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3 cards from this section. Quick, good the night before a test.
What is a greedy algorithm?
Think about the choices the algorithm makes.
Why is it important to prove correctness for an algorithm?
Consider the implications of an unproven algorithm.
What primary strategy is used in greedy algorithms?
Think about the goal of optimization.
True or False: Greedy algorithms always guarantee an optimal solution.
Consider the definition of 'greedy'.
Create a complex interval scheduling scenario with at least 10 overlapping intervals and prove whether the earliest finishing time strategy achieves an optimal solution.
List the start and end times of each interval to visualize overlaps.
Demonstrate how varying the selection criteria (like shortest versus longest interval) affects the overall optimal solution in interval scheduling using at least three examples.
Data visualization can greatly help in illustrating differences.
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