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Lately, I've been diving into agentic RL for LLMs—a fascinating topic that sits neatly at the intersection of many of my technical interests.
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Introduction For the past 12 months, I've been building a research platform for training AI algorithms to learn Monopoly Deal via self-play.
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What is a Language Model?
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Bayesian inference is the task of quantifying a posterior belief over parameters \(\boldsymbol{\theta}\) given observed data \(\mathbf{x}\)—where \(\mathbf{x}\) was generated from a model \(p(\mathbf{x}\mid{\boldsymbol{\theta}})\)—via Bayes' Theorem: $$ p…
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To "explore vs. exploit" is a classic dilemma in decision-making.
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I joined ASAPP in August 2017 as its 78th hire.
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Halford J.
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Nations exert influence in two key ways: hard power, and soft power.
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Last week, Houthi rebels—a militant political group in Yemen—claimed credit for exploding an oil refinery in Saudi Arabia.
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Machine learning and artificial intelligence have long been passions; to date, I've spent many years—my entire professional career included—developing relevant expertise.
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"Mean-Field Variational Bayes" (MFVB), is similar to expectation-maximization (EM) yet distinct in two key ways: We do not minimize \(\text{KL}\big(q(\mathbf{Z})\Vert p(\mathbf{Z}\vert\mathbf{X}, \theta)\big)\), i.e. perform the E-step, as [in the problems
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Consider a model with parameters \(\theta\) and latent variables \(\mathbf{Z}\); the expectation-maximization algorithm (EM) is a mechanism for computing the values of \(\theta\) that, under this model, maximize the likelihood of some observed data \(\mat…
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In the previous post we introduced Boltzmann machines and the infeasibility of computing the gradient of its log-partition function \(\nabla\log{Z}\).
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The principal task of machine learning is to fit a model to some data.
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In the previous post, we covered the following topics: A Gaussian process (GP) defines a distribution over functions (i.e. function evaluations) Marginalizing a Gaussian over a subset of its elements gives another Gaussian (just pluck out the pieces of in…