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O que (quem) é linearly independent - definição

PROPERTY OF SUBSETS OF A BASIS OF A VECTOR SPACE

Linear Algebra/Linearly Independent Vectors; Linear algebra/Linearly independent vectors; Linear dependence; Linearly dependent; Linear dependency; Linear Independence; Linearly dependent vectors; Linearly Independant; Linear independance; Linearly independent; Linearly independent vectors

$Linearly dependent vectors in a plane in <math>\R^3.</math>$
$Linearly independent vectors in <math>\R^3</math>$

Linear independence

In the theory of vector spaces, a set of vectors is said to be if there is a nontrivial linear combination of the vectors that equals the zero vector. If no such linear combination exists, then the vectors are said to be .

https://en.wikipedia.org/wiki/Linear_independence

Independent bookstore

RETAIL BOOKSTORE WHICH IS INDEPENDENTLY OWNED

Independent bookstores; Independent bookshop; Independent booksellers; Independent bookseller

An independent bookstore is a retail bookstore which is independently owned. Usually, independent stores consist of only a single actual store (although there are some multi-store independents).

https://en.wikipedia.org/wiki/Independent_bookstore

non-party

INDIVIDUAL NOT AFFILIATED TO ANY POLITICAL PARTY

Independent (politics); Independent (politican); Independents (politician); Independent (Politics); Independent (political); Independent candidates; Independent politician (Ireland); Independent Labour; Political independent; Political Independent; Independent Green; Independent candidate; Non-Party Affiliate; Unaligned independent; Unaligned Independent (politician); No-party; Non-party; Independent Liberal Democrat; Independent Politician (United States); Independent politician (United States); Independent (United States); Independent Politician; Independent Party (United States); No party preference; Independent councillor; Nominated by Petition; None (political affiliation); Independent (Canada); Right-wing independent; Independent (politician); Independent Residents; Independent politicians; Independent Candidate; Nonpartisan politician; Sans étiquette; Independent Reform; No party preference (United States); Independent (US); No party preference (US); Independent (Montana); Independent (Politician); Independent (India); Unaffiliated politician; No Description; Non-aligned politician; Independent MP; Independent politician in Sweden; Independent legislator; Independent legislators

¦ adjective independent of any political party.

Wikipédia

Linear independence

In the theory of vector spaces, a set of vectors is said to be linearly independent if there exists no nontrivial linear combination of the vectors that equals the zero vector. If such a linear combination exists, then the vectors are said to be linearly dependent. These concepts are central to the definition of dimension.

A vector space can be of finite dimension or infinite dimension depending on the maximum number of linearly independent vectors. The definition of linear dependence and the ability to determine whether a subset of vectors in a vector space is linearly dependent are central to determining the dimension of a vector space.

https://en.wikipedia.org/wiki/Linear independence