|
rdfs:label
|
"Namba ez'Omugerageranyo(Rational NUmbers)"@lg
"amanani a-rational"@xh
"bilangan rasional"@id
"dilcyna'u"@jbo
"ihap rasyonal"@war
"isa voasaina"@mg
"jagoarv"@vro
"lakkoofsi entaa"@om
"liczba wymierna"@pl
"lumur rasional"@iba
"makatwirang bilang"@tl
"nhamba svinu"@sn
"niver feurek"@br
"nombor nisbah"@ms
"nombre racional"@ca
"nombre racional"@oc
"nombre rationnel"@fr
"nonm rasyonèl"@gcr
"numero racional"@an
"numero rasional"@lfn
"numero rational"@ia
"numero razionale"@it
"numerus rationalis"@la
"numër racional"@sq
"număr rațional"@ro
"nómmer raziunèl"@eml
"nùmer rassional"@pms
"nùmmuru razziunali"@scn
"númberu racional"@ast
"número racional"@es
"número racional"@gl
"número racional"@pt
"número racional"@pt-br
"nümar razziunaal"@lmo
"nọ́mbà oníìpín"@yo
"pí-sò͘"@nan
"racionala nombro"@eo
"racionala nombro"@io
"racionalni broj"@bs
"racionalni broj"@hr
"racionalni broj"@sh
"racionalno število"@sl
"racionalusis skaičius"@lt
"racionális szám"@hu
"racionálne číslo"@sk
"racionální číslo"@cs
"racionāls skaitlis"@lv
"raciuonalosis skaitlios"@sgs
"rashanal nomba"@jam
"rasional ədədlər"@az
"rasionale getal"@af
"rasjonale tal"@nn
"rasjonalt tall"@nb
"rasyonel sayı"@tr
"rationaal getal"@nl
"rationaal-lååkk"@sms
"rationaaliluku"@fi
"rationaalloho"@smn
"rational Zuel"@lb
"rational number"@en
"rational number"@en-ca
"rational number"@en-gb
"rational nummer"@sco
"rationale Zahl"@de
"rationale Zahl"@gsw
"rationalt tal"@da
"rationaol getal"@li
"rationella tal"@sv
"rationoale getalln"@vls
"rationála lohku"@se
"ratjunaal taal"@frr
"ratschonale Tall"@nds
"ratsionaalarvud"@et
"ratsional sanlar"@kaa
"ratsional sonlar"@uz
"rhif cymarebol"@cy
"ráðið tal"@fo
"ræðar tölur"@is
"số hữu tỷ"@vi
"uimhir chóimheasta"@ga
"zenbaki arrazional"@eu
"àireamh raiseanail"@gd
"ρητός αριθμός"@el
"адади ратсионалӣ"@tg
"ваклă хисеп"@cv
"рационал сан"@kk
"рационал тоо"@mn
"рационалан број"@sr
"рационалан број"@sr-ec
"рационален број"@mk
"рационално число"@bg
"рациональ саннар"@tt
"рациональ һан"@ba
"рациональное число"@ru
"рацыянальны лік"@be
"рацыянальны лік"@be-tarask
"раціональні числа"@uk
"үүлмрин тойг"@xal
"ռացիոնալ թիվ"@hy
"מספר רציונלי"@he
"ראציאנאלע צאל"@yi
"اعداد گویا"@fa
"راسیونال ساییلار"@azb
"ریشنل نمبر"@pnb
"عدد مُنطَق"@ar
"ناطق عدد"@ur
"ژمارەی ڕێژەیی"@ckb
"परिमेय संख्या"@anp
"परिमेय संख्या"@hi
"परिमेय संख्या"@mr
"परिमेय संख्या"@ne
"परिमेय सङ्ख्या"@mag
"পৰিমেয় সংখ্যা"@as
"মূলদ সংখ্যা"@bn
"ਪਰਿਮੇਯ ਸੰਖਿਆ"@pa
"સંમેય સંખ્યા"@gu
"ପରିମେୟ ସଂଖ୍ୟା"@or
"விகிதமுறு எண்"@ta
"ഭിന്നകം"@ml
"පරිමේය සංඛ් යා"@si
