Examples of using Vector space in English and their translations into Greek
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Financial
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Official/political
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Computer
A vector space equipped with such an inner product is known as a(real)
In some model in which there is a vector space with two bases of different cardinalities.
For some finite-dimensional vector space V is defined to be the determinant of the matrix describing it,
In this case, the elements of the vector space may be viewed either as points of the affine space
The vector space W of all alternating multilinear n-forms on an n-dimensional vector space V has dimension one.
A representation of a group G on a vector space V is a group homomorphism φ:
A vector space endowed with a norm, such as the Euclidean space, is called a normed vector space.
The vector space structure allows one to relate the behavior of Cauchy sequences to that of converging series of vectors. .
A representation of a Lie algebra a on a vector space V is a Lie algebra homomorphism φ:
The Cartesian plane R2 is a vector space equipped with a basis consisting of a pair of unit vectors. .
To show the existence of a vector space basis for such spaces may require Zorn's lemma.
A representation of a Lie group G on a vector space V is a group homomorphism ρ: G→GL(V).
To employ the definition of vector space to determine if a set is a vector space or not.
The Bernstein basis polynomials of degree n form a basis for the vector space Πn of polynomials of degree at most n.
A representation of an associative algebra A on a vector space V is an algebra homomorphism φ: A→ EndF(V);
one-dimensional as a vector space over itself, C).
Algebraic models(model vector space model of latent semantic indexing), Probabilistic models.
is a linear transformation from the vector space Rn to the vector space Rm.
is a complete normed vector space.
Lie) algebra A on a vector space V is a map.