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- Li's_criterion abstract "In number theory, Li's criterion is a particular statement about the positivity of a certain sequence that is completely equivalent to the Riemann hypothesis. The criterion is named after Xian-Jin Li, who presented it in 1997. Recently, Enrico Bombieri and Jeffrey C. Lagarias provided a generalization, showing that Li's positivity condition applies to any collection of points that lie on the Re s = 1/2 axis.".
- Li's_criterion wikiPageExternalLink bombieri.ps.
- Li's_criterion wikiPageID "4049772".
- Li's_criterion wikiPageRevisionID "544291739".
- Li's_criterion hasPhotoCollection Li's_criterion.
- Li's_criterion subject Category:Zeta_and_L-functions.
- Li's_criterion comment "In number theory, Li's criterion is a particular statement about the positivity of a certain sequence that is completely equivalent to the Riemann hypothesis. The criterion is named after Xian-Jin Li, who presented it in 1997. Recently, Enrico Bombieri and Jeffrey C. Lagarias provided a generalization, showing that Li's positivity condition applies to any collection of points that lie on the Re s = 1/2 axis.".
- Li's_criterion label "Criterio de Li".
- Li's_criterion label "Li's criterion".
- Li's_criterion sameAs Criterio_de_Li.
- Li's_criterion sameAs m.0bfj4t.
- Li's_criterion sameAs Q6538608.
- Li's_criterion sameAs Q6538608.
- Li's_criterion wasDerivedFrom Li's_criterion?oldid=544291739.
- Li's_criterion isPrimaryTopicOf Li's_criterion.