Returning the lost ontology of Modern Physics

Quantum Traction Theory treats the book, DOI archive, Observatory, Lexicon, and field notes as one connected corpus. The Zenodo-backed Corpus Tree currently carries 93 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)

Parameter-free derivation of the neutrino mass-squared ratio. Predicts 33.697; the current Observatory comparator is NuFIT 6.1 IC24 with about +0.75 sigma, while the older NuFIT 6.0 +0.16 sigma pull is kept as history rather than silently overwritten.

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

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