
TL;DR
This paper proves that the SAGA-LD algorithm, used for sampling in high-dimensional machine learning, converges to a limiting distribution despite complex dynamics.
Contribution
It introduces a model-specific proof demonstrating the convergence and law of large numbers for SAGA-LD, a challenging sampling algorithm.
Findings
SAGA-LD converges to a limiting distribution.
A law of large numbers holds for SAGA-LD.
Standard Markov chain approaches do not apply due to complex dynamics.
Abstract
The so-called SAGA-LD algorithm is used for efficient sampling from high-dimensional distributions in machine learning. Its intricate dynamics resists standard approaches of Markov chain theory. We prove, using a model-specific method, that SAGA-LD converges to a limiting distribution and a law of large numbers holds.
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