Let $X$ be an $n\times p$ matrix. We obtain a matrix $Z$ by removing the mean from each column of $X$.
Let $Z=UDV^T$. Principal components are $Z \cdot V$. What is the interpretation of $X \cdot V$?
Let $X$ be an $n\times p$ matrix. We obtain a matrix $Z$ by removing the mean from each column of $X$.
Let $Z=UDV^T$. Principal components are $Z \cdot V$. What is the interpretation of $X \cdot V$?