group (Q1253)

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algebraic set with an invertible, associative internal operation admitting a neutral element
  • Group (algebra)
  • Group (math)
  • Mathematical group
  • mathematical group
  • algebraic group
Language Label Description Also known as
English
group
algebraic set with an invertible, associative internal operation admitting a neutral element
  • Group (algebra)
  • Group (math)
  • Mathematical group
  • mathematical group
  • algebraic group

Statements

image
Rubiks revenge tilt.jpg
600 × 600; 52 KB
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subclass of
monoid
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inverse semigroup
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Moufang loop
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groupoid
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epigroup
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algebraic structure
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loop
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has characteristic
closure
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associativity
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identity element
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inverse element
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Latin square property
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studied in
group theory
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category theory
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abstract algebra
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defining formula
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has part(s)
set
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binary operation
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identity element
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inverse
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different from
group
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schematic
Cayley graph Q8.svg
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in defining formula
symbol represents
group
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symbol represents
multiplicative identity
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symbol represents
group operation
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symbol represents
element
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symbol represents
element
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symbol represents
element
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Identifiers

Wikidata QID
Q83478
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Freebase ID
/m/04xl4
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stated in
Freebase Data Dumps
publication date
28 October 2013
MathWorld ID
Group
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Encyclopædia Britannica Online ID
topic/group-mathematics
subject named as
group
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BNCF Thesaurus ID
5497
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BabelNet ID
00041943n
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stated in
BabelNet
Brockhaus Enzyklopädie online ID
gruppe-mathematik
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Encyclopædia Universalis ID
groupes-mathematiques-generalites
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groupes-mathematiques-vue-d-ensemble
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Microsoft Academic ID
93063749
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KBpedia ID
Group-Mathematics
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stated in
KBpedia
retrieved
9 July 2020
PlanetMath ID
Group
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Online PWN Encyclopedia ID
3908259
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Namuwiki ID
군(대수학)
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nLab ID
group
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Store norske leksikon ID
gruppe_-_matematikk
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WordNet 3.1 Synset ID
06026202-n
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stated in
GF WordNet
De Agostini ID
gruppo+(algebra)
subject named as
gruppo
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Treccani Vocabulary ID
gruppo
subject named as
gruppo
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Treccani ID
gruppo
subject named as
gruppo
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NicoNicoPedia ID
群(数学)
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Group Properties article ID
Group
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Enciclopedia del Novecento ID
gruppi
subject named as
Gruppi
author name string
George W. Mackey
publication date
1978
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Larousse ID
divers/groupe/186120
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Gran Enciclopèdia Catalana ID
algebra-associativa
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Metamath statement ID
df-grp
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