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Paper 0 of the TFPT 4.5 seriesOrientation Map
TFPT 4.52026-04-27285 KBSHA-256 3a4f9ed6a552
Paper 0Orientation Map

TFPT in One Map

Boundary Polarization, Carrier Rigidity, and Observable Closure

The thin entry document for the TFPT 4.5 series. It does not attempt to prove the full theory. Its purpose is to state what TFPT claims, what it does not claim, how the closed branch is organized, and where each load-bearing argument is isolated in the paper sequence.

Inputs
  • None — public orientation layer for the series
Contribution
  • Organization, status discipline, and a dependency map for the closed-branch argument.
Not claimed here
  • No carrier proof, no exact electromagnetic calculation, no CMB fit, no mass ledger, no E8 stage atlas, and no nonperturbative QFT proof.
Falsification surface
  • The note can fail if it misstates the dependency order, overstates the status of a downstream module, or hides where an assumption first enters.
Highlights
Layers7Stratified derivation chain, from boundary primitive to cosmology
Decoders3Y for structure, [u_Σ]=1 for counting, φ₀ for observables
Status discipline4Theorem core, bridge, conditional closure, downstream

Key formulas

  • Staged reconstruction
    SminBminTT\mathfrak{S}_{\min}\Rightarrow\mathcal{B}_{\min}\Rightarrow\mathfrak{T}_\partial \Rightarrow \mathfrak{T}_\star
    The full burden-of-proof chain from minimal seed to closed branch.

What TFPT Claims

TFPT is organized as a boundary-polarized spectral theory whose primitive input is a one-sided boundary datum. The main theorem chain is not a collection of unrelated numerological readouts — it is a staged reconstruction.

SminBminT(τdbl,ιC,Pprim,[uΣ],c3)ddiscPadmT\mathfrak{S}_{\min}\Rightarrow\mathcal{B}_{\min}\Rightarrow\mathfrak{T}_\partial \Rightarrow (\tau_{\mathrm{dbl}},\iota_C,P_{\mathrm{prim}},[u_\Sigma],c_3) \Rightarrow d^\star_{\mathrm{disc}}\Rightarrow P_{\mathrm{adm}}\Rightarrow \mathfrak{T}_\star

The Three Decoders

The closed branch is read through three decoders that separate structure, counting, and bridge observables.

Y generates structureY \text{ generates structure}
[uΣ]=1 generates counting[u_\Sigma]=1 \text{ generates counting}
u:=φ0 generates bridge observablesu := \varphi_0 \text{ generates bridge observables}

Key formulas at a glance

  • Staged reconstruction
    SminBminTT\mathfrak{S}_{\min}\Rightarrow\mathcal{B}_{\min}\Rightarrow\mathfrak{T}_\partial \Rightarrow \mathfrak{T}_\star

    The full burden-of-proof chain from minimal seed to closed branch.