Polygon Nets that Overlap, Intertwine, Twist, and Link...
[Making Math Models] > [Topological Nets] > [Polylinks]
Holden polylinks depicted below are inspired by the structures of the same name by Alan Holden in their book Orderly Tangles. They can be assembled by making the substructures and linking them as seen below.Â
structure: Kepler polylink
components: squares, hexagons
structure: Kepler polylink
components: squares, pentagons
structure: Kepler polylink
components: squares, pentagons
structure: Kepler polylink
components: squares
structure: Kepler polylink
components: triangles, pentagons
structure: Kepler polylink
components: squares
structure: Kepler polylink
components: squares
structure: Kepler polylink
components: hexagons
structure: Kepler polylink
components: hexagons
structure: Kepler polylink
components: triangles, hexagons
structure: Kepler polylink
components: triangles, pentagons
structure: Kepler polylink
components: squares, pentagons
structure: Kepler polylink
components: squares, pentagons
structure: Kepler polylink
components: squares, octagons
structure: Escher polylink
components: triangles
structure: Kepler polylink
components: pentagons
structure: Kepler polylink
components: squares, pentagons