THE LAW OF TEMPORAL CONSERVATION: GEOMETRIC SIMPLEX ANNIHILATION AND THE BOBRESHOV CONSTANT

This paper presents a fundamental resolution to the Schwarzschild singularity problem by introducing a phase transition mechanism at the Planck scale. We postulate that upon reaching the event horizon's critical threshold, 3-dimensional spatial simplexes undergo geometric annihilation, converting their binding energy into a 1-dimensional temporal flow. We introduce the Bobreshov Constant, which quantifies the temporal yield per unit of collapsed mass. This framework eliminates mathematical infinities, redefines the singularity as a zone of total temporal conversion, and provides a physical basis for Dark Energy as the manifestation of cumulative temporal pressure.