Problem 2. Pacman is an agent in a deterministic MDP with states A, .pdf

Problem 2. Pacman is an agent in a deterministic MDP with states A, B, C, D, E, F. He can deterministically choose to follow any edge pointing out of the state he is currently in, corresponding to an action North, East, or South. He cannot stay in place. D, E, and F are terminal states. Let the discount factor be = 1. Pacman receives the reward value labeled underneath a state upon entering that state. Calculate the following, and show your work. V(A)=V(B)=V(C)=(A)=.

Problem 2. Pacman is an agent in a deterministic MDP with states A, B, C, D, E, F. He can
deterministically choose to follow any edge pointing out of the state he is currently in,
corresponding to an action North, East, or South. He cannot stay in place. D, E, and F are
terminal states. Let the discount factor be = 1. Pacman receives the reward value labeled
underneath a state upon entering that state.
Calculate the following, and show your work. V(A)=V(B)=V(C)=(A)=

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Problem 2. Pacman is an agent in a deterministic MDP with states A, .pdf

  • 1. Problem 2. Pacman is an agent in a deterministic MDP with states A, B, C, D, E, F. He can deterministically choose to follow any edge pointing out of the state he is currently in, corresponding to an action North, East, or South. He cannot stay in place. D, E, and F are terminal states. Let the discount factor be = 1. Pacman receives the reward value labeled underneath a state upon entering that state. Calculate the following, and show your work. V(A)=V(B)=V(C)=(A)=