kayra-hn/HFP-Framework-2026: v1.0.0

This repository presents a collection of five foundational manuscripts proposing the Hyper-Flux Projection Model, a geometric framework that extends Quantum Field Theory (QFT) into a (4+1)-dimensional manifold M^(4+1) = R^(1,3) × R_w. The central hypothesis posits that the quantum vacuum functions as a hydrodynamic medium characterized by a conserved, continuous momentum flux ("Hyper-Flux"), where observable phenomena in our (3+1)-dimensional hypersurface emerge as projections of this higher-dimensional dynamics. Specifically, the work establishes a geometric isomorphism between the virtual fermion temperature parameter and hyperbolic rapidity in Minkowski space, suggesting that vacuum thermal properties are projection artifacts rather than intrinsic stochastic features. Furthermore, the framework offers a topological interpretation of quantum entanglement in virtual pairs through geometric connectivity within the bulk flux, potentially bridging the ER=EPR correspondence. The model also investigates the orthogonal flux pressure as a candidate for dark energy without ad hoc scalar fields (satisfying p ≈ -ρ) and formulates a constitutive conservation law for the vacuum structure (∇_A J^A = 0). These drafts aim to bridge the gap between quantum information theory and relativistic geometry through a unified topological lens and are intended for open peer review and discussion.