Sum of vector spaces
The sum of two vector spaces \(U\) and \(W,\) written \(U + W,\) is a vector space where the set of vectors is all possible \(u + w\) for every \(u \in U\) and \(w \in W.\)
Parents:
The sum of two vector spaces \(U\) and \(W,\) written \(U + W,\) is a vector space where the set of vectors is all possible \(u + w\) for every \(u \in U\) and \(w \in W.\)
Parents: