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  • '''Algebra''' is a branch of [[mathematics]] concerning the study of [[structure (alge ...[[secondary education]] and provides an introduction to the basic ideas of algebra, including effects of [[addition|add]]ing and [[multiplication|multiply]]in
    18 KB (2,669 words) - 08:38, 17 April 2024
  • ...initesimal [[symmetry|symmetries]] or [[transformation]]s. In short a Lie algebra is a [[vector space]] together with a skew-symmetric bilinear operation den ...''Y'']] = 0 where ''X'', ''Y'', and ''Z'' run over all elements of the Lie algebra.
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  • In [[mathematics]], particularly in [[abstract algebra]] and [[homological algebra]], a '''resolution''' is a sequence which is used to describe the structure * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed. | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-5
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  • In [[algebra]], the '''content''' of a [[polynomial]] is the [[highest common factor]] o ...nk=Brian Hartley | coauthors=T.O. Hawkes | title=Rings, modules and linear algebra | publisher=Chapman and Hall | year=1970 | isbn=0-412-09810-5 }}
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  • 33 bytes (3 words) - 03:28, 2 January 2009
  • * I.N. Herstein: ''Topics in Algebra''. ISBN 0-471-02371-X
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  • ...[[Diophantus]], who lived in Egypt and is often considered the "father of algebra", writes his famous ''[[Arithmetica]]'', a work featuring solutions of alge ...on reduction was included in the book and added to many methods we have in algebra now.
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  • Commutative algebra developed as a theory in mathematics having the aim of translating classica ...correspondence theorems, which allows us to change between the language of algebra and geometry.
    2 KB (338 words) - 10:01, 23 December 2008
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  • ...ematics)|rings]], [[field (mathematics)|fields]], [[vector space]]s, and [[algebra over a field|algebras]].
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  • In [[algebra]], the '''resultant''' of two polynomials is a quantity which determines wh * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • ...ap|(negation, ~)}} that reverses the truth value of any statement. Boolean algebra can be used to analyze computer chips and switching circuits, as well as lo ...mentary algebra]] as taught in secondary schools, and is only a facet of [[algebra]], the general mathematical discipline treating variables, symbols and sets
    13 KB (1,959 words) - 19:49, 1 September 2020
  • ...range of topics, such as [[systems of linear equations]], [[matrix|matrix algebra]], and [[arrow]]s in [[Cartesian coordinates|Cartesian]] two-dimensional or ...l-world problems. Other topics in linear algebra, such as [[matrix|matrix algebra]], [[eigenvalue]]s and [[eigenvector]]s, [[linear operators]], [[matrix rep
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  • #Redirect [[Abstract algebra]]
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  • The '''Albert algebra''' is the set of 3×3 [[self-adjoint]] matrices over the [[octonion]]s with ...ructed using this one, it is often referred to as "the" exceptional Jordan algebra.
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  • In [[mathematics]], a '''sigma algebra''' is a [[mathematical structure|formal mathematical structure]] intended ...is a collection of subset of <math>\scriptstyle \Omega</math>) is a sigma algebra if it satisfies all the following conditions or axioms:
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  • In [[mathematics]], a '''median algebra''' is a set with a [[ternary operation]] &lt; x,y,z &gt; satisfying a set o ...)</math> satisfies these axioms, so that every Boolean algebra is a median algebra.
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  • In [[linear algebra]], a '''complement''' to a subspace of a vector space is another subspace w
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  • * [[List of basic algebra topics]] * [[Fundamental theorem of algebra]]
    2 KB (247 words) - 06:00, 7 November 2010
  • A ''Lie algebra'' is a vector space together with a skew-symmetric bilinear operation (the
    170 bytes (23 words) - 09:27, 27 November 2011
  • 12 bytes (1 word) - 16:54, 14 November 2007
  • 106 bytes (16 words) - 14:54, 28 October 2008
  • ...''Continuous Symmetries, Lie Algebras, Differential Equations and Computer Algebra'', second edition, World Scientific, 2007, ISBN 978-981-270-809-0
    1 KB (158 words) - 10:59, 27 November 2011
  • ...ilitates [[symbolic mathematics]]. The core functionality of any computer algebra systems is manipulation of mathematical expressions in symbolic form. Most Typical symbolic manipulations that can be performed by ''computer algebra systems'' include:
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  • ...he abstract [[Lie algebra]] to a simpler [[Lie algebra#Examples|matrix Lie algebra]]. ...algebra#Homomorphisms, subalgebras, and ideals|homomorphism]] from the Lie algebra to the endomorphisms (linear maps) of some vector space.
