The Standalone Standard Model Structure from First Principles

Overview The Standalone Standard Model Structure from First Principles presents a first-principles derivation of the recovered standalone Standard Model structural envelope, followed by a charged-lepton parameter-sector derivation yielding a conditional one-anchor numerical readout for the charged-lepton mass hierarchy. The central result is not merely a reinterpretation of known Standard Model structure. The manuscript gives a dependency-compressed proof spine in which the conventional Standard Model structural tuple is recovered rather than assumed. The derivation proceeds from first-principles constraint conditions to the recovered Standard Model structural occupant, and then shows that this structural recovery is strong enough to support a nontrivial charged-lepton mass readout. Main Result The recovered structural envelope includes: gauge-product recovery; representation-response content; Higgs/bridge fixation; Yukawa-realizability and coupling-slot structure; charge-lattice rigidity; anomaly-neutral survivor structure; vacuum compatibility; mass-response and mixing/phase slots; family-cardinality placement inside the recovered Standard Model envelope. Together, these form the recovered standalone Standard Model structural tuple. Charged-Lepton Mass Derivation The quantitative significance of the paper is that structural recovery opens a parameter-derivation program, and the charged-lepton sector is the first worked numerical sector. The charged-lepton module: derives a 2/92/92/9 role-cell residue; constructs a Z3Z_3Z3-circulant square-root amplitude carrier; produces a one-anchor metric readout for the muon and tau masses; uses the electron pole mass as the sole metric skin import; does not use the observed muon or tau masses as construction inputs. The observed muon and tau masses enter only afterward as diagnostic comparisons. A protected pole-boundary correction further localizes the remaining discrepancy into a sharply constrained trace-remainder class. Numerical Highlight: Charged-Lepton Readout The charged-lepton module produces a one-anchor mass readout using the electron pole mass as the sole metric anchor. The uncorrected carrier display gives: mμcarrier+e=105.659414496 MeVm_\mu^{\mathrm{carrier}+e} = 105.659414496\ \mathrm{MeV}mμcarrier+e=105.659414496 MeV mτcarrier+e=1776.984970813 MeVm_\tau^{\mathrm{carrier}+e} = 1776.984970813\ \mathrm{MeV}mτcarrier+e=1776.984970813 MeV After the conditional protected pole-boundary correction, the display becomes: mμprot+e≈105.658428708 MeVm_\mu^{\mathrm{prot}+e} \approx 105.658428708\ \mathrm{MeV}mμprot+e≈105.658428708 MeV mτprot+e≈1776.861217971 MeVm_\tau^{\mathrm{prot}+e} \approx 1776.861217971\ \mathrm{MeV}mτprot+e≈1776.861217971 MeV The remaining residuals relative to the comparison values are approximately: Δμ≈+5.3208×10−5 MeV\Delta_\mu \approx +5.3208 \times 10^{-5}\ \mathrm{MeV}Δμ≈+5.3208×10−5 MeV Δτ≈+1.217971×10−3 MeV\Delta_\tau \approx +1.217971 \times 10^{-3}\ \mathrm{MeV}Δτ≈+1.217971×10−3 MeV These residuals are localized into a protected pole-boundary trace-remainder class. Exact charged-lepton pole closure is not claimed; the remaining open object is the protected trace remainder. Scope and Nonclaims The paper separates structural Standard Model derivation from full empirical parameter-table closure. It does not claim that all Standard Model numerical constants are derived here. The following remain downstream targets unless separately certified: gauge-coupling values; quark masses; CKM/PMNS coordinates; Higgs-sector constants; absolute mass scales; exact charged-lepton pole closure; other sector-specific numerical parameters. The claim is narrower and stronger: the paper gives a first-principles derivation of the recovered Standard Model structural envelope and demonstrates that this structural closure is strong enough to generate a nontrivial charged-lepton mass readout. Framework Status The framework used is AASC — Admissibility And Standing Constraint. AASC is not introduced as an additional force, hidden ontology, or replacement for physical dynamics. It functions as a constraint formalism governing: admissible construction; standing preservation; scope discipline; lawful parameter promotion; exclusion of hidden selectors; exclusion of post-hoc repair. Physical dynamics enter through the realized physical modules. The constraint framework determines when those modules compose without importing fitted parameters, hidden assumptions, or illicit numerical repairs. Included Material The manuscript includes: a dependency ledger; a proof-spine method; module certificates; anticipated-objection responses; charged-lepton numerical details; an open-problem ledger identifying the remaining obstructions. The principal remaining open objects are protected trace-remainder closure and zero-anchor absolute-scale derivation. One-Sentence Summary A first-principles derivation of the recovered Standard Model structural envelope, culminating in a charged-lepton mass-hierarchy readout that uses the electron as the sole metric anchor and does not use the observed muon or tau masses as construction inputs. This paper is downstream of: Non-Degenerate Construction and the Kernel of Admissibility  The Structure of Admissibility