### Some articles on *hyperplanes, hyperplane*:

Duality (projective Geometry) - Higher Dimensional Duality

... space of dimension n, the points (dimension 0) are made to correspond with

... space of dimension n, the points (dimension 0) are made to correspond with

**hyperplanes**(codimension 1), the lines joining two points (dimension 1) are made to correspond with the intersection of two**hyperplanes**(co ... of Kn + 1 represent the (n − 1)- geometric dimensional**hyperplanes**of projective n-space over K ... in Kn + 1 also determines an (n - 1) - geometric dimensional subspace (**hyperplane**) Hu, by Hu = {(x0,x1...xn) u0x0 + … + unxn = 0 } ...Matroid - Definition -

... In a matroid of rank, a flat of rank is called a

**Hyperplanes**... In a matroid of rank, a flat of rank is called a

**hyperplane**... flats that is, the only superset of a**hyperplane**that is also a flat is the set of all the elements of the matroid ...**Hyperplanes**are also called coatoms or copoints ...Arrangement Of

... In geometry and combinatorics, an arrangement of

**Hyperplanes**... In geometry and combinatorics, an arrangement of

**hyperplanes**is a finite set A of**hyperplanes**in a linear, affine, or projective space S ... Questions about a**hyperplane**arrangement A generally concern geometrical, topological, or other properties of the complement, M(A), which is the set that remains when the**hyperplanes**are removed from the whole ... that are obtained by intersecting some of the**hyperplanes**among these subspaces are S itself, all the individual**hyperplanes**, all intersections of pairs of ...George Blakley - Secret-sharing Scheme

... the secret as a point in n-dimensional space, and gives out shares that correspond to

... the secret as a point in n-dimensional space, and gives out shares that correspond to

**hyperplanes**that intersect the secret point ... Any n such**hyperplanes**will specify the point, while fewer than n**hyperplanes**will leave at least one degree of freedom, and thus leave the point unspecified ...Tarski's Plank Problem - Statement

... Given a convex body C in Rn and a

... Given a convex body C in Rn and a

**hyperplane**H, the width of C parallel to H, w(C,H), is the distance between the two supporting**hyperplanes**of C that are parallel ... the infimum over all possible**hyperplanes**) is called the minimal width of C, w(C) ... The (closed) set of points P between two distinct, parallel**hyperplanes**in Rn is called a plank, and the distance between the two**hyperplanes**is called the width of the plank ...Main Site Subjects

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