Regime-switching LMC and KLMC variants inherit Gibbs invariance and get W2 convergence bounds; the headline FRS-KLMC O(1/sqrt(epsilon)) complexity is not supported by the given proof.
Exploring loss function topology with cyclical learning rates
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abstract
We present observations and discussion of previously unreported phenomena discovered while training residual networks. The goal of this work is to better understand the nature of neural networks through the examination of these new empirical results. These behaviors were identified through the application of Cyclical Learning Rates (CLR) and linear network interpolation. Among these behaviors are counterintuitive increases and decreases in training loss and instances of rapid training. For example, we demonstrate how CLR can produce greater testing accuracy than traditional training despite using large learning rates. Files to replicate these results are available at https://github.com/lnsmith54/exploring-loss
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Regime-Switching Langevin Monte Carlo Algorithms
Regime-switching LMC and KLMC variants inherit Gibbs invariance and get W2 convergence bounds; the headline FRS-KLMC O(1/sqrt(epsilon)) complexity is not supported by the given proof.