I'm learning about locally linear embedding. The cost function for finding embedded data is given by
$\Phi(X) = \Sigma_{ij}M_{ij}(X_i.X_j^T$)
Why we need to select the $2^{nd}$ to $(P+1)^{th}$ lowest eigenvectors of $M$?
Cross Validated is a question and answer site for people interested in statistics, machine learning, data analysis, data mining, and data visualization. It only takes a minute to sign up.
Sign up to join this communityI'm learning about locally linear embedding. The cost function for finding embedded data is given by
$\Phi(X) = \Sigma_{ij}M_{ij}(X_i.X_j^T$)
Why we need to select the $2^{nd}$ to $(P+1)^{th}$ lowest eigenvectors of $M$?