Research · Grid

Grid Analyses — Three Falsifiable Predictions

Three complete data-analysis pipelines for sub-quantum grid model predictions #15 (Fermi-LAT GRB anisotropy), #17 (pair-production resonance peaks), and #18 (non-linear Shapiro delay). Python code and plots published openly.

Methodology

This research package contains three complete analysis pipelines for the strongest testable predictions of the sub-quantum grid model. Each pipeline is executable against existing public data — no new experiment needs to be set up.

#PredictionData sourceScriptPlot
17Helix-resonance peaks in pair productionCERN Open Data / HEPDataprediction17_pair_production.pybelow
15Planck-scale anisotropy (grid lattice)Fermi-LAT GRB catalogprediction15_fermi_lat.pybelow
18Non-linear Shapiro delayNANOGrav / NICERprediction18_pulsar_timing.pybelow

All scripts run on Python 3.8+ with numpy, matplotlib, and scipy.


Prediction #17 — Helix Stability Threshold in Pair Production

Layer 1+3 #pair-production#qed#cern-open-data#directly-testable

Core hypothesis

Pair production (γ → e⁺e⁻) shows resonance peaks at harmonics of 2 m_e c² = 1.022 MeV. The peaks have a Breit-Wigner profile and decay as 1/n² with harmonic number n.

Why this is the sharpest test

QED predicts the pair-production cross-section to 8+ decimal places of accuracy. Any deviation, however small, would be a fundamental discovery. Moreover: the resonance peaks at harmonics are a unique prediction of the grid model — no other framework predicts peaks at exactly these energies.

Required data

Required statistics

Signal amplitude3σ detection requiresFeasibility
1% of QED18 million eventsAchievable with existing CERN data
0.1% of QED1.8 billion eventsHigh-luminosity or combined
0.01% of QED180 billion eventsFuture (FCC)

Generated plot

Prediction #17 — pair-production resonance peaks at harmonics of 1.022 MeV (simulated signal)

Fig. 1 — Simulated 1% resonance peaks at n=1,2,3,4 harmonics of 1.022 MeV. Run the script with real HEPData CSVs to replace the simulation.


Prediction #15 — Planck-Scale Anisotropy

Layer 1+3 #fermi-lat#lorentz-invariance#grid-geometry#directly-testable

Core hypothesis

The grid is a discrete lattice. Photons at different energies propagate at slightly different speeds: v(E) = c × [1 ± η × (E/E_Planck)^n]. Over cosmological distances this leads to measurable arrival-time differences in gamma-ray bursts.

Current constraints (critical context)

Fermi-LAT has already partially tested this hypothesis. Result (Abdo et al. 2009, Nature 462, 331, GRB 090510):

E_QG > 1.2 × E_Planck for linear LIV (n=1)

This rules out cubic grid geometry (η ~ 1). But hexagonal (η ~ 0.3), FCC (η ~ 0.1), and amorphous (η ~ 0.01) geometries survive.

What this means for the grid model

The grid is not cubic. The most likely scenarios:

Key GRBs

GRBzMax photon energySignificance
GRB 0905100.90331 GeVStrongest current limit
GRB 080916C4.3513 GeVHighest redshift
GRB 190114C0.42~1 TeV (MAGIC)TeV photons, extreme test

Generated plot

Prediction #15 — Fermi-LAT GRB photon arrival-time fit for grid geometries (hexagonal η=0.3, FCC η=0.1, amorphous η=0.01)

Fig. 2 — Predicted arrival-time spread vs. photon energy for three lattice geometries, overlaid on the Fermi-LAT GRB 090510 constraint.


Prediction #18 — Non-Linear Shapiro Delay

Layer 1+3 #nanograv#pulsar-timing#shapiro-delay#future-test

Core hypothesis

Mass locally densifies the grid → c decreases locally → extra delay above standard general-relativistic Shapiro delay. The correction is non-linear:

Δt_grid = Δt_GR × [1 + β × (GM/Rc²)^α]   with α > 1

Current status

At present timing precision (~5% on Shapiro delay), the signal is not detectable at β = 0.01, α = 2. The grid correction at the Double Pulsar (compactness 0.18) is only ~0.03% — well below current measurement error.

When detectable?

InstrumentYearPrecisionDetectable at
Kramer et al. 20212021~5%β > 10 (excluded)
NANOGrav 15yr2023~3%β > 5
SKA Phase 1~2028~0.5%β > 0.1
SKA Full~2032~0.1%β > 0.01 ← target
Next-gen timing2035+~0.01%β > 0.001

Strongest test objects

PSR J0737−3039A (Double Pulsar): compactness 0.18, most precise Shapiro measurement. Hulse-Taylor (B1913+16): compactness 0.20, but harder to measure (low inclination).

Generated plot

Prediction #18 — non-linear Shapiro delay correction vs. instrument precision over 2020–2035 timeline

Fig. 3 — Predicted non-linear Shapiro correction (β=0.01, α=2) vs. published timing precision on the Double Pulsar; SKA Full (~2032) is the first instrument that crosses the falsifiability threshold.


Timeline summary

2026 (NOW):
  ├── #17: Re-analyse CERN data for resonance peaks
  │       → Download HEPData cross-sections
  │       → Run prediction17_pair_production.py with real data
  │       → Result within weeks

  └── #15: Re-analyse Fermi-LAT GRB data
          → Download 2GBM catalog
          → Fit hexagonal grid model (η=0.3)
          → Result within months

2028–2032 (SKA):
  └── #18: Wait for SKA Phase 1 / Full
          → Monitor Double Pulsar
          → Test non-linear Shapiro correction
          → Result ~2032

Conclusion: #17 is currently the most readily falsifiable. #15 constrains grid geometry from existing data. #18 is a future test that validates the grid-density model for gravity.


Source code

All five Python scripts are published openly:

Dependencies: numpy, matplotlib, scipy — install with pip install numpy matplotlib scipy.

Citation

Bes, M. (2026). Sub-quantum Grid Model — Testable Predictions. The Spectrum of Everything. https://spectrumofeverything.com/research/grid-analyses/


A note to working researchers

If you have access to CERN HEPData cross-section tables, the Fermi-LAT 2GBM catalog, or SKA pulsar-timing data and want to run any of these pipelines against real data, please reach out: marald@gmail.com. The scripts are designed to be replaced at the data-loading stage; the analysis pipeline downstream is unchanged.

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