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2 cards from this section. Quick, good the night before a test.
Define vertex colouring in your own words.
Remember how colours relate to adjacency.
What does the chromatic number represent?
Think about colouring requirements and their limits.
What does vertex colouring ensure in a graph?
Think about the goal of preventing shared colours among adjacent nodes.
Is the greedy algorithm guaranteed to produce an optimal colouring?
Reflect on how the order affects the results.
Given a graph with specific vertices and edges, provide at least two different vertex sequences and demonstrate how each affects the chromatic number.
Try to visualize the graph and explore various configurations.
Create a graph with a maximum degree of 3 and demonstrate the relationship between its chromatic number and its maximum degree.
Sketch out different valid colourings to support your finding.
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