Home›Mathematics›Algebra And Number TheoryGroupAlgebra And Number TheoryThis group collects the Mathematics subcategory's members whose defining work concerns algebra and number theory: abstract algebra, group theory, ring theory and the properties of numbers themselves, from the founders of algebraic notation to the modern number theorists who proved centuries-old conjectures. It is kept apart from Geometry And Topology, whose members work primarily in algebraic geometry or topology rather than algebra and number theory as their own subject.FactsBrowse BySourcesComments (0)Reader Challenges (0)FactsComparisonPrimary Research ApproachWell-attestedTheoretical 1Browse ByAll Algebra And Number TheoryAlgebra And Number Theory34 entriesAlgebra And Number TheoryFilter Results34 entriesDisciplineAllComputer Science (1)Logic (1)Mathematics (34)Field (legacy)AllAbstract algebra and theoretical physics (1)Mathematics (6)Mathematics (elliptic functions, dynamics, number theory) (1)Mathematics (number theory and abstract algebra) (1)Mathematics and astronomy (2)Mathematics and law (1)Mathematics and logic (1)Mathematics, mainly algebra (1)Number Theory (1)Number theory, infinite series and partition functions (1)EraAll200 (1)780 (1)1437 (1)1601 (1)1749 (1)1789 (1)1802 (1)1804 (1)1805 (1)1806 (1)1811 (1)1815 (1)1821 (2)1823 (1)1831 (1)1882 (1)1887 (1)1913 (1)1916 (1)1917 (1)1925 (1)1931 (1)1939 (1)1940 (1)1952 (1)1955 (2)1959 (1)1966 (2)1975 (1)1984 (1)1987 (1)InstitutionAllAcademie des Sciences (2)Bell Labs (1)Ecole Polytechnique (1)French National Centre for Scientific Research (1)Hebrew University of Jerusalem (1)Humboldt University of Berlin (3)Imperial College London (1)Institute for Advanced Study (3)London Mathematical Society (1)Moscow State University (1)National Academy of Sciences (3)Princeton University (1)Purdue University (1)Royal Society (3)Saint Petersburg State University (1)Stanford University (1)Trinity College, Cambridge (1)University College London (1)University of California, Los Angeles (1)University of California, Santa Barbara (1)University of Göttingen (2)University of Manchester (1)University of Pennsylvania (1)École Polytechnique Fédérale de Lausanne (1)In GroupAllAlgebra And Number Theory (34)NationalityAllAbbasid Caliphate (1)Australia (1)China (1)France (5)Germany (4)Greece (1)Hungary (1)Ireland (1)Kingdom of Prussia (1)Marinid dynasty (1)New Zealand (1)Norway (2)Russia (2)Ukraine (1)United Kingdom (8)United States (9)Wattasid dynasty (1)Show ResultsBrowseCompareSelect all 34Alan BakerMathematics1 linkAl-KhwarizmiMathematics2 linksArthur CayleyMathematics2 linksAtle SelbergMathematics2 linksAugustin-Louis CauchyMathematics2 linksAugustus De MorganMathematics4 linksCarl Gustav Jacob JacobiMathematics1 linkClaude ShannonMathematics5 linksDaniel QuillenMathematics2 linksDiophantusMathematics1 linkEfim ZelmanovMathematics2 linksEmmy NoetherMathematics4 linksÉvariste GaloisMathematics1 linkGeorge BooleMathematics2 linksIbn Ghazi al-MiknasiMathematics1 linkJames MaynardMathematics1 linkKlaus RothMathematics3 linksLaurent LafforgueMathematics2 linksLeopold KroneckerMathematics2 linksMaryna ViazovskaMathematics3 linksNiels Henrik AbelMathematics2 linksPafnuty ChebyshevMathematics2 linksPaul ErdősMathematics7 linksPeter Gustav Lejeune DirichletMathematics3 linksPierre de FermatMathematics1 linkPierre-Simon LaplaceMathematics3 linksRichard BorcherdsMathematics2 linksRichard DedekindMathematics2 linksSergei AdianMathematics2 linksSrinivasa RamanujanMathematics2 linksTerence TaoMathematics2 linksVaughan JonesMathematics2 linksVladimir VoevodskyMathematics2 linksYitang ZhangMathematics2 linksSources1. Number Theory (Wikipedia)tier 2WikipediaNumber theory, lead paragraphQuote, Number theory, lead paragraphNumber theory is a branch of mathematics devoted primarily to the study of the integers and arithmetic functions.View the SourceComments (0)No comments yet. Be the first to share a thought.Sign in to join the discussion.Reader Challenges (0)No disputes yet. Spotted an error or a better source? Open the first one.Sign in to dispute this or suggest a correction.