Pythagorean theorem

relation in Euclidean geometry among the three sides of a right triangle
rdfs:label
"Pythagorean theorem"@en
skos:altLabel
"Pythagoras' theorem"@en
"Pythagorean proposition"@en
"a² + b² = c²"@en
"a²+b²=c²"@en
schema:description
"relation in Euclidean geometry among the three sides of a right triangle"@en
schema:dateModified "2026-10-19T17:22:11+00:00"^^xsd:dateTime
schema:version 2558860600
wikibase:identifiers 61
wikibase:sitelinks 148
wikibase:statements 91
p:P10 wd:statement/Q11518-71f0693e-4de7-8308-8cd6-1deae9fedd6a
p:P10283 wd:statement/Q11518-FFF25C08-A835-45A8-A4E2-1E93896BAB8B
p:P1036 wd:statement/Q11518-20774B94-3C8E-4251-A268-2E69FDFF8B3F
p:P10376 wd:statement/Q11518-12778b04-49a8-f58c-64ca-6cde68bb43d5
wd:statement/Q11518-1b6469dd-44dd-a2cf-8e5e-1f575d76dc87
wd:statement/Q11518-41353fb8-45ce-f68f-5911-6ceea39a555e
wd:statement/Q11518-795c583c-4b07-b948-5644-6a553d43d35d
wd:statement/Q11518-e1597cb8-4e69-ed67-bd03-987439edc934
p:P10565 wd:statement/Q11518-c512a69a-4a57-0f79-4826-a6027729f36c
p:P11408 wd:statement/Q11518-fb7d7178-42c2-a65f-9813-098c89928f87
p:P11514 wd:statement/Q11518-C712225A-9AD1-40D6-92B6-0CE7F7675BF8
p:P12086 wd:statement/Q11518-4EE9CE68-5B46-4025-9E2D-2BDD8BA1B877
p:P12385 wd:statement/Q11518-a00cc5cb-b158-4451-bd8c-1dfbf0c39073
p:P12582 wd:statement/Q11518-ED67B95D-AB11-42EA-8146-FD9E7D3BE633
p:P12800 wd:statement/Q11518-11776053-33B8-4D3B-BA76-9668CD9F50C6
wd:statement/Q11518-C39825E5-3694-48CB-B421-09F90C4E01F4
p:P12888 wd:statement/Q11518-0BC62484-64BC-45B6-9423-C4BE7DD4AFE9
p:P12946 wd:statement/Q11518-7384E198-40A8-4FEB-8C27-5F8B3A84CFE5
wd:statement/Q11518-77BEF086-0D3C-4CCE-8845-C1C8FAC8D65E
p:P1296 wd:statement/Q11518-5832C4BE-B4BB-4628-B56E-3E1D2C14FF54
p:P12975 wd:statement/Q11518-eaaa82a4-49a3-10cc-db8c-6e073570589e
p:P1343 wd:statement/Q11518-2CFF0F3D-B60D-4F9E-92D6-EE7CA527D453
wd:statement/Q11518-37754E8F-1188-43A7-86E0-97611865E0CC
wd:statement/Q11518-9625EDC5-6386-48C0-81C8-6BCF049E9945
wd:statement/Q11518-C4AD2479-DADA-4CF7-99E5-335CFECA62D8
wd:statement/Q11518-CC05B9BC-FE4D-4D92-A5A0-904FE050F6C2
wd:statement/Q11518-D49BE950-B792-4709-A1FE-FC93D6949782
wd:statement/Q11518-dee563b0-41aa-1bdd-d390-aaeb257f5716
p:P13591 wd:statement/Q11518-59F75A68-A05B-4DFD-AF8C-20B7A5B34397
p:P13613 wd:statement/Q11518-ED459299-1B2D-46C8-AF8E-18F7CCAC1095
p:P138 wd:statement/q11518-E947D5D2-6AC2-483A-9130-F8A516B0B71E
p:P1417 wd:statement/Q11518-0EE11AF4-C78E-4C0F-9A83-94298C1CCF35
p:P14537 wd:statement/Q11518-1B43754E-FB9F-4052-B362-F050E68CEFE5
wd:statement/Q11518-E341430F-6992-4062-9240-D8A7B52E2319
p:P14541 wd:statement/Q11518-9C3120AA-D882-48D5-9C74-684A4B80DD2B
p:P18 wd:statement/Q11518-19607fd1-41c0-425c-4da5-15f5b43eccae
