Results Registry Noteworthy Result Canonical physics Central Theorem (physical form): O(tau^3) isomorphic to A_spec(L). The algebra of holomorphic functions on the total space tau^3 = tau^1 x_f T^2 is isomorphic to the spectral algebra on the lemniscate boundary. Every bulk datum is completely determined by its restriction to L = S
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Central Theorem --- physical form

Central Theorem (physical form): O(tau^3) isomorphic to A_spec(L). The algebra of holomorphic functions on the total space tau^3 = tau^1 x_f T^2 is isomorphic to the spectral algebra on the lemniscate boundary. Every bulk datum is completely determined by its restriction to L = S

IV.T96 Physics Book IV tau-effective formalized

What this page is

This is a public Results-lane surface for a noteworthy Physics Registry item. It is generated from the Corpus Registry triage catalogue and keeps the generic Result catalogue unchanged.

Registry evidence

  • Registry item: IV.T96
  • Type: theorem
  • Scope: tau-effective
  • Lean status: formalized
  • Book / part / chapter: Book IV · Part 1 · Chapter 5

Result summary

Central Theorem (physical form): O(tau^3) isomorphic to A_spec(L). The algebra of holomorphic functions on the total space tau^3 = tau^1 x_f T^2 is isomorphic to the spectral algebra on the lemniscate boundary. Every bulk datum is completely determined by its restriction to L = S^1 v S^1.

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Curation rationale

  • physics-facing terms: spectral
  • theorem/proposition-class item appears externally legible enough for standalone review

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