symmetric group (Q1673): Difference between revisions

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Property / subclass of
 
Property / subclass of: automorphism group / rank
 
Normal rank
Property / subclass of: automorphism group / qualifier
 
Property / Freebase ID
 
/m/074_8
Property / Freebase ID: /m/074_8 / rank
 
Normal rank
Property / Freebase ID: /m/074_8 / reference
 
stated in: Freebase Data Dumps
publication date: 28 October 2013
Timestamp+2013-10-28T00:00:00Z
Timezone+00:00
CalendarGregorian
Precision1 day
Before0
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Property / MathWorld ID
 
SymmetricGroup
Property / MathWorld ID: SymmetricGroup / rank
 
Normal rank
Property / MathWorld ID: SymmetricGroup / reference
 
Property / BNCF Thesaurus ID
 
53097
Property / BNCF Thesaurus ID: 53097 / rank
 
Normal rank
Property / BNCF Thesaurus ID: 53097 / reference
 
Property / Elhuyar ZTH ID
 
133764
Property / Elhuyar ZTH ID: 133764 / rank
 
Normal rank
Property / has part(s) of the class
 
Property / has part(s) of the class: permutation / rank
 
Normal rank
Property / Microsoft Academic ID
 
128622974
Property / Microsoft Academic ID: 128622974 / rank
 
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Property / different from
 
Property / different from: symmetry group / rank
 
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Property / different from: symmetry group / reference
 
Property / Group Properties article ID
 
Symmetric_group
Property / Group Properties article ID: Symmetric_group / rank
 
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Property / nLab ID
 
symmetric group
Property / nLab ID: symmetric group / rank
 
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Property / has operator
 
Property / has operator: function composition / rank
 
Normal rank
Property / Bibliothèque nationale de France ID
 
12364813q
Property / Bibliothèque nationale de France ID: 12364813q / rank
 
Normal rank
Property / Bibliothèque nationale de France ID: 12364813q / qualifier
 
subject named as: Groupes de symétrie
Property / Bibliothèque nationale de France ID: 12364813q / reference
 
stated in: Nuovo soggettario
reference URL: https://thes.bncf.firenze.sbn.it/termine.php?id=53097
retrieved: 17 June 2021
Timestamp+2021-06-17T00:00:00Z
Timezone+00:00
CalendarGregorian
Precision1 day
Before0
After0
Property / Library of Congress authority ID
 
sh85131444
Property / Library of Congress authority ID: sh85131444 / rank
 
Normal rank
Property / Library of Congress authority ID: sh85131444 / qualifier
 
subject named as: Symmetry groups
Property / Library of Congress authority ID: sh85131444 / reference
 
stated in: Nuovo soggettario
reference URL: https://thes.bncf.firenze.sbn.it/termine.php?id=53097
retrieved: 17 June 2021
Timestamp+2021-06-17T00:00:00Z
Timezone+00:00
CalendarGregorian
Precision1 day
Before0
After0
Property / National Library of Israel J9U ID
 
987007553676705171
Property / National Library of Israel J9U ID: 987007553676705171 / rank
 
Normal rank
Property / National Library of Israel J9U ID: 987007553676705171 / reference
 
Property / OpenAlex ID
 
C128622974
Property / OpenAlex ID: C128622974 / rank
 
Normal rank
Property / OpenAlex ID: C128622974 / reference
 
stated in: OpenAlex
retrieved: 26 January 2022
Timestamp+2022-01-26T00:00:00Z
Timezone+00:00
CalendarGregorian
Precision1 day
Before0
After0

reference URL: https://docs.openalex.org/download-snapshot/snapshot-data-format
Property / ProofWiki ID
 
Definition:Symmetric_Group
Property / ProofWiki ID: Definition:Symmetric_Group / rank
 
Normal rank
Property / Brilliant Wiki ID
 
symmetry-group
Property / Brilliant Wiki ID: symmetry-group / rank
 
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Property / Metamath statement ID
 
df-symg
Property / Metamath statement ID: df-symg / rank
 
Normal rank

Latest revision as of 16:10, 29 July 2024

automorphism group of a set; the group of bijections on a set, whose group operation is function composition
Language Label Description Also known as
English
symmetric group
automorphism group of a set; the group of bijections on a set, whose group operation is function composition

    Statements

    Q849512
    0 references
    /m/074_8
    1 reference
    133764
    0 references
    128622974
    0 references
    Symmetric_group
    0 references
    symmetric group
    0 references
    Definition:Symmetric_Group
    0 references
    symmetry-group
    0 references
    df-symg
    0 references