"จำนวนตรรกยะ"@th
"ຈຳນວນປົກກະຕິ"@lo
"ရာရှင်နယ်ကိန်း"@my
"ရာရှင်နယ်ကိန်း"@rki
"რაციონალური რიცხვი"@ka
"ចំនួនសនិទាន"@km
"分數"@lzh
"有理数"@ja
"有理数"@wuu
"有理数"@zh
"有理数"@zh-cn
"有理数"@zh-hans
"有理数"@zh-my
"有理数"@zh-sg
"有理數"@gan
"有理數"@yue
"有理數"@zh-hant
"有理數"@zh-hk
"有理數"@zh-mo
"有理數"@zh-tw
"유리수"@ko
|
|
skos:altLabel
|
"Brochzuel"@lb
"Bruchzahl"@de
"Iú-lí-sò͘"@nan
"amansiisaa"@om
"bilang na makatuwiran"@tl
"bilang na makatwiran"@tl
"bilang na rasyonal"@tl
"bilang na rasyunal"@tl
"bråktal"@sv
"fi'urna'u"@jbo
"gebrochene Zahl"@de
"gebroken getal"@nl
"lomené čísla"@sk
"lomené číslo"@sk
"makatuwirang bilang"@tl
"makatwirang numero"@tl
"množina racionálních čísel"@cs
"nhamba dzisisvinu"@sn
"nhamba isisvinu"@sn
"nomba onipin"@yo
"nombor rasional"@ms
"nombres racionals"@ca
"numere raționale"@ro
"numeri razionali"@it
"numero razional"@an
"numerong makatwiran"@tl
"numerong rasyonal"@tl
"nummuru razzionali"@scn
"nummuru razziunali"@scn
"numrat racional"@sq
"numrat racionalë"@sq
"nùmmura razziunali"@scn
"número quebrado"@es
"número racional"@ca
"números racionais"@gl
"números racionais"@pt
"números racionals"@ca
"nọ́mbà Oníìpín"@yo
"oranlı sayılar"@tr
"raashinaatlii"@om
"racia nombro"@eo
"racional"@ca
"racionalaj Nombroj"@eo
"racionalaj nombroj"@eo
"racionalan broj"@hr
"racionalan broj"@bs
"racionalan broj"@sh
"racionalieji skaičiai"@lt
"racionalna števila"@sl
"racionalni brojevi"@hr
"racionalni brojevi"@bs
"racionalni brojevi"@sh
"racionalo"@eo
"racionals"@ca
"racionalūs skaičiai"@lt
"racionálne čísla"@sk
"racionální čísla"@cs
"racionāli skaitļi"@lv
"racionālie skaitļi"@lv
"racionālo skaitļu kopa"@lv
"rasionele getal"@af
"rasjonalt tal"@nn
"rasjonelle tal"@nn
"rasjonelt tall"@nb
"rasyonal na bilang"@tl
"rasyonal na numero"@tl
"rasyonel sayılar"@tr
"rasyunal na bilang"@tl
"rationaal"@nl
"rationaaliluvut"@fi
"rationale getallen"@nl
"rationale tal"@da
"rationeel getal"@nl
"rationele getallen"@nl
"rationellt tal"@sv
"ratschonale Tahl"@nds
"ratschonale Tahlen"@nds
"ratsionaalarv"@vro
"ratsionaalarv"@et
"ratsionaalarvude hulk"@et
"ráðin tal"@fo
"ræð tala"@is
"sababaa"@om
"số hữu tỉ"@vi
"wymierne"@pl
"адмоўны рацыянальны лік"@be
"дадатны рацыянальны лік"@be
"дробь"@ru
"дріб звичайний"@uk
"рационални број"@sh
"рационални број"@sr
"рационални бројеви"@sr
"рационални числа"@bg
"рациональные числа"@ru
"рацыянальныя лікі"@be-tarask
"раціональне число"@uk
"рыцыянальны лік"@be
"скуп рационалних бројева"@sr
"числа раціональні"@uk
"число рациональное"@ru
"число раціональне"@uk
"מספרים רציונליים"@he
"عدد جذري"@ar
"عدد منطق"@ar
