Consider the Markov Decision Process below. Actions have non-deterministic effects, i.e., taking an action in a state returns different states with some probabilities. There are two actions out of each state: D for development and R for research. Consider the following deterministic ultimately-care-only-about-money reward for any transition resulting at state: State S1 S2 S3 S4 Reward 100 25 50 Assume you start with state S1 and perform the following actions: • Action: R; New State: S3 • Action: D; New State: S2 • Action: R; New State: S1 • Action: R; New State: S3 • Action: R; New State: S4 • Action: D; New State: S2 a) Assume V(S) for all S = S1, S2, S3 and S4 is initialized to 0. Update V(S) for each of the states using the Temporal Difference Algorithm.

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Consider the Markov Decision Process below. Actions have non-deterministic effects, i.e., taking an action in a
state returns different states with some probabilities. There are two actions out of each state: D for development
and R for research.
Consider the following deterministic ultimately-care-only-about-money reward for any transition resulting at
state:
State
S1
S2
S3
S4
Reward
100
25
50
Assume you start with state S1 and perform the following actions:
• Action: R; New State: S3
• Action: D; New State: S2
• Action: R; New State: S1
• Action: R; New State: S3
• Action: R; New State: S4
• Action: D; New State: S2
a) Assume V(S) for all S = S1, S2, S3 and S4 is initialized to 0. Update V(S) for each of the states using the
Temporal Difference Algorithm.
Transcribed Image Text:Consider the Markov Decision Process below. Actions have non-deterministic effects, i.e., taking an action in a state returns different states with some probabilities. There are two actions out of each state: D for development and R for research. Consider the following deterministic ultimately-care-only-about-money reward for any transition resulting at state: State S1 S2 S3 S4 Reward 100 25 50 Assume you start with state S1 and perform the following actions: • Action: R; New State: S3 • Action: D; New State: S2 • Action: R; New State: S1 • Action: R; New State: S3 • Action: R; New State: S4 • Action: D; New State: S2 a) Assume V(S) for all S = S1, S2, S3 and S4 is initialized to 0. Update V(S) for each of the states using the Temporal Difference Algorithm.
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