SHMARQL

Wedderburn's little theorem

<http://www.wikidata.org/entity/Q943246>

theorem that every finite division ring is a field
rdfs:label
"Wedderburn's little theorem"@en
skos:altLabel
"Wedderburn theorem"@en
"Wedderburn's theorem"@en
schema:description
"theorem that every finite division ring is a field"@en
schema:dateModified "2026-04-20T03:00:46+00:00"^^xsd:dateTime
schema:version 2483303276
wikibase:identifiers 6
wikibase:sitelinks 17
wikibase:statements 14
p:P1318 wd:statement/Q943246-b4b0c9cd-47c7-272e-cea6-6f1d14bc369e
p:P138 wd:statement/Q943246-e1091f14-4c18-4eb1-6a2d-61d66f47d0d4
p:P2384 wd:statement/Q943246-BB9BA77C-09C3-4FC6-A8EF-C3AF65B5A70E
wd:statement/Q943246-ff46aa93-4251-1dbf-f90c-58496adfc632
p:P2812 wd:statement/Q943246-2EEE2A71-2A65-4596-970D-4FFA45C52368
p:P31 wd:statement/Q943246-13740AD1-D88B-4223-9DCB-299AC5D0A96A
p:P361 wd:statement/Q943246-176DE416-A460-4C81-A181-E1F9CB620A98
p:P575 wd:statement/Q943246-87fe07fd-4156-378e-d268-26479bc982be
p:P6104 wd:statement/Q943246-EFEEC758-1A22-4FED-A363-98CF824B76B7
p:P6366 wd:statement/Q943246-6E073AD6-884A-4826-81DA-6BAF757A8AFE
p:P646 wd:statement/Q943246-C5B31129-BE9D-4CC4-BF85-B39902BDDB91
p:P6781 wd:statement/Q943246-1a9c7d5d-40fc-ade7-7f34-260d64e5cf31
p:P7726 wd:statement/Q943246-3a721b5c-4b41-db89-6f49-bfa402deff34
wd:statement/Q943246-d167aba2-4ef0-4dc5-ccad-40b7ac659fb1
p:direct-normalized/P6366 <https://makg.org/entity/57388472>
wdt:P1318 Leonard Eugene Dickson
wdt:P138 Joseph Wedderburn
wdt:P2384 division algebra
finite field
wdt:P2812 "WedderburnsTheorem"
wdt:P31 theorem
wdt:P361 list of theorems
wdt:P575 "1905-01-01T00:00:00+00:00"^^xsd:dateTime
wdt:P6104 WikiProject Mathematics
wdt:P6366 "57388472"
wdt:P646 "/m/05fc5b0"
wdt:P6781 "Wedderburn's_Theorem"
wdt:P7726 "OriginsOfWedderburnsTheorem"
"WedderburnsTheorem"
Download as:
TurtleJSON-LDRDF/XML
data from SPARQL profile: Wikidata