the singleton set [v] is linearly independent iff
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v = 0 (take λ = 1 for example). That proves that a singleton vector is a linear independent set then it is not equal to zero. ... not colinear are linearly independent . c) for n > 1, (v1, ..., vn) is a linear dependent set if and only if one of the vector in the set vi is a linear combination of the other n − 1 vectors.
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