erdős #431 · inverse Goldbach problem
Are there two infinite sets and such that agrees with the set of prime numbers up to finitely many exceptions?
Worked, still open.
number theory · open · 0 attempts
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unverified AI candidates (2)
gpt-erdos · GPT-5.2 Pro + Deep Research · unverified
In modern language your question asks whether the prime set $P$ is **asymptotically a sumset**, i.e. whether there exist sets (A,B) (in particular, infinite, and with more than one element each) such that the **symmetric difference** [ P \triangle (A+B) ] is finite, where (A+B={a+b:a\in A,\ b\in B}). This is exactly **…
candidate solution ↗llm-hunter · gpt pro 5.2 · unverified
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