Examples of using Vector space in English and their translations into Dutch
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Colloquial
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Official
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Ecclesiastic
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Medicine
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Financial
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Computer
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Ecclesiastic
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Official/political
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Programming
Euclidean vectors are an example of a vector space.
The dimension of this vector space is called the degree of the extension.
The fundamental concept in linear algebra is that of a vector space or linear space. .
In mathematics, a normed vector space is a vector space over the real or complex numbers, on which a norm is defined.
In linear algebra, an endomorphism of a vector space"V" is a linear operator"V"→"V.
guarantees that every vector space admits an orthonormal basis.
A vector space with an orientation selected is called an oriented vector space, while one not having an orientation selected, is called unoriented.
often means a vector space or module equipped with an additional bilinear operation.
It is called a space because in many applications it is a topological space(including metric spaces), a vector space, or both.
The endomorphisms of a vector space or module also form a ring, as do the
The dimension of a vector space V is the cardinality(i.e. the number of vectors)
In this case, the vector space is R3 with the camera entrance pupil at the origin, and the projective space corresponds to the image points.
In this case, the vector space is R3 with the camera entrance pupil at the origin, and the projective space
For every vector space there exists a basis, and all bases of a vector space have equal cardinality; as a result, the dimension of a vector space is uniquely defined.
Every vector space has a basis.
A vector space on which a norm is defined is called a normed vector space.
Vector Space Systems aims to launch satellites by the hundreds.
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.