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Lattice Cosmology Simulator

Geometric Wave Theory — Dynamic dark energy from net-neutral lattice restoring pressure.
As the universe expands the lattice gas thins (k ∝ R) and voids open, creating a competition that determines the equation of state and a measurable lattice property.

Cosmological Parameters

H₀ (km/s/Mpc)70.0
Ωmatter0.315

Lattice / Lattice Parameters

α (dilution exponent)0.00
k(R) = k₀·R  →  G(R) = G₀·Rα
Void growth rate kv3.0
How fast voids form during structure formation
Max void fraction fv0.80

Key Observables

Transition zacc (target 0.67)
Age of universe (target 13.8 Gyr)
w₀ today (DESI: −0.7 to −1.3)
wa CPL drift
ΩDE today
Ġ/G today (bound <10⁻¹²/yr)
ΔG/G at z=1 (BBN-safe <4%)

Derived Lattice Property

k(R) = k₀ · R−α
G(R) = G₀ · Rα
Vnode(r) ∝ r−(α−2)   [LJ-type]
k ∝ req−(α+2) per bond
Best-fit α
Lattice type
Hubble parameter E(z) = H(z)/H₀
Equation of state w(z)
DESI 2024 preferred: w₀ ≈ −0.83, wa ≈ −0.75 (depends on SN catalog)
Deceleration parameter q(z) — acceleration when q < 0
Transition zacc ≈ 0.67 observed (dashed line)
Gravitational constant G(z)/G₀
Observational bounds: |ΔG/G| < 4% over cosmic history
Ready. Adjust sliders or click Find Best-Fit α.