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If V is the zero subspace, then it is the span of the empty set
This line reads ... If <m>V</m> is the zero subspace, then it is the span of the empty set...
. Should it read then it is the span of the zero vector
, since a subspace cannot be empty?
Even though a few pages later the book states "It is natural to define Span{} = {0}," at the line above this was not yet established.