## A gyroid, round cut

The gyroid is a modern classic. It is a so-called minimal surface. Our object is an approximation of it in terms of sine and cosine. This one shows more tunnels than our other version.

The gyroid is a modern classic. It is a so-called minimal surface. Our object is an approximation of it in terms of sine and cosine. This one shows more tunnels than our other version.

The Moebius Strip is a mathematical classic, and even for rings it has been used for many decades at least. Our version of the Moebius Strip pendant, however, is special. Its shape is defined by a mathematical formula!

Oliver Labs
2017-04-03T12:27:35+00:00
acrylic glass, all, August Ferdinand Möbius, for art lovers, for mathematicians, for teachers, non-orientable surfaces, pendants, precious metal, precious plated metal, steel, strong and flexible|

A math vase of degree 3 without bottom. It has been created by rotating a graph of a polynomial of degree 3 about an axis.

Oliver Labs
2017-03-30T09:05:28+00:00
algebraic surface of revolution, all, cubic surfaces, strong and flexible, surface of revolution|

A math vase of degree 3. It has been creating by rotating a graph of a polynomial of degree 3 about an axis.

Oliver Labs
2017-03-30T09:05:07+00:00
algebraic surface of revolution, all, cubic surfaces, strong and flexible, surface of revolution|

The gyroid is a modern classic. It is a so-called minimal surface. Our object is an approximation of it in terms of sine and cosine.

Oliver Labs
2017-03-27T09:23:51+00:00
all, curvature, exhibit "3d print studio" (2017-2018, at Cuyperhuis, Netherlands), for mathematicians, Minimal Surfaces, strong and flexible|

It was back in the 1872 Göttingen, Germany, at a meeting of the scientific society. Alfred Clebsch and Felix Klein each presented a model of a cubic surface. Our modern versions of these historical - nowadays quite famous - sculptures are the main figures in our photo.

Oliver Labs
2017-03-27T09:49:32+00:00
all, August Ferdinand Möbius, math sculptures in context, non-orientable surfaces, strong and flexible, Werner Boy|

The shape of our "four pillows meet pendant" is given by a single mathematical equation. Have you ever seen a pendant like this before?

Oliver Labs
2017-03-27T10:09:39+00:00
algebraic geometry, all, for art lovers, for mathematicians, for teachers, pendants, precious metal, precious plated metal|

Our "six pillows' secret pendant" is a very special piece of math jewelry. Its shape is given by a single equation. Have you ever seen a pendant like this before?

Oliver Labs
2017-03-27T10:06:20+00:00
algebraic geometry, all, for art lovers, for mathematicians, for teachers, pendants, precious metal, precious plated metal|

Cubic surfaces are classics from the 19th century. This particular cubic is smooth and has tetrahedral symmetry. All 27 lines are real, but only 24 are visible in the model because 3 are infinitly far away.