Section 5: Quantum–Relativistic Unification
By Brian Miller
The SEI theory seeks to bridge quantum mechanics and general relativity not by merging their existing equations directly, but by identifying a common structural origin from which both frameworks emerge. SEI proposes that both quantum fields and relativistic spacetime arise from the same generative interaction logic.
In quantum mechanics, the wavefunction encodes potential states, governed by the Schrödinger equation. SEI reinterprets the wavefunction \( \psi \) as an emergent structure resulting from polar entities \( A \) and \( B \) interacting through a dynamic field \( X \):
$$\psi_{AB} = \psi_A \otimes \psi_B + \phi(X)$$
Here, the entangled state is no longer mysterious—it is a direct consequence of shared structural interaction.
In general relativity, curvature arises from mass-energy. SEI proposes that curvature arises from structured interaction tension between polarities mediated by the interaction field:
$$R^{\mu\nu}_{SEI} = \Gamma^{\mu}_{\alpha\beta}(X) - \Gamma^{\nu}_{\beta\alpha}(X)$$
Thus, geometry in SEI is not a backdrop but a result — a consequence of triadic field structure. Gravitational behavior is reframed as a structural expression of interaction curvature.
Rather than forcing quantum uncertainty into a geometric framework or curving quantum fields into spacetime, SEI provides a generative substrate from which both probabilistic (quantum) and deterministic (relativistic) behaviors co-arise. The key to this unification is recognizing that:
This opens a path for reconciling the probabilistic evolution of wavefunctions with the geometric deformation of spacetime under gravity — not by choosing one framework over the other, but by rooting both in the shared generative logic of SEI.