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Fractal Collection

Unveiling the mesmerizing world of fractals: a glimpse into the infinite beauty and complexity of nature's hidden patterns

Background imageFractal Collection: Fractal geometry showing Mandelbrot Set

Fractal geometry showing Mandelbrot Set
Fractal geometry: computer graphics representation of the Mandelbrot Set, plotted from complex number coordinates. A number is described as complex when it is made up of two parts

Background imageFractal Collection: Mandelbrot fractal

Mandelbrot fractal. Computer-generated image derived form a Mandelbrot Set

Background imageFractal Collection: Mandelbrot fractal

Mandelbrot fractal. Computer artwork of a part of the Mandelbrot Set, a pattern generated using a simple repeating mathematical process

Background imageFractal Collection: Julia fractal

Julia fractal. Computer-generated image derived form a Julia Set

Background imageFractal Collection: Spiral fractal

Spiral fractal, computer artwork

Background imageFractal Collection: Dragon tail fractal

Dragon tail fractal, computer artwork

Background imageFractal Collection: Mandelbrot fractal F008 / 4436

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

Background imageFractal Collection: Fractal, artwork

Fractal, artwork
Fractal, computer artwork

Background imageFractal Collection: Mandelbrot fractal F008 / 4429

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

Background imageFractal Collection: Mandelbrot fractal

Mandelbrot fractal. Computer-generated image derived form a Mandelbrot Set

Background imageFractal Collection: Mandelbrot fractal F008 / 4427

Mandelbrot fractal F008 / 4427
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

Background imageFractal Collection: Fractal graphics, abstract

Fractal graphics, abstract

Background imageFractal Collection: Computer-generated chaos fractal

Computer-generated chaos fractal

Background imageFractal Collection: Lotus flower [Nelumbo speciosum] in full bloom. Mantova / Mantua, Italy

Lotus flower [Nelumbo speciosum] in full bloom. Mantova / Mantua, Italy
Lotus flower [Nelumbo speciosum] in full bloom. Mantova/Mantua, Italy

Background imageFractal Collection: Fractal cloud, computer artwork

Fractal cloud, computer artwork
Fractal cloud. Computer graphic image of a cloud formed by fractal forms. This has been coloured using mathematical operations similar to those found in fractal geometry

Background imageFractal Collection: Strange attractor, artwork

Strange attractor, artwork
Strange attractor, computer artwork

Background imageFractal Collection: Chaos waves, artwork

Chaos waves, artwork
Chaos waves, computer artwork. Chaotic systems are systems that look random but aren t. They are actually deterministic systems (predictable if you have enough information) governed by physical laws

Background imageFractal Collection: Chaos / Fractal Goddesses Collection

Chaos / Fractal Goddesses Collection
Semra Halipoglu

Background imageFractal Collection: Gaia / Fractal Goddesses Collection

Gaia / Fractal Goddesses Collection
Semra Halipoglu

Background imageFractal Collection: Broken Heart

Broken Heart
Mystic Number

Background imageFractal Collection: Dead Bush

Dead Bush
Mystic Number

Background imageFractal Collection: Italy, Rome, maritime pine seen from below

Italy, Rome, maritime pine seen from below

Background imageFractal Collection: Abstract visualization, Wooden barn wall in Little Radley Village, Oxfordshire

Abstract visualization, Wooden barn wall in Little Radley Village, Oxfordshire

Background imageFractal Collection: Abstract visualization, Beneath the medieval stone bridge over the Thames at Abingdon

Abstract visualization, Beneath the medieval stone bridge over the Thames at Abingdon, first light of dawn

Background imageFractal Collection: Abstract visualization, tree silhouetted by winter sunrise in Radley Village, Oxfordshire

Abstract visualization, tree silhouetted by winter sunrise in Radley Village, Oxfordshire

Background imageFractal Collection: Bare tree with fractal patterns in Oxford, on a winters day

Bare tree with fractal patterns in Oxford, on a winters day

Background imageFractal Collection: Bare tree and facade of University College, Oxford, on a winters day

Bare tree and facade of University College, Oxford, on a winters day

Background imageFractal Collection: Burnished metal in close-up - Marseilles, France

Burnished metal in close-up - Marseilles, France
Marseilles, France - 22 May 2017 Appropriately, this eerie close-up pattern on a burnished metal slab, was spotted by the waterfront Corniche in the Old Port of Marseilles, France

Background imageFractal Collection: Burnished metal in close-up - Marseilles, France 2

