This work reveals universal stability constants in dynamical systems, indicating a new framework for physics.
This work introduces Chandu’s Stability Constant (Bet = 0.025) as a universal, dimensionless upper bound on physical stability, and Chandu’s Constant (Dalet = 0.0125) as the minimum deviation required for form to exist. Using forensic, archive-based analysis rather than new experiments, this paper extracts stability thresholds from existing high-precision datasets, including NORAD/Space-Track orbital data and the NIST Atomic Spectra Database. Across gravitational, quantum, and dynamical systems, irreversible loss of structural identity consistently occurs when fractional deviation exceeds ~2.5%, while phase rigidity emerges near ~1.25%. A mandatory replication protocol is provided to enable independent verification across orbits, quantum systems, and fluid transitions. The work reframes gravity and motion as emergent consequences of bounded deviation rather than fundamental forces, resolving classical singularities and establishing a non-singular stability-based foundation for physics.
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DHANA CHANDU DASI (2026) studied this question.
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