Physics from a Counting Ledger

Quantum Traction Theory treats the book, DOI archive, Observatory, Lexicon, and field notes as one connected corpus. The Zenodo-backed Corpus Tree currently carries 96 concept families; the Observatory carries 48 detailed records and 100 scorecard anchors, with observed pulls, locked predictions, open gates, and errors kept separate.

Artian Geometry, QTT – Main Framework

The Artian Hamiltonian Framework

Develops the QTT Hamiltonian on Artian Geometry as a finite-capacity source generator for completed address events. The laboratory Hamiltonian is treated as an access image of a deeper substrate ledger, built from A1-A7 through the source core, Access Law, UEL capacity endpoint, A6 ceilings, and A7 bundle closure.

A structural identification of cos(π/8)

The QTT two-clock projection constant I_clk = cos(π/8) is mathematically identical to the T-gate magic-state overlap and the symmetric CHSH variational optimum at β = π/8. Pauli-algebra theorem, line-by-line checkable.

Δm²₃₁ / Δm²₂₁ = 4π² cos²(π/8)

The frozen neutrino ratio line is an exact conditional identity once the source vector is supplied. Its public audit closes common-factor cancellation and keeps finite source asymmetry and neutral-completion construction visibly open.

The Artian Lagrangian Framework

The finite action-ledger companion to the Hamiltonian framework. Completed A5-X address events carry the source action spend; the laboratory Lagrangian and least-action integral are Access-Law images of that source ledger.

Triple parameter-free number-locks

Establishes the BLOP triangular sum, the 18-lock 18 Ω_b (H₀T₀)² = 1, and the Hubble branch ratio H_late / H_early = sec(π/8) = 1.0824. The lab readout uses the clock factor, giving Ω_b ≈ 0.0493 rather than a bare 1/18 shortcut.

Time Drift from the Law of Creation

The F_drift integral functional, computed from baryonic ledger via an explicit retarded Green function with capacity-fixed cutoff. Cosmic-age corollary t₀ = T₀ cos(7π/48) = 13.81 Gyr.

A parameter-free Einstein–Hilbert coefficient

Derivation of G = ℓ̃²c³/ℏ from QTT axioms via the no-knob constitutive projection lemma. This is the identical-equation, non-equivalent-theory claim: the Einstein-Hilbert coefficient is recovered in the local Einstein gauge without treating G as a primitive fitted knob.

Modular-holonomy partitions determine the SM charge ledger

Equal-share J-unitary relabelling lemma yields the centre dictionary n ∈ {1,2,3} ↦ U(1) × SU(2) × SU(3). Dyad–triad rational charge lattice gives the e/3 quantum and one-generation hypercharges.

Entropy production as anchored modular charge

Parameter-free derivation of the Second Law from QTT axioms. Anchored modular charge Q_w = 2π D(ρ‖ω), address-ledger Second Law, sharpened Page envelope, transport triad Λ = 1.06 ± 0.07 confirmed against Jezouin 2013.

CONTACT

If you are interested in collaborating, comparing calculations, or offering careful critique, please contact me.

IDENTITY

Ali Attar
Independent Researcher
Colombes, France

ARCHIVE

All preprints CC BY 4.0

ELSEWHERE