Burnished metal in close-up - Marseilles, France 2
Marseilles, France - 22 May 2017 Appropriately, this eerie close-up pattern on a burnished metal slab, was spotted by the waterfront Corniche in the Old Port of Marseilles, France

Background imageFractal Collection: Burnished metal in close-up - Marseilles, France 3

Burnished metal in close-up - Marseilles, France 3
Marseilles, France - 22 May 2017 Appropriately, this eerie close-up pattern on a burnished metal slab, was spotted by the waterfront Corniche in the Old Port of Marseilles, France

Background imageFractal Collection: Striking architecture of MuCEM in the Fort St Jean part of Marseilles, France

Striking architecture of MuCEM in the Fort St Jean part of Marseilles, France
Marseilles, France - 20 June 2013; no people in view. The Old Fort Saint-Jean area of Marseilles, France is characterised by strong architectural contrasts; here we see the ultra modern MuCEM Museum

Background imageFractal Collection: Zoanthids in blue

Zoanthids in blue
Zoanthids are an order of cnidarians commonly found in coral reefs, the deep sea and many other marine environments around the world

Background imageFractal Collection: Fractal pattern and human face C013 / 5099

Fractal pattern and human face C013 / 5099
Fractal pattern and human face. Fractals are geometric patterns that are recursively generated and have the same overall appearance at all levels of magnification

Background imageFractal Collection: Quaternionic fractals

Quaternionic fractals
Haemoglobin. Computer model of the haemoglobin molecule that transports oxygen around the body in red blood cells. It has four iron-containing haem groups (coloured spheres)

Background imageFractal Collection: Computer-generated Julia fractal

Computer-generated Julia fractal
Julia fractal. Computer-generated fractal crescent derived from the Julia Set. Fractals are patterns that are formed by repeating some simple process on an ever decreasing scale

Background imageFractal Collection: Lush foliage in the treetops

Lush foliage in the treetops
Looking up at the fractal patterns formed by the trees in the forest, Lough Graney; County Clare, Ireland

Background imageFractal Collection: Brain coral

Brain coral
Macro photo of a brain coral showing intricate details and patterns

Background imageFractal Collection: Mandelbrot fractal F008 / 4440

Mandelbrot fractal F008 / 4440
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

Background imageFractal Collection: Mandelbrot fractal F008 / 4435

Mandelbrot fractal F008 / 4435
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

Background imageFractal Collection: 3D Mandelbrot fractal

3D Mandelbrot fractal. Computer-generated image derived form a Mandelbrot Set

Background imageFractal Collection: Computer-generated Mandelbrot fractal

Computer-generated Mandelbrot fractal
Mandelbrot fractal. Computer-generated Mandelbrot fractal. Fractals are patterns that are formed by repeating some simple process on an ever decreasing scale

Background imageFractal Collection: Burst of energy forms into powerful beam of light

Burst of energy forms into powerful beam of light
Combined bursts of energy form a powerful beam which is able to destroy whole planets

Background imageFractal Collection: Paris, France: Autumn trees seen from my hotels room

Paris, France: Autumn trees seen from my hotels room

Background imageFractal Collection: Texture, sea shells, filtered fractally

Texture, sea shells, filtered fractally



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Unveiling the mesmerizing world of fractals: a glimpse into the infinite beauty and complexity of nature's hidden patterns. From the intricate Mandelbrot Set, with its delicate swirls and spirals, to the captivating artwork inspired by fractal geometry, these mathematical wonders leave us in awe. The Mandelbrot fractal F008/4429 takes us on a journey through its intricate details, revealing an enchanting tapestry of shapes and colors. As we explore further, we encounter F008/4436, where each iteration unveils new depths within this self-replicating masterpiece. Behold the Spiral Fractal as it gracefully dances across our imagination, evoking a sense of harmony and balance in its elegant curves. And let us not forget the Dragon Tail Fractal - a mythical creature brought to life through mathematical equations that captivate our senses with their intricacy. But amidst all these wonders lies the Julia Fractal - a unique creation that showcases individuality within unity. Its ever-changing form invites contemplation as it morphs into countless variations before our eyes. Finally, we return to another marvel from the Mandelbrot family: F008/4427 beckons us closer with its vibrant hues and symmetrical structures. Fractals remind us that even in chaos there is order; they reveal nature's secret language written in mathematics. They invite us to ponder upon infinity within finite boundaries and contemplate how such complexity can arise from simple iterations. So immerse yourself in this captivating realm where art meets science – discover fractals.