Fractals
InvertedDragonsBlood-16

Inverted Dragons Blood- A piece inspired by the Dragons Blood Tree and the fractal pattern of its limbs----AVAILABLE

InvertedDragonsBlood-2-3

Inverted Dragons Blood- Red Maple, Acrylics, Chestnut Dyes, Waterlox, India Ink. 6" D x 6.5" H. 9" High on base. Base-Maple, India Ink, Acrylics----AVAILABLE

InvertedDragonsBlood-22-2

Inverted Dragons Blood- A picture showing the box open and the optional stand----AVAILABLE

BeforeAfter-5-130611

Before and After- A minimal surface similar to Conic Inversion enhanced with 2 landscapes inspired by fractals as they manifest in the natural world.----AVAILABLE

BeforeAfter-6-130611

Before and After- The reverse side of the first picture. Maple Burl 11" x 3”, Bleach, Inks, Lacquer. Base-maple, dye.----AVAILABLE

BeforeAfter-10-130611

Before and After- A side view that more clearly shows the form created by multi-axial turning. The stand is also a result of multi axis turning.----AVAILABLE

FracalFerns-6-130228

Fractal Ferns- A piece inspired by fractals. Each fern shape is reflected in each of its leafs which is also reflected in each leaflet.----AVAILABLE

FracalFerns-8-130228

Fractal Ferns- Split leaf Maple, 13” D x 5” H, Acrylics----AVAILABLE

FracalFerns-11-130228

Fractal Ferns- Detail view----AVAILABLE

FractalTrees-3-121224

Fractal Trees- Trees made from fractal splitting of the trunks/branches.----AVAILABLE

FractalTrees-7-121224

Fractal Trees- Osage Orange, pyrography, 7"H x 6.5”D, Bush oil----AVAILABLE

Fractals

A fractal is an object or quantity that displays self-similarity on all scales. The object need not exhibit exactly the same structure at all scales, but the same type of structures must appear at all scales. An interesting, and paradoxical example is that of a coastline. The length of a coastline depends on the length of the ruler you measure it with. The smaller the ruler, the more detail of the shoreline is measured and the longer the coast.

The repetition of a form in smaller detail is known as an interation. Iterations can easily be seen in both fractal trees and fractal ferns. In a true fractal the iterations would continue to smaller and smaller detail if I had the skill and tools to produce it.

Many people are aware of fractals from the exploration of the famous Mandelbrot set. This is a set of equations that lead to a graphical display of infinite complexity. Computers have enabled the exploration of the boundary of this form that shows stunning complexity and beauty. Many programs can be found that allows the viewer to explore the set and the beauty of the colored graphics it can produce.
Here is a link to one of these sites.