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  • An exceptional Jordan algebra, consisting of 3×3 self-adjoint matrices over the octonions.
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  • 98 bytes (13 words) - 15:03, 29 October 2008
  • * [http://www.helpalgebra.com ''Algebra Help''] Online algebra tutorials. ...://www.ucs.louisiana.edu/~sxw8045/history.htm Highlights in the history of algebra]
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  • In [[linear algebra]], a '''basis''' for a [[vector space]] <math>V</math> is a set of [[vector The term '''basis''' is also used in [[abstract algebra]], specifically in the theory of [[free module]]s. For more on this use of
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  • A fundamental and relatively basic form of algebra taught to students who are presumed to have little or no formal knowledge o
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  • In [[abstract algebra]], an '''algebra over a field''' ''F'', or ''F''-'''algebra''' is a [[ring (mathematics)|ring]] ''A'' containing an [[field isomorphism * Any [[extension field]] ''E''/''F'' can be regarded as an ''F''-algebra.
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  • ...|year=1990 |publisher=McGraw-Hill}} An accessible introduction to Boolean algebra and its applications. ...2001}} A discussion of the wide field of sentential logic of which Boolean algebra is the tip of the iceberg.
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  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • {{r|Jordan algebra}}
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  • {{r|Algebra}} ===Disciplines within abstract algebra===
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  • {{r|Abstract algebra}} {{r|Noncommutative algebra}}
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  • The '''Fundamental Theorem of Algebra''' is a mathematical theorem stating that every nonconstant [[polynomial]] One important case of the Fundamental Theorem of Algebra is that every nonconstant polynomial with [[Real number|real]] coefficients
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  • Auto-populated based on [[Special:WhatLinksHere/Median algebra]]. Needs checking by a human.
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  • #REDIRECT[[Fundamental Theorem of Algebra]]
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  • ...07-16}} An historical and introductory essay on the application of Boolean algebra to circuits.
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  • Auto-populated based on [[Special:WhatLinksHere/Sigma algebra]]. Needs checking by a human.
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  • Auto-populated based on [[Special:WhatLinksHere/Resolution (algebra)]]. Needs checking by a human.
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  • {{r|Linear algebra}}
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  • In mathematics, the '''Hasse invariant of an algebra''' is an invariant attached to a Brauer class of algebras over a field. Th ...d the [[Albert–Brauer–Hasse–Noether theorem]] we may take to be a [[cyclic algebra]] (''L'',φ,π<sup>''k''</sup>) for some ''k'' mod ''n'', where φ is the [
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  • {{r|Span (algebra)}}
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  • * {{cite book | first=Falko | last=Lorenz | title=Algebra. Volume II: Fields with Structure, Algebras and Advanced Topics | year=200
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  • Auto-populated based on [[Special:WhatLinksHere/Fundamental Theorem of Algebra]]. Needs checking by a human.
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Page text matches

  • * [http://www.helpalgebra.com ''Algebra Help''] Online algebra tutorials. ...://www.ucs.louisiana.edu/~sxw8045/history.htm Highlights in the history of algebra]
    260 bytes (36 words) - 06:03, 7 November 2010
  • {{r|Algebra}} ===Disciplines within abstract algebra===
    654 bytes (81 words) - 13:36, 29 November 2008
  • The '''Albert algebra''' is the set of 3×3 [[self-adjoint]] matrices over the [[octonion]]s with ...ructed using this one, it is often referred to as "the" exceptional Jordan algebra.
    619 bytes (88 words) - 13:53, 14 November 2008
  • ...ematics)|rings]], [[field (mathematics)|fields]], [[vector space]]s, and [[algebra over a field|algebras]].
    250 bytes (31 words) - 07:40, 27 July 2008
  • ...a sigma-algebra of subsets of the set and a measure defined on this sigma-algebra.
