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Hypercomplex numbers are similar to the usual 2d complex numbers, except they can be extended to 3 dimensions or more Therefore, i decided to write a book which would present complex and hypercomplex fractals in a concise and comprehensible manner omitting mathematical formalism as much as possible. When you use hypercomplex numbers to generate fractals, you can create some interesting looking 3d fractals.

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I tried to write this book in a possibly simple way in order to make it understandable to most people whose math knowledge covers the fundamentals of complex numbers only This paper focuses on fractals that use complex and hypercomplex numbers in their definition, specifically the 3d mandelbulb created from the 2d mandelbrot set. Moreover, the book is full of illustrations of generated fractals and stories concerned with great mathematicians, number spaces and related fractals.

Ray traced visualization inevitably has its pitfalls, which is the motivation for my project

To use proven 3d surface construction algorithms to construct surfaces for hypercomplex fractals (quaternionic julia sets in my case). With the more known de (distance estimator) method, we explore, point by point a region of c space, and assign a color to the speed with which the point flee from orbit. In order to raise the degree of complexity, people thought to generalize fractal generation from usual complex numbers to multidimensional generalized complex numbers, like e.g., quaternions and some kind of hypercomplex numbers.

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