A new Q(lambda) with interim forward view and Monte Carlo equivalence
By Richard S. Sutton, A. Mahmood, Doina Precup, Hado van Hasselt. 2014
29 citations recorded by the source corpus.
Subfields: Reinforcement Learning
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Reinforcement Learning
- Sergey Levine
- Hado van Hasselt
- Pieter Abbeel
- David Silver
- Ofir Nachum
- Matteo Hessel
- Shimon Whiteson
- Marc G. Bellemare
Citations in the corpus
- Off-Policy Actor-Critic with Shared Experience Replay (2019, background): “Tree Backup (Precup et al., 2000), and Q( λ ) (Sutton et al., 2014) address this, but reduce the number of steps before bootstrapping even when this is undesirable (as in the on-policy case).”
- Meta-Gradient Reinforcement Learning (2018, methodology): “The n -step or λ -return can be augmented with off-policy corrections [Precup et al., 2000, Sutton et al., 2014, Espeholt et al., 2018] if it is necessary to correct for the distribution used to generate the data.”
- Reinforcement Learning via Fenchel-Rockafellar Duality (2020, methodology): “The original policy gradient theorem in Sutton et al. (2000) relies on on-policy settings, while in practice we would like to optimize the policy with only offline samples.”
- An Emphatic Approach to the Problem of Off-policy Temporal-Difference Learning (2015, neutral): “…function λ : S → [0, 1] specifying a potentially different degree of bootstrapping, 1− λ(s), for each state s. General bootstrapping of this form has been partially developed in several previous works (Sutton 1995, Sutton & Barto 1998, Maei & Sutton 2010, Sutton et al. 2014, cf. Yu 2012).”
- Multi-task Deep Reinforcement Learning with PopArt (2018, methodology): “In particular, we can write the n - step return as ) , and then apply appropriate importance sampling corrections to each error term (Sutton et al. 2014) This is unbiased, but has high variance.”
- Off-policy learning based on weighted importance sampling with linear computational complexity (2015, methodology): “Based on the general off-policy forward view by Sutton et al. (2014), we combine truncated returns G and truncated corrected returns G k > t + ✓ scaled by corresponding weights due to discounting, bootstrapping and importance sampling to develop an overall return: where It can be readily verified…”
- Revisiting Fundamentals of Experience Replay (2020, background): “These findings naturally open further questions as to the interaction between experience replay and more general classes of return estimators based on multi-step, off-policy data, such as variants of Q(λ) (Watkins, 1989; Peng & Williams, 1994; Sutton et al., 2014; Harutyunyan et al., 2016), TreeBack”
- Weighted importance sampling for off-policy learning with linear function approximation (2014, methodology): “= E E E " 1 X t=0 R t+1 t Y k=1 (S k ) | S 0 = s, A t ⇠ ⇡(·|S t ), 8t # , where (S k ) 2 [0] [1] is a state-dependent degree of discounting on arrival in S k (as in Sutton et al. 2014).”
- Off-policy TD( l) with a true online equivalence (2014, methodology): “To construct a well-defined forward view, we can truncate the recursion at the current data horizon (van Seijen & Sutton, 2014; Sutton et al., 2014) to obtain interim -returns.”
- Learning to Predict Independent of Span (2015, background): “Therefore, as in Sutton et al. (2014), we allow the features, discounts and persistency parameters to be stationary functions of an underlying unobserved state, such that φt .”
- Multi-step Off-policy Learning Without Importance Sampling Ratios (2017, methodology): “A closely related idea is state-dependent bootstrapping used by Sutton and Singh (1994) and Sutton et al. (2014) for state-value estimation, and by Maei and Sutton (2010) for action-value estimation.”
- True Online Temporal-Difference Learning (2015, background): “Sutton et al. (2014) were the first to attempt to come up with a general strategy for deriving a backward view (although for forward views based on Equation 19).”