Examples of using Vector space in English and their translations into Slovak
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Colloquial
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Official
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Medicine
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Financial
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Ecclesiastic
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Official/political
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Computer
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Programming
Is this really a vector space?
Of vector spaces over K.
Let X be a vector space.
Vector spaces as abstract structures.
F n is a vector space over F.
Vector Space(set of vector). .
The category of vector spaces over a field K.
Modules are generalizations of vector spaces.
Is a vector space over the field C.
Efficient Estimation of Word Representations in Vector Space.
Is a vector space over a field F{\displaystyle F}.
This is a locally convex topological vector space.
Is a vector space over R{\displaystyle\mathbb{R}}.
Show that for any finite-dimensional euclidian vector space.
Is a vector space over a field F{\displaystyle F}.
In mathematical terms,the Hausdorff dimension generalizes the notion of the dimension of a real vector space.
A vector space is spanned by its independent basis vectors. .
Kismet has an underlying, three-dimensional emotional space, a vector space, of where it is emotionally.
Vector spaces, dimensions and bases of a vector space.
In Euclidean space, Rn(and analogously in all other vector spaces), we define a line L as a subset of the form.
The vector space need not be finite-dimensional; thus, for example, there is the theory of projective Hilbert spaces. .
Abstract algebra is the field of mathematics that studies algebraic structures, such as groups, rings, fields,modules, vector spaces, and algebras.
The vector is the element of vector space, the vector space is- in a simplified sense- a set where elements(i.e., the vectors) can be combined and multiplied by real or complex numbers.
Abstract algebra is the math subject area that is concerned with algebraic structures like groups, rings, fields,modules, vector spaces, and algebra.
Slightly more generally, for a vector space V(over some field k, or even more generally a module V over some division ring), P(V) is defined as(V∖{0})/~, where two non-zero vectors v1, v2 in V are equivalent if they differ by a non-zero scalar λ, i.e., v1= λv2.
In mathematics a projective space is a set of elementssimilar to the set P of lines through the origin of a vector space V.
In linear algebra, a linear functional or linear form(also called a one-form or covector)is a linear map from a vector space to its field of scalars.
An algebraic number field is a finite field extension ofthe rational numbers, that is, a field containing which has finite dimension as a vector space over.
Infinite Space. Vector. Vector Forces. Cosmos. Love. We. The Awakening. Техники. Факты.