Member of Technical Staff
Axiom Math
Member of Technical Staff
Axiom Math
AI mathematician with verifiable proofs
Applicable Field of Work
Machine Learning & AI for Mathematical Discovery and Reasoning — R&D at the intersection of deep learning, neuro-symbolic methods, automated theorem proving, and pure/applied mathematics.
Lead core discovery projects (e.g., successors to PatternBoost): set research agendas, design and run large-scale experiments to reveal latent mathematical structures, and publish high-impact papers in top AI and mathematics venues.
Collaborate with research mathematicians to identify open problems to tackle, formulate them into benchmarkable ML objectives, build reproducible pipelines, and iterate toward state-of-the-art solutions.
Communicate results broadly through peer-reviewed publications, conference talks, open-source releases, and internal briefings that translate research insights into business value.
Mentor and coach junior researchers by providing technical guidance, rigorous code reviews, and career development support, fostering a culture of excellence and collaboration.
Hard Skills
Advanced coding in Python and modern ML frameworks (PyTorch, JAX, TensorFlow).
Deep expertise in large-scale training, reinforcement learning, program synthesis, and neuro-symbolic techniques.
Strong foundation in higher mathematics (algebra, analysis, combinatorics) and formal proof systems (Lean, Coq, Isabelle).
Demonstrated research acumen: experiment design, rigorous analysis, and a track record of peer-reviewed publications.
Soft Skills
Exceptional scientific writing and presentation abilities, tailoring complex ideas to diverse audiences.
Proven collaborator who thrives in interdisciplinary teams with mathematicians, engineers, and product stakeholders.
Leadership and mentorship strengths—able to inspire, guide, and elevate a high-performance research culture.
AI mathematician with verifiable proofs
Axiom Math creates an AI system that acts as a math-focused solver and prover. It trains a large language model specifically to handle very hard mathematical problems and to produce detailed, verifiable proofs for every reasoning step. The model is designed to ingest math textbooks, journals, and papers so it can both solve existing problems and generate new ones with human-checked solutions, accessible via an API for enterprise use. The company differentiates itself by prioritizing formal proofs and mathematical reasoning, not just text-based answers, and by building a team with researchers from major AI labs. Its current goal is to apply this proof-powered reasoning to fields like quantitative finance and engineering, enabling hedge funds and other enterprises to validate complex models and develop new algorithms with verifiable results.
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