BU39 ER=EPR under B_U Mother-Structure Projection Equivalence, Equivalent Settlement Points, and Globally Isomorphic Total Reality
Dedong Zhan
Abstract ER=EPR under B_U: Mother-Structure Projection Equivalence, Equivalent Settlement Points, and Globally Isomorphic Total Reality reclassifies the equality in ER=EPR from a phenomenological path relation into a mother-structure projection equivalence. The paper argues that ER and EPR are not connected through an objectifiable spatial route in the projection stratum. Instead, ER is the geometric-interface readout of boundary connectivity, compression, and the disqualification of final spacetime separation, while EPR is the quantum-correlation-interface readout of entanglement, nonlocal correlation, and the disqualification of local separability. Both are treated as dual manifestations of the same mother-structure M, under the same fixed boundary B_0, the same single-universe boundary consistency B_U, and the same settlement sovereignty. The paper formalizes this claim through an auditable chain: ER=\pi_{\mathrm{geo}}(M), EPR=\pi_q(M), \Delta_B(ER)=\Delta_B(EPR)=0, therefore ER\sim_M EPR. It further connects Hilbert-space convergence to higher-order unfolding and the total reality settlement network: object-layer closure becomes physically meaningful only after boundary admissibility and settlement. The final claim is that super-distance is not long-distance signaling, but equivalent settlement of one mother-structure across multiple projection points.
•Apr 29, 2026•0 citations