For a given rank $n$, are there parametrization families that cover all possible unimodular matrices of rank $n$?
For example for $n=3$ Wolfram gives an example of one parametrization family.
For a given rank $n$, are there parametrization families that cover all possible unimodular matrices of rank $n$?
For example for $n=3$ Wolfram gives an example of one parametrization family.
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