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Premium Framed Print : Mandelbrot fractal F008 / 4436

Mandelbrot fractal F008  /  4436



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Mandelbrot fractal F008 / 4436

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 9303217

© PASIEKA/SCIENCE PHOTO LIBRARY

Chaos Colours Fractal Fractal Geometry Fractal Image Mandelbrot Mandelbrot Set Mathematical Mathematics Maths Function Pattern Spectral Spectrum Symmetrical Symmetry


17"x15" (43x38cm) Premium Frame

FSC real wood frame with double mounted 10x8 print. Double mounted with white conservation mountboard. Frame moulding comprises stained composite natural wood veneers (Finger Jointed Pine) 39mm wide by 21mm thick. Archival quality Fujifilm CA photo paper mounted onto 1mm card. Overall outside dimensions are 17x15 inches (431x381mm). Rear features Framing tape to cover staples, 50mm Hanger plate, cork bumpers. Glazed with durable thick 2mm Acrylic to provide a virtually unbreakable glass-like finish. Acrylic Glass is far safer, more flexible and much lighter than typical mineral glass. Moreover, its higher translucency makes it a perfect carrier for photo prints. Acrylic allows a little more light to penetrate the surface than conventional glass and absorbs UV rays so that the image and the picture quality doesn't suffer under direct sunlight even after many years. Easily cleaned with a damp cloth. Please note that, to prevent the paper falling through the mount window and to prevent cropping of the original artwork, the visible print may be slightly smaller to allow the paper to be securely attached to the mount without any white edging showing and to match the aspect ratio of the original artwork.

FSC Real Wood Frame and Double Mounted with White Conservation Mountboard - Professionally Made and Ready to Hang

Estimated Image Size (if not cropped) is 24.4cm x 18.3cm (9.6" x 7.2")

Estimated Product Size is 43.1cm x 38.1cm (17" x 15")

These are individually made so all sizes are approximate

Artwork printed orientated as per the preview above, with landscape (horizontal) orientation to match the source image.


EDITORS COMMENTS
This print showcases the mesmerizing beauty of the Mandelbrot fractal F008 / 4436. 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, have become invaluable tools for understanding and modeling non-linear phenomena occurring in our world. Named after mathematician Benoit B. Mandelbrot, the Mandelbrot Set comprises a group of complex numbers. Each point within this set is assigned a distinct color based on its behavior under repeated mathematical operations or mappings. The result is an awe-inspiring spectrum of hues that dance across the screen. Beyond their aesthetic appeal, fractals hold immense practical value as well. These intricate shapes find applications in various fields such as stock market analysis, weather forecasting, plant growth simulation, coastline erosion prediction, and fluid turbulence study. By harnessing the power of fractal geometry and mathematics functions through computer-generated models like this one, scientists can gain valuable insights into these real-world phenomena. This extraordinary print by PASIEKA/SCIENCE PHOTO LIBRARY not only highlights the symmetrical and spectral properties inherent to fractals but also serves as a testament to mankind's ability to uncover hidden patterns within chaos itself.

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