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[Structural Geometric Topology Home] > [Topological Categories] > [Monosurfaces] > [Kepler-Mobius Strips]
Kepler-Mobius strips are one-sided strips, analogous to the Möbius strip, composed of polygons and inspired by the annuloids of Johannes Kepler. Like the Möbius strip, they are all one-sided and are thus monosurfaces. They can be assembled from topological nets. In addition, the collection below includes some Kepler curls, which are also one-sided, as well as a few Kepler-Mobius shorts.
structure: Kepler-Mobius strip
components: squares, octagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, pentagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, pentagons, hexagons
structure: Kepler-Mobius strip
components: squares, triangles, hexagons
structure: Kepler-Mobius strip
components: squares, pentagons
structure: Kepler-Mobius strip
components: squares, pentagons
structure: Kepler-Mobius strip
components: squares, triangles
structure: Kepler-Mobius strip
components: squares, triangles
structure: Kepler-Mobius strip
components: squares, triangles, pentagons
structure: Kepler-Mobius strip
components: squares, pentagons, hexagons
structure: Kepler-Mobius strip
components: squares, pentagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, triangles, pentagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, pentagons
structure: Kepler-Mobius short
components: hexagons
structure: Kepler-Mobius strip
components: squares, triangles, pentagons
structure: Kepler-Mobius strip
components: squares, hexagons
structure: Kepler-Mobius strip
components: squares, pentagons
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