Can you explain what Hamiltonian and Eulerian paths are?
Sure! A Hamiltonian path visits each vertex exactly once, while an Eulerian path visits each edge exactly once.
Can you give me an example of a Hamiltonian path?
Absolutely! In a triangle graph with vertices A, B, and C, a Hamiltonian path could be A -> B -> C.
What about an example of an Eulerian path?
In a square graph with vertices A, B, C, and D, an Eulerian path could be A -> B -> C -> D -> A.
How do I determine if a graph has a Hamiltonian or Eulerian path?
For Hamiltonian paths, there's no simple test, but for Eulerian paths, a graph has one if it has at most two vertices of odd degree.
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