When entanglement becomes geometry.
A reproducible experiment in which exact entangled-link states generate a candidate spatial metric. Compare ordinary unitary evolution with an explicitly hypothetical EFMW-inspired perturbation. Geometric emergence is not a derivation of Einstein gravity.
EFMW-inspired candidate
Explicit perturbation κ · not derivedDifference / residual
Candidate minus referenceQuantum correlation evolution
t = 0.00888-level unitary register
X / Z quantum gatesIndependent single-qudit circuit uses all 888 basis positions. The separate geometry network occupies at most 64 local levels; it does not explore the full many-body Hilbert space.
Geodesic measurement (graph shortest path)
click two nodes on a map01 / What is quantum here?
Every graph link carries an exact normalized bipartite pure state, cos θ |00⟩ + sin θ |11⟩. Reduced density matrices yield the link mutual information I = 2H₂(cos²θ) without a many-body state-vector explosion.
02 / What is geometry here?
A stipulated monotone map turns mutual information into edge lengths. Triangle angles and interior angle defects produce a discrete curvature proxy. This mapping is not uniquely derived or experimentally validated.
03 / What remains unresolved?
No dynamical metric, graviton, diffeomorphism constraint, Einstein–Hilbert limit, Newtonian limit, or experimentally supported quantum-gravity prediction has been derived. EFMW is an independently testable hypothesis in this app.
BASE888 LAB 1.0.0 · UNITARY PAIR NETWORK + 888-LEVEL CIRCUIT · FINITE GRAPH / NATURALIZED NUMERICAL UNITS · ALL INTERACTIONS LOCAL TO THIS PAGE