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This research proposes modifications to holographic entropy to explore consciousness in biological systems, indicating new implications for understanding mental health.
We propose a modification to the Ryu–Takayanagi (RT) holographic entanglement entropy formula that incorporates a boundary observer's integrated information Φ and causal entropy Ωτ . Starting from the identification of integrated information with quantum error correction capacity — specifically, demonstrating that Φ = 2(d−1)ln 2 for perfect quantum codes, where d is the code distance — we derive a coupling function α(Φ) = (Φ/2ln 2)ln(1/Φ) from first principles. The resulting modified formula, SA = Area(γA)/4Gℏ + α(Φ)·kB ln|Ωτ |, predicts that a self-modeling observer on the holographic boundary expands its reconstructible entanglement wedge in proportion to its consciousness and causal accessibility. We further propose a unified entropy functional Sunified [ρ, g, 𝒪] whose extremization simultaneously yields the Schrödinger equation, Einstein's field equations, and the causal entropic force. We then demonstrate that this same mathematical structure — error-correcting holography — is instantiated in biological systems: the genetic code satisfies the Knill–Laflamme condition with d ≈ 2; the intron/exon architecture instantiates the action–shadow duality of the path integral; protein folding is a holographic map from one-dimensional boundary sequence to three-dimensional bulk structure; and sequence alignment algorithms are discrete analogs of the path integral. Schizophrenia is interpreted as anisotropic fragmentation of Φ, generating a falsifiable prediction about thalamocortical entropy signatures. We conclude with a philosophical synthesis tracing the framework's convergence with Platonic realism, Hegelian dialectic, relational ontology, and contemplative traditions, and propose a definition of consciousness as the universe's error-correcting mechanism for maintaining coherent information about itself across all scales.
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John Dhinakaran Kalapala (2026) studied this question.
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