Compressibility and Multifractal Properties of Self-Compressing Neural Networks
M.S. thesis (SDSU, 2026). Networks that compress their own internal states train faster and more accurately, and their representations turn out to be multifractal.
My formal background is in math, but most of my projects are research engineering balancing machine learning and neuroscience: local learning rules, memory, world models, and dynamical systems. This site is a mix of a public notebook and a showcase for projects and writing.
M.S. thesis (SDSU, 2026). Networks that compress their own internal states train faster and more accurately, and their representations turn out to be multifractal.
Experiments in agents that learn on their own: streaming deep RL, unsupervised skill discovery (METRA, CSF), cognitive map learners, and TD-JEPA.
A continuous-attractor grid-cell simulator and Vector-HaSH associative memory, extended with online Hebbian learning and metaplasticity tuned by evolutionary search.
Hebbian learning, predictive coding, forward-forward, PEPITA, reservoirs and evolutionary methods, benchmarked against backprop on sample efficiency and wall-clock time.
I-JEPA built from the paper before the official release, trained on ImageNet with one GPU, plus Saccade JEPA: an original variant that learns by predicting small eye movements.