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- Dedekind_sum abstract "In mathematics, Dedekind sums are certain sums of products of a sawtooth function, and are given by a function D of three integer variables. Dedekind introduced them to express the functional equation of the Dedekind eta function. They have subsequently been much studied in number theory, and have occurred in some problems of topology. Dedekind sums obey a large number of relationships on themselves; this article lists only a tiny fraction of these.Dedekind sums were introduced by Richard Dedekind in a commentary on fragment XXVIII of Bernhard Riemann's collected papers.".
- Dedekind_sum wikiPageExternalLink dedekind.slides.pdf.
- Dedekind_sum wikiPageID "1122242".
- Dedekind_sum wikiPageLength "4946".
- Dedekind_sum wikiPageOutDegree "17".
- Dedekind_sum wikiPageRevisionID "681319377".
- Dedekind_sum wikiPageWikiLink Bernhard_Riemann.
- Dedekind_sum wikiPageWikiLink Category:Modular_forms.
- Dedekind_sum wikiPageWikiLink Category:Number_theory.
- Dedekind_sum wikiPageWikiLink Dedekind_eta_function.
- Dedekind_sum wikiPageWikiLink Emil_Grosswald.
- Dedekind_sum wikiPageWikiLink Functional_equation.
- Dedekind_sum wikiPageWikiLink Hans_Rademacher.
- Dedekind_sum wikiPageWikiLink Mathematics.
- Dedekind_sum wikiPageWikiLink Modular_group.
- Dedekind_sum wikiPageWikiLink Number_theory.
- Dedekind_sum wikiPageWikiLink Richard_Dedekind.
- Dedekind_sum wikiPageWikiLink Sawtooth_function.
- Dedekind_sum wikiPageWikiLink Sawtooth_wave.
- Dedekind_sum wikiPageWikiLink Tom_M._Apostol.
- Dedekind_sum wikiPageWikiLink Topology.
- Dedekind_sum wikiPageWikiLinkText "Dedekind sum".
- Dedekind_sum wikiPageWikiLinkText "Dedekind sum#Reciprocity law".
- Dedekind_sum hasPhotoCollection Dedekind_sum.
- Dedekind_sum subject Category:Modular_forms.
- Dedekind_sum subject Category:Number_theory.
- Dedekind_sum hypernym Sums.
- Dedekind_sum type Field.
- Dedekind_sum comment "In mathematics, Dedekind sums are certain sums of products of a sawtooth function, and are given by a function D of three integer variables. Dedekind introduced them to express the functional equation of the Dedekind eta function. They have subsequently been much studied in number theory, and have occurred in some problems of topology.".
- Dedekind_sum label "Dedekind sum".
- Dedekind_sum sameAs Somme_de_Dedekind.
- Dedekind_sum sameAs Somma_di_Dedekind.
- Dedekind_sum sameAs Dedekind-som.
- Dedekind_sum sameAs m.047_c9.
- Dedekind_sum sameAs Dedekindsumma.
- Dedekind_sum sameAs Q2463775.
- Dedekind_sum sameAs Q2463775.
- Dedekind_sum sameAs 戴德金和.
- Dedekind_sum wasDerivedFrom Dedekind_sum?oldid=681319377.
- Dedekind_sum isPrimaryTopicOf Dedekind_sum.