Full-rank: Difference between revisions

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Created page with "A matrix is '''full-rank''' when all of its rows are linearly independent. Otherwise, it is '''rank-deficient'''. For example, the mapping matrix {{ket|{{map|41 65 95..."
 
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One could generalize this notion to full-nullity and nullity-deficient when speaking of the linear independence of columns of a [[comma basis]].
One could generalize this notion to full-nullity and nullity-deficient when speaking of the linear independence of columns of a [[comma basis]].
== See also ==
* [[Wikipedia: Rank (linear algebra) #Main_definitions|Related terminology on Wikipedia]]
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