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April 14, 20260 citationsOpen Access

OS System / ε-Model — Chapter 41 -- Acceleration from the OS Equilibrium Relation — Unified Orbital and Surface Closure

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DKDanijus Kazlauskas

Key Points

  • The aim is to demonstrate that acceleration is derived from an invariant relation rather than being an independent quantity.
  • Calculated Earth and Mars orbital and surface accelerations using the ε relation.
  • Used real measured values without additional formulas or corrective coefficients.
  • Resolved two independent channels for orbital and surface acceleration.
  • Earth orbital acceleration measured at approximately 0.00593 m/s².
  • Earth surface acceleration found to be approximately 9.80 m/s².
  • The same relation extended to Mars and Jupiter, producing consistent results.

Abstract

This document presents a complete numerical demonstration that acceleration is not an independent quantity, but emerges directly from a single invariant relation: ε = v² / (r · S) All calculations are performed using real measured values and without introducing additional formulas, external laws, or corrective coefficients. Two independent channels are resolved using the same relation: Earth orbital acceleration (29.78 km/s, 149,600,000 km) Earth surface acceleration (7.9 km/s, 6371 km) Both close numerically through the same structure and produce: Orbital acceleration ≈ 0.00593 m/s² Surface acceleration ≈ 9.80 m/s² The same method extends consistently to other planetary systems: Mars orbital acceleration ≈ 0.00254 m/s² Jupiter orbital acceleration ≈ 0.000219 m/s² In all cases: ε remains constant (~0.50) S is extracted from measured values acceleration satisfies both identities: a = v² / ra = ε · S This demonstrates that: acceleration is not an external law acceleration is already contained in the equilibrium relation different physical regimes (orbit, surface, planetary scale) are resolved by scale change only, not by different equations The document shows full step-by-step calculations, identity checks, and cross-scale closure, confirming that a single relation governs all evaluated systems.

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Cite This Study

Danijus Kazlauskas (2026) studied this question.

synapsesocial.com/papers/69ddd9b1e195c95cdefd70bahttps://doi.org/10.5281/zenodo.19538388
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