Examples of using Vector spaces in English and their translations into Dutch
{-}
-
Colloquial
-
Official
-
Ecclesiastic
-
Medicine
-
Financial
-
Computer
-
Ecclesiastic
-
Official/political
-
Programming
These vector spaces are generally endowed with additional structure, which may be a topology,
For example, the dimension theorem for vector spaces says that the isomorphism classes in K-Vect correspond exactly to the cardinal numbers, and that K-Vect is equivalent to the subcategory of K-Vect which has as its objects the free vector spaces Kn, where n is any cardinal number.
is a certain kind of"averaging" operator that plays a significant role in the structure of vector spaces of modular forms
especially for vector spaces, endomorphisms are maps from a set into itself,
are not normed vector spaces and hence not Banach spaces. .
the direct sum of modules and vector spaces.
including topologies on the vector spaces in the above, and many of the major examples are function spaces carrying a topology;
Every vector space has a basis.
A vector space on which a norm is defined is called a normed vector space.
Furthermore, every vector space is isomorphic to one of this form.
It is true that every vector space has a basis.
Abstract algebra**Every vector space has a basis.
Any subspace of a real or complex vector space is a balanced set.
The solutions of a homogeneous linear differential equation form a vector space.
This definition is immediately generalizable to any real or complex vector space.
Vector Space Systems aims to launch satellites by the hundreds.
A vector space equipped with such an inner product is known as a(real)
The dimension of a vector space is the maximum size of a linearly independent subset.
Given the vector space ℜ3 and the real projective plane of the straight lines
The only vector space with dimension 0 is{0}, the vector space consisting only of its zero element.