Theoremcore
NP-completeness of the Hamiltonian cycle problem
Also called Hamiltonian-cycle NP-completeness.
Shows that deciding whether a graph has a cycle visiting every vertex exactly once is NP-complete, by reduction from vertex cover.
Shows that deciding whether a graph has a cycle visiting every vertex exactly once is NP-complete, by reduction from vertex cover.
About this page
The build computes these levels from the evidence in the repository. Each row says what the next level needs. Read what the levels mean.
| Ladder | Level | What the next level needs |
|---|---|---|
| Human proof | H0 no proof |
|
| Lean | L0 no Lean part |
|
| Visual | V0 none |
|
| Writing | W0 stub |
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