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Mandelbrot fractal F008 / 4429
Mandelbrot fractal. Computer graphic showing a fractal image derived from the Mandelbrot Set. Fractals geometry is used to derive complex shapes as often occur in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers. Each point is assigned a colour depending upon its behaviour plotted under a series of simple but repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, weather forecasting, plant growth, erosion of coastlines and fluid turbulence
Science Photo Library features Science and Medical images including photos and illustrations
Media ID 9303421
© PASIEKA/SCIENCE PHOTO LIBRARY
Chaos Colours Fractal Fractal Geometry Fractal Image Mandelbrot Mandelbrot Set Mathematical Mathematics Maths Function Pattern Spectral Spectrum Symmetrical Symmetry
Glass Place Mat (Set of 4)
Set of 4 Glass Place Mats. Stylish and elegant polished safety glass, toughened and heat resistant (275x225mm, 7mm thick). Matching Coasters also available.
Set of 4 Glass Place Mats. Elegant polished safety glass and heat resistant. Matching Coasters may also be available
Estimated Image Size (if not cropped) is 19cm x 25.4cm (7.5" x 10")
Estimated Product Size is 22.5cm x 27.5cm (8.9" x 10.8")
These are individually made so all sizes are approximate
EDITORS COMMENTS
This print showcases the mesmerizing beauty of the Mandelbrot fractal F008 / 4429. Derived from the renowned Mandelbrot Set, this computer graphic unveils a complex and intricate image that mirrors patterns found in nature. Fractals, with their remarkable geometry, allow us to explore and understand the complexity of our world. Named after mathematician Benoit B. Mandelbrot, this group of complex numbers reveals its true colors through a series of repeated mathematical operations or mappings. Each point within the set is assigned a unique color based on its behavior under these operations. Displayed on a computer screen, fractals like this one serve as powerful tools for modeling real-world phenomena that exhibit non-linear behaviors: from stock market prices to weather forecasting, plant growth to erosion of coastlines, even fluid turbulence can find representation through these intricate mathematical constructs. The symmetrical and spectral qualities present in this mandelbrot fractal are truly awe-inspiring. Its vibrant colors dance harmoniously across its chaotic yet ordered structure—showcasing both pattern and chaos coexisting seamlessly. This print by PASIEKA/SCIENCE PHOTO LIBRARY invites us into the enchanting world where mathematics meets artistry—a testament to how science can reveal astonishing beauty hidden within seemingly abstract concepts.
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