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Reinforcement Learning · Quiz 2 · Sep 2025

Reinforcement Learning · Quiz 2 · Sep 2025

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Question 180 NAT · 0.5 marks

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Question 182 MCQ · 2.0 marks

Consider the following assertion reason pair: **Assertion**: In Monte Carlo (MC), the value function converges to the certainty equivalence estimate. **Reason**: Monte Carlo methods use complete trajectories to fit the value function as closely as possible to the sampled returns.
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Both Assertion and Reason are correct, and Reason is the correct explanation.
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Assertion is correct, Reason is incorrect
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Assertion is incorrect, Reason is correct
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Both Assertion and Reason are correct, but Reason is not the correct explanation.

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Question 183 MSQ · 3.0 marks

Which of the following is the correct way to represent policy for policy search methods? Assume
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represents a real-valued parameter.
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6406535903194.Source diagram or notation
6406535903195.Source diagram or notation

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Question 184 MSQ · 3.0 marks

Recall the incremental update rule for REINFORCE:
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Consider the following binary-bandit problem:
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Which of the following expressions are equivalent to
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?
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6406535903199.Source diagram or notation

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Question 185 MSQ · 2.0 marks

In Q-Learning, the update rule for the action-value function is based on bootstrapping from the current estimate. Which of the following correctly represents this update?
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6406535903203.Source diagram or notation

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Question 186 NAT · 3.0 marks

Consider an episodic task where the
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-step returns follow a decaying exponential pattern:
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Assume the episode is sufficiently long so the forward-view infinite sum is valid. Compute the
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-return for
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. Enter your answer correct to **two decimal places**.

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Question 187 MCQ · 2.0 marks

In Deep Q-Networks (DQN), a separate **target network** is maintained, whose weights are periodically copied from the main (online) network instead of being updated at every step. Based on the above data, answer the given subquestions.
What is the primary reason for using a separate target network with periodically updated weights in DQN?
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To accelerate convergence by increasing the learning rate.
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To stabilize learning by keeping target values fixed for several steps.
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To ensure the Q-values are always up to date.
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To share weights between actor and critic models.

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Question 188 MSQ · 2.0 marks

In Deep Q-Networks (DQN), a separate **target network** is maintained, whose weights are periodically copied from the main (online) network instead of being updated at every step. Based on the above data, answer the given subquestions.
What are the effects of periodically updating the weights of the target network in DQN?
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Provides stable targets to the main network during training.
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Causes the learning targets to be non-stationary.
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Mitigates instabilities in Q-learning updates.
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Avoids the need for a replay buffer.

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Question 189 MCQ · 1.0 marks

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Based on the above data, answer the given subquestions.
Find the Q values for all three actions
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for the state
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. Express your answer as a vector q, where
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6406535903216.Source diagram or notation

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Question 190 NAT · 4.0 marks

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Based on the above data, answer the given subquestions.
Compute the TD target for this transition using SARSA with
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. Use a greedy policy derived from the Q-values at
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to select the next action.

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Question 191 MCQ · 4.0 marks

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Based on the above data, answer the given subquestions.
Perform one Step of semi-gradient TD using this transition. What would be
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if
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?
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6406535903219.Source diagram or notation
6406535903220.Source diagram or notation
6406535903221.Source diagram or notation

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Question 192 MCQ · 4.0 marks

Consider the following algorithm for learning action-value estimates in an episodic MDP:
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Based on the above data, answer the given subquestions.
Which of the following issues in standard Q-learning does the given algorithm aim to reduce?
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Overestimation of action values due to maximisation bias.
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Underestimation of terminal state values.
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Instability due to non-stationary rewards.
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Bias introduced by
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-greedy exploration.

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Question 193 MSQ · 4.0 marks

Consider the following algorithm for learning action-value estimates in an episodic MDP:
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Based on the above data, answer the given subquestions.
In the given pseudocode, the algorithm maintains two value functions,
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and
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, and updates them alternately. Which of the following best describes the purpose and effect of this design choice?
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It ensures that the same target network is used for both selection and evaluation, improving stability.
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It ensures the overall estimate equals the true expected return by averaging
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and
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.
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It decorrelates the selection and evaluation of the greedy action, reducing overestimation bias.
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It doubles the effective learning rate by updating two estimators in parallel.

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Question 194 MCQ · 3.0 marks

Recall from the lectures, the forward-view
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-**return** is defined as:
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where
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denotes the
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-step return starting at time
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.Consider using the TD(
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) algorithm for an **episodic** task. Based on the above data, answer the given subquestions.
What is the effect of setting
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in TD(
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) on the weighting of
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-step returns?
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All
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-step returns are ignored.
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Only the 1-step return contributes, with weight 1.
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All
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-step returns contribute equally.
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The weighting distribution remains unchanged.

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Question 195 MCQ · 3.0 marks

Recall from the lectures, the forward-view
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-**return** is defined as:
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where
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denotes the
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-step return starting at time
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.Consider using the TD(
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) algorithm for an **episodic** task. Based on the above data, answer the given subquestions.
As
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in an episodic TD(
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) task, the
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-return
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approaches which of the following?
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The Monte Carlo return.
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The one-step TD target.
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The average of all
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-step returns.
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Zero, since weights vanish as
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.

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Question 196 NAT · 3.0 marks

Consider an episodic task with four non-terminal states: A, B, C and D. The following are some episodes experienced by an agent following a fixed policy. The terminal state is not explicitly mentioned for any of the episodes. A,1, C,1, D,0, C,0, A,1, B,1 A,0, C,0, D,1, C,1, B,1 D,1, C,0, A,0, C,1, B,0 C,0, A,1, C,1, B,0 C,1, B,0 D,0, B,1 B,1 B,0 (Enter your answer correct to **three decimal places**.) Based on the above data, answer the given subquestions.
Using every-visit Monte Carlo, estimate
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and
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. What is the value of
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? (use
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)

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