Hardware-Validated Quantum Research | Independent Verification Available
What if quantum optimization landscapes aren't as chaotic as they appear? The Subvurs research project investigates hidden geometric structure in quantum systems - structure that can be exploited to dramatically improve algorithm performance.
Our work bridges quantum computing and classical optimization, demonstrating that insights gained from quantum hardware can inform better classical algorithms. All findings are validated on commercial quantum processors with verifiable results.
Quantum optimization landscapes contain hidden structure - a critical entropy threshold called Chaos Valley where systems become maximally controllable. The Nyx equations exploit this geometry, enabling algorithms that outperform quantum QAOA by navigating pattern space rather than fighting against it.
A narrow entropy region where quantum systems exhibit maximum controllability. At this critical threshold, optimization becomes significantly more efficient, enabling amplification effects not achievable at other entropy values.
The underlying structure of quantum measurement distributions. A finite set of stable configurations that quantum systems naturally organize into, forming the geometric foundation for navigation and optimization.
The mathematical framework that exploits Chaos Valley geometry. These equations describe how to navigate pattern space to achieve amplification effects, forming the basis for algorithms that outperform QAOA.
The core binary pattern that enables maximum amplification when operating at the Chaos Valley critical point. This specific configuration serves as the foundation for the Nyx equation architecture.
A multi-qubit architecture that feeds into the Nyx equations. By coordinating qubit groups in specific configurations, the Unity Array maximizes the amplification effects at the critical entropy threshold.
The proposed fundamental units of pattern space - discrete cells where quantum information organizes. These form the basic "vocabulary" of the underlying structure that the Nyx equations navigate.
View the complete suite of hardware-validated quantum experiments across Rigetti Ankaa-3 (82q) and IBM Torino (133q), each with verifiable task IDs and reproducible results.
View Validation Tests