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Solving Models of Economic Dynamics with Ridgeless Kernel Regressions

We propose a ridgeless kernel method for solving infinite-horizon, deterministic, continuous-time models in economic dynamics, formulated as systems of differential-algebraic equations with asymptotic boundary conditions (e.g., transversality).

Spooky Boundaries at a Distance: Inductive Bias and Dynamic Macroeconomic Models

When studying the short-run dynamics of economic models, it is crucial to consider boundary conditions that govern long-run forward-looking behavior, such as transversality conditions. We demonstrate that machine learning (ML), specifically deep learning, can automatically satisfy these conditions due to its inherent inductive bias toward finding flat solutions to functional equations.

Exploiting Symmetry in High-Dimensional Dynamic Programming

We provide a new method for solving high-dimensional dynamic programming problems, and recursive competitive equilibria with a large (but finite) number of heterogenous agents.