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4 cards from this section. Quick, good the night before a test.
What is an intractable problem?
Think about problems that can’t be solved in a reasonable time frame.
Define P Problems.
Consider whether solutions can be derived efficiently.
What type of problem is characterized by lacking a polynomial time solution?
Think about problems that we find difficult to solve quickly.
Is it true that all NP-complete problems are NP?
Consider the definitions of these classes.
Design an approximation algorithm for a real-world problem, detailing the problem's complexity and the solution approach.
Think about problems like logistics or route planning and how they can be approximated.
Discuss potential real-life scenarios where heuristics can lead to quick, effective solutions, but might not yield the best answer.
Consider everyday decisions where time constraints force us to choose good enough over perfect.
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