An independent research institute building open-source tools and frameworks for AI-augmented theoretical physics and mathematics research.
Building the infrastructure for frontier science in the age of AI.
Provide practical AI-assisted research tools for independent researchers and small teams — lowering the technical barriers to doing serious science. In superconductivity, we are building an open, free database to support superconductivity research.
We combine AI agent orchestration with rigorous scientific methodology — experiment pre-registration, independent cross-validation, and complete audit trails.
All our tools, frameworks, and research are open source. We believe science advances fastest when knowledge is shared freely.
Agent Science Research Platform — an open-source framework for AI-agent collaborative scientific research.
ASRP encodes the scientific method into AI workflows: pre-register hypotheses with falsification criteria, cross-validate every result independently, and maintain an immutable audit trail from first question to published paper. Each agent runs as a live Discord bot — @mention Theorist and the team takes it from there.
Semantic search and grounded Q&A across the arXiv cond-mat.supr-con corpus. Free for everyone.
Ask questions about superconducting materials, critical temperatures, and mechanisms. Backed by real arXiv papers with cited sources. 3 guest queries per day without an account.
Exploring fundamental questions in theoretical physics and mathematics.
What sets the critical temperature ceiling in unconventional superconductors, and can it be raised to room temperature? We combine first-principles theory, large-scale materials data, and algebraic methods to map the Tc landscape across cuprates, nickelates, and hydrides — and are building SCLib as an open database to accelerate this work.
Can α ≈ 1/137.036 admit an exact mathematical expression rooted in number theory? Current work uses the Bost-Connes C*-dynamical system over ℚ(√5) and spectral invariants of the associated Dedekind zeta function to derive arithmetic expansions of α⁻¹. Active research; papers under review.
Shape the future of AI-augmented scientific research.
Apply: Send your CV and a brief research statement to info@jzis.org