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Kepler braids are another example of the many geometric and topological structures inspired by Johannes Kepler. These intertwining braids, like Kepler links, Kepler knots, Kepler weaves, and Kepler-Mobius strips, can all be constructed from topological nets, as demonstrated on the topological nets page of this site.Â
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: hexagons
structure: Kepler braid
components: hexagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: pentagons
structure: Kepler braid
components: pentagons
structure: Kepler braid
components: triangles
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, octagons
structure: Kepler braid
components: squares, octagons
structure: Kepler braid
components: triangles, octagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, octagons
structure: Kepler braid
components: hexagons
structure: Kepler braid
components: squares, triangles
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, hexagons
structure: Kepler braid
components: squares, hexagons
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