Consider following assertion reason pair:
**Assertion:**
In the UCB algorithm for multi-armed bandits, replacing the upper confidence bound with a lower
confidence bound (and greedily selecting actions based on that lower bound)
would still promote effective exploration or lead to optimal reward maximisation.
**Reason:**
Even when lower confidence bounds are used instead of upper bounds, if the algorithm greedily
selects arms based on these lower bounds, it would still encourage exploration and ultimately
achieve optimal reward maximisation.
6406535138386.
Both Assertion and Reason are true, and Reason is the correct explanation of
Assertion.
6406535138387.
Both Assertion and Reason are true, but Reason is NOT the correct
explanation of Assertion.
6406535138388.
Assertion is true, Reason is false
6406535138389.
Assertion is false, Reason is false
A published solution is not available for this question yet.
Which of the following statements correctly describes the differences in computational complexity
and convergence behaviour between Policy Iteration and Value Iteration algorithms in solving
Markov Decision Processes?
6406535138398.
Value Iteration requires fewer iterations to converge, but each iteration is
computationally more expensive due to the policy evaluation step.
6406535138399.
Value Iteration performs a combined update of value estimation and policy
improvement in one step and requires more iterations to converge compared to Policy Iteration.
6406535138400.
Policy Iteration can only be applied to small state spaces, while Value Iteration
scales well to large state spaces.
6406535138401.
Value Iteration is simpler to implement because it only maintains a value
function, while Policy Iteration maintains both policy and value function.
6406535138402.
Both Policy Iteration and Value Iteration are guaranteed to converge to the
optimal policy.
A published solution is not available for this question yet.
Suppose you face a 2-armed bandit task where, at each time step, the true action values are either
(10, 20) with probability 0.7 (case A) or (90, 80) with probability 0.3 (case B).
Based on the above data, answer the given subquestions.
If you cannot observe which case you face, what is the best expected reward per step you can
achieve, and what strategy should you follow?
6406535138405.
Randomly choose between Action 1 and Action 2; expected reward is 3.
6406535138406.
Choose Action 1 always; expected reward is 34.
6406535138407.
Choose Action 2 always; expected reward is 38.
6406535138408.
Alternate between Action 1 and Action 2; expected reward is 40.
A published solution is not available for this question yet.
Suppose you face a 2-armed bandit task where, at each time step, the true action values are either
(10, 20) with probability 0.7 (case A) or (90, 80) with probability 0.3 (case B).
Based on the above data, answer the given subquestions.
If, at each time step, you are told whether you face case A or case B (but not the true action
values), what is the best expected reward per step you can achieve,and what strategy should you
follow?
6406535138409.
Pick Action 2 in case A, Action 1 in case B; expected reward is 41.
6406535138410.
Always pick Action 2; expected reward is 38.
6406535138411.
Always pick Action 1; expected reward is 34.
6406535138412.
The expected reward stated in all the given options is incorrect.
A published solution is not available for this question yet.
Based on the above data, answer the given subquestions.
Which of the following best explains why a contextual bandit approach is preferred over a
standard multi-armed bandit in this scenario?
6406535138413.
Because the optimal waiting time is the same for all VMs, regardless of their
context.
6406535138414.
Because contextual bandits can adaptively select actions based on the specific
features of each VM failure event, maximising expected reward across diverse situations.
6406535138415.
Because multi-armed bandits are unable to balance exploration and
exploitation.
6406535138416.
Because contextual bandits always guarantee zero regret after every round.
A published solution is not available for this question yet.
Consider a pole-balancing task where the goal is to apply forces to a cart moving along a track to
keep a hinged pole from falling. A failure event occurs when the pole falls past a certain angle or
the cart moves off the track, after which the pole resets to vertical.
The problem can be formulated either as an episodic task (with episodes ending at failure) or as a
continuing task (after each failure, pole gets back into its initial position,
potentially infinite time horizon with discounting).Rewards can be defined as:
**• Episodic:** Reward +1 for each timestamp without failure, so the return is the number of steps
until failure (possibly infinite if balanced forever).
**• Continuing:** Reward 0 for each timestamp except at each failure, where the reward is −1.
Returns are discounted sums of future rewards.
Based on the above data, answer the given subquestions.
6406535138430.6406535138431.6406535138432.
A published solution is not available for this question yet.