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Erdős·erdos:346

Erdős Problem 346

problem formal record: solved source: solved F1 unaudited

Machine-checked by qed.bot.

Fidelity F1: A formal artifact exists, but nothing records that its statement says what the claim says.

number theory, complete sequences·Source

AI activity

How grades work
Codex, GPT-5.5 Pro

19 Jun 2026

Solution to variant problem (Lean)

partial A3 V3 F1
Reasoning and sources

Autonomy

AI standalone, with comparable literature existing

Details

literature: 🟡 Burr and Erdős (1981)

literature found on: 20 Jun, 2026

similar?: Yes

Codex, GPT

21 Jun 2026·with Kenta Kitamura

Full solution (Lean)

full A1 V3 F1
Reasoning and sources

Autonomy

AI collaborating with humans

Claimed on erdosproblems.com

1

Proof claims posted on erdosproblems.com, which says that listing a claim “is no guarantee of proof correctness”. The register records who claims what, with which systems, and links to each claim there. Nobody has examined them, and none counts in the register's totals.

F1 unaudited. A formal artifact exists, but nothing records that its statement says what the claim says.

Checks

1
  • verified·qed.bot

    346 theorems on the standard axioms only

    proof rebuilt and axioms inspected·2026-08-22

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Formal material

Formal statements · 1
Cited proofs · 0

No proof artifact cited by the formal record.

Recorded elsewhere

Compare the registries
  • vibemathed — Erdős Problem #346

    checked·joint·their labels: lean-verified, ai-co-developed

Also known as · 3
  • https://www.erdosproblems.com/346
  • https://github.com/google-deepmind/formal-conjectures/blob/main/FormalConjectures/ErdosProblems/346.lean
  • FormalConjectures/ErdosProblems/346.lean

Cite this record

qed.bot, “Erdős Problem 346”, https://qed.bot/s/erdos-346, as of 30 Sep 2026.

This record as plain text, with each claim, its grades and its sources.