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10 Nov 2019
Let b be a set of vectors in a vector space V with the property that every vector in V can be written uniquely as a linear combination of the vectors in B. Prove that B is a basis for V
Let b be a set of vectors in a vector space V with the property that every vector in V can be written uniquely as a linear combination of the vectors in B. Prove that B is a basis for V
Jean KeelingLv2
10 Nov 2019