Is the set of complex numbers a vector space over the field of rational numbers
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A vector space is a combination of two sets of objects, "vectors" and "scalars", which follow the following axioms:
There is a rule to add vectors (x,y,z) which satisfies
commutativity ( ,
associativity :
There is a rule to add vectors (x,y,z) which satisfies
commutativity ( ,
associativity :
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