Kelly Naylor Kelly Naylor

Fractal No. 689

Digital fractal. Fractal No. 689

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Kelly Naylor Kelly Naylor

Fractal No. 688

Digital fractal. Fractal No. 688

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Kelly Naylor Kelly Naylor

Fractal No. 687

Digital fractal. Fractal No. 687

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Kelly Naylor Kelly Naylor

Fractal No. 686

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Kelly Naylor Kelly Naylor

Fractal No. 685

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Kelly Naylor Kelly Naylor

Fractal No. 684

Digital fractal. Fractal No. 684

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Kelly Naylor Kelly Naylor

Fractal No. 683

Digital fractal. Fractal No. 683

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Fractal No. 682

Digital fractal. Fractal No. 682

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Fractal No. 681

Digital fractal. Fractal No. 681

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Fractal No. 680

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Fractal No. 679

Digital fractal mandala. Fractal No. 679

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Fractal No. 678

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Fractal No. 677

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Fractal No. 676

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Fractal No. 675

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Fractal No. 674

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Fractal No. 673

Digital fractal. Fractal No. 673

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Fractal No. 672

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Fractal No. 671

Digital fractal. Fractal No. 671

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Fractal No. 670

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Fractals are one of my several obsessions.  It pleases me to share them with you.


Colors, Shapes, Infinity

Benoit Mandelbrot...

coined the term "fractal" in 1975.

Many important spatial patterns of Nature are either irregular or fragmented to such an extreme degree that... classical geometry... is hardly of any help in describing their form. ... I hope to show that it is possible in many cases to remedy this absence of geometric representation by using a family of shapes I propose to call fractals... or fractal sets. [Mandelbrot, "Fractals," 1977]