"عدد ناطق"@ar
"عدد نسبي"@ar
"عدد گویا"@ur
"عدد گویا"@fa
"منطقی (ریاضیات)"@ur
"منطقی عدد"@ur
"परीमेय"@mr
"संमेय संख्या"@hi
"सान्त सङ्ख्या"@mag
"ഭിന്നം"@ml
"ഭിന്നകങ്ങൾ"@ml
"ഭിന്നിതം"@ml
"ℚ"@ro
"ℚ"@bn
"ℚ"@ca
"ℚ"@cs
"ℚ"@da
"ℚ"@de
"ℚ"@el
"ℚ"@en
"ℚ"@es
"ℚ"@eu
"ℚ"@fa
"ℚ"@fr
"ℚ"@hu
"ℚ"@it
"ℚ"@km
"ℚ"@pt
"ℚ"@se
"ℚ"@smn
"ℚ"@sms
"ℚ"@sv
"ℚ"@tr
"ℚ"@an
"ℚ"@ar
"ℚ"@ast
"可比数"@ja
"整数比"@ja
"有比数"@ja
"有理数"@yue
"有理數"@zh
"有理數"@lzh
"유리수체"@ko
|
|
schema:description
|
"2つの整数の商、またはその集合"@ja
"Két tetszőleges egész szám hányadosaként kihozható számok"@hu
"Zahl, die als Verhältnis zweier ganzer Zahlen dargestellt werden kann"@de
"herësi i dy numrave të plotë"@sq
"ilorazy liczb całkowitych – ułamki zwykłe z całkowitymi licznikami i mianownikami"@pl
"kvociento de du entjeroj"@eo
"luvut, jotka voidaan esittää kahden kokonaisluvun osamääränä"@fi
"matematika sonlar"@uz
"nombre que es pot representar com el quocient de dos nombres enters"@ca
"nombre qui peut être exprimé par le quotient de deux entiers relatifs"@fr
"number that can be expressed as the quotient of two integers"@en-ca
"number that can be expressed as the quotient of two integers"@en-gb
"numero ottenibile come rapporto fra due numeri interi."@it
"nummer that can be expressed as the quotient or fraction p/q o twa integers"@sco
"număr care poate fi exprimat ca și cotientul a două numere întregi"@ro
"númberu que pue representase como'l cociente de dos númberos enteros"@ast
"número que pode representarse como o cociente de dous números enteiros"@gl
"número que pode ser expresso como um quociente entre dois números inteiros"@pt
"número que puede representarse como el cociente de dos números enteros"@es
"quotient of two integers"@en
"quotiënt van twee gehele getallen"@nl
"soal"@id
"số thực có thể diễn đạt bằng một tỷ số của hai số nguyên"@vi
"číslo, které lze vyjádřit jako podíl dvou celých čísel"@cs
"αριθμός που μπορεί να εκφραστεί ως το κλάσμα δύο ακεραίων αριθμών"@el
"количник два цела броја"@sr
"количник два цела броја"@sr-ec
"число, которое можно представить обыкновенной дробью, где числитель — целое число, а знаменатель — натуральное число"@ru
"מנה של שני מספרים שלמים"@he
"נומער וואס מ׳קען רעפרעזענטירן ווי דער פארהעלטעניש פון צוויי גאנצער צאלן"@yi
"أي عدد يكتب على شكل كسر بسطه عدد صحيح و مقامه عدد صحيح غير صفري"@ar
"کسری از دو عدد صحیح و مخرج غیر از صفر"@fa
"दु पूर्ण सङ्ख्याके भागफल"@mag
"सांत संख्या"@hi
"দুটি পূর্ণসংখ্যার ভাগফলের প্রকাশ"@bn
"இரு முழு எண்களின் விதித வடிவம்"@ta
"သချာ်"@my
"ចំនួនដែលអាចត្រូវបានបង្ហាញជាផលចែកនៃចំនួនគត់ពីរ។"@km
"能写成两个整数的商的数"@zh
