The universe measures itself, and the geometry of that measurement is the manifestation of reality.B. Srivats · 2026
The identity I(V) = γ²(V) is a theorem. What it means — whether a curiosity of low-dimensional geometry or a window into the deepest architecture of reality — is a question the mathematics does not answer. The papers hedge with the curiosity. This manifesto bets, carefully, on the window.
The conformal equivalence between the Bures and Beltrami–Klein metrics on the qubit Bloch ball holds only for two-level systems; the Weyl tensor obstructs it for every N ≥ 3. Read structurally, this says something striking: the clean bridge between information geometry and Lorentz geometry is a property of bits, and of bits alone. The companion essay develops this into a working conjecture — that 3+1 dimensional spacetime is a downprojection from a higher-dimensional information-geometric manifold, and that the qubit identity is its smallest visible window.
Pillar I · The Downprojection
Bisognano–Wichmann (1976) showed the modular flow of the Minkowski vacuum is the one-parameter group of Lorentz boosts. The qubit identity is its smallest concrete instance: the Bures metric is the proper-distance metric, the Beltrami–Klein metric is the coordinate-distance metric, and 4γ² maps between them. Holography (Ryu–Takayanagi, Van Raamsdonk, Brown–Susskind) supplies the broader scaffolding.
Pillar II · The Gödelian Horizon
If we are inside the projection, then our instruments, mathematics, and consciousness are features of it — not external observers of it. Hawking, Dirac Lecture 2002: “A physics theory is self-referencing, like in Gödel’s theorem. One might therefore expect it to be either inconsistent or incomplete.” The boundary on what can be known from within is structural, not technological.
Pillar III · Measurement as Experience
Ito–Dechant (2020) tied entropy production to the Fisher metric. Burns, Greenfield & Dressel (2026) showed measurement carries the symmetry structure of the Lorentz group. Read together, this reframes the hard problem: experience may not be something added to physics but the measurement process observed from within. A conjecture, not a result.
Three convergences are honest. None of the three is a proof. The companion essay assembles them as a coherent interpretation of the formal mathematics — one carefully distinguished from the theorems it accompanies, and one whose extreme extensions are deliberately reserved for a separate volume.
The manifesto contains conjectures, speculations, and philosophical arguments that are explicitly not part of the formal papers. Claims are clearly separated by epistemic status. The proven mathematics stands regardless of the interpretation built upon it.