Let VVV be a vector space over a field FFF. For any finite subset (v1,......,vnv_{1},......,v_{n}v1,......,vn))) of V,V,V, its span is the set of all of its linear combinations:
Span(v1,.....,vn)=(c1v1+......+cnvn:ciϵF)Span(v_{1},.....,v_{n})= (c_{1}v_{1}+......+c_{n}v_{n}: c_{i}\epsilon F)Span(v1,.....,vn)=(c1v1+......+cnvn:ciϵF)
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