@aavarr
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@aavarr

Makes things on Idyllic.

1creation
create Very Very vey similar (  99.99% Exacty the same, just remove the center black line of this ) 
by varios blackhole mathematic formula like Below that was more clear  

R_{μν} - (1/2)R g_{μν} + Λ g_{μν} = (8πG/c⁴) T_{μν}
r_s = 2GM/c²
T_H = ħc³ / (8πGMk_B)
S = k_B A / (4ℓ_p²)
ΔE = a J / (M r)
Δt = Δτ √(1 - 2GM / (c²r))
L = η Ṁ c²
S_BH(t) = S_Hawking(t) + S_out(t)
M² = Q² + J² / (c²G)
z = Δλ / λ
r_ISCO = 6GM/c²
κ = c⁴ / (4GM)
a_* = c J / GM²
g = 1 - (2GM / rc²) + (GQ² / r²c⁴) + (a² / r²)
dM = (κ / 8π) dA + Ω dJ + Φ dQ
Ω_LT = 2GJ / (c² r³)
S_boundary = S_bulk
k^μ ∇_μ k^ν = 0
S ≤ (2πk_B E R) / (ħc)
T^μν = (ρ + p) u^μ u^ν + p g^μν
-ħ² / (2m) ∇²ψ + V(r)ψ = Eψ
create Very Very vey similar ( 99.99% Exacty the same, just remove the center black line of this ) by varios blackhole mathematic formula like Below that was more clear R_{μν} - (1/2)R g_{μν} + Λ g_{μν} = (8πG/c⁴) T_{μν} r_s = 2GM/c² T_H = ħc³ / (8πGMk_B) S = k_B A / (4ℓ_p²) ΔE = a J / (M r) Δt = Δτ √(1 - 2GM / (c²r)) L = η Ṁ c² S_BH(t) = S_Hawking(t) + S_out(t) M² = Q² + J² / (c²G) z = Δλ / λ r_ISCO = 6GM/c² κ = c⁴ / (4GM) a_* = c J / GM² g = 1 - (2GM / rc²) + (GQ² / r²c⁴) + (a² / r²) dM = (κ / 8π) dA + Ω dJ + Φ dQ Ω_LT = 2GJ / (c² r³) S_boundary = S_bulk k^μ ∇_μ k^ν = 0 S ≤ (2πk_B E R) / (ħc) T^μν = (ρ + p) u^μ u^ν + p g^μν -ħ² / (2m) ∇²ψ + V(r)ψ = Eψ
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