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- Rogers–Ramanujan_identities abstract "In mathematics, the Rogers–Ramanujan identities are two identities related to basic hypergeometric series, first discovered and proved by Leonard James Rogers (1894). They were subsequently rediscovered (without a proof) by Srinivasa Ramanujan some time before 1913. Ramanujan had no proof, but rediscovered Rogers's paper in 1917, and they then published a joint new proof (Rogers & Ramanujan 1919). Issai Schur (1917) independently rediscovered and proved the identities.".
- Rogers–Ramanujan_identities wikiPageExternalLink rogers14.pdf.
- Rogers–Ramanujan_identities wikiPageExternalLink rrcf.pdf.
- Rogers–Ramanujan_identities wikiPageID "2324711".
- Rogers–Ramanujan_identities wikiPageLength "5676".
- Rogers–Ramanujan_identities wikiPageOutDegree "24".
- Rogers–Ramanujan_identities wikiPageRevisionID "675891819".
- Rogers–Ramanujan_identities wikiPageWikiLink Basic_hypergeometric_series.
- Rogers–Ramanujan_identities wikiPageWikiLink Bruce_C._Berndt.
- Rogers–Ramanujan_identities wikiPageWikiLink Category:Hypergeometric_functions.
- Rogers–Ramanujan_identities wikiPageWikiLink Category:Mathematical_identities.
- Rogers–Ramanujan_identities wikiPageWikiLink Category:Modular_forms.
- Rogers–Ramanujan_identities wikiPageWikiLink Category:Q-analogs.
- Rogers–Ramanujan_identities wikiPageWikiLink Category:Srinivasa_Ramanujan.
- Rogers–Ramanujan_identities wikiPageWikiLink Congruence.
- Rogers–Ramanujan_identities wikiPageWikiLink Congruent.
- Rogers–Ramanujan_identities wikiPageWikiLink Generating_function.
- Rogers–Ramanujan_identities wikiPageWikiLink Hard_hexagon_model.
- Rogers–Ramanujan_identities wikiPageWikiLink Igor_Pak.
- Rogers–Ramanujan_identities wikiPageWikiLink Mathematics.
- Rogers–Ramanujan_identities wikiPageWikiLink Modular_form.
- Rogers–Ramanujan_identities wikiPageWikiLink Modular_function.
- Rogers–Ramanujan_identities wikiPageWikiLink Modulo.
- Rogers–Ramanujan_identities wikiPageWikiLink Q-Pochhammer_symbol.
- Rogers–Ramanujan_identities wikiPageWikiLink Ramanujans_continued_fraction.
- Rogers–Ramanujan_identities wikiPageWikiLink Rogers_polynomials.
- Rogers–Ramanujan_identities wikiPageWikiLink Rogers–Ramanujan_continued_fraction.
- Rogers–Ramanujan_identities wikiPageWikiLink Srinivasa_Ramanujan.
- Rogers–Ramanujan_identities wikiPageWikiLink W.N._Bailey.
- Rogers–Ramanujan_identities wikiPageWikiLink Wilfrid_Norman_Bailey.
- Rogers–Ramanujan_identities wikiPageWikiLinkText "Rogers–Ramanujan identities".
- Rogers–Ramanujan_identities authorlink "Issai Schur".
- Rogers–Ramanujan_identities authorlink "Leonard James Rogers".
- Rogers–Ramanujan_identities first "Issai".
- Rogers–Ramanujan_identities first "Leonard James".
- Rogers–Ramanujan_identities hasPhotoCollection Rogers–Ramanujan_identities.
- Rogers–Ramanujan_identities last "Rogers".
- Rogers–Ramanujan_identities last "Schur".
- Rogers–Ramanujan_identities title "Rogers-Ramanujan Continued Fraction".
- Rogers–Ramanujan_identities title "Rogers-Ramanujan Identities".
- Rogers–Ramanujan_identities urlname "Rogers-RamanujanContinuedFraction".
- Rogers–Ramanujan_identities urlname "Rogers-RamanujanIdentities".
- Rogers–Ramanujan_identities wikiPageUsesTemplate Template:Citation.
- Rogers–Ramanujan_identities wikiPageUsesTemplate Template:Harv.
- Rogers–Ramanujan_identities wikiPageUsesTemplate Template:Harvs.
- Rogers–Ramanujan_identities wikiPageUsesTemplate Template:Mathworld.
- Rogers–Ramanujan_identities wikiPageUsesTemplate Template:Numtheory-stub.
- Rogers–Ramanujan_identities wikiPageUsesTemplate Template:OEIS.
- Rogers–Ramanujan_identities year "1894".
- Rogers–Ramanujan_identities year "1917".
- Rogers–Ramanujan_identities subject Category:Hypergeometric_functions.
- Rogers–Ramanujan_identities subject Category:Mathematical_identities.
- Rogers–Ramanujan_identities subject Category:Modular_forms.
- Rogers–Ramanujan_identities subject Category:Q-analogs.
- Rogers–Ramanujan_identities subject Category:Srinivasa_Ramanujan.
- Rogers–Ramanujan_identities comment "In mathematics, the Rogers–Ramanujan identities are two identities related to basic hypergeometric series, first discovered and proved by Leonard James Rogers (1894). They were subsequently rediscovered (without a proof) by Srinivasa Ramanujan some time before 1913. Ramanujan had no proof, but rediscovered Rogers's paper in 1917, and they then published a joint new proof (Rogers & Ramanujan 1919). Issai Schur (1917) independently rediscovered and proved the identities.".
- Rogers–Ramanujan_identities label "Rogers–Ramanujan identities".
- Rogers–Ramanujan_identities sameAs Identités_de_Rogers-Ramanujan.
- Rogers–Ramanujan_identities sameAs m.073wyw.
- Rogers–Ramanujan_identities sameAs Rogers–Ramanujan-identiteterna.
- Rogers–Ramanujan_identities sameAs Q7359380.
- Rogers–Ramanujan_identities sameAs Q7359380.
- Rogers–Ramanujan_identities wasDerivedFrom Rogers–Ramanujan_identities?oldid=675891819.
- Rogers–Ramanujan_identities isPrimaryTopicOf Rogers–Ramanujan_identities.