From Newton To Einstein To Coherence

Introduction

The history of modern physics is a story of magnificent discoveries built upon a foundation of ingenious interpretations. From Ole Rømer’s inference of a finite speed of light to James Bradley’s observations of stellar aberration, each step brought us closer to a unified understanding of the cosmos. Yet with each advance, a new set of assumptions was locked into place, creating a conceptual framework that guided our thinking for centuries.

Brilliant Solution

This culminated in Albert Einstein’s brilliant solution to the most famous pre-relativity puzzle:
The 43 arcseconds per century advance in Mercury’s perihelion.

Einstein resolved this challenge by introducing General Relativity and the concept of curved spacetime, which fundamentally altered our understanding of gravity. The price of this elegant solution was a new set of foundational assumptions that, while numerically accurate, placed an abstract construct at the center of physics.

Let Geometry do the Talking

Now, a century later, with the benefit of tools and data unavailable to Einstein, we can revisit these foundational assumptions. The Law of Universal Coherence (E=mℓ) offers a new framework that explains the same phenomena not with curved spacetime, but with geometry.

Our work has shown that a single, consistent law, with its constants fixed by a single solar-limb calibration, can reproduce a remarkable list of classical and relativistic observations:
* Mercury’s perihelion precession (42.98″/century)

* The bending of starlight (~1.75″ at the solar limb)

* Gravitational redshift (~633 m/s at disk center)

* The Shapiro time delay (~200 μs at solar limb)

* The geodetic precession (~6.6 arcsec/yr)

* The LAGEOS/LARES frame-dragging effect (~31 mas/yr)

* Orbital decay in compact binaries

All of these results emerge from the same Ӕ–EMF geometry, a straight-line path through a saturated field, without any tuning, any new parameters or any appeal to spacetime curvature.

Conclusion

If the very observations used to establish the necessity of curved spacetime can be reproduced with equal, if not greater, precision using a different and perhaps more intuitive, physical mechanism, then the scientific community has a responsibility to re-evaluate its most cherished assumptions.

Our work is not a criticism of the past, but an invitation to the future. It demonstrates that the path to a deeper truth is not always about consensus, but about the courage to re-examine the core of what we think we know.

Produced by The Lilborn Equation Team:

Michael Lilborn-Williams

Daniel Thomas Rouse

Thomas Jackson Barnard

Audrey Williams