p:P227 wd:statement/q11518-aa1474c7-4381-457e-da50-95fedd915eb2
p:P2384 wd:statement/Q11518-c0d745cd-4c90-0c5f-0b93-bce48125c322
p:P244 wd:statement/Q11518-d2458138-4d35-55a2-89fc-d72591eeffa2
p:P2534 wd:statement/Q11518-fe4a5b31-4f7e-29a3-06da-25f0186d9a42
p:P2579 wd:statement/Q11518-d44dd766-4c73-fa03-6f5e-08c433095a81
p:P268 wd:statement/Q11518-3F1E4117-6411-4D51-A25C-4E0B9882D9EE
p:P2812 wd:statement/Q11518-710A86A8-087F-4F86-9DC9-464740368FD8
p:P2924 wd:statement/Q11518-76f81cb3-40c7-255c-aeb6-43c424b62fbf
p:P2959 wd:statement/Q11518-d3a03690-acdd-4bf7-bcd5-2841ef76a878
p:P31 wd:statement/q11518-c241249d-4f6e-fbf6-4b98-8010e8442bbf
p:P3222 wd:statement/Q11518-3D3F5AA7-9872-4515-81A6-78D97CD0B9EA
p:P3417 wd:statement/Q11518-F63F3066-CBEB-4814-8CDA-A14E9E934888
p:P349 wd:statement/Q11518-C48F3D3E-A79F-4471-9783-7FF3071F10D0
p:P3553 wd:statement/Q11518-39C04E41-DB27-4A8F-8457-C57EF59A09DC
p:P361 wd:statement/Q11518-54153814-6046-41DF-8DED-153581C5D099
wd:statement/Q11518-a2fef83a-414f-5421-cbbe-0590049c888f
p:P373 wd:statement/q11518-CB88D486-9D3B-4683-9436-0ECC9FC6E12B
p:P3827 wd:statement/Q11518-5B25F559-6551-4B27-BA9B-3933031967F6
p:P4215 wd:statement/Q11518-FE92F28F-E532-46F3-8411-1EECCAEF7A29
p:P4342 wd:statement/Q11518-9d8edd31-4cfd-80e8-ec2d-04683ebb0de8
p:P443 wd:statement/Q11518-35f763f3-4b02-453e-9d0b-d73732ad6190
wd:statement/Q11518-cecdf8bb-7e79-44e0-b4dc-0c472bf3a563
p:P4746 wd:statement/Q11518-084974D1-2796-4E57-9D5F-45C498A7AD9A
p:P5008 wd:statement/Q11518-6C55EE8C-7CB2-4E9F-AAE0-7DF0C29303B7
wd:statement/Q11518-A0F0E87A-2579-4ADC-910E-1B0140F8735F
p:P508 wd:statement/q11518-8D013DE7-5930-4614-A2BA-7A052F5AA0E1
p:P6058 wd:statement/Q11518-840968ad-4ee3-d9f7-e511-9df9c4c7e431
wd:statement/Q11518-ab6cb635-4946-dac8-da59-6dc010de8237
wd:statement/Q11518-d940e84d-42b5-44a4-eefc-50b4b5d90d7b
p:P6104 wd:statement/Q11518-56f431f0-4b8b-e130-1780-67dcfd5338e0
p:P6366 wd:statement/Q11518-CE431FC0-5657-4C63-8102-43C3A0505318
p:P646 wd:statement/Q11518-FD652834-05C5-4868-A74C-19A92AB223FC
p:P6564 wd:statement/Q11518-cc0bcaa5-44d9-d40f-fb63-71d249496011
wd:statement/Q11518-eab85a54-46e7-6cae-0963-ec3ce346b799
p:P6781 wd:statement/Q11518-0605c401-431d-153f-16da-0df50739428c
wd:statement/Q11518-5961B554-1AAE-4964-AFFB-18E52E5D1736
p:P7033 wd:statement/Q11518-79D1907D-4B64-410F-B5ED-082654DB65F0
p:P7235 wd:statement/Q11518-517beae4-4f78-6947-92c3-2db7856db0bd
wd:statement/Q11518-5b6803d9-415e-af09-43b3-2dc193be6e35
wd:statement/Q11518-c9a39a09-4a13-6e75-355f-c742edda2bd6
p:P7305 wd:statement/Q11518-14B008D4-C583-410B-BBF5-C6EA905AD680
p:P7502 wd:statement/Q11518-354E9FE2-9E8E-4877-A330-186F7EAA1744
p:P7554 wd:statement/Q11518-2D610F9A-B8A9-4FB3-92D4-E4E295F67CAD
wd:statement/Q11518-42168FDC-1F24-46ED-B339-A7BD5A985AB9
