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rdfs:label
|
"Aksiom izbora"@hr
"Aksioma pemilihan"@id
"Assioma da la scèrnida"@lmo
"Assiòma ëd selession"@pms
"Auswahlaxiom"@de
"Axiom výběru"@cs
"Axioma da escolla"@gl
"Gwireb o ddewis"@cy
"Hautapenaren axioma"@eu
"Sermelo aksiomu"@az
"Seçim Aksiyomu"@tr
"Tiên đề chọn"@vi
"Utvalgsaksiomet"@nb
"Utvalsaksiomet"@nn
"Valikuaksioom"@et
"Valinta-aksiooma"@fi
"aksiom izbire"@sl
"aksiomo de elekto"@eo
"aksjomat wyboru"@pl
"assioma della scelta"@it
"axiom of choice"@en
"axioma alegerii"@ro
"axioma da escolha"@pt
"axioma de elección"@es
"axioma de l'elecció"@ca
"axiome du choix"@fr
"axoma d'eleición"@ast
"keuzeaxioma"@nl
"kiválasztási axióma"@hu
"udvalgsaksiomet"@da
"urvalsaxiomet"@sv
"Αξίωμα της επιλογής"@el
"Аксиома избора"@sr
"аксиома выбора"@ru
"аксіома вибору"@uk
"аксіёма выбару"@be-tarask
"Һайлау аксиомаһы"@ba
"Ընտրության աքսիոմ"@hy
"אקסיומת הבחירה"@he
"اصل موضوع انتخاب"@fa
"بديهية الاختيار"@ar
"নির্বাচনের স্বতঃসিদ্ধ"@bn
"สัจพจน์การเลือก"@th
"ရွေးချယ်ခြင်း နဂိုမှန်အဆို"@my
"ამორჩევის აქსიომა"@ka
"选择公理"@zh
"選択公理"@ja
"選擇公理"@lzh
"選擇公理"@yue
"선택 공리"@ko
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skos:altLabel
|
"AC"@en
"AC"@de
"AC"@fr
"axioma de eleccion"@es
"axioma de escogencia"@es
"АИ"@sr
"選出公理"@ja
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schema:description
|
"Axiom der Mengenlehre"@de
"afirmació que el producte d'una col·lecció de conjunts no buits és no buit"@ca
"assioma di teoria degli insiemi enunciato da Ernst Zermelo nel 1904"@it
"axioma conform căreia produsul unei familii de mulțimi nevide este nevid"@ro
"axiome selon lequel le produit d'une famille d'ensembles non vides est non vide"@fr
"la aroteoria aksiomo ke produto de aro de nemalplemaj aroj estas nemalplena"@eo
"matemaattisen joukko-opin aksiooma"@fi
"statement that the product of a collection of non-empty sets is non-empty"@en
"założenie w teorii mnogości o istnieniu pewnych zbiorów; spoza aksjomatyki ZF"@pl
"аксиома теории множеств"@ru
"аксіёма тэорыі мностваў"@be-tarask
"אחת האקסיומות של תורת הקבוצות האקסיומטית"@he
"集合論の公理の一つ"@ja
"集合论概念"@zh
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schema:dateModified
|
"2026-10-19T20:36:55+00:00"^^xsd:dateTime
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schema:version
|
2558915725
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|
wikibase:identifiers
|
28
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|
wikibase:sitelinks
|
51
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|
wikibase:statements
|
65
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|
p:P10283
|
wd:statement/Q179692-797B00FD-2B9D-4419-94AD-4B2B8E108E20
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|
p:P10376
|
wd:statement/Q179692-79bb2a18-4c85-cf7d-ed67-50d4707f282e
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|
p:P11514
|
wd:statement/Q179692-6B6EE50D-E63A-42C2-91FC-8323AA4DC4FE
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|
p:P12888
|
wd:statement/Q179692-9003e02e-4394-74b5-0204-a179d9a7a283
|
|
p:P12975
|
wd:statement/Q179692-85d8112c-0fdf-4893-91ea-806681b26454
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|
p:P13591
|
wd:statement/Q179692-7CC33185-0ADD-40DE-AA18-F34233AD01A6
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|
