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Learn fundamental concepts and techniques in metric learning through this comprehensive lecture covering similarity projection via eigendecomposition, classical multidimensional scaling (MDS), linear discriminant analysis (LDA), and linear distance metric learning methods. Explore how to transform data representations to optimize distance measurements and similarity relationships between data points. Understand the mathematical foundations of eigendecomposition for projecting similarities into lower-dimensional spaces while preserving important structural relationships. Master classical MDS techniques for visualizing high-dimensional data by finding coordinate representations that best preserve pairwise distances. Dive into LDA as a supervised dimensionality reduction method that maximizes class separability while minimizing within-class variance. Examine linear distance metric learning approaches that automatically learn optimal distance functions from training data to improve classification and clustering performance. Gain practical insights into when and how to apply these different metric learning techniques across various machine learning applications.
Syllabus
L17 : Metric Learning
Taught by
UofU Data Science