G Model scientific reading edition
Strong-Field Gravity: Horizons and Curvature | G Model Perspective
By Gurbuz Dolu, Electrical Engineer & independent researcher, Princeton, New Jersey, USA.
· Published 2026-09-09
Strong-field gravity is the regime where linearized or Newtonian descriptions are insufficient. Exact relativistic solutions describe horizons, high curvature, collapse, and nonlinear geometry.
The distinction between a coordinate description, a causal horizon, and a physical singularity matters when interpreting strong-field claims.
The G Model retains a conditional two-function spherical completion that is coordinate-equivalent to the Schwarzschild exterior. At R_h = 2μ, the branch supports causal trapping and loss of outward-connected support.
The local four-null Gram remains non-degenerate and the Schwarzschild curvature invariant is finite at the horizon. The claim that the horizon destroys every local fabric degree of freedom was rejected; deeper-interior fabric loss remains an open hypothesis.
A microscopic action, generic nonlinear dynamics, collapse treatment, and singularity resolution have not yet been derived.
Strong-field gravity in ordinary physics
Strong-field gravity is the regime where linearized or Newtonian descriptions are insufficient. Exact relativistic solutions describe horizons, high curvature, collapse, and nonlinear geometry.
The distinction between a coordinate description, a causal horizon, and a physical singularity matters when interpreting strong-field claims.
The G Model perspective
The G Model retains a conditional two-function spherical completion that is coordinate-equivalent to the Schwarzschild exterior. At R_h = 2μ, the branch supports causal trapping and loss of outward-connected support.
The local four-null Gram remains non-degenerate and the Schwarzschild curvature invariant is finite at the horizon. The claim that the horizon destroys every local fabric degree of freedom was rejected; deeper-interior fabric loss remains an open hypothesis.
A microscopic action, generic nonlinear dynamics, collapse treatment, and singularity resolution have not yet been derived.