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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.

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The build computes these levels from the evidence in the repository. Each row says what the next level needs. Read what the levels mean.

LadderLevelWhat the next level needs
Human proofH0 no proof
  • add a proof in proofs/ (06.5)
LeanL0 no Lean part
  • name a Lean module in the lean field (07)
VisualV0 none
  • add viz/scene.ts or a figure (10)
WritingW0 stub
  • Statement
  • one source with a locator