"能写成两个整数的商的数"@zh-cn
"분모가 0이 아닌 두 수의 비율로 나타낼 수 있는 수"@ko
|
|
schema:dateModified
|
"2026-11-10T15:51:02+00:00"^^xsd:dateTime
|
|
schema:version
|
2567610189
|
|
wikibase:identifiers
|
51
|
|
wikibase:sitelinks
|
125
|
|
wikibase:statements
|
79
|
|
p:P10283
|
wd:statement/Q1244890-54CD5F54-7878-4403-BABE-F96E05E97618
|
|
p:P1036
|
wd:statement/Q1244890-C760B1CF-C3C2-4CBB-8113-DE32F1653ECA
|
|
p:P10376
|
wd:statement/Q1244890-1fbe8099-43df-27c0-f00d-5d1030a40a1a
|
|
wd:statement/Q1244890-9688fa82-4bff-7e68-178b-3eb365d24d06
|
|
wd:statement/Q1244890-d95721b8-4878-023d-add2-34a65164170e
|
|
p:P1051
|
wd:statement/Q1244890-2314FBC7-A838-4793-8AD5-8AC0B77C94A9
|
|
p:P11408
|
wd:statement/Q1244890-a3b0682b-48a6-726a-afc9-1cdb0e11e86a
|
|
p:P11514
|
wd:statement/Q1244890-746E0ABD-D4C0-4148-8CDD-CAA12436FD10
|
|
p:P12385
|
wd:statement/Q1244890-46d85d04-c3f9-430a-9482-3457d3196ecd
|
|
p:P1245
|
wd:statement/Q1244890-CEFA8BFD-6C90-44CC-867B-4C2D8621A5D8
|
|
p:P12800
|
wd:statement/Q1244890-096C2FD0-FE91-4F48-8D69-5BC50BAF3FFC
|
|
p:P1296
|
wd:statement/Q1244890-99011855-1377-4322-8EFB-10486E42CFA9
|
|
p:P13591
|
wd:statement/Q1244890-BDB29F9C-ED58-498A-B733-DD9BEA2F2DCF
|
|
p:P1368
|
wd:statement/Q1244890-77e1e89e-4222-605b-5bc6-e4e41f95c221
|
|
p:P13750
|
wd:statement/Q1244890-0477320E-0302-4C02-ABAA-EF0FA0E74FDA
|
|
p:P1417
|
wd:statement/Q1244890-E675B63A-47C7-4B8F-A2FA-4D61185E8CC4
|
|
p:P1482
|
wd:statement/Q1244890-49a9dbd8-410d-790d-47ea-8b44594b5241
|
|
wd:statement/Q1244890-b449c629-4aa5-baeb-70b1-689116a8f88b
|
|
p:P18
|
wd:statement/Q1244890-e6bf93fd-4b0b-1c94-bc7e-f14980fe2f04
|
|
p:P1889
|
wd:statement/Q1244890-DB15865D-91B4-404B-B1AB-CCAC6E583F1D
|
|
p:P227
|
wd:statement/Q1244890-4324B555-546C-449B-B2B5-18B93C8FE8BB
|
|
p:P2347
|
wd:statement/Q1244890-0D60370B-D2D4-40AD-8FE1-2CF34AE0A94F
|
|
p:P244
|
wd:statement/Q1244890-8258B348-5DB0-421F-8EDD-CB3BBD920E28
|
|
p:P2534
|
wd:statement/Q1244890-88e7ebb8-4bdd-3461-7867-62db9725db39
|
|
p:P2579
|
wd:statement/Q1244890-b84ddef3-4e5c-0aa6-f06f-46941996fd25
|
|
p:P2581
|
wd:statement/Q1244890-9F1F66B6-03EC-4BAF-ADA2-EB95AF46A7BC
|
|
p:P2670
|
wd:statement/Q1244890-8334b141-451e-cbc5-c7b8-dab2814cc1c9
|
|
p:P268
|
wd:statement/Q1244890-f5d6f02e-7c2e-406c-8395-ef13f401c113
|
|
p:P279
|
wd:statement/Q1244890-54f3ff2b-4dc1-139b-aa80-12d1e5150c72
|
|
wd:statement/Q1244890-7e587d1c-4b52-2b5d-799a-dcd5df89b431
|
|
wd:statement/q1244890-efbaa265-46bf-1446-9fed-e726a8fe5181
|
|
p:P2812
|
wd:statement/Q1244890-575CCBD6-F29F-40AE-B2F4-787C46D4F1FA
