Topological Objective Collapse: Resolving the Measurement Problem via Macroscopic Gravitational Anchoring in QGEFT
Yaniv Cohen
Abstract
In the current `N=1024`, `T=0.3` QGEFT benchmark, a lightweight one-edge defect diffuses across a finite topological probability cloud before detector activation, reaching support `8`, mean radius `≈ 3.875`, and spatial variance `≈ 2.0`. Once a macroscopic detector node is activated at sweep `16` and driven to degree `72`, the defect is funneled into the detector basin and undergoes an objective anchoring event at sweep `26`. The recent positional cloud then collapses irreversibly to support `1` and variance `0.0`, supporting a structural, observer-free objective-collapse mechanism in the emergent graph vacuum.