The Quantum Blueprint Formalism: A Review of the Physical Derivation Chain From Transcendental Conditions to Quantum Mechanics, Spacetime, General Relativity, the Standard Model, and Cosmology

The Quantum Blueprint Formalism (QBF) derives the architecture of fundamental physics from three transcendental admissibility conditions—topological distinguishability (A1), non-degenerate symplectic structure (A2), and bounded compression (A3)—that any coherent structure must satisfy. This review presents the physical derivation chain. From the pre-coherent possibility space M_s, a unique three-term Fokker–Planck dynamics (the Mother Equation) is derived, combining drift, diffusion, and circulation. Through projection, this dynamics generates: classical mechanics (Liouville equation from (A2a)), quantum mechanics (Schrödinger equation from locally unique Weyl structure), 3+1-dimensional Lorentzian spacetime (from Hessian metric emergence and projection efficiency), general relativity (Einstein equation from Gauss–Codazzi embedding geometry, with Newton’s constant G derived), relativistic quantum field theory (Fock space from infinite-dimensional extension), and strong structural constraints on the Standard Model gauge group SU(3)×SU(2)×U(1) and matter content. The formalism dissolves the measurement problem and the black hole information paradox, provides structural accounts of dark matter (as gauge-singlet fiber modes) and dark energy (as dynamical vacuum tension), and derives baryogenesis from non-equilibrium projection dynamics. The relationship to dissipative quantum field theory (DQFT) is clarified: the QBF derives the DQFT apparatus from more primitive conditions rather than presupposing it. Testable predictions include a generalized uncertainty principle with determined coefficient β ≈ 1, a decoherence floor D_min > 0, gravitational decoherence rates, Planck-scale modifications to dispersion relations, and null results for axion searches. Beyond (A1)–(A3), the formalism requires one additional assumption (infinite dimensionality of M_s). If the local derivation of the Weyl structure (Paper 24) globalizes, the entire physical edifice follows from three structural conditions plus infinite-dimensionality.