File:Basis graph.svg
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Basis_graph.svg (SVG file, nominally 440 × 340 pixels, file size: 28 KB)
| Description |
This picture illustrates how two vectors in R2 (or R x R) can be written in terms of the standard basis. B = {(1,0), (0,1)} Notice how span(B) = R2, and how (-2, 1) = (-2)(1,0) + (1)(0,1). |
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| This is a retouched picture, which means that it has been digitally altered from its original version. Modifications: Redrew as SVG. The original can be viewed here: Basis_graph.png. Modifications made by Fiachra. |
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[edit] Original upload log
This image is a derivative work of the following images:
- Image:Basis_graph.png licensed with GFDL
- 2007-07-29T07:48:10Z Spiritia 461x400 (33372 Bytes) {{Information |Description= This picture illustrates how two vectors in R2 (or R x R) can be written in terms of the standard basis. B = {(1,0), (0,1)} Notice how span(B) = R2, and how (-2, 1) = (-2)(1,0) + (1)(0,1). |Sourc
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
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| current | 06:13, 11 August 2008 | 440×340 (28 KB) | Fiachra (talk | contribs) | ({{Information |Description= |Source= |Date= |Author= |Permission= |other_versions= }} Category:Linear algebra) | |
| 06:03, 11 August 2008 | 800×600 (28 KB) | Fiachra (talk | contribs) | ({{Information |Description=This picture illustrates how two vectors in R2 (or R x R) can be written in terms of the standard basis. B = {(1,0), (0,1)} Notice how span(B) = R2, and how (-2, 1) = (-2)(1,0) + (1)(0,1). |Source=*Image:Basis_graph.png ) |
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