This project tests the NKTg Law of Variable Inertia by interpolating the masses of all 8 planets using real NASA JPL data from 30–31 Dec 2024. The model uses only each planet’s position and velocity to reconstruct its mass — and astonishingly, matches NASA’s official values with near-zero error (Δm ≈ 0).
Even more interesting, the model detects Earth’s annual mass loss (≈8×10¹⁹ kg/year), in agreement with GRACE satellite observations.
If you're into physics modeling, orbital mechanics, or just enjoy validating space math with real data — this is for you.
Experimental Verification of the NKT Law Interpolating the Masses of 8 Planets Using NASA Data as of 30–31122024 SHA256 a08c424e2259803a2b10d8d51d61ee4b9073f2b9a62111e4858abf0839229320.pdf
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07/17/2025 at 09:32
The core of this project is the NKTg Law of Variable Inertia, a physics-based model that describes how position, velocity, and mass determine an object's motion tendency in space.
We define:
NKTg₁ = x × p, where p = m × v
→ Rearranged, the formula becomes: m = NKTg₁ / (x × v)
This means that if we know a planet’s position (x), velocity (v), and its NKTg₁ (the interaction value), we can directly calculate its mass — no empirical fitting required.
This project puts this formula to the test using real-time NASA data.
You can apply the model across multiple dates in a year to detect mass variation on Earth. Use real GRACE-based timestamps, and compare:
Interpolated m over time
Known mass loss from GRACE (10²⁰–10²¹ kg/year)
Even very small differences will appear in the model due to its high sensitivity.
🧠 Notes
This model assumes Newtonian orbital mechanics (no GR corrections).
Unit consistency is critical: km, km/s, and kg throughout.
You can automate calculations in Excel, Python, or Jupyter Notebooks.
📁 Files & Tools
(Add links in Files tab once available)
✅ Example spreadsheet (
NKTg_Interpolation.xlsx
)
Experimental Verification of the NKT Law Interpolating the Masses of 8 Planets Using NASA Data as of 30–31122024 SHA256 a08c424e2259803a2b10d8d51d61ee4b9073f2b9a62111e4858abf0839229320.pdf