessellate a plane with fractals.
Run a cellular automaton with custom rules.
Play Conway's Game of Life on an infinite grid.
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We're Browserling — a friendly and fun cross-browser testing company powered by alien technology. At Browserling our mission is to make people's lives easier, so we created this collection of fractal tools. Our tools have the simplest user interface that doesn't require advanced computer skills and they are used by millions of people every month. Our fractal tools are actually powered by our web developer tools that we created over the last couple of years. Check them out!
