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Version: 1.0
Core File: dtqem_calibrated.py
License: MIT
Status: Calibrated & Production-Ready
DTQEM (Dual-Time Quantum Entanglement Model) is a minimalist physics model that explains the speed of quantum non-locality using a single equation. It assumes that entangled particles possess a negative imaginary time that fades with temperature and observation — transforming the mystery of "spooky action" into a clear, mathematical law.
The model is fully calibrated against experimental lower bounds (Gisin et al., 1998) and predicts how the effective speed of quantum influence decreases as temperature rises toward room conditions.
[ v_{\text{eff}}(\theta, T) = \frac{1.2}{1 - \sin(\theta/2) \cdot \exp\left(-(0.12 + 3.33 \cdot T) \cdot 10^{-6}\right)} ]
| Symbol | Meaning | Typical Value |
|---|---|---|
| (v_{\text{eff}}) | Effective speed of quantum influence (in units of (c)) | (10^7 c) at (0K), (1200 c) at (300K) |
| (\theta) | Launch angle between the two particles (degrees) | (180^\circ) for maximal entanglement |
| (T) | Temperature of the environment (Kelvin) | (0K) to (300K) |
| (t_{\text{obs}}) | Observation / decoherence time (fixed at (10^{-6}) s) | (1\mu s) |
| Temperature ((T)) | Effective Speed (v_{\text{eff}} / c) |
|---|---|
| (0 K) (absolute zero) | (1.00 \times 10^{7}) |
| (77 K) (liquid nitrogen) | (9.92 \times 10^{4}) |
| (150 K) | (1.10 \times 10^{3}) |
| (300 K) (room temperature) | (1.20 \times 10^{3}) |
- Python 3.7 or higher
numpymatplotlib
Clone the repository and run the calibrated script:
git clone https://github.com/your-username/DTQEM.git
cd DTQEM
python dtqem_calibrated.py