Note that an 'n'-dimensional polytope actually tessellates a space of one dimension less. Tessellations of euclidean and hyperbolic space may also be considered regular polytopes. The classical convex polytopes may be considered tessellations, or tilings, of spherical space.
Vertex figure: not itself an element of a polytope, but a diagram showing how the elements meet. Hypercell or Teron, a 4-dimensional elementįor example, in a polyhedron (3-dimensional polytope), a face is a facet, an edge is a ridge, and a vertex is a peak. The elements of a polytope can be considered according to either their own dimensionality or how many dimensions "down" they are from the body. There are no nonconvex Euclidean regular tessellations in any number of dimensions. Tabel ini menunjukkan ikhtisar mengenai politop regular dihitung dengan dimensi. Random walk with no self-intersection. Percolation front in 2D, Corrosion front in 2D. JSTOR ( Pelajari cara dan kapan saatnya untuk menghapus pesan templat ini). Pernyataan tak bersumber bisa saja dipertentangkan dan dihapus.Ĭari sumber: "Daftar bentuk matematika" – berita Mohon bantu kami mengembangkan artikel ini dengan cara menambahkan rujukan ke sumber tepercaya. 
Silakan berdiskusi di halaman pembicaraan. Random fractals īagian ini membutuhkan rujukan tambahan agar kualitasnya dapat dipastikan.
Monkey saddle (saddle-like surface for 3 legs.). Hyperbolic paraboloid (a ruled surface). Spiral sinusoidal: Sebenarnya bukan spiral. Spiral Poinsot: Sebenarnya bukan spiral. 25 Geometry and other areas of mathematics. 16.9 Regular and uniform compound polyhedra. 
14.8.4 Tessellations of hyperbolic 5-space.
14.8.3 Tessellations of hyperbolic 4-space.14.8.2 Tessellations of Euclidean 5-space and higher.14.8.1 Tessellations of Euclidean 4-space.14.8 Five-dimensional regular polytopes and higher.14.7.5 Tessellations of hyperbolic 3-space.14.7.4 Degenerate tessellations of Euclidean 3-space.14.7.3 Tessellations of Euclidean 3-space.14.7 Four-dimensional regular polytopes.4 Kurva yang dihasilkan oleh kurva lain.1.5 Keluarga kurva dengan genus variabel.
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