Definition of leading entry in a row of a matrix

Created almost 9 years ago, updated about 8 hours ago

The leading entry of a nonzero row is its first nonzero entry when read from left to right. A zero row has no leading entry. In row-echelon form, leading entries move strictly to the right down successive nonzero rows. In reduced row-echelon form, every leading entry is $1$ and is the only nonzero entry in its column.

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