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- Q209812 subject Q6874380.
- Q209812 subject Q7139268.
- Q209812 abstract "In the mathematical subfield of linear algebra or more generally functional analysis, the linear span (also called the linear hull or just span) of a set of vectors in a vector space is the intersection of all subspaces containing that set. The linear span of a set of vectors is therefore a vector space.".
- Q209812 wikiPageExternalLink mat67_course_notes.pdf.
- Q209812 wikiPageExternalLink linear-combinations-and-span.
- Q209812 wikiPageWikiLink Q1138624.
- Q209812 wikiPageWikiLink Q1189968.
- Q209812 wikiPageWikiLink Q1202673.
- Q209812 wikiPageWikiLink Q125977.
- Q209812 wikiPageWikiLink Q12916.
- Q209812 wikiPageWikiLink Q1530791.
- Q209812 wikiPageWikiLink Q179692.
- Q209812 wikiPageWikiLink Q185837.
- Q209812 wikiPageWikiLink Q189569.
- Q209812 wikiPageWikiLink Q190056.
- Q209812 wikiPageWikiLink Q190109.
- Q209812 wikiPageWikiLink Q190549.
- Q209812 wikiPageWikiLink Q194397.
- Q209812 wikiPageWikiLink Q2000912.
- Q209812 wikiPageWikiLink Q272404.
- Q209812 wikiPageWikiLink Q27628.
- Q209812 wikiPageWikiLink Q27670.
- Q209812 wikiPageWikiLink Q305936.
- Q209812 wikiPageWikiLink Q36161.
- Q209812 wikiPageWikiLink Q382504.
- Q209812 wikiPageWikiLink Q395.
- Q209812 wikiPageWikiLink Q4049983.
- Q209812 wikiPageWikiLink Q4720939.
- Q209812 wikiPageWikiLink Q6874380.
- Q209812 wikiPageWikiLink Q7139268.
- Q209812 wikiPageWikiLink Q728435.
- Q209812 wikiPageWikiLink Q82571.
- Q209812 wikiPageWikiLink Q898572.
- Q209812 comment "In the mathematical subfield of linear algebra or more generally functional analysis, the linear span (also called the linear hull or just span) of a set of vectors in a vector space is the intersection of all subspaces containing that set. The linear span of a set of vectors is therefore a vector space.".
- Q209812 label "Linear span".