Registry · Theorem II.T40 established formalized

II.T40 — Central Theorem

The Central Theorem: canonical isomorphism O(tau^3) = A_spec(L), identifying holomorphic functions on the fibered product with spectral characters on the lemniscate boundary. Functorial, bipolar-compatible, tower-graded, iota_tau-calibrated.

Book II Part 9 Ch. 51

Dependency Graph

Depends on (20)

I.T05 I.T31 I.D18 I.D19 I.D21 I.T41 II.T27 II.T33 II.T35 II.T36 II.T37 II.T38 II.T39 II.D35 II.D59 II.P13 II.L07 II.L12 II.L13 II.L14

Depended on by (35)

II.C01 II.D62 II.D65 II.D67 II.D72 II.P15 II.R17 II.R18 II.R19 II.R20 II.R21 II.R27 II.R33 II.R34 II.T41 II.T42 II.T49 V.P10 V.P105 V.P106 V.P195 V.T130 V.T133 V.T159 V.T160 V.T279 V.T294 V.T295 V.T55 V.T65 II.D89 II.D91 II.D92 II.R40 II.R41

Lean Formalization

Module: TauLib.BookII.CentralTheorem.CentralTheorem

Symbol: Tau.BookII.CentralTheorem.central_theorem_check