The Q-Object Framework: From Discrete Exceptional Pocket Geometry to Emergent Matrix Superfluids

This paper introduces the Q-Object framework, a theoretical construction in which the Standard Model gauge group, general relativity, and dark-sector phenomenology emerge collectively from a relativistic superfluid with a matrix-valued order parameter. The microscopic structure is grounded in the exceptional Jordan algebra J₃(𝕆) and realized concretely as a discrete pocket network on the E₈ root lattice. From four postulates — matrix superfluidity, general covariance, local thermal equilibrium, and spontaneous symmetry breaking — the framework derives: the portal coupling ξ = 2.004 ± 0.025 from E₆ Dynkin indices and Fano-plane combinatorics; dynamical selection of the Standard Model gauge group G_SM as the unique global minimum of the SU(5) adjoint potential via two-loop renormalization-group flow; Newton's constant G = M_Pl⁻² from the Rindler path integral of the superfluid phase; and exactly three fermion generations from the Euler characteristic χ(CP²) = 3 of the vortex moduli space. The paper includes a complete epistemic audit classifying every claim as postulate, input, derived, fitted, or estimated. Six falsifiable predictions are identified, with proton decay τ_p ~ 10³⁴–10³⁵ yr as the most near-term experimental test and a +0.14% deviation in the Higgs trilinear coupling as the primary falsifier of the microscopic E₆ derivation. Keywords: quantum gravity, Standard Model, emergent gauge theory, exceptional Jordan algebra, octonions, superfluid vacuum, dark matter, dark energy, proton decay, grand unification Zenodo DOI: 10.5281/zenodo.20926991