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https://math.answers.com/math-and-arithmetic/How_do_you_make_a_fractal

How do you make a fractal? - Answers

To create a fractal, start with a simple geometric shape and apply a repetitive process to it. For example, in the case of the Mandelbrot set, you iterate a mathematical formula to generate complex numbers and determine which points remain bounded. Another common method is using the Koch snowflake, where you divide each line segment into thirds, form an outward triangle, and repeat this process infinitely. The key to fractals is their self-similar nature, where each iteration reveals more detail at smaller scales.



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How do you make a fractal? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_make_a_fractal

To create a fractal, start with a simple geometric shape and apply a repetitive process to it. For example, in the case of the Mandelbrot set, you iterate a mathematical formula to generate complex numbers and determine which points remain bounded. Another common method is using the Koch snowflake, where you divide each line segment into thirds, form an outward triangle, and repeat this process infinitely. The key to fractals is their self-similar nature, where each iteration reveals more detail at smaller scales.



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https://math.answers.com/math-and-arithmetic/How_do_you_make_a_fractal

How do you make a fractal? - Answers

To create a fractal, start with a simple geometric shape and apply a repetitive process to it. For example, in the case of the Mandelbrot set, you iterate a mathematical formula to generate complex numbers and determine which points remain bounded. Another common method is using the Koch snowflake, where you divide each line segment into thirds, form an outward triangle, and repeat this process infinitely. The key to fractals is their self-similar nature, where each iteration reveals more detail at smaller scales.

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      To create a fractal, start with a simple geometric shape and apply a repetitive process to it. For example, in the case of the Mandelbrot set, you iterate a mathematical formula to generate complex numbers and determine which points remain bounded. Another common method is using the Koch snowflake, where you divide each line segment into thirds, form an outward triangle, and repeat this process infinitely. The key to fractals is their self-similar nature, where each iteration reveals more detail at smaller scales.
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