Home›Sources›Clay Mathematics InstituteSourcesClay Mathematics InstituteResearch FoundationCitation FormatsGeneral ReferenceGeneral Reference Citation TextMathematics Atlas. "Clay Mathematics Institute." Accessed August 30, 2026. https://dev-mathematics.interactiveatlas.org/sources/clay-mathematics-institute.Copy General ReferenceAPA StyleAPA Style Citation TextMathematics Atlas. (n.d.). Clay Mathematics Institute. Retrieved August 30, 2026, from https://dev-mathematics.interactiveatlas.org/sources/clay-mathematics-instituteCopy APA StyleBibTeXBibTeX Citation Text@misc{mathematicsatlas-clay-mathematics-institute, author = {Mathematics Atlas}, title = {Clay Mathematics Institute}, year = {2026}, url = {https://dev-mathematics.interactiveatlas.org/sources/clay-mathematics-institute}, note = {Accessed August 30, 2026} }Copy BibTeXReference and ClassificationDevelopingA private, nonprofit foundation established in 1998 by Landon T. Clay, dedicated to increasing and disseminating mathematical knowledge. In 2000 it named the seven Millennium Prize Problems, each carrying a one million dollar award for a correct solution; the Poincare conjecture (solved by Grigori Perelman, who declined the prize) remains the only one resolved as of this writing.FactsSourcesClaims Backed By This Source (125 claims)Take a Related QuizComments (0)Reader Challenges (0 open reader challenges)FactsCitationPublisherWell-attestedClay Mathematics InstituteURLWell-attestedhttps://www.claymath.org/millennium-problems/Source TypeWell-attestedInstitutional PageAssessmentReliability TierWell-attested1SourcesClay Mathematics Institutetier 1Clay Mathematics InstituteView the SourceClaims Backed By This Source (125 claims)This source backs 125 claims across the atlas. As facts: 87 well-attested. As cited relationships: 8 holds, 11 connected. Plus 19 entities citing it as a general reference with no single fact or relationship attached.Disposition By TopicConjectures, 46 claims: 29 well-attested, 6 holds, 4 connected, 7 general references.Open Questions, 42 claims: 30 well-attested, 6 connected, 6 general references.Mathematicians, 17 claims: 12 well-attested, 5 general references.Articles, 8 claims: 8 well-attested.Theorems, 7 claims: 3 well-attested, 2 holds, 1 connected, 1 general references.Sources, 5 claims: 5 well-attested.Well-attested87ArticlesDiscovered Twice, on Opposite Sides of a WallMathematics' Most WantedConjecturesABC ConjectureBirch and Swinnerton-Dyer ConjectureHodge ConjectureNavier-Stokes Existence and SmoothnessP versus NPRiemann HypothesisYang-Mills Existence and Mass GapMathematiciansChen-Ning YangGrigori PerelmanHenri PoincareLeonid LevinRobert MillsStephen CookWilliam Vallance Douglas HodgeOpen QuestionsDo all nontrivial zeros of the Riemann zeta function really lie on the critical line?Do smooth, globally defined solutions to the three dimensional Navier-Stokes equations always exist, or can a solution break down in finite time?Does a nontrivial quantum Yang-Mills theory really exist for every compact simple gauge group in four dimensions, with a strictly positive mass gap?Does the rank of an elliptic curve's group of rational points really equal the order of vanishing of its L-function at s equals one, for every elliptic curve?Is every efficiently checkable problem also efficiently solvable, or is checking genuinely easier than solving?Is every Hodge class on a smooth complex projective algebraic variety really a rational combination of the cohomology classes of actual algebraic subvarieties?SourcesClay Mathematics InstituteTheoremsPoincare ConjectureHolds8ConjecturesP versus NPRiemann HypothesisTheoremsPoincare ConjectureConnected11ConjecturesHodge ConjectureYang-Mills Existence and Mass GapOpen QuestionsDo all nontrivial zeros of the Riemann zeta function really lie on the critical line?Do smooth, globally defined solutions to the three dimensional Navier-Stokes equations always exist, or can a solution break down in finite time?Does a nontrivial quantum Yang-Mills theory really exist for every compact simple gauge group in four dimensions, with a strictly positive mass gap?Does the rank of an elliptic curve's group of rational points really equal the order of vanishing of its L-function at s equals one, for every elliptic curve?Is every efficiently checkable problem also efficiently solvable, or is checking genuinely easier than solving?Is every Hodge class on a smooth complex projective algebraic variety really a rational combination of the cohomology classes of actual algebraic subvarieties?TheoremsPoincare ConjectureGeneral References19ConjecturesABC ConjectureBirch and Swinnerton-Dyer ConjectureHodge ConjectureNavier-Stokes Existence and SmoothnessYang-Mills Existence and Mass GapMathematiciansChen-Ning YangGrigori PerelmanHenri PoincareRobert MillsWilliam Vallance Douglas HodgeOpen QuestionsDo all nontrivial zeros of the Riemann zeta function really lie on the critical line?Do smooth, globally defined solutions to the three dimensional Navier-Stokes equations always exist, or can a solution break down in finite time?Does a nontrivial quantum Yang-Mills theory really exist for every compact simple gauge group in four dimensions, with a strictly positive mass gap?Does the rank of an elliptic curve's group of rational points really equal the order of vanishing of its L-function at s equals one, for every elliptic curve?Is every efficiently checkable problem also efficiently solvable, or is checking genuinely easier than solving?Is every Hodge class on a smooth complex projective algebraic variety really a rational combination of the cohomology classes of actual algebraic subvarieties?TheoremsPoincare ConjectureTake a Related QuizThe Mathematics Atlas Founding QuizIncludes a question about Clay Mathematics Institute.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