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  2. real vector space is a set of “vectors” together with rules for vector addition and multiplication by real numbers. The addition and the multiplication must produce vectors that are in the space. And the eight conditions must be satisfied (which is usually no problem).
    math.mit.edu/~gs/dela/dela_5-1.pdf
    To be more precise, if V is a vector space over a field F, then the elements of V are called "vectors" and the elements of F are called "scalars". Since R is a vector space over itself, real numbers are both vectors and scalars in this context.
    math.stackexchange.com/questions/2320726/are-r…
    Every field is a vector space (of dimension 1) over itself. Real numbers form a vector space over rational numbers. Think, what is the dimension of this vector space. Complex numbers form a vector space over real numbers. The dimen-sion of this vector space is 2. A basis is 0 + 1 i and 1 + 0 i.
    www.math.purdue.edu/~eremenko/dvi/numbers.pdf
    A vector space V is a set that is closed under finite vector addition and scalar multiplication. The basic example is n-dimensional Euclidean space R^n, where every element is represented by a list of n real numbers, scalars are real numbers, addition is componentwise, and scalar multiplication is multiplication on each term separately.
    mathworld.wolfram.com/VectorSpace.html
     
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