In high-dimensional Hilbert spaces, near-orthogonality of almost all vectors supplies an exponentially large reservoir of mutually quasi-orthogonal environmental records that makes decoherence overwhelmingly effective for macroscopic systems.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
years
2026 2representative citing papers
No universal trading strategy exists that generates strict profits in all market trajectories, as such strategies are precluded by no-arbitrage conditions, no-free-lunch theorems, and adversarial constructions that defeat computable rules.
citing papers explorer
-
The Geometric Part of Decoherence: Quasi-Orthogonality in High-Dimensional Hilbert Spaces
In high-dimensional Hilbert spaces, near-orthogonality of almost all vectors supplies an exponentially large reservoir of mutually quasi-orthogonal environmental records that makes decoherence overwhelmingly effective for macroscopic systems.
-
Against a Universal Trading Strategy: No-Arbitrage, No-Free-Lunch, and Adversarial Cantor Diagonalization
No universal trading strategy exists that generates strict profits in all market trajectories, as such strategies are precluded by no-arbitrage conditions, no-free-lunch theorems, and adversarial constructions that defeat computable rules.