p:P14039
|
wd:statement/Q179692-004bfa4a-4326-15f5-f87c-68e287eed2d1
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|
wd:statement/Q179692-94fe8ced-41c2-3ee8-43c1-e83eb6644f05
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|
p:P1417
|
wd:statement/Q179692-067995ba-4964-3dca-d814-57300c02dea7
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|
p:P14434
|
wd:statement/Q179692-ea7b4db7-1d8b-44d5-81c3-0cc794dd3837
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|
p:P1482
|
wd:statement/Q179692-7c43fa38-4328-3138-d057-28fb6bb25ed3
|
|
wd:statement/Q179692-7d1d9704-4853-45d1-57e6-261937f8090e
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|
wd:statement/Q179692-7e24d705-4e56-2479-9618-4fed9c9a9f26
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|
p:P18
|
wd:statement/Q179692-4ac2c87c-42f5-8e61-101b-2dd23fb10d36
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|
wd:statement/Q179692-98a2c2b8-4230-290e-cbb2-225ff1471da7
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|
p:P1813
|
wd:statement/Q179692-3d1d1d2b-4adf-321e-a5e9-f85e6f3d17ed
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|
wd:statement/Q179692-5dc4005e-4dfb-aecb-ca59-00ba3a1197b7
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|
wd:statement/Q179692-cc0f6bc4-466e-6202-4a33-e099a8c5bf41
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|
wd:statement/Q179692-cceb6390-4452-b086-17ee-25db1984147e
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|
wd:statement/Q179692-d9bfc0e0-40b8-2e31-5c9f-4cbdee4fc9fd
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|
p:P227
|
wd:statement/Q179692-1dc98286-40f2-5607-f9e5-03a1d58d0a6d
|
|
p:P244
|
wd:statement/Q179692-54CA3235-1B3E-45EC-B6FF-8FDD3BC0D044
|
|
p:P2534
|
wd:statement/Q179692-dcfbfd34-484a-c15b-95a2-db2d88452ef2
|
|
p:P2579
|
wd:statement/Q179692-0dd3a36b-4743-6fbf-73c1-245c6a4bfebb
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|
p:P2812
|
wd:statement/Q179692-4f2ec426-4539-f993-8e84-e2c29759e5b9
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|
p:P2924
|
wd:statement/Q179692-3507158A-12CB-498C-9BCD-04CBDB5E30B4
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|
p:P31
|
wd:statement/Q179692-342eb1ce-4534-a786-4443-9ab512e466b8
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|
p:P3123
|
wd:statement/Q179692-094946C8-3DCE-4854-8D17-7F5E8DDA049C
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|
p:P3222
|
wd:statement/Q179692-4B4181DB-4DE7-4C33-A082-329B33B70E63
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|
p:P3235
|
wd:statement/Q179692-9673756C-3AA6-47CB-8759-ED9082F0E61B
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|
p:P3285
|
wd:statement/Q179692-0c607e9e-4481-d6d3-550a-4dccfa9e6c2e
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|
p:P3417
|
wd:statement/Q179692-4725A11A-D96B-495A-8405-A9DAF581D918
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|
p:P349
|
wd:statement/Q179692-6A00FF15-B299-4E3F-A4DD-07CF3A4CEF88
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|
p:P361
|
wd:statement/Q179692-11A3166E-5760-45B5-A43E-A058FDD544F2
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|
wd:statement/Q179692-226845E5-F218-4407-8D9D-9E7286A87D25
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|
