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Minkowskian Plane. Conformal Inversions by Clifford Singer

Minkowskian Plane. Conformal Inversions by Clifford Singer

iMuseum Vegas

Archival Pigment Print

2025

Edition Size: 50

Dimensions: 24 x 24 x 1.5 inches

Reference: Artist

Signed

Condition: Pristine

Details — Click to read

Minkowskian Plane. Conformal Inversions. 2025.  Archival Ink on Canvas. 24 x 24 x 1.5 inches

In that I create mathematical sketches, it is my intent to present cogent mathematical statement i.e. picture.   Herman Minkowski’s Light Cones and Non-Euclidean Geometry has been popularized in recent time with physical basis in the world.  That the Minkowskian Plane, Conformal Inversions show that inversion mappings through the center of inversion passing through the center of inversion.  The inversions are also conformal to two curves.  These various properties of inversions are used to prove theorems of Minkowski geometry.  I have devised special lines in the construct to add further proof to my findings and that inversion of Minkowskian plane and domain be further defined by collinear points of intersection with straight lines

$1,200.00

The Artist

Clifford Singer

Clifford Singer is best known for his geometrical paintings and prints in excess of 45 years. Having been an original New York Soho based artist for most of his life now lives and works in Henderson, Nevada.

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