Difference between revisions of "Singular matrix"
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A '''singular matrix''' is one that has a zero image of a nonzero vector. | A '''singular matrix''' is one that has a zero image of a nonzero vector. | ||
| − | The term "nonsingular matrix" is essentially a nontrivial matrix: one whose [[ | + | The term "nonsingular matrix" is essentially a nontrivial matrix: one whose [[kernel]] is 0. |
[[Category:linear algebra]] | [[Category:linear algebra]] | ||
Revision as of 16:47, April 25, 2010
A singular matrix is one that has a zero image of a nonzero vector.
The term "nonsingular matrix" is essentially a nontrivial matrix: one whose kernel is 0.