recognition /
Quantum /
Quantum.EntanglementEntropy /
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formal statement (Lean)
60 noncomputable def planckArea : ℝ := planckLength^2
proof body
Definition body.
61
62 /-! ## The Bekenstein-Hawking Entropy -/
63
64 /-- The Bekenstein-Hawking entropy of a black hole.
65 S_BH = A / (4 × l_p²) = A / (4 G_N ℏ / c³) -/
used by (15)
From the project-wide theorem graph. These declarations reference this one in their body.
depends on (18)
Lean names referenced from this declaration's body.
of
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of
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entropy
in IndisputableMonolith.Foundation.InitialCondition
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A
in IndisputableMonolith.Foundation.IntegrationGap
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of
in IndisputableMonolith.Foundation.PhiForcingDerived
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of
in IndisputableMonolith.Foundation.SpectralEmergence
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of
in IndisputableMonolith.Information.PhysicsComplexityStructure
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A
in IndisputableMonolith.Masses.Anchor
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A
in IndisputableMonolith.Modal.Actualization
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planckArea
in IndisputableMonolith.Quantum.BekensteinHawking
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planckLength
in IndisputableMonolith.Quantum.BekensteinHawking
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G_N
in IndisputableMonolith.Quantum.EntanglementEntropy
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planckLength
in IndisputableMonolith.Quantum.EntanglementEntropy
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planckArea
in IndisputableMonolith.Quantum.HolographicBound
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planckLength
in IndisputableMonolith.Quantum.HolographicBound
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planckLength
in IndisputableMonolith.Quantum.PlanckScale
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entropy
in IndisputableMonolith.Thermodynamics.BoltzmannDistribution
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entropy
in IndisputableMonolith.Thermodynamics.PartitionFunction
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