The Successor Representation and Temporal Context
By Samuel J. Gershman, Christopher D. Moore, Michael T. Todd, Kenneth A. Norman, Per B. Sederberg. 2012
120 citations recorded by the source corpus.
Subfields: Cognitive Neuroscience, Developmental and Educational Psychology
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Cognitive Neuroscience
- Samuel J. Gershman
- Nathaniel D. Daw
- Matthew Botvinick
- Ida Momennejad
- Josh Tenenbaum
- Kimberly L. Stachenfeld
- Tejas D. Kulkarni
- Ardavan Saeedi
In Developmental and Educational Psychology
- Matthew Botvinick
- Samuel J. Gershman
- Josh Tenenbaum
- Nathaniel D. Daw
- Ida Momennejad
- Tomer D. Ullman
- T. Griffiths
- Noah D. Goodman
Citations in the corpus
- Hierarchical Deep Reinforcement Learning: Integrating Temporal Abstraction and Intrinsic Motivation (2016, background): “sentation, which represents a value function in terms of the expected future state occupancy. Decomposition of the successor representation yields reasonable sub-goals for spatial navigation problems [5, 12, 44]. Botvinick et al.[3] have written a general overview of hierarchical reinforcement learn”
- Deep Successor Reinforcement Learning (2016, background): “Many learning problems involve inferring properties of temporally extended sequences given an objective function.”
- Learning Structures: Predictive Representations, Replay, and Generalization (2020, background): “These and other empirical evidence have been taken to suggest the successor representation as a principle for memory organization and temporal context (Figure 1E) [34].”
- The successor representation in human reinforcement learning (2016, methodology): “Using these updated representations, we compute Q(sa) at the end of phase 1 and again at the end of phase 2 using equation (5) for the SR learner and equation (6) for the MB learner.”
- Design Principles of the Hippocampal Cognitive Map (2014, background): “(3) This recursion can be harnessed to derive a temporal difference learning algorithm for incrementally updating an estimate M̂ of the SR [6, 14].”