
Rate-distortion theory: minimum bits to represent data within distortion D = R(D)
Image: Robert Delaunay, Public domain, via Wikimedia Commons
Rate-distortion theory: minimum bits to represent data within distortion D = R(D)
Shannon's source coding theorem: you can't compress below entropy
Shannon's theorem: Data compression can't exceed entropy limit
Huffman coding
Huffman coding is an entropy-optimal prefix code for lossless data compression
LoRA (machine learning)
LoRA uses r << d for efficient adaptation
Randomized algorithm
Randomized algorithms use random bits for expected polynomial time
non-convex loss landscapes are hard: many local minima and saddle points
Non-convex loss landscapes are hard due to many local minima and saddle points
log-loss / cross-entropy loss penalizes: confident wrong predictions more heavily
Log-loss penalizes confident incorrect predictions more heavily
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