Приклади вживання Vector space Англійська мовою та їх переклад на Українською
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
a real quadratic form Q in n variables(or on an n-dimensional real vector space) can by a suitable change of basis(by non-singular linear transformation from x to y)
Unlike median, the concept of mode makes sense for any random variable assuming values from a vector space, including the real numbers(a one-dimensional vector space) and the integers(which can be considered embedded in the reals).
complexity of f{\displaystyle f}, such as restrictions for smoothness or bounds on the vector space norm.[1].
to be the vector space of all possible inputs, and Y{\displaystyle Y} to be the vector space of all possible outputs.
Salton, A. Wong, and C. S. Yang(1975),"A Vector Space Model for Automatic Indexing," Communications of the ACM, vol.
A subset C of ℜn(n-dimensional real vector space) is called convex if for every x
From this point of view, we can think of linear combinations as the most general sort of operation on a vector space- saying that a vector space is an algebra over the operad of linear combinations is precisely the statement that all possible algebraic operations in a vector space are linear combinations.
the position is represented as a point in a vector space.
In linear algebra, a basis of a vector space V is a linearly independent subset B such that every element of V is a linear combination of B. Because of the empty sum convention, the zero-dimensional vector space V={0} has a basis, namely the empty set.
forms a line in the vector space R2.
so the Fibonacci sequences form a vector space with the functions F(n)
Let B and C be two different bases of a vector space V, and let us mark with[ M]
First, a small number of potentially relevant documents are identified using simpler retrieval models which permit fast query evaluation, such as the vector space model, boolean model,
R){\displaystyle{\mathcal{F}}(X,{\mathbb{R}})} may be turned into a vector space and a commutative algebra over reals by adding the appropriate structure.
Vector spaces, bases, and dimension.
Banach spaces are defined as complete normed vector spaces.
Banach spaces: Complete normed vector spaces.
Generally speaking, Vector Spaces are defined over the Real or Complex number systems.
Infinite-dimensional vector spaces.
Somewhat akin to the dimension of vector spaces, every abelian group has a rank.