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  • Bernhard Riemann/Definition
    ...[[differential geometry]], [[theory of functions|function theory]], and [[number theory]].
    171 bytes (18 words) - 10:52, 31 May 2009
  • Class field theory
    In [[algebraic number theory]], '''class field theory''' studies the abelian extensions of an [[algebrai
    191 bytes (26 words) - 17:20, 10 January 2013
  • Discrete mathematics/Definition
    ...thin mathematics that study discrete objects: combinatorics, graph theory, number theory, mathematical logic, …
    167 bytes (18 words) - 09:28, 18 June 2009
  • Algebraic number field/Related Articles
    {{r|Modulus (algebraic number theory)}} {{r|Number theory}}
    843 bytes (113 words) - 10:49, 11 January 2010
  • Riemann zeta function/Definition
    ...matical function]] of a [[complex number|complex]] variable important in [[number theory]] for its connection with the distribution of [[prime number]]s.
    219 bytes (27 words) - 16:59, 13 November 2008
  • Dirichlet character/Bibliography
    * {{cite book | author=Tom M. Apostol | title=Introduction to Analytic Number Theory | series=Undergraduate Texts in Mathematics | year=1976 | publisher=[[Sprin ...thor=Harold Davenport | authorlink=Harold Davenport | title=Multiplicative number theory | series=Lectures in advanced mathematics | number=1 | publisher=Markham |
    796 bytes (90 words) - 16:47, 27 January 2023
  • Algebraic number/Advanced
    In [[number theory]], an '''algebraic number''' is an element of a finite [[extension field]] ...ued forms the foundation of modern [[algebraic number theory]]. Algebraic number theory is now an immense field, and one of current research, but so far has found
    1 KB (179 words) - 14:14, 10 December 2008
  • Number Theory Foundation
    ...tes of America]] which supports research and conferences in the field of [[number theory]].
    312 bytes (43 words) - 14:07, 2 February 2023
  • Conductor of a number field
    ...nsion|extension]] of [[algebraic number field]]s is a [[modulus (algebraic number theory)|modulus]] which determines the splitting of [[prime ideal]]s. If no exten For a general extension ''F''/''K'', the conductor is a [[modulus (algebraic number theory)|modulus]] of ''K''.
    1 KB (177 words) - 01:07, 18 February 2009
  • Number Theory
    #Redirect [[Number theory]]
    27 bytes (3 words) - 07:04, 30 May 2008
  • Discriminant of an algebraic number field/Bibliography
    ...öhlich | authorlink=Ali Fröhlich | coauthors=M.J. Taylor | title=Algebraic number theory | series=Cambridge studies in advanced mathematics | volume=27 | publisher= ...Ireland | coauthors=M. Rosen | title = A Classical Introduction to Modern Number Theory | publisher = Springer-Verlag | date = 1993 | location = New York, New Yo
    1 KB (153 words) - 14:18, 16 January 2013
  • Different ideal/Bibliography
    * {{Citation | last=Weiss | first=Edwin | title=Algebraic number theory | publisher=Chelsea Publishing | year=1976 | isbn=0-8284-0293-0}}. ...2=Taylor | first2=Martin | authorlink2= Martin J. Taylor | title=Algebraic number theory | publisher=[[Cambridge University Press]] | series=Cambridge Studies in Ad
    470 bytes (55 words) - 09:40, 12 June 2009
  • Natural number/Related Articles
    {{r|Number theory}}
    291 bytes (36 words) - 08:06, 19 August 2009
  • Ray class group
    #REDIRECT [[Modulus (algebraic number theory)#Ray class group]]
    63 bytes (8 words) - 06:18, 6 December 2008
  • Combinatorics/Related Articles
    {{r|Number theory}}
    610 bytes (72 words) - 10:57, 18 June 2009
  • Discrete mathematics/Related Articles
    {{r|Number theory}}
    245 bytes (29 words) - 09:38, 18 June 2009
  • Transcendental number/Bibliography
