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Vector

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Look up vector in Wiktionary Wiktionary is a multilingual, web-based project to create a free content dictionary, available in over 151 languages. Unlike standard dictionaries, it is written collaboratively by volunteers, dubbed "Wiktionarians", using wiki software, allowing articles to be changed by almost anyone with access to the website, the free dictionary.

Vector may refer to:

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In mathematics and physics

Further information: Vector (mathematics and physics) (disambiguation)

In computer science

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Further information: Vector (biology)

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The Pinzgauer Vector scandal shows there's no shortage of things ... - Telegraph.co.uk
telegraph.co.uk
The Pinzgauer Vector scandal shows there's no shortage of things ...

Telegraph.co.uk, United Kingdom

On the same day, a report from Afghanistan made reference to Sergeant Lee Johnson, who was killed last December when his Pinzgauer Vector patrol vehicle hit a mine. Before his death the reporter had interviewed Sgt Johnson, who described the Vector as ...
Google News Search: Vectors,
Tue Jan 26 15:22:54 2010
Vectors jpg
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Yahoo Images Search: Vectors,
Sun Jul 11 05:20:32 2010
Mad hatter vector set - Vectors - GraphicRiver
graphicriver.net
Mad hatter vector set - Vectors - GraphicRiver

Sssilent

hu, 24 Jun 2010 08:53:21 GM

Description: 3 . vector. illustration containing Mad Hatter related items: a joker hat, a cup of tea and a swirl. Zip file contains: 1 Eps file 1 Ai file 1 layered PSD file 3 PNG files 3 JPG files Fon...

Google Blogs Search: Vectors,
Fri Jul 2 15:01:27 2010
What are the steps to prove a set of vectors is a basis of a subspace?
Q. I know to be a basis, we need to show that the set of vectors is linearly independent and spans its vector space V, but HOW do you show that?
Asked by plainwolf - Wed Jan 23 20:27:40 2008 - - 1 Answers - 0 Comments

A. To show that a set of vectors is linearly independent, you could write each vector as a column in the matrix [v1 v2 v3 ... vn] In other words, the ith column of the matrix contains the ith vector. Then perform Gaussian elimination on the matrix, to reduce it to echelon form. From there, you can deduce the rank of the matrix. If the rank of the matrix is n, then the n columns are linearly independent - i.e. the set of vectors is linearly independent. To show that it spans a vector space V, let an arbitrary element x be given (such that x is an element of V). Then demonstrate that x can be written as a linear combination of the set of vectors. This means that the set of vectors can linearly combine to form any element in V - thus,… [cont.]
Answered by Light Cloud - Wed Jan 23 20:53:47 2008

Yahoo Answers Search: Vectors,
Mon Jul 19 01:05:38 2010