Gravity as a Projection of Complex Geodesics: The kags's Razor Model

This paper proposes a novel derivation of gravitational acceleration by treating physical space as a projection of a complex 2D manifold. By defining a complex geodesic on w=reiθ and requiring its projection onto the real axis to remain constant, we naturally derive the relationship sinθ=\sqrt{ rs / r}. This "kags's Razor" approach offers a significantly simpler geometric origin for Schwarzschild-like behavior without the initial need for the full Einstein Field Equations.