Solving the World's Hardest Unsolved Conjectures
AlkindiX develops research-grade quantum computing systems for mathematical verification. Currently tackling Collatz, Riemann, and other frontier conjectures through ProofX and quantum-classical hybrid approaches.
About AlkindiX
We build quantum-classical systems that push the boundaries of mathematical verification. Our work focuses on developing scalable approaches to unsolved conjectures through hybrid quantum algorithms and advanced computational frameworks.
Core Platforms
ProofX → A quantum-enhanced research environment for frontier mathematical conjectures. CollatzLab, its flagship engine, pioneers hybrid quantum-classical exploration of sequence dynamics and stopping-time analysis.
Research Philosophy
We operate at the intersection of quantum computation and pure mathematics, building systems that endure beyond current technological limitations. Our approach combines rigorous mathematical foundations with practical quantum implementation strategies.
Research Highlights
Quantum Collatz Verification
Developing quantum circuits for efficient Collatz sequence verification with exponential speedup potential over classical approaches.
Read PaperRiemann Zeta Analysis
Quantum algorithms for analyzing zeta function properties and zero distribution patterns using phase estimation techniques.
Read PaperResearch Collaborations
Interested in quantum computing research or mathematical verification systems?