Let v be a vector space with dimension n gt 0 if i is an
1. Let V be a vector space with dimension n > 0. If i is an integer such that 0 % i % n, prove that V contains at least one subspace U such that dim (U) = i.
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1 let v be a vector space with dimension n gt 0 if i is an integer such that 0 i n prove that v contains at least one
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