Fractals, a concept introduced by Benoit Mandelbrot in 1975, have revolutionized the way we understand and describe complex systems and shapes that do not fit into the traditional Euclidean geometry. These mathematical sets are known for their detailed structure at every scale, providing a powerful tool for modeling natural phenomena, financial markets, and various scientific disciplines. This paper explores the foundational principles of fractals, their characteristics, and their wide-ranging applications in both mathematics and real-world scenarios.
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