Are there known examples of pairs $\left(f, N\right)$, where $f$ is a link invariant that is known to be complete when restricted to link diagrams that have at most $N$ crossings? (Ideally, f should have a publicly available software implementation, but one without is also ok.)
2026-03-25 10:55:28.1774436128
Is there a complete Link Invariant for links with N crossing.
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