The GETT Correspondence Series of Domain-Limited Reconstruction of Physics (GCS-DLRP).
For any new theory to be taken seriously, it must faithfully reproduce everything we already know works, within the conditions where those results have been proven valid.
This section will also hold key tests and criteria, beginning with Bell Theorem, see below.
Standing on the Shoulders of Giants...
Introduction
0.
The GETT Correspondence Series
A structured programme reconstructing established physics as domain-limited reductions of a deeper scalar-field framework, reproducing validated laws while predicting controlled deviations. Access the formal published report, or click each image on the right to access the summary video explanation.
Paper
1.
Classical Kinematics
Within the weak-field regime — the laboratory and solar-system
environment where classical mechanics of inertial motion,
acceleration laws, orbital mechanics, and energy relationshas been tested for centuries — the analysis shows that the GETT framework
reproduces the entire Newton–Kepler kinematic structure exactly.
Paper
2.
Newtonian Dymanics and Kepler's Planetary Motion
The GETT scalar-field equation reduces to the classical Poisson equation for the gravitational potential, and the resulting
acceleration law becomes identical to the Newtonian inverse-square relation and the entire structure of classical gravitational mechanics follows directly.
Einstein's Relativistic Universe
Paper
3.
Special Relativity
The first attempt to reconstruct the full structure of Special Relativity as a domain-limited physical correspondence layer. How Lorentz transformations emerge from physical conditions, not
assumptions. Reviews why time dilation, length contraction, and
relativistic energy follow naturally with GETT.
Paper
4.1.
General Relativity I.
Emergent Metric Structure "Spacetime".
The GR metric structure that governs clocks, rods, signal propagation, and free motion is fully recovered – not as a fundamental description, but as an emergent, domain-limited representation of underlying field dynamics using GETT scalar field framework within the limited mid-density regime. Spacetime is emergent from deeper physical substrate.
Paper
4.2.
General Relativity II.
Einstein Dynamics and Field Equations
This work presents, to the best of the author’s knowledge, the first scalar-field-based correspondence derivation of General Relativity, in which both the dynamical structure and Einstein field equations emerge as a controlled, leading-order limit of a deeper physical system - the GETT density dependent quantum scalar field.
Paper
4.3.
Next: General Relativity III.
Classical tests in the GR domain
Here we show that once the Einstein-domain is established, the standard tested consequences are recovered by the GETT scalar field framework, including gravitational redshift, gravitational time dilation, light bending, Shapiro delay, perihelion precession, and weak-field lensing
Paper
4.4.
Planned: General Relativity IV.
Domain breakdown conditions
Here we define the physical conditions under which GR ceases to be the correct effective description, and explain why. GR is the
correct compressed description when certain substrate conditions hold, when those conditions fail, the compressed description fails.
GETT explains both why GR works and why its scope is finite.
How is the GCS-DLRP programme progressing to date?
GETT Correspondence Series Scorecard
The programme has achieved a 100% pass across all completed stages, successfully reconstructing classical mechanics, Newtonian gravity, and relativity. The combined achievements of Papers 4.1 and 4.2 represent a stunning, unprecedented milestone in reproducing gravitational structure and dynamics from a deeper framework.
Behind us.
For GETT to pass both Special Relativity and General Relativity is a significant milestone. These are expected to be the most
demanding and exacting challenges. The work of Galileo, Kepler, Newton, and Einstein, all appears to be captured within the single GETT framework.
Work ahead
There remains much work to compete, with the next stage to define precisely the proposed domain limit of relativity: GETT has already made specific coarse-grained baryonic mass density predictions to resolve phenomena beyond this boundary.
Bell's Theorem
The world cannot behave in a way that is fully classical, fully local, and fully independent of how we choose to measure it — all at the same time.
Bell's Theorem
One of the three assumptions of reality must be wrong.
Realism
Physical properties exist with definite values before we measure them.
Things have real properties whether we look at them or not.
Locality
No influence can travel faster than the speed of light.
Events here cannot instantly affect events far away.
Nothing happening here can instantly affect something far away.
Measurement Independence
The choices of what we measure are independent of the underlying state of the system. In other words, the experimenter is free to choose settings, and those choices are not pre-correlated with the system.
We can freely choose what to measure, and that choice isn’t secretly pre-arranged with the system.
Bell's Theorem
No theory of nature can simultaneously satisfy a small set of very reasonable assumptions about how reality works — and still
reproduce the results we observe in quantum experiments.
Over decades, increasingly precise experiments have tested Bell’s inequalities. Key results include: Photon entanglement experiments, Loophole-free Bell tests, Long-distance quantum correlation measurements. These experiments consistently show that nature violates Bell’s inequalities. This means the central overlap — where all three assumptions hold — is not realised in nature. At least one of the three must give way.
Within the GETT framework, the interpretation naturally shifts.
GETT maintains:
- Realism — physical processes are grounded in a real, all-pervading scalar field
- A structured notion of locality — interactions propagate through a real substrate with finite dynamics
However:
- The scalar field is continuous, connected, and universal
- It permeates both the system being measured and the measurement apparatus
This has an important implication: Measurement settings and system states are not strictly independent — they are embedded within the same underlying field structure.
So in GETT measurement independence is relaxed and
correlations arise through the shared scalar field background. This provides a route to reproduce observed quantum
correlations without abandoning realism, and without requiring abstract, observer-dependent interpretations.