TL;DR
A new approach to reinforcement learning is introduced, embedding planning into dynamics via a resetting process. This leads to a dually flat statistical manifold that enhances decision-making and generalizes planning from linear to nonlinear rewards.
✦ Why It Matters
Explore the implications of dually flat geometry in your reinforcement learning models today.
Key Takeaways
How It Works
The approach embeds the planning criterion into the dynamics of the system through a resetting process, allowing for a new characterization of the occupancy measure. This leads to the definition of a visitation measure, which serves as a basis for the information geometry of decision-making.
The dually flat statistical manifold formed by visitation probabilities and log-policies enables the generalization of planning from linear to nonlinear rewards, enhancing the flexibility and applicability of reinforcement learning.
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