    137 bytes (20 words) - 09:52, 4 September 2009
  • ...range of topics, such as [[systems of linear equations]], [[matrix|matrix algebra]], and [[arrow]]s in [[Cartesian coordinates|Cartesian]] two-dimensional or ...l-world problems. Other topics in linear algebra, such as [[matrix|matrix algebra]], [[eigenvalue]]s and [[eigenvector]]s, [[linear operators]], [[matrix rep
    975 bytes (135 words) - 02:13, 3 September 2010
  • {{r|linear algebra}} {{r|abstract algebra}}
    492 bytes (60 words) - 15:09, 28 July 2009
  • ...07-16}} An historical and introductory essay on the application of Boolean algebra to circuits.
    350 bytes (48 words) - 14:25, 16 July 2011
  • * Herstein, I. N., ''Topics in Algebra'', Wiley; 2 edition (June 20, 1975), ISBN 0-471-01090-1. * Mac Lane, Saunders, and Garrett Birkhoff; ''Algebra'', American Mathematical Society; 3rd edition (April 1999). ISBN 0-8218-164
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  • In [[algebra]], a '''division ring''' or '''skew field''' is a [[ring (mathematics)|ring ...a field, and hence ''A'' may be regarded as a ''C''-[[algebra over a field|algebra]].
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  • In [[abstract algebra]], an '''algebra over a field''' ''F'', or ''F''-'''algebra''' is a [[ring (mathematics)|ring]] ''A'' containing an [[field isomorphism * Any [[extension field]] ''E''/''F'' can be regarded as an ''F''-algebra.
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  • ...|year=1990 |publisher=McGraw-Hill}} An accessible introduction to Boolean algebra and its applications. ...2001}} A discussion of the wide field of sentential logic of which Boolean algebra is the tip of the iceberg.
    670 bytes (88 words) - 15:04, 21 July 2011
  • * [[List of basic algebra topics]] * [[Fundamental theorem of algebra]]
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  • {{r|Abstract algebra}} {{r|Algebra over a field}}
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  • #Redirect [[Abstract algebra]]
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  • ...]], a '''Borel set''' is a set that belongs to the [[sigma algebra|&sigma;-algebra]] generated by the open sets of a [[topological space]]. Thus, every open s ...>A \in \sigma(O) </math>, where <math>\sigma(O)</math> denotes the &sigma;-algebra generated by <math>O</math>.
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  • #REDIRECT [[Resolution (algebra)#Properties]]
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  • #REDIRECT [[Basis (linear algebra)/Advanced]]
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  • #REDIRECT[[Fundamental Theorem of Algebra]]
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  • #REDIRECT [[Resultant (algebra)#Sylvester matrix]]
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  • #REDIRECT [[Basis (linear algebra)/Related Articles]]
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  • The structure constants of Hall algebra.
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  • {{r|Algebra over a field}} {{r|Complement (linear algebra)}}
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  • {{r|Algebra}} {{r|Basis (linear algebra)}}
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  • In [[algebra]], an '''automorphism''' of an [[abstract algebra]]ic structure is an [[isomorphism]] of the structure with itself, that is,
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  • ...be extended to be a [[measure]] on the [[sigma algebra]] generated by that algebra. Measure in this context specifically refers to a non-negative measure. ...a <math>\mathcal{F}=\sigma(\mathcal{F}_0)</math> (i.e., the smallest sigma algebra containing <math>\mathcal{F}_0</math>) such that <math>\mu(A)=\mu_0(A)</mat
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  • In [[algebra]], the '''Krull dimension''' of a [[ring theory|ring]] is one less than the * [[A.I. Kostrikin]] and [[Igor Shafarevich|I.R. Shafarevich]] (edd), ''Algebra II'', Encyclopaedia of Mathematical Sciences '''18''', [[Springer-Verlag]],
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  • ==Tensor products in linear algebra==
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  • {{r|Abstract algebra}} {{r|Algebra}}
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  • {{rpl|Root (algebra)|In algebra}}
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  • {{r|Shell (algebra)|In algebra}}
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  • Commercial computer algebra system and a general purpose mathematics software.
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  • {{r|Resolution (algebra)|In algebra}}
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  • A computer algebra system for mathematicians interested in algebraic number theory.
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  • An exceptional Jordan algebra, consisting of 3×3 self-adjoint matrices over the octonions.
    127 bytes (14 words) - 02:27, 5 December 2008
  • ...tion and an identity.<ref>Fraleigh J B (2003) ''A First Course in Abstract Algebra'' ISBN 0321156080, section 8</ref> ...] is generally only concerned with groups, [[ring theory|rings]], [[field (algebra)|fields]] ''et cetera'' [[up to]] isomorphism, the generic permutation grou
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  • ...matician, specializing in the study of differential equations, series, and algebra.
