- In geometry, a
hyperrectangle (also
called a box, hyperbox, k {\displaystyle k} -cell or orthotope), is the
generalization of a
rectangle (a
plane figure)...
-
opposite sides have
length zero, the
rectangle degenerates to a point. A
hyperrectangle is the n-dimensional
analog of a rectangle. If its
sides along any of...
-
hypercubes the γn polytopes. The
hypercube is the
special case of a
hyperrectangle (also
called an n-orthotope). A unit
hypercube is a
hypercube whose...
- 1-dimensional
hyperrectangle.
Generalized to real
coordinate space R n , {\displaystyle \mathbb {R} ^{n},} an axis-aligned
hyperrectangle (or box) is the...
- to at
least 54 for a
rectangular cuboid of
three different lengths.
Hyperrectangle —
generalization of a rectangle;
Minimum bounding box — a measurement...
-
Degrees of
freedom Polytopes and
shapes Hyperplane Hypersurface Hypercube Hyperrectangle Demihypercube Hypersphere Cross-polytope
Simplex Hyperpyramid Number...
-
RECTANGLE U+25AF ▯
WHITE VERTICAL RECTANGLE Cuboid Golden rectangle Hyperrectangle Superellipse (includes a
rectangle with
rounded corners) Tapson, Frank...
-
coordinates for the
hyperrectangle. Geometrically, the
point divides the
domain into 2 n {\displaystyle 2^{n}}
smaller hyperrectangles, and the
weight of...
- same
aspect ratio. In
objects of more than two dimensions, such as
hyperrectangles, the
aspect ratio can
still be
defined as the
ratio of the longest...
- 1\right)=-1} as
explained below. The
probability that a
point belongs to a
hyperrectangle is
analogous to the 1-dimensional case: F X 1 , X 2 ( a , c ) + F X...
