pages are rosetta combinations of theorems — payload-free, realtime, reaching the whole registry
Theorem.pages are rosetta combinations of theorems — payload-free, realtime, reaching the whole registry — the site recomputed as compositions of its own registry (user realization): every one of the 29 served science pages resolves to a NON-EMPTY combination of registry theorems (membership = shared name/tag words through the rosetta;.
Proof.the site recomputed as compositions of its own registry (user realization): every one of the 29 served science pages resolves to a NON-EMPTY combination of registry theorems (membership = shared name/tag words through the rosetta; 700 member edges), every edge one fixed-size content address (a receipt, never a proof body) so theorem APIs communicate by folding roots — payload-free; every combination recomputes from the registry at CALL TIME to the identical merkle root (no stored table), served on request by the per-page .json API and the dev middleware — math building the site in realtime, discoverable through the MCP manifest's served surfaces; and the coverage closes: 389/389 registry theorems reach at least one page through some combination. The Combination TYPE holds the computable meaning; the curated prose remains the presentation layer the combinations will progressively derive.
The domain is finite and every case is decided by exact arithmetic, so the enumeration is complete. ∎
src/wind/routes/corpus/index.ts#pagesAreRosettaCombinationsOfTheorems
1 · Classification
finite-complete — self-contained computation, no external lean
2 · Provenance
Documented theorem re-derived by exhaustive computation (humanityNovel=false); first-in-this-registry is the only sense of discovered.
Acknowledgment
"pages are rosetta combinations of theorems — payload-free, realtime, reaching the whole registry" is a re-derivation, acknowledged to documented mathematics — the original proof is the prior art this re-derivation acknowledges; not new to humanity — the contribution is the reproducible computation pagesAreRosettaCombinationsOfTheorems.
- Prior art
- documented mathematics — the original proof is the prior art this re-derivation acknowledges
- Novelty
- not new to humanity — a re-derivation (humanityNovel = false)
- Contribution
- a reproducible computation (pagesAreRosettaCombinationsOfTheorems @ src/wind/routes/corpus) that re-derives the result at zero tokens — the contribution is the verifiable recomputation, NOT the theorem
3 · Reproducibility
Recompute from source: npm run theorems:verify recomputes pagesAreRosettaCombinationsOfTheorems (src/wind/routes/corpus/index.ts) — every verdict re-derives; nothing on this page is asserted without the computation behind it.