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Date of Exhibition: Ma... (6)

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Image/jpg (6)

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Digital Art Mathematic... (4)
Wood Sculpture Polyhed... (1)
Engraved Glass Glass S... (1)

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Fathauer, Robert (4)
Bulatov,vladimir (1)
Kosorok, Andrew (1)

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 Image: Title: Subject: Description:

1. Fractal Tree No.3, by Robert Fathauer Fractal Tree No.3, by Robert Fathauer Digital art; Mathematics in art; This is a series of black-and-white digital artwork constructed by graphically iterating an arrangement of a small portion of a photograph of a tree, or a bush in the case of No. 4. The original photograph...

2. Fractal Tree No.2, by Robert Fathauer Fractal Tree No.2, by Robert Fathauer Digital art; Mathematics in art; This is a series of black-and-white digital artwork constructed by graphically iterating an arrangement of a small portion of a photograph of a tree, or a bush in the case of No. 4. The original photograph...

3. Fractal Tree No.4, by Robert Fathauer Fractal Tree No.4, by Robert Fathauer Digital art; Mathematics in art; This is a series of black-and-white digital artwork constructed by graphically iterating an arrangement of a small portion of a photograph of a tree, or a bush in the case of No. 4. The original photograph...

4. Fractal Tree No.5, by Robert Fathauer Fractal Tree No.5, by Robert Fathauer Digital art; Mathematics in art; This is a series of black-and-white digital artwork constructed by graphically iterating an arrangement of a small portion of a photograph of a tree, or a bush in the case of No. 4. The original photograph...

5. Altar of Apollo, by Andrew Kosorok Altar of Apollo, by Andrew Kosorok Engraved glass; Glass sculpture; Legend reports that in BC 430, Delphi—home to Apollo’s Oracle—was threatened by a devastating plague. The people pled with the Oracle to tell them how to resist it, and she told them that the plague...

6. Rhombic Triacontahedron, by Vladimir Bulatov Rhombic Triacontahedron, by Vladimir Bulatov Wood sculpture; Polyhedra in art; This is stellations of a rhombic triacontahedron. Usually one considers polyhedra stellations with the same rotational symmetry as the base solid. In this case it would be rotational symmetry of an icosahedron....
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