Home›Sources›Legendre's Conjecture (Wikipedia)SourcesLegendre's Conjecture (Wikipedia)Encyclopedia ArticleCitation FormatsGeneral ReferenceGeneral Reference Citation TextMathematics Atlas. "Legendre's Conjecture (Wikipedia)." Accessed August 30, 2026. https://dev-mathematics.interactiveatlas.org/sources/wikipedia-legendres-conjecture.Copy General ReferenceAPA StyleAPA Style Citation TextMathematics Atlas. (n.d.). Legendre's Conjecture (Wikipedia). Retrieved August 30, 2026, from https://dev-mathematics.interactiveatlas.org/sources/wikipedia-legendres-conjectureCopy APA StyleBibTeXBibTeX Citation Text@misc{mathematicsatlas-legendre-s-conjecture-wikipedia, author = {Mathematics Atlas}, title = {Legendre's Conjecture (Wikipedia)}, year = {2026}, url = {https://dev-mathematics.interactiveatlas.org/sources/wikipedia-legendres-conjecture}, note = {Accessed August 30, 2026} }Copy BibTeXReference and ClassificationDevelopingWikipedia's entry on Legendre's conjecture, cited for its statement and its status as one of Landau's 1912 problems.FactsSourcesClaims Backed By This Source (23 claims)Comments (0)Reader Challenges (0 open reader challenges)FactsCitationPublisherWell-attestedWikimedia FoundationURLWell-attestedhttps://en.wikipedia.org/wiki/Legendre%27s_conjectureSource TypeWell-attestedEncyclopediaAssessmentReliability TierWell-attested2SourcesLegendre's Conjecture (Wikipedia)tier 2Wikimedia FoundationView the SourceClaims Backed By This Source (23 claims)This source backs 23 claims across the atlas. As facts: 16 well-attested. As cited relationships: 2 holds, 1 connected. Plus 4 entities citing it as a general reference with no single fact or relationship attached.Disposition By TopicConjectures, 8 claims: 4 well-attested, 2 holds, 2 general references.Open Questions, 8 claims: 6 well-attested, 1 connected, 1 general references.Sources, 5 claims: 5 well-attested.Mathematicians, 2 claims: 1 well-attested, 1 general references.Well-attested16ConjecturesLegendre's ConjectureMathematiciansAdrien-Marie LegendreOpen QuestionsIs there really always at least one prime number between n squared and (n plus one) squared, for every positive integer n?SourcesLegendre's Conjecture (Wikipedia)Holds2ConjecturesLegendre's ConjectureConnected1Open QuestionsIs there really always at least one prime number between n squared and (n plus one) squared, for every positive integer n?General References4ConjecturesLegendre's ConjectureMathematiciansAdrien-Marie LegendreOpen QuestionsIs there really always at least one prime number between n squared and (n plus one) squared, for every positive integer n?Comments (0)No comments yet. Be the first to share a thought.Sign in to join the discussion.Reader Challenges (0 open reader challenges)No disputes yet. Spotted an error or a better source? Open the first one.Sign in to dispute this or suggest a correction.View At A Past YearThe atlas records no dated fact of its own for this entry, so there is no other year to choose.Show This Year