-
physics and mathematics, the
dimension of a
mathematical space (or object) is
informally defined as the
minimum number of coordinates needed to specify...
- Four-
dimensional space (4D) is the
mathematical extension of the
concept of three-
dimensional space (3D). Three-
dimensional space is the
simplest possible...
- In geometry, a three-
dimensional space (3D
space, 3-
space or, rarely, tri-
dimensional space) is a
mathematical space in
which three values (coordinates)...
- In mathematics, the
dimension of a
vector space V is the
cardinality (i.e., the
number of vectors)
of a
basis of V over its base field. It is sometimes...
- five-
dimensional space is a
space with five dimensions. In mathematics, a
sequence of N
numbers can
represent a
location in an N-
dimensional space. If...
- A one-
dimensional space (1D
space) is a
mathematical space in
which location can be
specified with a
single coordinate. An
example is the
number line,...
-
Euclidean space is the
fundamental space of geometry,
intended to
represent physical space. Originally, in Euclid's Elements, it was the three-
dimensional space...
- mathematics, a zero-
dimensional topological space (or
nildimensional space) is a
topological space that has
dimension zero with
respect to one
of several inequivalent...
- A two-
dimensional space is a
mathematical space with two dimensions,
meaning points have two
degrees of freedom:
their locations can be
locally described...
- Six-
dimensional space is any
space that has six dimensions, six
degrees of freedom, and that
needs six
pieces of data, or coordinates, to
specify a location...