← WSFC: Worm Sequence Freedom Closure
/
WSFC-00 · Overview draft and non-claims
WSFC: Worm Sequence Freedom Closure
WSFC-00 · Overview draft and non-claims
Neo.K / Aletheia
Sequence Freedom and Limit Closure of the Possibility Space for the Worm Problem: From Finite-Freedom Expansion and State-Space Evolution to Effective Residuals and a Serializable Infinite Geometry
Rewrites the worm problem as a nested sequence of finite-freedom possibility spaces Γ0 ⊆ Γ1 ⊆ … and demands four closure gates: freedom exhaustion, effective approximation, task stability and value squeeze, with certificate and ledger vocabulary. The paper's research status is OPEN; its 'closure theorem template' is 'not a proved theorem' and it 'does not claim the worm problem is solved'.
WSFC-00 proposes a programme that approximates the worm problem by a sequence of finite-freedom spaces and four gates; it is a programme, not a result.
The paper states the goal in Moser-style terms (A_worm = the minimal covering area), but all later computation uses the broadworm breadth probe — see the note on this case's hub page. Section 0 and the closing declaration carry explicit non-claims.
Connections · Connections
This is a full-text translation of the Chinese source, which remains authoritative for its research claims. Translation is not independent mathematical verification and does not upgrade the original evidence level.