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How Fractals Generate Infinite Patterns Through Self‑Similarity and Recursion
Автор: eduvids
Загружено: 2026-01-15
Просмотров: 5
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Explore how simple mathematical rules generate endlessly detailed patterns known as fractals. The video explains self‑similarity with the Koch snowflake, shows recursion through the Mandelbrot set’s iterative formula, and demonstrates how finite instructions produce infinite detail using the Sierpinski triangle. Real‑world examples such as coastlines, fern leaves, and lightning illustrate how fractal principles appear in nature. Viewers will also see how to use online fractal explorers to zoom into these structures and discover new patterns at every scale.
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