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- Q2600201 subject Q6769154.
- Q2600201 subject Q6986665.
- Q2600201 abstract "In mathematics, the Mertens conjecture is the false statement that the Mertens function M(n) is bounded by √n, which implies the Riemann hypothesis. It was conjectured by Thomas Joannes Stieltjes in an 1885 letter to Charles Hermite (reprinted in Stieltjes 1905) and Mertens (1897), and disproved by Odlyzko & te Riele (1985).It is a striking example of a mathematical proof contradicting a large amount of computational evidence in favor of a conjecture.".
- Q2600201 thumbnail Congettura_Mertens.png?width=300.
- Q2600201 wikiPageExternalLink mertens.disproof.pdf.
- Q2600201 wikiPageExternalLink Kotnik.pdf.
- Q2600201 wikiPageExternalLink q0717243567v503t.
- Q2600201 wikiPageWikiLink Q12479.
- Q2600201 wikiPageWikiLink Q1368270.
- Q2600201 wikiPageWikiLink Q168401.
- Q2600201 wikiPageWikiLink Q176916.
- Q2600201 wikiPageWikiLink Q187235.
- Q2600201 wikiPageWikiLink Q198740.
- Q2600201 wikiPageWikiLink Q205243.
- Q2600201 wikiPageWikiLink Q205966.
- Q2600201 wikiPageWikiLink Q2267362.
- Q2600201 wikiPageWikiLink Q285771.
- Q2600201 wikiPageWikiLink Q395.
- Q2600201 wikiPageWikiLink Q454904.
- Q2600201 wikiPageWikiLink Q506615.
- Q2600201 wikiPageWikiLink Q510916.
- Q2600201 wikiPageWikiLink Q596077.
- Q2600201 wikiPageWikiLink Q606934.
- Q2600201 wikiPageWikiLink Q620595.
- Q2600201 wikiPageWikiLink Q6769154.
- Q2600201 wikiPageWikiLink Q6813106.
- Q2600201 wikiPageWikiLink Q6986665.
- Q2600201 wikiPageWikiLink Q841254.
- Q2600201 wikiPageWikiLink Q963230.
- Q2600201 comment "In mathematics, the Mertens conjecture is the false statement that the Mertens function M(n) is bounded by √n, which implies the Riemann hypothesis. It was conjectured by Thomas Joannes Stieltjes in an 1885 letter to Charles Hermite (reprinted in Stieltjes 1905) and Mertens (1897), and disproved by Odlyzko & te Riele (1985).It is a striking example of a mathematical proof contradicting a large amount of computational evidence in favor of a conjecture.".
- Q2600201 label "Mertens conjecture".
- Q2600201 depiction Congettura_Mertens.png.