Engineering UAP data with quantum pre-gravity SU(2)-Right x U(1)-gravity below electroweak symmetry breaking.

Engineering requires the conservation of mass, energy, and momentum.

An apparent Rindler horizon with radius 0.452 [cm] is produced by electron wavepackets accelerating at 1.99 x 10¹⁹ [m/s²]. The resulting cold Unruh temperature is ideal for forming a large quantum system, analogous to the photo electric effect. We s-matrix scatter 22.1 [trillion] electron wavepackets at the same time. The wavepackets have an effective mass of 2.21 times the electron rest mass, accounting for the conservation of mass.

Wavepackets are in a high energy level state. Particles are in the ground state. When the electron mass drops to the ground state, a U(1)-gravity boson is emitted. The boson energy is gravitational freefall kinetic energy that is completely absorbed by reaction with one Planck mass of condensed matter. The boson emission backreaction is one Planck mass of condensed matter going into gravitational freefall with the same energy, accounting for the conservation of energy.

Rest mass energy has zero momentum. You can burn rest mass to conserve energy, but your momentum doesn’t change. This separation of rest mass from momentum renormalizes inertial mass. The UAP is surrounded by U(1)-gravity bosons that decrease the whole UAPs mass, accounting for the conservation of momentum.