Bridging Associative Memory and Probabilistic Modeling
Rylan Schaeffer, Nika Zahedi, Mikail Khona, Dhruv Pai, Sang Truong,, Yilun Du, Mitchell Ostrow, Sarthak Chandra, Andres Carranza, Ila Rani Fiete,, Andrey Gromov, Sanmi Koyejo

TL;DR
This paper establishes a conceptual link between associative memory and probabilistic modeling, introducing new models and analyses that enhance understanding and capabilities in both areas.
Contribution
It introduces a theoretical framework connecting associative memory energy functions with probabilistic models, along with novel models and analytical tools.
Findings
New energy-based models for in-context learning of energy functions
Two associative memory models using Bayesian nonparametrics and evidence lower bound
Characterization of Gaussian kernel density estimators' memory capacity
Abstract
Associative memory and probabilistic modeling are two fundamental topics in artificial intelligence. The first studies recurrent neural networks designed to denoise, complete and retrieve data, whereas the second studies learning and sampling from probability distributions. Based on the observation that associative memory's energy functions can be seen as probabilistic modeling's negative log likelihoods, we build a bridge between the two that enables useful flow of ideas in both directions. We showcase four examples: First, we propose new energy-based models that flexibly adapt their energy functions to new in-context datasets, an approach we term \textit{in-context learning of energy functions}. Second, we propose two new associative memory models: one that dynamically creates new memories as necessitated by the training data using Bayesian nonparametrics, and another that explicitly…
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Taxonomy
TopicsIntelligent Tutoring Systems and Adaptive Learning
