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4 cards from this section. Quick, good the night before a test.
What is the matching problem?
Think about matching pairs.
Define a bipartite graph.
Remember the two groups in the graph.
What is a bipartite graph?
Think about the sets involved in the graph.
In a matching problem, can a teacher teach more than one course?
Consider the rules of allocation.
Suppose there are 6 teachers and 3 courses. Each teacher has their preferences for the courses. Describe the steps to find an optimal matching.
Think about how you would visualize the preferences.
If a new course is added to an existing matching scenario, how would you approach adjusting the current allocations?
Consider how additional options can lead to new combinations.
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