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4 cards from this section. Quick, good the night before a test.
Define the greedy strategy.
Think about immediate benefits in decision-making.
What is the interval scheduling problem?
Consider how overlapping requests affect outcomes.
What is the primary goal in the interval scheduling problem?
Think about what the objective is when managing schedules.
True or False: The greedy strategy is guaranteed to find an optimal solution for all kinds of scheduling problems.
Consider cases when weights complicate the decision.
Given the intervals (1, 4), (2, 5), (3, 6), and associated weights of 3, 2, and 6 respectively, determine the optimal schedule using a dynamic programming approach.
Break down the intervals into sub-problems and calculate the total weights.
Devise a greedy algorithm for the weighted interval scheduling problem and analyze its efficiency compared to dynamic programming.
Consider how choosing higher weights over finishing times may not always yield the best outcome.
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