|
|
p:P2820
|
wd:statement/Q1244890-3164cc6b-4dc9-3bf6-32db-7c6532f4a50f
|
|
p:P2888
|
wd:statement/Q1244890-c4eaae56-4ee3-dd23-3d16-6542f81331c2
|
|
p:P2924
|
wd:statement/Q1244890-DBC0FEF6-3557-48EF-AF02-8F48CB7D82CC
|
|
p:P31
|
wd:statement/Q1244890-ddb6b067-4cfd-a5b0-39ca-cd071cdd030f
|
|
p:P3417
|
wd:statement/Q1244890-94D85744-16C6-42CA-95E3-DA6F737341D3
|
|
p:P361
|
wd:statement/Q1244890-b662e9ba-48c0-c9c4-4bce-56eddd244e80
|
|
p:P373
|
wd:statement/q1244890-1AC39603-B8D6-464C-9C25-11B20075FD5E
|
|
p:P3847
|
wd:statement/Q1244890-b0eb7b46-474c-80d6-d12f-b6fcf94ac90c
|
|
p:P4342
|
wd:statement/Q1244890-7151ea2c-469f-ce9e-56d0-cf57944293a6
|
|
p:P460
|
wd:statement/Q1244890-4AF39449-EBE8-4198-AEEC-3B638906FB58
|
|
p:P461
|
wd:statement/Q1244890-45714f96-40a2-2cd4-0e54-68115a8a6efb
|
|
p:P4802
|
wd:statement/Q1244890-D0050B9B-0C60-4D88-BE96-A43D6B7064C2
|
|
p:P487
|
wd:statement/Q1244890-54762b52-4574-4715-1fa4-89688929ecde
|
|
p:P5008
|
wd:statement/Q1244890-002AC6D7-73AA-466B-8F7D-F51B4368B8B8
|
|
p:P5063
|
wd:statement/Q1244890-2433A38E-4ACA-4202-AA91-8BD7EEA53709
|
|
p:P508
|
wd:statement/q1244890-ADECD12C-2EED-4668-A10C-BE2234BB40E4
|
|
p:P527
|
wd:statement/Q1244890-311e4949-4569-c3cb-30d5-52adf832072e
|
|
wd:statement/Q1244890-b4995178-408d-8a30-650f-04fd45460f03
|
|
p:P6104
|
wd:statement/Q1244890-FE2BD2A0-0C04-4FBB-AFB1-551E8165A547
|
|
p:P6262
|
wd:statement/Q1244890-d52fb959-448d-ab4c-82a2-e18ec963425b
|
|
p:P6293
|
wd:statement/Q1244890-08e44a8c-40a4-dccd-05f9-998368569c77
|
|
p:P6366
|
wd:statement/Q1244890-1529425C-A82E-44E3-BE51-6B6320439996
|
|
p:P646
|
wd:statement/Q1244890-5621E2D7-CDE8-4A12-8F0B-88D5695EDC2F
|
|
p:P6564
|
wd:statement/Q1244890-2848c17a-461c-68ab-5249-8a6495f29d32
|
|
p:P6771
|
wd:statement/Q1244890-e19e8529-4e99-4b07-345c-52508089aff8
|
|
p:P6781
|
wd:statement/Q1244890-6901b4ce-4f1c-85ac-67ac-538b24e4efce
|
|
p:P6900
|
wd:statement/Q1244890-e0709a1a-4ec3-998d-94dc-6b6a32ce655f
|
|
p:P691
|
wd:statement/Q1244890-F1B5C179-8E3B-406B-8F8B-0455FF9A8A30
|
|
p:P7033
|
wd:statement/Q1244890-30861CCE-7511-47D9-8D54-9A652639E689
|
|
p:P7235
|
wd:statement/Q1244890-45f51d76-40a9-9369-b0ba-7724c7270993
|
|
wd:statement/Q1244890-6a998c29-482d-eb3f-ceac-907b8973899f
|
|
wd:statement/Q1244890-810bc1d9-438d-8168-fcab-80cd4b464e0f
|
|
wd:statement/Q1244890-92c55656-46e8-5624-d9ed-fd154c59a6d8
|
|
wd:statement/Q1244890-ff815776-4fe6-9db6-0346-35f792e63d04
|
|
p:P7305
|
wd:statement/Q1244890-A0D73D4E-B6B8-452B-B546-AF3D8FB97640
|
|
p:P7554
