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Multiple Choice

Which approach learns a policy directly without necessarily modeling a value function?

Learning a policy directly means representing how to act as a function π(a|s) and adjusting its parameters to maximize the expected cumulative reward, without building a separate value function to guide actions. This approach, often realized through policy gradient methods, tunes the policy itself so that actions that lead to better outcomes become more likely. An example is the policy-gradient family, where updates move the policy in the direction that increases the likelihood of actions that produced higher returns. Value-based methods, on the other hand, focus on learning a value function that estimates how good it is to be in a state or to take a particular action in a state, such as V(s) or Q(s,a). The policy is then derived from these values, typically by choosing the action with the highest estimated value. Q-learning is the classic case, learning Q-values and selecting actions accordingly rather than directly optimizing the policy. The Monte Carlo approach is a technique for estimating returns or evaluating policies by averaging complete episode returns. It’s a versatile tool used within various RL frameworks, but by itself it isn’t the mechanism that defines learning a policy directly.

Learning a policy directly means representing how to act as a function π(a|s) and adjusting its parameters to maximize the expected cumulative reward, without building a separate value function to guide actions. This approach, often realized through policy gradient methods, tunes the policy itself so that actions that lead to better outcomes become more likely. An example is the policy-gradient family, where updates move the policy in the direction that increases the likelihood of actions that produced higher returns.

Value-based methods, on the other hand, focus on learning a value function that estimates how good it is to be in a state or to take a particular action in a state, such as V(s) or Q(s,a). The policy is then derived from these values, typically by choosing the action with the highest estimated value. Q-learning is the classic case, learning Q-values and selecting actions accordingly rather than directly optimizing the policy.

The Monte Carlo approach is a technique for estimating returns or evaluating policies by averaging complete episode returns. It’s a versatile tool used within various RL frameworks, but by itself it isn’t the mechanism that defines learning a policy directly.