Gravity as Emergent Stability: Chandu's Law of Stability and the Resolution of Newtonian Limitations

This work introduces Chandu’s Law of Stability, a foundational reinterpretation of gravity as an emergent consequence of stability-seeking dynamics in discrete spacetime. Rather than treating gravity as a fundamental force or solely as spacetime curvature, the framework shows that gravitational motion arises from systems evolving toward dynamically stable configurations under harmonic and discrete constraints.

Building upon previously established Harmonic Trigonometric Field Theory (HTFT) and Chandu’s Law of Form, the paper formulates a stability functional governed by a universal minimum transition constraint (Chandu’s Constant). This constraint forbids infinitesimal physical change, naturally eliminating singular behavior and replacing classical divergences with finite boundary structures.

The framework recovers Newtonian gravity as a macroscopic limit while resolving its known conceptual limitations, including action at a distance, unbounded acceleration, and lack of intrinsic stability explanation. Real-world consistency is demonstrated across orbital dynamics, Lagrange points, atomic bound states, and astrophysical accretion systems. A key prediction beyond Newtonian gravity is the existence of an upper bound on gravitational acceleration.

This work positions gravity as an emergent phenomenon rooted in stability rather than force, providing a coherent pathway toward singularity-free gravitational modeling and a stability-centered foundation for future quantum gravity research.