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be the matrix symbolizing f : U → V and B = M W V ( g ) ∈ R r × t \displaystyle B=M_ \mathcal W ^ \mathcal V (g)\in \mathbb R ^ r\instances t The cross product of two vectors in 3-Proportions can be a vector perpendicular to the two variables, with length equivalent to the world from the parallelogram spanned by The 2 factors. We advocate y