∇ₜS = dΦ/dt
#ESD
∇ₜS = dΦ/dt
#ESD
Even when systems appear stable, there’s always residual fluctuation. Energy, entropy, and time remain in motion — equilibrium is only a temporary balance between opposing gradients. Equilibrium is just a pause before the next adjustment.
∇ₜS = dΦ/dt
Even when systems appear stable, there’s always residual fluctuation. Energy, entropy, and time remain in motion — equilibrium is only a temporary balance between opposing gradients. Equilibrium is just a pause before the next adjustment.
∇ₜS = dΦ/dt
∇ₜ S = d/dt (ℏ Φ) = G⁻¹ (Eₜ - Eₛ)
∇ₜ S = d/dt (ℏ Φ) = G⁻¹ (Eₜ - Eₛ)
In an emergent framework, mass coupling could scale as:
m_i ∝ Phi_i * (dS_i/dt) / c^2
This suggests that decay pathways trace entropy flow rather than just interaction strength. Exciting times ahead.
In an emergent framework, mass coupling could scale as:
m_i ∝ Phi_i * (dS_i/dt) / c^2
This suggests that decay pathways trace entropy flow rather than just interaction strength. Exciting times ahead.
You're awesome, Mr. Hamill.
You're awesome, Mr. Hamill.
v_c(r) = √[(G M(r)/r) (1 + ε φ(r; λ))]
φ(r; λ) = ∫₀^∞ (4π r′² ρ(r′) e^{–|r–r′|/λ}/|r–r′|) dr′
ε ≈ 10⁻² couples entropy flow to curvature, reproducing the “dark-matter” effect with only baryonic mass.
v_c(r) = √[(G M(r)/r) (1 + ε φ(r; λ))]
φ(r; λ) = ∫₀^∞ (4π r′² ρ(r′) e^{–|r–r′|/λ}/|r–r′|) dr′
ε ≈ 10⁻² couples entropy flow to curvature, reproducing the “dark-matter” effect with only baryonic mass.