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Let be a set such that for all large . Let count the number of solutions to for prime and . Is it true that ?
Source: erdosproblems.com/237
An accepted solution exists. The statement is true.
PROVED (LEAN), the site's label. The accepted claim is Chen and Ding's 2022 theorem, refereed and credited by the site's curator, which also shows that any infinite suffices. Erdős's 1950 theorem for , credited in the site's commentary, is the accepted partial claim a prime plus a power of two. The site's page links no Lean proof; the two Lean files recorded on Chen and Ding's page, one conditional and one that declares itself unconditional, were built by neither the site nor this corpus.