A stochastic primal-dual method (SOMCOT) estimates the optimal-transport bisimulation distance between finite Markov chains from samples of their occupancy measures, with an O~(|X||Y|(|X|+|Y|)/((1-gamma)^2 epsilon^2)) sample-complexity guarantee.
A Note on Loss Functions and Error Compounding in Model-based Reinforcement Learning
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abstract
This note clarifies some confusions (and perhaps throws out more) around model-based reinforcement learning and their theoretical understanding in the context of deep RL. Main topics of discussion are (1) how to reconcile model-based RL's bad empirical reputation on error compounding with its superior theoretical properties, and (2) the limitations of empirically popular losses. For the latter, concrete counterexamples for the "MuZero loss" are constructed to show that it not only fails in stochastic environments, but also suffers exponential sample complexity in deterministic environments when data provides sufficient coverage.
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2025 1verdicts
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Distances for Markov chains from sample streams
A stochastic primal-dual method (SOMCOT) estimates the optimal-transport bisimulation distance between finite Markov chains from samples of their occupancy measures, with an O~(|X||Y|(|X|+|Y|)/((1-gamma)^2 epsilon^2)) sample-complexity guarantee.