algebraically closed field

field in which every polynomial is factorizable into monomials
rdfs:label
"algebraically closed field"@en
skos:altLabel
"میدان بستهٔ جبری"@fa
schema:description
"field in which every polynomial is factorizable into monomials"@en
schema:dateModified "2026-09-08T10:44:59+00:00"^^xsd:dateTime
schema:version 2542199811
wikibase:identifiers 9
wikibase:sitelinks 24
wikibase:statements 15
p:P10283 wd:statement/Q1047547-7D81E2B7-3F12-4B23-AC16-A220EBF975B5
p:P11514 wd:statement/Q1047547-2913201f-40f3-1742-94d3-41cdc87d839a
wd:statement/Q1047547-B5D9FD89-5A99-49DF-847A-F12B94063626
p:P1889 wd:statement/Q1047547-49f2f87a-450c-a45e-a437-42b4996907cd
wd:statement/Q1047547-d505fe16-4d20-e2f4-e5be-8824692b1b16
p:P279 wd:statement/Q1047547-3846ebec-469a-cf53-3a98-b9999d3f473b
wd:statement/Q1047547-72a5b43d-4c6c-1ae4-f33e-bffa9342e02c
wd:statement/Q1047547-c904b674-4d23-5609-30e2-07d9c62af7d9
p:P2812 wd:statement/Q1047547-F1D82085-EBF3-4F1F-B0DB-C53AE2718BAB
p:P4215 wd:statement/Q1047547-1EA6727D-476A-4474-AC6B-A79B7BB4872B
p:P6104 wd:statement/Q1047547-0C70F399-DB7F-499C-AF66-08229D3312A9
p:P6366 wd:statement/Q1047547-003F7908-11B1-4349-8ABD-F27C03AED8E4
p:P646 wd:statement/Q1047547-7FD16335-4918-4ED5-A042-567E91A0D3A4
p:P8417 wd:statement/Q1047547-66AC08BB-73A6-46A6-B831-A3FD1A80361E
p:P9621 wd:statement/Q1047547-D2821C29-32D8-4EA3-B836-8525CDEA6F7B
p:direct-normalized/P6366 <https://makg.org/entity/203701370>
wdt:P10283 "C203701370"
wdt:P11514 "algebraicheski-zamknutoe-pole-0b653a"
"algebraicheskoe-zamykanie-8ea370"
wdt:P1889 integrally closed domain
algebraic closure
wdt:P279 quasi-algebraically closed field
perfect field
pseudo algebraically closed field
wdt:P2812 "AlgebraicallyClosed"
wdt:P4215 "algebraically closed field"
wdt:P6104 WikiProject Mathematics
wdt:P6366 "203701370"
wdt:P646 "/m/0lr_"
wdt:P8417 "Algebraically_closed_field"
wdt:P9621 "algebricamente-chiuso"
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