p:P373
|
wd:statement/Q179692-13914496-E465-405B-80F8-B7104F0202B1
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|
p:P3827
|
wd:statement/Q179692-CCC3CF5B-18F6-4341-B290-2E5CD4252651
|
|
p:P4215
|
wd:statement/Q179692-22B66659-9C20-43F0-A7E6-50F4F8AF4114
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|
p:P460
|
wd:statement/Q179692-29829550-40b0-40ab-ffab-bfc76833aed2
|
|
wd:statement/Q179692-3c35f821-499b-ee88-7b4e-de50af2719cb
|
|
wd:statement/Q179692-4e465b42-482a-0797-69c1-501f993a4c7a
|
|
wd:statement/Q179692-5956f22f-45af-d58c-fc51-f0da3cdaa354
|
|
wd:statement/Q179692-5a92b358-402c-6ad4-8b66-81adff9a4f1f
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|
wd:statement/Q179692-b4e1a300-432d-da87-662a-931ce0baa56a
|
|
wd:statement/Q179692-cdccfed9-48b9-ec87-0904-baeff666163c
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|
wd:statement/Q179692-dc300ee4-4de0-4af1-83ec-dcd685e3413d
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|
p:P5008
|
wd:statement/Q179692-9A6E5C6C-7456-40E9-A509-5ABCAE5BB286
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|
p:P575
|
wd:statement/Q179692-e52062db-49ee-19d7-fe50-9548b158799b
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|
p:P61
|
wd:statement/Q179692-d69235a3-4508-bd7f-d584-c90a812caae9
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|
p:P6104
|
wd:statement/Q179692-1F35B1BA-BCB9-45A7-B8FA-6A9033ED4214
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|
p:P6366
|
wd:statement/Q179692-58F4EE39-D218-4329-AE2A-DEE39887C77A
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|
p:P646
|
wd:statement/Q179692-0EAA5176-44DD-41C4-8A26-88B54EAB56E9
|
|
p:P6564
|
wd:statement/Q179692-b722a63e-43fb-a9a1-18ca-7106302a4d7f
|
|
p:P6781
|
wd:statement/Q179692-56e66526-426d-cf57-1fcf-b926bb8cb463
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|
p:P7235
|
wd:statement/Q179692-143048aa-495e-67b9-3e9b-2f72f9e0bb90
|
|
wd:statement/Q179692-b133f051-4316-24df-5a01-1b9269af8fd2
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|
wd:statement/Q179692-b52268fa-403e-d7bd-99ab-d5eefe7ea07c
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|
p:P7305
|
wd:statement/Q179692-F3EC174D-911A-4AF8-AE39-19FCF5826272
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|
p:P7554
|
wd:statement/Q179692-422b2720-4f15-e784-07b8-42fbaf1e723f
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|
p:P7719
|
wd:statement/Q179692-6cbcf382-46d2-d114-3133-9a5fedd8b9f2
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|
wd:statement/Q179692-b7a95e72-4508-7f31-f88b-655433e914b8
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|
p:P8189
|
wd:statement/Q179692-A0055F9F-027F-40D2-BC0E-839C4083EB20
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|
p:P8313
|
wd:statement/Q179692-1EFD43B7-FDB0-471A-A590-A793235FB71F
|
|
p:P910
|
wd:statement/Q179692-AC4A162A-D5DC-46B1-81CC-5A29392EE790
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|
p:P9621
|
wd:statement/Q179692-a9af7428-4d56-80c0-442b-e479fca46422
|
|
p:direct-normalized/P227
|
<https://d-nb.info/gnd/4143673-8>
|
|
p:direct-normalized/P244
|
<http://id.loc.gov/authorities/names/sh85010586>
|
|
p:direct-normalized/P3285
|
<http://msc2010.org/resources/MSC/2010/03E25>
|
|
