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# Rank and mullity

Put content here**Rank and nullity** measure the dimensions of key subspaces associated with a matrix. The **rank** is the dimension of the column space (or row space), while the **nullity** is the dimension of the null space. These are connected by the **rank-nullity theorem**: $\text{rank}(A) + \text{nullity}(A) = n$ for an $m \times n$ matrix.

# Parents

* Matrices