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LearningtoConstrainPolicyOptimizationwith VirtualTrustRegion

Neural Information Processing Systems

ComparedtoDeepQ-learning,deeppolicygradient (PG) methods are often more flexible and applicable to discrete and continuous action problems. However, these methods tend to suffer from high sample complexity and training instability since the gradient may not accurately reflect the policy gain when the policy changes substantially [6].


RRHF (1)

Neural Information Processing Systems

RRHF can align with not only human preferences but also any preferences. As a large language model, Wombat has the possibility to generate unsafe responses. We also conduct experiments on the IMDB dataset for assessing positive movie reviews generation. The task expects the model to give positive and fluent movie review completions based on given partial review input texts. RRHF-OP-128 follows the bottommost workflow in Figure 2 in the main texts.






Entropic Desired Dynamics for Intrinsic Control: Supplemental Material Steven Hansen

Neural Information Processing Systems

While this is not close to the state-of-the-art in general (c.f. Figure 2 shows the effect of action entropy on exploratory behavior in Montezuma's Revenge. Number of unique avatar positions visited. Full training curves across all 6 Atari games are shown in Figure 1, including the random policy baseline. To ensure this didn't hamper performance, we At each state visited by the agent evaluator during training, the agent's state (consisting of the avatar's The full curves are included for completeness. The compute cluster we performed experiments on is heterogenous, and has features such as host-sharing, adaptive load-balancing, etc.


50d005f92a6c5c9646db4b761da676ba-Supplemental-Conference.pdf

Neural Information Processing Systems

Failure case 2: Augerino depends on the used parameterisation of invariance. The full GGN approximation in Eq. 5 is inO(NP2C) for computingN matrix-products. The diagonalGGNapproximation would be inO(NPC)and computation of the log-determinant onlyO(P). Computing the log-determinant can be done efficiently inO(D3 +G3)by decomposing the Kronecker factors (Immer et al., 2021a). The last two terms dependent onS come up due to the aggregation ofaugmentation samples inour approximation, that is,the expectations overaandg in the second line of Eq. 15.