「hyperplane」の共起表現一覧(1語右で並び替え)

hyperplane

1語右で並び替え

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  • ne, or projective space S. Questions about a hyperplane arrangement A generally concern geometrical,
  • r n lies entirely in the (n − 1)-dimensional hyperplane consisting of all points whose coordinates s
  • A complex hyperplane does not separate complex projective space i
  • Because these tensors live in the spatial hyperplane elements orthogonal to , we may think of the
  • Shifting this hyperplane halfway to one of the vertices (e.g.
  • 5-simplex can be more simply positioned on a hyperplane in 6-space as permutations of (0,0,0,0,1,1)
  • the rectified 5-cell can be positioned on a hyperplane in 5-space as permutations of (0,0,0,1,1) or
  • -simplex can be most simply constructed on a hyperplane in 6-space as permutations of (0,0,0,0,1,2)
  • ons: non-trivial elements that fix a complex hyperplane in space pointwise.
  • here is a line (in the Euclidean plane, or a hyperplane in a Euclidean space) that separates p from
  • Shifting again, so the hyperplane intersects the vertex, gives another rhombic
  • ed by a Wythoff construction upon a set of 7 hyperplane mirrors in 6-dimensional space.
  • ed by a Wythoff construction upon a set of 6 hyperplane mirrors in 6-dimensional space.
  • ed by a Wythoff construction upon a set of 9 hyperplane mirrors in 8-dimensional space.
  • ed by a Wythoff construction upon a set of 8 hyperplane mirrors in 8-dimensional space.
  • ed by a Wythoff construction upon a set of 8 hyperplane mirrors in 7-dimensional space.
  • As the hyperplane moves through 4-space, the cross-section mor
  • example, a polyhedron R3 is entirely on one hyperplane of R4.
  • d edges of the polytope are projected onto a hyperplane of that facet.
  • with α any linear form defining the generic hyperplane of the arrangement.
  • ther the vector is in the cone or there is a hyperplane separating the vector from the cone, but not
  • n infinite number of normal vectors for each hyperplane, so the angle between two of them is not nec
  • also the intersection of a hexeract with the hyperplane that bisects the hexeract's long diagonal or
  • in C * if and only if − y is the normal of a hyperplane that supports C at the origin.
  • terpoint of the set is a point such that any hyperplane that goes through that point divides the set
  • mum number of sample points on one side of a hyperplane through the point) and a Tukey median of a p