    ...ite book | author=Alan Baker| authorlink=Alan Baker | title=Transcendental Number Theory | publisher=[[Cambridge University Press]] | year=1975 | isbn=0-521-20461-5 ...William J. LeVeque | authorlink = William J. LeVeque | title = Topics in Number Theory, Volumes I and II | publisher = Dover Publications | location = New York |
    452 bytes (56 words) - 12:09, 1 January 2013
  • Partition (mathematics)
    ...], '''partition''' refers to two related concepts, in [[set theory]] and [[number theory]]. ==Partition (number theory)==
    2 KB (336 words) - 07:17, 16 January 2009
  • Abstract algebra/Related Articles
    {{r|Number theory}}
    654 bytes (81 words) - 13:36, 29 November 2008
  • Number theory/Related Articles
    Auto-populated based on [[Special:WhatLinksHere/Number theory]]. Needs checking by a human. {{r|Number Theory Foundation}}
    2 KB (262 words) - 19:07, 11 January 2010
  • Riemann
    *[[Riemann zeta function]] Mathematical function important in [[number theory]]
    310 bytes (33 words) - 07:04, 7 February 2009
  • Class field theory/Definition
    <noinclude>{{Subpages}}</noinclude>The branch of algebraic number theory which studies the abelian extensions of a number field, or more generally a
    171 bytes (26 words) - 17:18, 10 January 2013
  • KANT/Definition
    A computer algebra system for mathematicians interested in algebraic number theory.
    119 bytes (14 words) - 15:20, 28 October 2008
  • Conductor of a number field/Definition
    Used in algebraic number theory; a modulus which determines the splitting of prime ideals.
    126 bytes (17 words) - 01:06, 18 February 2009
  • Algebraic number/Related Articles
    {{r|Algebraic number theory}}
    887 bytes (126 words) - 02:29, 22 December 2008
  • Algebraic number/Bibliography
    ...authorlink=Peter Borwein | title=Computational Excursions in Analysis and Number Theory | series=CMS Books in Mathematics | publisher=[[Springer-Verlag]] | year=20 ...öhlich | authorlink=Ali Fröhlich | coauthors=M.J. Taylor | title=Algebraic number theory | series=Cambridge studies in advanced mathematics | volume=27 | publisher=
    2 KB (209 words) - 02:28, 22 December 2008
  • Class field theory/Bibliography
    ...S. Cassels | coauthors=[[Albrecht Fröhlich|A. Fröhlich]] | title=Algebraic Number Theory | publisher=[[Academic Press]] | year=1967 | isbn=012268950X }} * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebraic number theory | publisher=[[Springer-Verlag]] | isbn=0-387-94225-4 | year=1986 }}
    865 bytes (110 words) - 17:22, 10 January 2013
  • Conductor of a number field/Bibliography
    ...S. Cassels | coauthors=[[Albrecht Fröhlich|A. Fröhlich]] | title=Algebraic Number Theory | publisher=[[Academic Press]] | year=1967 | isbn=012268950X }} * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebraic number theory | publisher=[[Springer-Verlag]] | isbn=0-387-94225-4 | year=1986 }}
    865 bytes (110 words) - 02:29, 10 January 2013
  • Modular form/Definition
    ...in [[complex analysis]], with connections to [[algebraic geometry]] and [[number theory]]
    151 bytes (19 words) - 18:29, 15 December 2010
  • KANT
    ...iated command line interface. They have been developed by the Algebra and Number Theory research group of the Institute of Mathematics at [[Technische Universität ...tool for computations in algebraic number fields | booktitle=Computational number theory | publisher=de Gruyter | year=1991 | isbn=3-11-012394-0 | pages=321-330 }}
    1 KB (152 words) - 08:31, 14 September 2013
  • Number Theory Foundation/Related Articles
    Auto-populated based on [[Special:WhatLinksHere/Number Theory Foundation]]. Needs checking by a human. {{r|Number theory}}
    443 bytes (57 words) - 19:07, 11 January 2010
  • Riemann zeta function/Bibliography
