@prefix p: <http://www.wikidata.org/prop/> .
@prefix rdfs: <http://www.w3.org/2000/01/rdf-schema#> .
@prefix schema1: <http://schema.org/> .
@prefix skos: <http://www.w3.org/2004/02/skos/core#> .
@prefix wd: <http://www.wikidata.org/entity/> .
@prefix wds: <http://www.wikidata.org/entity/statement/> .
@prefix wdt: <http://www.wikidata.org/prop/direct/> .
@prefix wdtn: <http://www.wikidata.org/prop/direct-normalized/> .
@prefix wikibase: <http://wikiba.se/ontology#> .
@prefix xsd: <http://www.w3.org/2001/XMLSchema#> .

wd:Q920450 rdfs:label "axioma de l'infinit"@ca,
        "gwireb anfeidraidd"@cy,
        "Unendlichkeitsaxiom"@de,
        "Αξίωμα του απείρου"@el,
        "axiom of infinity"@en,
        "aksiomo de senfineco"@eo,
        "axioma del infinito"@es,
        "lõpmatuse aksioom"@et,
        "اصل موضوع بینهایت"@fa,
        "axiome de l'infini"@fr,
        "אקסיומת הקבוצה האינסופית"@he,
        "assioma dell'infinito"@it,
        "無限公理"@ja,
        "무한 공리"@ko,
        "assioma dal infinii"@lmo,
        "uendelighetsaksiomet"@nb,
        "oneindigheidsaxioma"@nl,
        "endeløyseaksiomet"@nn,
        "aksjomat nieskończoności"@pl,
        "axioma do infinito"@pt,
        "axioma infinitului"@ro,
        "аксиома бесконечности"@ru,
        "aksiom o neskončnosti"@sl,
        "oändlighetsaxiomet"@sv,
        "аксіома нескінченності"@uk,
        "无穷公理"@zh,
        "无穷公理"@zh-hans,
        "無窮公理"@zh-hant ;
    schema1:dateModified "2025-12-29T10:49:41+00:00"^^xsd:dateTime ;
    schema1:description "un axioma que garanteix l’existència d’un conjunt amb un nombre infinit d’elements"@ca,
        "gwireb"@cy,
        "ein Axiom der Mengenlehre, das die Existenz einer induktiven Menge postuliert"@de,
        "axiom asserting that the set of natural numbers exists"@en,
        "la aksiomo, ke ekzistas la aro de entjeroj"@eo,
        "un axioma que garantiza la existencia de un conjunto con un número infinito de elementos"@es,
        "axiome qui assure l'existence d'un ensemble contenant une représentation des entiers naturels"@fr,
        "assioma che esiste un insieme che contiene tutti i numeri naturali"@it,
        "無限集合の存在を定める公理"@ja,
        "założenie w teorii mnogości; jeden z aksjomatów ZF"@pl,
        "o axioma que garante a existência de um conjunto infinito"@pt,
        "aksiom teorije množic, ki določa obstoj induktivne množice"@sl ;
    schema1:version 2448558197 ;
    wikibase:identifiers 10 ;
    wikibase:sitelinks 22 ;
    wikibase:statements 15 ;
    skos:altLabel "gwireb yr anfeidredd"@cy,
        "uendelegheitsaksiomet"@nn ;
    p:P12888 wds:Q920450-ee2041a6-47a3-da4c-fcbe-10b820773380 ;
    p:P1417 wds:Q920450-3493A77F-D0CB-4DA9-851C-DE7E3737123C ;
    p:P2534 wds:Q920450-0bce6639-4bbd-99da-3259-cc36419e78c0 ;
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    p:P2812 wds:Q920450-49D65745-C37B-463E-9AB2-FFC0A32E714C ;
    p:P31 wds:Q920450-fc35e864-471e-72eb-badd-111fb1d6f19a ;
    p:P3235 wds:Q920450-E16A7FC9-E5E1-4D33-BA2C-1EC3E1C69E33 ;
    p:P361 wds:Q920450-6DE42FC3-88BB-41CC-8B0D-77ED15AE3F4B ;
    p:P3827 wds:Q920450-ADD3025C-CBFF-4F24-AC7C-45ADD8606A1D ;
    p:P4215 wds:Q920450-143563A8-2D6C-4979-9C98-7C4D59678451 ;
    p:P6104 wds:Q920450-AD42E647-E519-439F-A037-FBE8EDF03961 ;
    p:P6366 wds:Q920450-6FB1A46B-13A3-4C10-87B2-57D5E85D02F3 ;
    p:P646 wds:Q920450-37B755F4-E9FC-4E24-B198-5CE916B274BD ;
    p:P6781 wds:Q920450-624c1fa5-4403-1b00-59d0-2141f0932570 ;
    p:P7726 wds:Q920450-ba35f654-4e61-e79d-b5d3-26988956d0ed ;
    wdtn:P6366 <https://makg.org/entity/2780907442> ;
    wdt:P12888 "ax-inf" ;
    wdt:P1417 "topic/axiom-of-infinity" ;
    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\"><mi mathvariant=\"normal\">&#x2203;</mi><mrow data-mjx-texclass=\"ORD\"><mi>𝐈</mi></mrow><mspace width=\"0.167em\"></mspace><mo stretchy=\"false\">(</mo><mi mathvariant=\"normal\">&#x2205;</mi><mo stretchy=\"false\">&#x2208;</mo><mrow data-mjx-texclass=\"ORD\"><mi>𝐈</mi></mrow><mspace width=\"0.167em\"></mspace><mo stretchy=\"false\">&#x2227;</mo><mspace width=\"0.167em\"></mspace><mi mathvariant=\"normal\">&#x2200;</mi><mi>x</mi><mo stretchy=\"false\">&#x2208;</mo><mrow data-mjx-texclass=\"ORD\"><mi>𝐈</mi></mrow><mspace width=\"0.167em\"></mspace><mo stretchy=\"false\">(</mo><mspace width=\"0.167em\"></mspace><mo stretchy=\"false\">(</mo><mi>x</mi><mo stretchy=\"false\">&#x222A;</mo><mo fence=\"false\" stretchy=\"false\">{</mo><mi>x</mi><mo fence=\"false\" stretchy=\"false\">}</mo><mo stretchy=\"false\">)</mo><mo stretchy=\"false\">&#x2208;</mo><mrow data-mjx-texclass=\"ORD\"><mi>𝐈</mi></mrow><mo stretchy=\"false\">)</mo><mo stretchy=\"false\">)</mo></mstyle></mrow></math>"^^<http://www.w3.org/1998/Math/MathML> ;
    wdt:P2579 wd:Q191849 ;
    wdt:P2812 "AxiomofInfinity" ;
    wdt:P31 wd:Q36191904 ;
    wdt:P3235 "the-axiom-of-infinity" ;
    wdt:P361 wd:Q3632199 ;
    wdt:P3827 "axiom-of-infinity" ;
    wdt:P4215 "axiom of infinity" ;
    wdt:P6104 wd:Q8487137 ;
    wdt:P6366 "2780907442" ;
    wdt:P646 "/m/01knr9" ;
    wdt:P6781 "Axiom:Axiom_of_Infinity" ;
    wdt:P7726 "AxiomOfInfinity" .