Near-linear cycles in connected vertex-transitive graphs
A Lean formalization of the near-linear cycle theorem in "Lovász conjecture holds asymptotically". For every positive ε, sufficiently large connected finite vertex-transitive graphs contain a simple cycle with at least n^(1−ε) edges. The development includes a weaker-constant Bondy–Locke path-to-cycle comparison and the finite approximate-group and expansion arguments used in the path proofs.
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