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Pythagoras0 (토론 | 기여)님의 2020년 12월 28일 (월) 08:23 판 (→‎메타데이터: 새 문단)
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  1. As written in the book by Sutton and Barto, the Bellman equation is an approach towards solving the term of "optimal control".[1]
  2. If you have read anything related to reinforcement learning you must have encountered bellman equation somewhere.[2]
  3. Bellman equation is the basic block of solving reinforcement learning and is omnipresent in RL.[2]
  4. This is the bellman equation in the deterministic environment (discussed in part 1).[2]
  5. This example based on a naïve Environment pursues that the reader realises the complexity of this optimality problem and prepares him or her to see the importance of the Bellman equation.[3]
  6. Unfortunately, in most scenarios, we do not know the probability P and the reward r, so we cannot solve MDPs by directly applying the Bellman equation.[3]
  7. In the future posts of this series, we will show examples of how to use the Bellman equation for optimality.[3]
  8. To understand the Bellman equation, several underlying concepts must be understood.[4]
  9. The relationship between these two value functions is called the "Bellman equation".[4]
  10. The Bellman equation is classified as a functional equation, because solving it means finding the unknown function V, which is the value function.[4]
  11. Martin Beckmann also wrote extensively on consumption theory using the Bellman equation in 1959.[4]
  12. Because is the value function for a policy, it must satisfy the self-consistency condition given by the Bellman equation for state values (3.10).[5]
  13. Since the game has about states, it would take thousands of years on today's fastest computers to solve the Bellman equation for , and the same is true for finding .[5]
  14. In reinforcement learning, an algorithm that allows an agent to learn the optimal Q-function of a Markov decision process by applying the Bellman equation.[6]
  15. All four of the value functions obey special self-consistency equations called Bellman equations.[7]
  16. The basic idea behind the Bellman equations is this: The value of your starting point is the reward you expect to get from being there, plus the value of wherever you land next.[7]
  17. In this article, I am going to explain the Bellman equation, which is one of the fundamental elements of reinforcement learning.[8]
  18. Obviously, the goal of reinforcement learning is to maximize the long-term reward, so the Bellman equation can be used to calculate whether we have achieved the goal.[8]

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  • [{'LOWER': 'bellman'}, {'LEMMA': 'equation'}]