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3 cards from this section. Quick, good the night before a test.
What does DAG stand for?
Think about graphs with no cycles and directed paths.
Define 'vertex' in the context of DAGs.
Consider what elements make up a graph.
What does DAG stand for?
Remember the relationship between direction and cycles.
True or False: A DAG can contain cycles.
Think about the dependencies and loops.
Construct a DAG from the following tasks: E - buy ingredients, F - prepare food, G - serve food, where E and F must be done before G. Then provide a topological sort.
Think about dependencies and order in which tasks can be performed.
Given a project with tasks M, N, O such that M precedes N and O, and O must precede N, depict the DAG and explain your topological order.
Map out the tasks visually to ensure correct dependencies.
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