    ...Charles Vaughan (mathematician)|Robert C. Vaughan]] | title=Multiplicative number theory I. Classical theory | series=Cambridge tracts in advanced mathematics | vol ...k | authorlink=Donald J. Newman | author=Donald J. Newman | title=Analytic number theory | series=[[Graduate Texts in Mathematics|GTM]] | volume=177 | publisher=[[S
    1 KB (178 words) - 02:38, 10 November 2008
  • Dirichlet series/Bibliography
    * {{cite book | author=Tom M. Apostol | title=Introduction to Analytic Number Theory | series=Undergraduate Texts in Mathematics | year=1976 | publisher=[[Sprin ...| author=Tom M. Apostol | title=Modular functions and Dirichlet Series in Number Theory | edition=2nd ed | series=[[Graduate Texts in Mathematics]] | volume=41 |
    696 bytes (86 words) - 02:18, 4 December 2008
  • Erdős–Fuchs theorem
    In [[mathematics]], in the area of [[combinatorial number theory]], the '''Erdős–Fuchs theorem''' is a statement about the number of ways * {{cite journal | title=On a Problem of Additive Number Theory | author=P. Erdős | authorlink=Paul Erdős | coauthors=W.H.J. Fuchs | jour
    1 KB (199 words) - 10:50, 18 June 2009
  • Arithmetic function/Definition
    ...ositive integers, usually with integer, real or complex values, studied in number theory.
    159 bytes (23 words) - 15:51, 2 December 2008
  • Modulus (disambiguation)
    {{r|Modulus (algebraic number theory)}}
    205 bytes (29 words) - 15:13, 10 January 2024
  • Dedekind zeta function/Related Articles
    {{r|Algebraic number theory}}
    297 bytes (38 words) - 11:43, 15 June 2009
  • Dedekind domain/Bibliography
    | title = Algebraic Number Theory
    240 bytes (22 words) - 07:44, 21 September 2008
  • Partition (mathematics)/Related Articles
    {{r|Number theory}} {{r|Partition function (number theory)}}
    633 bytes (79 words) - 19:23, 11 January 2010
  • Group theory/Related Articles
    {{r|Number theory}}
    1 KB (180 words) - 17:00, 11 January 2010
  • Perfect number/Advanced
    ...very even perfect number must have this form can be given using elementary number theory. The main prerequisite results from elementary number theory, besides a general familiarity with divisibility, are the following:
    2 KB (397 words) - 12:24, 14 May 2008
  • Algebra/Related Articles
    {{r|Number theory}}
    2 KB (247 words) - 06:00, 7 November 2010
  • Minimal polynomial/Bibliography
    ...e book | author=Pierre Samuel | authorlink=Pierre Samuel | title=Algebraic number theory | publisher=Hermann/Kershaw | year=1972 }}
    151 bytes (17 words) - 02:37, 4 January 2013
  • Partition function (number theory)
    In [[number theory]] the '''partition function''' ''p''(''n'') counts the number of [[partitio
    483 bytes (70 words) - 16:32, 13 December 2008
  • Number Theory Foundation/Definition
    ...the United States which supports research and conferences in the field of number theory.
    159 bytes (22 words) - 15:29, 27 October 2008
  • Algebraic number field/Definition
    ...ational numbers of finite degree; a principal object of study in algebraic number theory.
    151 bytes (22 words) - 03:01, 1 January 2009
  • History of number theory/Definition
    The origins and subsequent developments of number theory, which is sometimes distinguished from arithmetic involving elementary calc
    233 bytes (28 words) - 12:48, 11 October 2011
  • Cameron–Erdős conjecture/Bibliography
    ...d P. Erdős, ''On the number of sets of integers with various properties'', Number theory (Banff, 1988), de Gruyter, Berlin 1990, pp. 61–79.
    470 bytes (66 words) - 11:48, 18 June 2009
  • Serge Lang/Definition
    ...2 September 2005) French-born American mathematician known for his work in number theory and for his mathematics textbooks, including the influential ''Algebra''.
    217 bytes (24 words) - 09:17, 4 September 2009
  • Dirichlet character/Related Articles
    {{r|Number theory}}
    321 bytes (41 words) - 05:50, 15 June 2009
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