Linearized Limit and Recovery of Known Physics in the MyominAung Photon-Sea Theory

This work examines the linearized limit of the MyominAung Photon-Sea Theory (MATE) and demonstrates its consistency with established physical laws. By expanding the nonlinear equations of motion around finite-frequency background configurations, the theory is shown to reduce to the standard relativistic wave equation at leading order. Plane-wave solutions propagate at the speed of light and recover familiar dispersion relations, ensuring agreement with classical field theory and quantum field theory in experimentally tested regimes. Nonlinear effects become relevant only in the low-frequency limit, where mass emerges as a collective phenomenon through inverse-frequency saturation. These results confirm that the theory satisfies the correspondence principle and reproduces known physics while allowing novel behavior beyond conventional domains.