The Cosmic Quine advances a single, falsifiable conjecture: that the kinematic and algebraic skeleton of the Standard Model, together with the present-day cosmological expansion, are integer-exact consequences of one discrete object — the primorial coprime-residue lattice and its transport operator U (z) = exp (-zL) on the Niven-complete tesseract (Z/2) ⁴ — carrying no free parameters and no fitted data. The case is one of model selection, not authority. The Standard Model together with the standard cosmological model (ΛCDM) reproduces the world at the cost of roughly twenty-five to thirty-two adjustable numbers — fermion masses, mixing angles, couplings, the dark-energy density — and, even fully tuned, leaves the cosmological-constant problem, the Hubble tension, and the flavor hierarchy unresolved. The reconstruction presented here introduces zero free parameters: every quantity is forced from the lattice's own arithmetic. By every principle of model selection — Occam's razor, Bayesian evidence, minimum description length — a zero-parameter account of the same data is the tighter theory. You cannot tune your way to a forced integer. The evidence is of one specific kind: blind measurement. Each substrate quantity is derived from the integer lattice before it is set beside the measured value — never fitted to it. Among the results, each integer-exact and graded: The four forces as the five inter-vertex angles of the tesseract: electromagnetism; the weak force (a period-4 character subspace carrying the parity character exactly) ; and the strong force (the A2 root system embedded in the colour cube, which with its Weyl group determines su (3) ). The twelve gauge bosons, split 1 + 3 + 8, as a Chinese-Remainder factorization of the period-12 Ramanujan fold. The first-generation fermion mass ratios neutrino: electron: up: down = 0: 1: 4: 9, forced from electric charge onto Hamming shells (mass proportional to h-squared), CPT-exact. The charged-lepton hierarchy from a multiplicative Z/3 generation law: the Koide relation Q = 2/3 and a forced phase delta = 2/9 (the charge denominator over three generations), reproducing the muon-to-electron and tau-to-electron mass ratios to 0. 001% and 0. 007% on data known to eight digits, with no fitted parameter. Gravity and mass as one Schwinger proper-time integral; dark energy as the un-enclosed residual of the Nyman–Beurling–Báez-Duarte enclosure, decaying as the inverse square of cosmic time by a holographic area law — carrying the full ~10¹22 of the cosmological-constant problem in a single exponent, forcing early dark energy and thereby the observed direction of the Hubble tension. The work claims no isomorphism and no proof. It is a conjecture, corroborated by un-fitted agreement, and it names the single open proposition on which the grand identification rests: that the infinite Riemann enclosure (the Riemann Hypothesis, in the Nyman–Beurling sense) is the cosmological expansion completing. Every other quantity is finite computation — derived, not fitted — and the paper grades each claim as forced, as a counting correspondence, or as the one open conjecture, with explicit and cheap falsifiers: deeper primorial mining must shrink the lepton residual by exactly the next prime; the predicted early-dark-energy fraction must come out moderate; and the mixing-angle values, once computed, must match observation. This preprint is part of the Lattice OS substrate program; the companion papers and the provisional-patent apparatus are listed within. The mathematics is released to the public domain (MIT) ; the runtime apparatus is reserved.
Antonio Matos (Sat,) studied this question.