|
wd:statement/Q1244890-9b49823f-469b-f6f4-c1b1-b8a57633af66
|
|
p:P8189
|
wd:statement/Q1244890-75394A73-A2F2-41ED-995D-8D0E6F18C356
|
|
p:P8313
|
wd:statement/Q1244890-80657f4f-4d06-a26b-4c12-8a8b638a39c2
|
|
p:P8408
|
wd:statement/Q1244890-CC125C11-07B0-4CE7-8BBA-6B22AD902F46
|
|
p:P8814
|
wd:statement/Q1244890-DA05E7E5-569D-4FFD-8342-81DC8198AEFF
|
|
p:P8855
|
wd:statement/Q1244890-6a7bb312-403c-558b-061e-7e808ebbfda2
|
|
p:P8885
|
wd:statement/Q1244890-e772d731-44a2-f686-2461-428cf5407dc0
|
|
p:P910
|
wd:statement/Q1244890-A9FF3C97-867D-4BDF-8B55-4A46592305B9
|
|
p:P9497
|
wd:statement/Q1244890-D863C3DE-0192-47A9-A24A-C6F28D5EDCAC
|
|
p:P950
|
wd:statement/Q1244890-b5ee7262-3350-4497-a954-05b9ae12c792
|
|
p:P9545
|
wd:statement/Q1244890-D32BC71F-72A1-4599-BA6C-61B9745AD0EE
|
|
p:P9621
|
wd:statement/Q1244890-41052bc3-4197-e2f3-d261-bed2892a89f6
|
|
p:direct-normalized/P227
|
<https://d-nb.info/gnd/4048495-6>
|
|
p:direct-normalized/P2347
|
<http://www.yso.fi/onto/yso/p12215>
|
|
p:direct-normalized/P244
|
<http://id.loc.gov/authorities/names/sh85093220>
|
|
p:direct-normalized/P2581
|
<http://babelnet.org/rdf/s00066253n>
|
|
p:direct-normalized/P268
|
<http://data.bnf.fr/ark:/12148/cb12104932p#about>
|
|
p:direct-normalized/P5063
|
<http://globalwordnet.org/ili/i109016>
|
|
p:direct-normalized/P508
|
<http://purl.org/bncf/tid/18364>
|
|
p:direct-normalized/P6293
|
<http://www.yso.fi/onto/ysa/Y103251>
|
|
p:direct-normalized/P6366
|
<https://makg.org/entity/46875033>
|
|
p:direct-normalized/P7033
|
<http://vocabulary.curriculum.edu.au/scot/8644>
|
|
p:direct-normalized/P8408
|
<http://kbpedia.org/kko/rc/RationalNumber>
|
|
p:direct-normalized/P8814
|
<http://wordnet-rdf.princeton.edu/rdf/id/13752579-n>
|
|
p:direct-normalized/P950
|
<https://datos.bne.es/resource/XX528806>
|
|
wdt:P10283
|
"C46875033"
|
|
wdt:P1036
|
"512.782"
|
|
wdt:P10376
|
"computer-science/rational-number"
|
|
"engineering/rational-number"
|
|
"mathematics/rational-number"
|
|
wdt:P1051
|
"7211"
|
|
wdt:P11408
|
"有理数"
|
|
wdt:P11514
|
"ratsional-noe-chislo-0e17c8"
|
|
wdt:P12385
|
"nombre-racional"
|
|
wdt:P1245
|
"1012862"
|
|
wdt:P12800
|
"fr:Nombre_rationnel"
|
|
wdt:P1296
|
"0153766"
|
|
wdt:P13591
|
"concept/84f8e704-725a-49ad-abe7-2d38b2128360"
|
|
wdt:P1368
|
"000112172"
|
|
wdt:P13750
|
"146"
|
|
wdt:P1417
|
"topic/rational-number"
|
|
wdt:P1482
|
<https://math.stackexchange.com/tags/rational-numbers>
|
|
<https://matheducators.stackexchange.com/tags/rational-numbers>
|
|
wdt:P18
|