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  • ....org/stream/linearassocalgeb00pierrich#page/n5/mode/2up Linear Associative Algebra] Benjamin Peirce, Van Nostrand (1882)
    324 bytes (40 words) - 11:22, 11 January 2010
  • Commutative algebra developed as a theory in mathematics having the aim of translating classica ...correspondence theorems, which allows us to change between the language of algebra and geometry.
    2 KB (338 words) - 10:01, 23 December 2008
  • * {{cite book | author=A.G. Howson | title=A handbook of terms used in algebra and analysis | publisher=[[Cambridge University Press]] | year=1972 | isbn= * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • * {{cite book | author=A.G. Howson | title=A handbook of terms used in algebra and analysis | publisher=[[Cambridge University Press]] | year=1972 | isbn= * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • *{{cite book |title=An exercise book in algebra |author=Scoby McCurdy |url=http://books.google.com/books?id=0RMAAAAAYAAJ&pg *{{cite book |title=Numbers and symmetry: an introduction to algebra |author=Bernard L. Johnston, Fred Richman |url=http://books.google.com/book
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  • {{r|Boolean algebra}} {{r|Transfinite | Transfinite algebra}}
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  • A mathematical operator algebra used to describe magnetic states during [[Nuclear magnetic resonance|NMR]]
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  • Commercial computer algebra system with own programming language that supports functional and procedura
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  • ...he abstract [[Lie algebra]] to a simpler [[Lie algebra#Examples|matrix Lie algebra]]. ...algebra#Homomorphisms, subalgebras, and ideals|homomorphism]] from the Lie algebra to the endomorphisms (linear maps) of some vector space.
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  • {{r|Linear algebra}} {{r|Basis (linear algebra)}}
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  • A countably additive non-negative function on an algebra of subsets extends to a measure.
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  • In [[algebra]], the '''span''' of a set of elements of a [[module (algebra)|module]] or [[vector space]] is the set of all finite [[linear combination A [[Basis (linear algebra)|basis]] is a [[Linear independence|linearly independent]] spanning set.
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  • In [[mathematics]], a '''median algebra''' is a set with a [[ternary operation]] &lt; x,y,z &gt; satisfying a set o ...)</math> satisfies these axioms, so that every Boolean algebra is a median algebra.
    2 KB (316 words) - 13:38, 16 July 2011
  • In [[mathematics]], a '''sigma algebra''' is a [[mathematical structure|formal mathematical structure]] intended ...is a collection of subset of <math>\scriptstyle \Omega</math>) is a sigma algebra if it satisfies all the following conditions or axioms:
    2 KB (314 words) - 16:35, 27 November 2008
  • A subdiscipline of abstract algebra that studies fields, which are mathematical constructs that generalize on t
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  • {{r|algebra}} {{r|linear algebra}}
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  • In [[algebra]], a '''Noetherian module''' is a [[module]] with a condition on the [[latt * A [[free module]] of finite [[rank (algebra)|rank]] over a Noetherian ring is a Noetherian module.
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  • In [[algebra]], '''separability''' may refer to:
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  • Algebra concerned with the relation between solutions of a polynomial equation and
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  • (or skew field), In algebra it is a ring in which every non-zero element is invertible.
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  • In [[algebra]], the '''content''' of a [[polynomial]] is the [[highest common factor]] o ...nk=Brian Hartley | coauthors=T.O. Hawkes | title=Rings, modules and linear algebra | publisher=Chapman and Hall | year=1970 | isbn=0-412-09810-5 }}
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  • A set that belongs to the σ-algebra generated by the open sets of a topological space.
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  • In [[algebra]], a '''splitting field''' for a polynomial ''f'' over a field ''F'' is a [ * {{cite book | author=A.G. Howson | title=A handbook of terms used in algebra and analysis | publisher=[[Cambridge University Press]] | year=1972 | isbn=
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  • In [[algebra]], the '''discriminant of a polynomial''' is an invariant which determines The discriminant may be obtained as the [[resultant (algebra)|resultant]] of the polynomial and its [[formal derivative]].
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  • Set together with a sigma-algebra of subsets of this set.
