Difference between revisions of "Deep Distributed Q Network Partial Observability"

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* [[Reinforcement Learning (RL)]]
 
* [[Reinforcement Learning (RL)]]
  
It is possible to design a Partially Observable [[Markov Decision Process (MDP)]] which calculates the decision making processes of two [[agents]]. A multi-agent reinforcement learning procedure calculates the decision process. For example if you want to calculate the probability for the decision of a person you introduce a random choice of one of the two roles or [[agents]]. This introduction is called the Harsanyi transformation. Two Partially Observable Markov Decision Processes are compatible if any policy for one of the [[agents]] is a policy for the other.  [https://www.amazon.com/Zahra-M.M.A.-Sadiq/e/B071HGHXBD Zahra M.M.A. Sadiq]
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It is possible to design a Partially Observable [[Markov Decision Process (MDP)]] which calculates the decision making processes of two [[agents]]. A multi-agent reinforcement learning procedure calculates the decision process. For example if you want to calculate the probability for the decision of a person you introduce a random choice of one of the two roles or [[agents]]. This introduction is called the Harsanyi transformation. Two Partially Observable Markov Decision Processes are compatible if any [[policy]] for one of the [[agents]] is a [[policy]] for the other.  [https://www.amazon.com/Zahra-M.M.A.-Sadiq/e/B071HGHXBD Zahra M.M.A. Sadiq]
  
 
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Latest revision as of 16:32, 16 April 2023

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It is possible to design a Partially Observable Markov Decision Process (MDP) which calculates the decision making processes of two agents. A multi-agent reinforcement learning procedure calculates the decision process. For example if you want to calculate the probability for the decision of a person you introduce a random choice of one of the two roles or agents. This introduction is called the Harsanyi transformation. Two Partially Observable Markov Decision Processes are compatible if any policy for one of the agents is a policy for the other. Zahra M.M.A. Sadiq