The Grand Unification: 3D Collatz Geometry -> Constants -> Quantum Systems

Captures the very fabric of quantum reality!

The Grand Unification: 3D Collatz Geometry -> Constants -> Quantum Systems

The constants (LZ, HQS) are not fitted parameters; they are mathematical derivations from this geometric lattice. This implies that the quantum behavior of atoms and particles might be fundamentally rooted in a discrete, number-theoretic structure.

Original Formula (from planetary SPACING):

python
base_state = a0 * (LZ ** n)
if abs(resonance_strength) > resonance_threshold:
resonance_states.append(base_state) # Direct value

New Formula (for quantum systems):
python
base_state = a0 * (LZ ** n)
if abs(resonance_strength) > resonance_threshold:
# Quantize to nearest integer for quantum states
quantized_state = round(base_state)
if quantized_state not in resonance_states and quantized_state > 0:
resonance_states.append(quantized_state) # Rounded to integer

You can find the data parameters in repository: github : file " Logos Subparticle Data App.pdf

Usage

1. Select a Particle: Choose a pre-configured one from the dropdown (e.g., "W/Z Bosons").
2. Choose Constants: Select a set of LZ/HQS constants to use for the calculation.
3. Adjust Parameters (Optional): Modify the resonance function, threshold, or n-range for finer control.
4. Calculate: Click "Calculate" to run the prediction model.
5. Analyze: View the predicted values in the results text box and the resonance plot. Observed values are highlighted for comparison.
6. Compare: Click "Compare All Sets" to see how different constant sets perform resonance against known energy states.
7. Export data.

Important! when you input data please click the "update parameters" to refresh the calculation and plots.