Polar space
In mathematics, in the field of geometry, a polar space of rank n (n ≥ 3), or projective index n − 1, consists of a set P, conventionally called the set of points, together with certain subsets of P, called subspaces, that satisfy these axioms: It is possible to define and study a slightly bigger class of objects using only relationship between points and lines: a polar space is a partial linear space (P,L), so that for each point p ∈ P andeach line l ∈ L, the set of points of l collinear to p, is either a singleton or the whole l.
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Polar space
In mathematics, in the field of geometry, a polar space of rank n (n ≥ 3), or projective index n − 1, consists of a set P, conventionally called the set of points, together with certain subsets of P, called subspaces, that satisfy these axioms: It is possible to define and study a slightly bigger class of objects using only relationship between points and lines: a polar space is a partial linear space (P,L), so that for each point p ∈ P andeach line l ∈ L, the set of points of l collinear to p, is either a singleton or the whole l.
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Een polaire ruimte is een wisk ...... r een algebraïsche klassering.
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En mathématiques, un espace po ...... se les quadriques projectives.
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In mathematics, in the field o ...... died as combinatorial objects.
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Een polaire ruimte is een wisk ...... r een algebraïsche klassering.
@nl
En mathématiques, un espace po ...... se les quadriques projectives.
@fr
In mathematics, in the field o ...... er a singleton or the whole l.
@en
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Espace polaire
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Polaire ruimten
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Polar space
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