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It is easy to show that neither the row rank nor the column rank are adjusted by an elementary row operation. As Gaussian elimination proceeds by elementary row functions, the diminished row echelon form Super identity framework of a matrix has a similar row rank and a similar column rank as the first matrix.
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The reality that the column and row ranks of any matrix are equivalent varieties is elementary in linear algebra. A lot of proofs are presented. Among the most elementary types has become sketched in § Rank from row echelon types. Here is a variant of this evidence: