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2 cards from this section. Quick, good the night before a test.
Define vertex colouring in the context of graph theory.
Think about adjacent vertices.
What does the vertex chromatic number represent?
Consider what the minimum means.
What is vertex colouring?
Think about where colors are assigned.
True or False: The vertex chromatic number is always equal to the number of vertices in the graph.
Consider when you might need fewer colors.
Given a graph with 12 vertices and a maximum degree of 6, create a set of vertex color assignments that achieves optimal colouring for a scheduling scenario.
Start from the highest degree vertices down.
Demonstrate a scenario in which the greedy coloring algorithm fails to produce an optimal number of colors. Construct a small graph example for clarity.
Think about conflicting edges.
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