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[Structural Geometric Topology Home] > [Topological Categories] > [Epicycloids] > [Kepler Epicycloids]
Kepler Epicycloids are cyclic structures with one or more epicycles. These are inspired by the polygon annuloid studies of Johannes Kepler.
structure: Pentafoil Epicycloid
components: triangles, squares, pentagons
structure: Pentafoil Epicycloid
components: triangles, squares, pentagons
structure: Pentafoil Epicycloid
components: triangles, squares, pentagons
structure: Hexafoil Epicycloid
components: squares, hexagons
structure: Trefoil Epicycloid
components: squares, hexagons
structure: Trefoil Epicycloid
components: squares, hexagons
structure: Trefoil Epicycloid
components: squares, hexagons
structure: Trefoil Epicycloid
components: squares, hexagons
structure: Trefoil Epicycloid
components: triangles, squares
structure: Trefoil Epicycloid
components: squares, hexagons
structure: Tetrafoil Epicycloid
components: squares, hexagons
structure: Tetrafoil Epicycloid
components: triangles, octagons
structure: Tetrafoil Epicycloid
components: hexagons, octagons
structure: Tetrafoil Epicycloid
components: squares, hexagons
structure: Tetrafoil Epicycloid
components: triangles, squares
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