Starts with a question.
Ends with a proof.
We work with people
who check their claims.
We’re building a durable research process around the Strong Goldbach Conjecture, with a focus on clarity, verification and long-term reliability. The work is shaped by attention to detail and a thoughtful approach to how results are established and recorded.
No claim here is treated as proven without verification. We value people who think carefully, move with intention and would rather record a provisional result honestly than announce a conclusion nobody has checked.
What it means
to work here
1
Verification comes first
No mathematical claim is treated as proven without verification. A result is written down, then tested — confidence follows the check, never the announcement, and the record always shows which stage a statement has reached.
2
Claims carry their status
Outputs stay separated into known, provisional, rejected and verified. A provisional claim is never quietly promoted; it remains provisional until it has been independently checked or formally verified.
3
Work that is recorded
The research is not a private experiment. Steps, dead ends and rejected attempts are entered into a public ledger, so the reasoning behind a result can be read and questioned by anyone.
4
Thoughtful, not rushed
Progress matters, but speed is not the only priority. Work is expected to be correct, stable and considered. Decisions are made with an understanding of how they affect the record over time.
5
Built to be checked
Nothing stands in isolation. Every step has to connect to prior mathematics, to the reasoning engine and to whoever verifies it next. Reproducibility is part of the work, not an afterthought.
Current Openings
Open positions are not listed at this time
Contribution to this research is evaluated in public: work enters the ledger as known, provisional, rejected or verified. Follow @usenomosmath for how it develops.
