Black Hole as Deconfiguration Operator

deconfiguration operatorоператор D̂

Definition

A black hole in ODTOE is not an object that curves spacetime but the ultimate deconfiguration operator D̂ — the inverse of Ô — that returns configurations back into the potentiality field H. The event horizon is the boundary where configuration inertia I(C) → ∞; the information paradox is resolved naturally because information returns to H, and Hawking radiation is spontaneous re-actualization.

Source Articles

Black Holes as Deconfiguration Operators in ODTOE

A black hole is reinterpreted not as an object curving spacetime, but as an ultimate deconfiguration operator D̂. The event horizon is the boundary where configuration inertia I(C)→∞. The information paradox is resolved naturally: information returns to H. Hawking radiation is spontaneous re-actualisation.

B-Zero Boundary Topology and the Full ODTOE Singularity Theorem

Closing the B-zero boundary topology marker of Article C. Topological structure of boundary ∂_B C of configuration space C at B→0. Criterion of finite-affine-parameter termination of Φ-iteration sequence (Theorem E.T2). Formal definition of trapped ODTOE-configuration via causal cone J⁺_O (Definition E.D1). Full ODTOE singularity theorem E.T1 as structural analog of Hawking–Penrose theorem. Five anti-circular proof steps: ODTOE Raychaudhuri inequality (E.L1), focusing along null directions (E.L2), finite-parameter focusing (E.L3), Φ-iteration behavior near ∂_B C (E.L4), Φ-iteration incompleteness as vanishing of causal future J⁺_O.

Gravity and the Causal Structure of Spacetime in ODTOE

Formalization of how gravity affects causal structure. Gravity interpreted as SYNC operation: synchronization of configurations across adjacent recursion levels of the φ-architecture. Causality introduced as reachability relation C_i ⪯_O C_j by finite actualization acts. Limiting speed c=r₀/τ₀ defines local actualization cone. Event horizon as boundary I(C)→∞. Cosmological constant problem: Planck-scale vacuum density suppression by causal-horizon factor (ℓ_Pl/R_H)² yields observed ρ_Λ without 10⁻¹²⁰ fine-tuning.