p:direct-normalized/P349
|
<http://id.ndl.go.jp/auth/ndlna/00570783>
|
|
p:direct-normalized/P6366
|
<https://makg.org/entity/151797676>
|
|
wdt:P10283
|
"C151797676"
|
|
wdt:P10376
|
"mathematics/axiom-of-choice"
|
|
wdt:P11514
|
"aksioma-vybora-8031da"
|
|
wdt:P12888
|
"ax-ac"
|
|
wdt:P12975
|
"390"
|
|
wdt:P13591
|
"concept/033f1c2a-ea49-4abf-b174-cb77fc3c0c8d"
|
|
wdt:P14039
|
list of values as qualifiers
|
|
wdt:P1417
|
"topic/axiom-of-choice"
|
|
wdt:P14434
|
Zermelo–Fraenkel set theory
|
|
wdt:P1482
|
<https://math.stackexchange.com/tags/axiom-of-choice>
|
|
<https://mathoverflow.net/tags/axiom-of-choice>
|
|
<https://proofassistants.stackexchange.com/tags/axiom-of-choice>
|
|
wdt:P18
|
<http://commons.wikimedia.org/wiki/Special:FilePath/Axiome%20du%20choix.png>
|
|
wdt:P1813
|
"AC"@en
"AC"@fr
"AE"@ca
"AI"@sr-latn
"АИ"@sr-cyrl
|
|
wdt:P227
|
"4143673-8"
|
|
wdt:P244
|
"sh85010586"
|
|
wdt:P2534
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mrow data-mjx-texclass="INNER"><mo data-mjx-texclass="OPEN">(</mo><mi mathvariant="normal">∀</mi><mi>i</mi><mo stretchy="false">∈</mo><mi>I</mi><mo stretchy="false">:</mo><msub><mi>S</mi><mrow data-mjx-texclass="ORD"><mi>i</mi></mrow></msub><mo stretchy="false">≠</mo><mi variantform="True">∅</mi><mo data-mjx-texclass="CLOSE">)</mo></mrow><mstyle scriptlevel="0"><mspace width="0.278em"></mspace></mstyle><mo>⟹</mo><mstyle scriptlevel="0"><mspace width="0.278em"></mspace></mstyle><munder><mo stretchy="false">∏</mo><mrow data-mjx-texclass="ORD"><mrow data-mjx-texclass="ORD"><mi>i</mi><mo stretchy="false">∈</mo><mi>I</mi></mrow></mrow></munder><msub><mi>S</mi><mrow data-mjx-texclass="ORD"><mi>i</mi></mrow></msub><mo stretchy="false">≠</mo><mi variantform="True">∅</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
wdt:P2579
|
set theory
|
|
wdt:P2812
|
"AxiomofChoice"
|
|
wdt:P2924
|
"2336033"
|
|
wdt:P31
|
axiom of set theory
|
|
wdt:P3123
|
"axiom-choice"
|
|
wdt:P3222
|
"urvalsaxiomet"
|
|
wdt:P3235
|
"the-axiom-of-choice"
|
|
wdt:P3285
|
"03E25"
|
|
wdt:P3417
|
"Axiom-of-Choice"
|
|
wdt:P349
|
"00570783"
|
|
wdt:P361
|
list of axioms
|
|
list of theorems
|
|
wdt:P373
|
"Axiom of choice"
|
|
wdt:P3827
|
"axiom-of-choice"
|
|
wdt:P4215
|
"axiom of choice"
|
|
wdt:P460
|
König's theorem
|
|
Tychonoff's theorem
|
|
well-ordering theorem
|
|
Krull's theorem
|
|
Teichmüller–Tukey lemma
|
|
Zorn's lemma
|
|
Tarski's theorem
|
|
Hausdorff maximal principle
|
|
wdt:P5008
|
Wikipedia:Vital articles/Level/4
|
|
wdt:P575
|
"1904-01-01T00:00:00+00:00"^^xsd:dateTime
|
|
wdt:P61
|
Ernst Zermelo
|
|
wdt:P6104
|
WikiProject Mathematics
|
|
wdt:P6366
|
"151797676"
|
|
wdt:P646
|
"/m/0k1r"
|
|
wdt:P6564
|
"axiom-of-choice"
|
|
wdt:P6781
|
"Axiom:Axiom_of_Choice"
|
|
wdt:P7235
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi variantform="True">∅</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>I</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>S</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
wdt:P7305
|
"3998640"
|
|
wdt:P7554
|
"Axiom_of_choice"
|
|
wdt:P7719
|
Zorn's lemma
|
|
equivalent of the axiom of choice
|
|
wdt:P8189
|
"987007282446705171"
|
|
wdt:P8313
|
"udvalgsaksiomet"
|
|
wdt:P910
|
Category:Axiom of choice
|
|
wdt:P9621
|
"assioma-della-scelta"
|