<http://commons.wikimedia.org/wiki/Special:FilePath/Fracciones.gif>
|
|
wdt:P1889
|
wd:Q47005650
|
|
wdt:P227
|
"4048495-6"
|
|
wdt:P2347
|
"12215"
|
|
wdt:P244
|
"sh85093220"
|
|
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="ORD"><mfrac><mrow data-mjx-texclass="ORD"><mi>a</mi></mrow><mrow data-mjx-texclass="ORD"><mi>b</mi></mrow></mfrac></mrow><mo stretchy="false">∈</mo><mrow data-mjx-texclass="ORD"><mi>ℚ</mi></mrow><mo stretchy="false">⇔</mo><mi>a</mi><mo stretchy="false">∈</mo><mrow data-mjx-texclass="ORD"><mi>ℤ</mi></mrow><mo>,</mo><mi>b</mi><mo stretchy="false">∈</mo><mrow data-mjx-texclass="ORD"><mi>ℕ</mi></mrow></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
wdt:P2579
|
wd:Q114501433
|
|
wdt:P2581
|
"00066253n"
|
|
wdt:P268
|
"12104932p"
|
|
wdt:P279
|
wd:Q12916
|
|
wd:Q1321926
|
|
wd:Q311627
|
|
wdt:P2812
|
"RationalNumber"
|
|
wdt:P2888
|
<http://www.farzanegi.org/math/rational%20numbers?lang=PA>
|
|
wdt:P31
|
wd:Q47460393
|
|
wdt:P3417
|
"Rational-Numbers"
|
|
wdt:P361
|
wd:Q47005650
|
|
wdt:P373
|
"Rational numbers"
|
|
wdt:P3847
|
"rational_numbers"
|
|
wdt:P4342
|
"rasjonale_tall"
|
|
wdt:P460
|
wd:Q1764362
|
|
wdt:P461
|
wd:Q607728
|
|
wdt:P4802
|
"108020"
|
|
wdt:P487
|
"ℚ"
|
|
wdt:P5008
|
wd:Q6173448
|
|
wdt:P5063
|
"i109016"
|
|
wdt:P508
|
"18364"
|
|
wdt:P527
|
wd:Q2279584
|
|
wd:Q3044574
|
|
wdt:P6104
|
wd:Q8487137
|
|
wdt:P6262
|
"math:Rational_number"
|
|
wdt:P6293
|
"Y103251"
|
|
wdt:P6366
|
"46875033"
|
|
wdt:P646
|
"/m/06c7z"
|
|
wdt:P6564
|
"rational-numbers"
|
|
wdt:P6771
|
"293246"
|
|
wdt:P6781
|
"Definition:Rational_Number"
|
|
wdt:P6900
|
"有理数"
|
|
wdt:P691
|
"ph215329"
|
|
wdt:P7033
|
"scot/8644"
|
|
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>a</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>b</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"><mrow data-mjx-texclass="ORD"><mi>ℕ</mi></mrow></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"><mrow data-mjx-texclass="ORD"><mi>ℚ</mi></mrow></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"><mrow data-mjx-texclass="ORD"><mi>ℤ</mi></mrow></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
wdt:P7305
|
"3932379"
|
|
wdt:P7554
|
"Rational_number"
|
|
wdt:P8189
|
"987007538747305171"
|
|
wdt:P8313
|
"rationale_tal"
|
|
wdt:P8408
|
"RationalNumber"
|
|
wdt:P8814
|
"13752579-n"
|
|
wdt:P8855
|
"102-02-03"
|
|
wdt:P8885
|
"유리수"
|
|
wdt:P910
|
wd:Q7028361
|
|
wdt:P9497
|
"7425"
|
|
wdt:P950
|
"XX528806"
|
|
wdt:P9545
|
"243794"
|
|
wdt:P9621
|
"numero-razionale"
|