Rank

From Conservapedia

The rank of a matrix is the number of its leading 1's when in reduced row-echelon form (rref).

The rank is the number of linear independent rows (or columns) in a matrix.[1] For an m x n matrix, the rank is less than the minimum of m and n.

References[edit]

  1. ↑ The row rank equals the column rank.

Categories: [Linear Algebra] [Mathematics]

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