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is properly-outlined and injective. We Consequently attain the inequality concerning dimensions of kernel, which may then be converted on the inequality with regard to ranks via the rank–nullity theorem.
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Now, each row of A is offered by a linear combination of the r rows of R. As a result, the rows of R kind a spanning set of the row Room of A and, with the Steinitz exchange lemma, the row rank of the are not able to exceed r. This proves the row rank of the is below or equivalent to your column rank of the. This end result could be applied to any matrix, so use the result towards the transpose of the. Since the row rank with the transpose of the could be the column rank of A as well as column rank of the transpose of the may be the row rank of the, this establishes the reverse inequality and we obtain the equality in the row rank along with the column rank of A. (Also see Rank factorization.)
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