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- Waldspurger's_theorem abstract "In mathematics, Waldspurger's theorem, introduced by Jean-Loup Waldspurger (1981), identifies Fourier coefficients of modular forms of half-integral weight k+1/2 with the value of a L-series at s=k/2.".
- Waldspurger's_theorem wikiPageID "35154167".
- Waldspurger's_theorem wikiPageRevisionID "598868505".
- Waldspurger's_theorem authorlink "Jean-Loup Waldspurger".
- Waldspurger's_theorem first "Jean-Loup".
- Waldspurger's_theorem hasPhotoCollection Waldspurger's_theorem.
- Waldspurger's_theorem last "Waldspurger".
- Waldspurger's_theorem year "1981".
- Waldspurger's_theorem subject Category:Modular_forms.
- Waldspurger's_theorem type Abstraction100002137.
- Waldspurger's_theorem type Form106290637.
- Waldspurger's_theorem type LanguageUnit106284225.
- Waldspurger's_theorem type ModularForms.
- Waldspurger's_theorem type Part113809207.
- Waldspurger's_theorem type Relation100031921.
- Waldspurger's_theorem type Word106286395.
- Waldspurger's_theorem comment "In mathematics, Waldspurger's theorem, introduced by Jean-Loup Waldspurger (1981), identifies Fourier coefficients of modular forms of half-integral weight k+1/2 with the value of a L-series at s=k/2.".
- Waldspurger's_theorem label "Waldspurger's theorem".
- Waldspurger's_theorem sameAs m.0j62zwy.
- Waldspurger's_theorem sameAs Q7961649.
- Waldspurger's_theorem sameAs Q7961649.
- Waldspurger's_theorem sameAs Waldspurger's_theorem.
- Waldspurger's_theorem wasDerivedFrom Waldspurger's_theorem?oldid=598868505.
- Waldspurger's_theorem isPrimaryTopicOf Waldspurger's_theorem.