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Is there such a thing as a matrix without pivot positions?
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as is, yes
2 3 4 -1 as is, has no pivot positions, but if we are meant to relate this to its row reduced form, then maybe
can you think of a matrix (does it have to be nxn?) that doesnt reduce to an echelon form?
well 2 4 3 6 0 0 would reduce down to 3 6. but I'm struggling with trying to show a 2x2 case generally that doesn't have leading ones but dont know where to start.. or if I even can. Ultimately, i'm trying to prove something by contradiction.
oops that's supposed to be 24 36 and 00 36.
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