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- Q519967 subject Q7139268.
- Q519967 subject Q7216206.
- Q519967 subject Q8591382.
- Q519967 abstract "In linear algebra and functional analysis, a projection is a linear transformation P from a vector space to itself such that P 2 = P. That is, whenever P is applied twice to any value, it gives the same result as if it were applied once (idempotent). It leaves its image unchanged. Though abstract, this definition of "projection" formalizes and generalizes the idea of graphical projection. One can also consider the effect of a projection on a geometrical object by examining the effect of the projection on points in the object.".
- Q519967 thumbnail Orthogonal_projection.svg?width=300.
- Q519967 wikiPageExternalLink www.matrixanalysis.com.
- Q519967 wikiPageExternalLink watch?v=osh80YCg_GM&feature=PlayList&p=38823D6325151CED&index=16.
- Q519967 wikiPageExternalLink tutorial.html.
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- Q519967 comment "In linear algebra and functional analysis, a projection is a linear transformation P from a vector space to itself such that P 2 = P. That is, whenever P is applied twice to any value, it gives the same result as if it were applied once (idempotent). It leaves its image unchanged. Though abstract, this definition of "projection" formalizes and generalizes the idea of graphical projection.".
- Q519967 label "Projection (linear algebra)".
- Q519967 depiction Orthogonal_projection.svg.
