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True or False? If a set in R^n is linearly dependent, then the set contains more vectors than there are entries in each vector. Gut instinct said true according to a theorem stating that a set with more vectors than entries in each vector is linearly dependent. Then another gut instinct said I was wrong.
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(1,1)(2,2) are linearly dependent and don't have that issue, so linear dependency does not imply more vectors than entries unless you only consider reduced form...
...I think
...Well since you found a counterexample, I'd say you're pretty spot on. Thanks!
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