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The 19 pages that link to Polyhedron, each with the reason it gives.
Linear programmingRelated: A linear program's feasible set has this polyhedral form.
PolygonNarrower topic: Polyhedra extend polygonal boundaries into three-dimensional geometry.
Integer programmingRelated: Linear constraints define the polyhedral region whose integer points form feasible solutions.
Vertex (geometry)Narrower topic: Its edges meet at vertices, extending the idea from plane figures into space.
Feasible regionBroader topic: Linear constraints make the feasible region a polyhedron, possibly unbounded or lower-dimensional.
DiceNarrower topic: Most dice are polyhedra, with each face serving as a possible outcome.
Platonic solidNarrower topic: Platonic solids form a precisely defined family of polyhedra.
Simplex algorithmRelated: The feasible set of a linear program has this form.
TetrahedronNarrower topic: A tetrahedron is the polyhedron with the fewest possible faces.
DiagonalNarrower topic: Polyhedra also have diagonals, joining vertices that do not share an edge.
Euler's polyhedron formulaNarrower topic: Its vertices, edges, and faces are the quantities counted in the formula.
Linear programming relaxationRelated: An LP relaxation typically has a polyhedral feasible region.
Schläfli symbolBroader topic: In three dimensions, {p,q} records face size and the number meeting at each vertex.
Pólya enumeration theoremRelated: Its rotational or full symmetry group determines counts of distinct face or vertex colorings.
Farkas' lemmaNarrower topic: A linear system's feasible region is typically a polyhedron, possibly empty.
IcosahedronNarrower topic: An icosahedron is one specific kind of polyhedron, defined by having 20 faces.
Regular dodecahedronNarrower topic: The regular dodecahedron belongs to the broader study of polyhedra.
Melencolia IBroader topic: The large faceted solid anchors the image and invites competing geometric identifications.
Commandino's theoremNarrower topic: A prismatoid is a polyhedron with vertices restricted to two parallel planes.