The Cosmic Score | 3D Volumetric Lattice & Toroidal Metric Explorer

Mode 1: All-Pervasive 3D Volumetric Grid

Spacetime is not a flat 2D net underneath the planet. The 3D metric lattice permeates directly through the planet's interior, curving smoothly to maximum density and time-dilation at the core.

Exterior Metric ($r > R$) Interior Core Lattice ($r \le R$) Geodesic Test Particles

🖱️ Drag to Rotate 3D Space • Scroll to Zoom Inside Core

Foundational Seed Equation

F = (μ · E · g) / c²

Couples relativistic energy density ($E/c^2$) and local metric acceleration ($g$) with information-geometric resonance ($\mu$).

Interior vs. Exterior Metric

Φ(r) = -GM(3R² - r²) / 2R³ (r ≤ R)

Unlike the 2D funnel myth, the grid inside a planet follows a smooth harmonic parabola ($r^2$), preventing a singularity at $r=0$.

Universal Geodesic Law

d²xμ/dτ² + Γμαβ(dxα/dτ)(dxβ/dτ) = 0

Anything travelling through the invisible 3D lattice must follow the local connection coefficients ($\Gamma^\mu_{\alpha\beta}$) of the grid.

Metric & Lattice Parameters

REAL-TIME 4D

Mass-Energy Density ($E/c^2$) 1.45 Rs

Flat Minkowski (0) Earth/Star Interior Extreme Warp

Harmonic Coupling ($\mu = e^{-D_{KL}}$) 0.85

Decoherent ($\mu \to 0$) 3:2 Fifth Lock Phase-Locked (1.0)

3D Lattice Z-Slice (Core X-Ray) Full 3D Cube

Core Cross-Section Only Half Lattice Full 3D Volume

Planetary Matter Opacity 35%

Invisible Matter (0%) X-Ray Translucent Solid Surface (100%)

Geodesic Particles Harmonic Pulse ($\mu$)

Live Spacetime & Torus Telemetry

Core Lattice Compression

+42.8%

At Planetary Center ($r = 0$)

Core Time Dilation ($d\tau/dt$)

0.8142 c

Slowest Clock Inside Core

Effective Force ($F$)

1.232 μEg/c²

Geodesic Curvature Yield

Toroidal Winding ($p:q$)

3 : 2 (Fifth)

Non-Ergodic Resonance

Why We Can't See the Grid Directly:

Just as a fish does not see water until a vortex forms, we do not see the 4D grid lines because matter itself is an excitation of the grid. Inside a planet, the grid does not vanish—every atom of the core sits inside the lattice, compressing the metric cells and guiding every particle along strict geometric laws.