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- Dehn–Sommerville_equations abstract "In mathematics, the Dehn–Sommerville equations are a complete set of linear relations between the numbers of faces of different dimension of a simplicial polytope. For polytopes of dimension 4 and 5, they were found by Max Dehn in 1905. Their general form was established by Duncan Sommerville in 1927. The Dehn–Sommerville equations can be restated as a symmetry condition for the h-vector of the simplicial polytope and this has become the standard formulation in recent combinatorics literature. By duality, analogous equations hold for simple polytopes.".
- Dehn–Sommerville_equations wikiPageID "8276156".
- Dehn–Sommerville_equations wikiPageRevisionID "595194012".
- Dehn–Sommerville_equations subject Category:Polyhedral_combinatorics.
- Dehn–Sommerville_equations comment "In mathematics, the Dehn–Sommerville equations are a complete set of linear relations between the numbers of faces of different dimension of a simplicial polytope. For polytopes of dimension 4 and 5, they were found by Max Dehn in 1905. Their general form was established by Duncan Sommerville in 1927. The Dehn–Sommerville equations can be restated as a symmetry condition for the h-vector of the simplicial polytope and this has become the standard formulation in recent combinatorics literature.".
- Dehn–Sommerville_equations label "Dehn–Sommerville equations".
- Dehn–Sommerville_equations label "Уравнения Дена — Сомервиля".
- Dehn–Sommerville_equations label "デーン-サマービル方程式".
- Dehn–Sommerville_equations sameAs Dehn%E2%80%93Sommerville_equations.
- Dehn–Sommerville_equations sameAs デーン-サマービル方程式.
- Dehn–Sommerville_equations sameAs Q4027001.
- Dehn–Sommerville_equations sameAs Q4027001.
- Dehn–Sommerville_equations wasDerivedFrom Dehn–Sommerville_equations?oldid=595194012.