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  • ...ilitates [[symbolic mathematics]]. The core functionality of any computer algebra systems is manipulation of mathematical expressions in symbolic form. Most Typical symbolic manipulations that can be performed by ''computer algebra systems'' include:
    1 KB (164 words) - 14:01, 18 January 2008
  • * {{cite book | author=A.G. Howson | title=A handbook of terms used in algebra and analysis | publisher=[[Cambridge University Press]] | year=1972 | isbn= * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • {{r|Algebra}} {{r|Commutative algebra}}
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  • {{r|Algebra over a field}} {{r|Basis (linear algebra)}}
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  • * {{cite book | first=Falko | last=Lorenz | title=Algebra. Volume II: Fields with Structure, Algebras and Advanced Topics | year=200
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  • ...is the associated command line interface. They have been developed by the Algebra and Number Theory research group of the Institute of Mathematics at [[Techn * [[Comparison of computer algebra systems]]
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  • A fundamental and relatively basic form of algebra taught to students who are presumed to have little or no formal knowledge o
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  • A ''Lie algebra'' is a vector space together with a skew-symmetric bilinear operation (the
    170 bytes (23 words) - 09:27, 27 November 2011
  • {{r|Abstract algebra}} {{r|Noncommutative algebra}}
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  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed. | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-5
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  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
    170 bytes (21 words) - 15:31, 28 November 2008
  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed. | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-5
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  • {{r|Rank (algebra)}}
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  • * {{cite book | author=I.N. Herstein | title=Topics in Algebra | edition=2nd ed | publisher = John Wiley and Sons | year=1975 | isbn=0-471 * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed. | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-5
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  • * {{cite book | author=I.N. Herstein | title=Topics in Algebra | edition=2nd ed | publisher = John Wiley and Sons | year=1975 | isbn=0-471 * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • ...mber theory and for his mathematics textbooks, including the influential ''Algebra''.
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  • ...[algebra]], a '''linearly independent''' system of elements of a [[module (algebra)|module]] over a [[ring (mathematics)|ring]] or of a [[vector space]], is o A [[Basis (linear algebra)|basis]] is a maximal linearly independent set: equivalently, a linearly in
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  • * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • In [[mathematics]], especially in the area of [[abstract algebra|algebra]] studying the theory of [[abelian group]]s, an '''essential subgroup''' is
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  • {{r|Algebra over a field}} {{r|Algebra}}
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  • *[[Computer algebra system]]
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  • In [[algebra]], '''absorption''' is a property of [[binary operation]]s which reflects a * {{cite book | author=A.G. Howson | title=A handbook of terms used in algebra and analysis | publisher=[[Cambridge University Press]] | year=1972 | isbn=
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  • ...[[Linear independence|linearly independent]] [[spanning set]] in [[linear algebra]].
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  • {{r|Resultant (algebra)}}
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  • * {{cite book | author=I.N. Herstein | title=Topics in Algebra | edition=2nd ed | publisher = John Wiley and Sons | year=1975 | isbn=0-471 * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • In [[algebra]], the '''Weierstrass preparation theorem''' describes a canonical form for * {{cite book | author=Serge Lang | authorlink=Serge Lang | title=Algebra | edition=3rd ed | publisher=[[Addison-Wesley]] | year=1993 | isbn=0-201-55
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  • ...ion with [[algebra over a field|algebras over a field]], as a '''universal algebra'''.
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  • {{rpl|Median algebra}}
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  • {{rpl|Sigma algebra}}
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  • * Linear associative algebra, Washington (lithograph) (1870). * Linear associative algebra, Amer. J. Math., 4, 97–215 (1881)
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  • ...n a [[group (mathematics)|group]] giving the data required to construct an algebra. A factor system constitutes a realisation of the cocycles in the second [ .../sup>) gives rise to a ''crossed product algebra'' ''A'', which is a ''K''-algebra containing ''L'' as a subfield, generated by the elements λ in ''L'' and '
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  • {{r|Module (algebra)}}
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  • {{r|Abstract algebra}} {{r|Algebra}}
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  • In [[linear algebra]] the '''characteristic polynomial''' of a [[square matrix]] is a polynomia ...morphism]] of a [[vector space]], independent of choice of [[basis (linear algebra)|basis]].
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  • ==The algebra of the spending multiplier identity==
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  • ...ctonions, <math>\mathbb{O}</math>, are a eight-dimensional normed division algebra over the real numbers.<br/><br/> *[[Geometric Algebra]]
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