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- Examples
- Long Superellipse Table
- Small Squircle Table
- Medium Natural Superellipse Table
- Medium Piet Hein Superellipse Table
- Large Natural Superellipse Table
- Large Natural Superellipse Half Table
- Large Piet Hein Superellipse Table
- Small Table Superellipse
- Inner Superellipse Corner Shelf
- Inner Astroid Corner Shelf
- Outer Supercircle Corner Shelf
About
The Lamé curve
The general Cartesian notation of the form comes from the French mathematician Gabriel Lamé (1795–1870) who generalized the equation for the ellipse (Lamé curve).
Piet Hein used the Lamé curve in many designs. He used n=2.5 found by trial and error and names it the superellipse. Using e (~ 2,718) as n is by many considered to be a better and more harmonic visual choice. As e is the base of the natural logarithm the result is often referred to as the natural superellipse
A generalization of the superellipse formula was first proposed by Johan Gielis. It is known as the Superformula.
Piet Hein used the Lamé curve in many designs. He used n=2.5 found by trial and error and names it the superellipse. Using e (~ 2,718) as n is by many considered to be a better and more harmonic visual choice. As e is the base of the natural logarithm the result is often referred to as the natural superellipse
A generalization of the superellipse formula was first proposed by Johan Gielis. It is known as the Superformula.
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