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JESSENS ICOSAHEDRON

  • Jessen's icosahedron
  • Right-angled non-convex polyhedron

    Jessen's icosahedron, sometimes called Jessen's orthogonal icosahedron, is a non-convex polyhedron with the same numbers of vertices, edges, and faces

    Jessen's icosahedron

    Jessen's icosahedron

    Jessen's_icosahedron

  • Icosahedron
  • Polyhedron with 20 faces

    In geometry, an icosahedron (/ˌaɪkɒsəˈhiːdrən, -kə-, -koʊ-/ or /aɪˌkɒsəˈhiːdrən/) is a polyhedron with 20 faces. The name comes from Ancient Greek εἴκοσι

    Icosahedron

    Icosahedron

  • Regular icosahedron
  • Solid with twenty equal triangular faces

    The regular icosahedron (or simply icosahedron) is a convex polyhedron that can be constructed from a pentagonal antiprism by attaching two pentagonal

    Regular icosahedron

    Regular icosahedron

    Regular_icosahedron

  • Cuboctahedron
  • Polyhedron with 8 triangles and 6 squares

    the regular icosahedron, the Jessen's icosahedron, and the regular octahedron, in accordance with the pyritohedral symmetry of the icosahedron. When interpreted

    Cuboctahedron

    Cuboctahedron

    Cuboctahedron

  • Tensegrity
  • Structural design made of isolated members held in place by tension

    tensegrity icosahedron. This choice of parameters gives the vertices the positions of Jessen's icosahedron; they are different from the regular icosahedron, for

    Tensegrity

    Tensegrity

    Tensegrity

  • Orthogonal polyhedron
  • Polyhedron in which all edges are parallel

    Though the angles between Jessen's icosahedron's faces are right angles, the edges are not axis-parallel, thus Jessen's icosahedron is not an orthogonal polyhedron

    Orthogonal polyhedron

    Orthogonal polyhedron

    Orthogonal_polyhedron

  • Schönhardt polyhedron
  • Non-convex polyhedron with no triangulation

    triangulation is NP-complete. Several other polyhedra, including Jessen's icosahedron, share with the Schönhardt polyhedron the properties of having no

    Schönhardt polyhedron

    Schönhardt polyhedron

    Schönhardt_polyhedron

  • List of mathematical shapes
  • trapezohedron Hill tetrahedron Holyhedron Infinite skew polyhedron Jessen's icosahedron Near-miss Johnson solid Parallelepiped Pentagonal bifrustum Polytetrahedron

    List of mathematical shapes

    List_of_mathematical_shapes

  • List of polygons, polyhedra and polytopes
  • trapezohedron Hill tetrahedron Holyhedron Infinite skew polyhedron Jessen's icosahedron Near-miss Johnson solid Tetrated dodecahedron Truncated triakis tetrahedron

    List of polygons, polyhedra and polytopes

    List_of_polygons,_polyhedra_and_polytopes

  • Polyhedron
  • Flat-sided three-dimensional shape

    that all faces meet at right angles, but this condition is weaker: Jessen's icosahedron has faces meeting at right angles, but does not have axis-parallel

    Polyhedron

    Polyhedron

    Polyhedron

  • Adrien Douady
  • French mathematician (1935–2006)

    is also a noted mathematician and an economist. Beltrami equation Jessen's icosahedron Kuiper's theorem Mashaal, Maurice (2006), Bourbaki: a secret society

    Adrien Douady

    Adrien Douady

    Adrien_Douady

  • Borromean rings
  • Three linked but pairwise separated rings

    inscribed in Jessen's icosahedron in the same way that the representation by golden rectangles is inscribed in the regular icosahedron. The Borromean

    Borromean rings

    Borromean rings

    Borromean_rings

  • Børge Jessen
  • Danish mathematician (1907–1993)

    in his honor (Børge Jessen Diploma Award). Jessen's icosahedron Jessen–Wintner theorem Andersen, Erik Sparre (1993). "Børge Jessen: 19. juni 1907 - 20

    Børge Jessen

    Børge Jessen

    Børge_Jessen

  • Cube
  • Solid with six equal square faces

    outermost, these solids were arranged from octahedron, followed by the icosahedron, dodecahedron, tetrahedron, and eventually the cube. The cube has eleven

    Cube

    Cube

    Cube

  • Dehn invariant
  • Value determined from a polyhedron

    }=\arccos(-{\tfrac {1}{3}}{\sqrt {5}})\approx 138.2^{\circ }} for the icosahedron. The dihedral angle of a cube is a rational multiple of π {\displaystyle

    Dehn invariant

    Dehn_invariant

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