p:P7666 wd:statement/Q11518-FA842112-7480-489D-9E91-2F05725AFE71
p:P7719 wd:statement/Q11518-72db9ef2-462a-ec4f-1825-7c28eddb55d2
wd:statement/Q11518-e944bd97-4602-13de-107e-94f7c7a6c025
p:P7726 wd:statement/Q11518-C0619EEA-DE70-4141-96DB-EC001F43C200
p:P8189 wd:statement/Q11518-42E506D1-646A-437F-99B0-60C806112A08
p:P8313 wd:statement/Q11518-9295e765-4c1d-cf4a-548b-b38178cb3d73
p:P8885 wd:statement/Q11518-800af6d5-4f1a-e722-0a3c-6f23095061db
p:P910 wd:statement/Q11518-5D8EF93F-C4BE-47EF-86D3-78B6DE3EC283
p:P950 wd:statement/Q11518-322b2392-4f07-2cd9-4dd8-d2a894a2a6e8
p:P9621 wd:statement/Q11518-FEFD8F1A-6F1C-4B6B-8659-43C91F281F42
p:P973 wd:statement/Q11518-cb2ecf27-40e1-2afc-9309-a72f5a18a521
p:direct-normalized/P227 <https://d-nb.info/gnd/4176546-1>
p:direct-normalized/P244 <http://id.loc.gov/authorities/names/sh85109374>
p:direct-normalized/P268 <http://data.bnf.fr/ark:/12148/cb11946942j#about>
p:direct-normalized/P349 <http://id.ndl.go.jp/auth/ndlna/00934581>
p:direct-normalized/P508 <http://purl.org/bncf/tid/23251>
p:direct-normalized/P6366 <https://makg.org/entity/100461760>
p:direct-normalized/P7033 <http://vocabulary.curriculum.edu.au/scot/8601>
p:direct-normalized/P950 <https://datos.bne.es/resource/XX4809534>
wdt:P10 <http://commons.wikimedia.org/wiki/Special:FilePath/2.%D0%A2%D0%B5%D0%BE%D1%80%D0%B5%D0%BC%D0%B0%20%D0%9F%D0%B8%D1%84%D0%B0%D0%B3%D0%BE%D1%80%D0%B0.ogv>
wdt:P10283 "C100461760"
wdt:P1036 "516.22"
wdt:P10376 "computer-science/pythagorean-theorem"
"engineering/pythagorean-theorem"
"mathematics/pythagoras-theorem"
"mathematics/pythagorean-theorem"
"psychology/pythagorean-theorem"
wdt:P10565 "318366"
wdt:P11408 "三平方の定理"
wdt:P11514 "teorema-pifagora-2f12a8"
wdt:P12086 "Stelling_van_Pythagoras"
wdt:P12385 "teorema-de-pitagores"
wdt:P12582 "20110803100356625"
wdt:P12800 "es:Teorema_de_Pitágoras"
"fr:Théorème_de_Pythagore"
wdt:P12888 "pythag"
wdt:P12946 "Pythagoras's+Theorem"
wdt:P1296 "0051188"
wdt:P12975 "7163"
wdt:P1343 New International Encyclopedia
Mathwords
AoPS Wiki
Meyers Konversations-Lexikon, 4th edition (1885–1890)
mathisfun.com
mathisfun.com dictionary
Khan Academy
wdt:P13591 "concept/0c3ceba3-110e-49a7-a9f4-689a5938fa6c"
wdt:P13613 "168432"
wdt:P138 Pythagoras
wdt:P1417 "topic/Pythagorean-theorem"
wdt:P14537 "zhqpr82"
"zkrq7yc"
wdt:P14541 "1oL5Yu"
wdt:P18 <http://commons.wikimedia.org/wiki/Special:FilePath/Pythagorean.svg>
wdt:P227 "4176546-1"
wdt:P2384 right triangle
wdt:P244 "sh85109374"
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"><msup><mi>c</mi><mrow data-mjx-texclass="ORD"><mn>2</mn></mrow></msup><mo stretchy="false">=</mo><msup><mi>a</mi><mrow data-mjx-texclass="ORD"><mn>2</mn></mrow></msup><mo stretchy="false">+</mo><msup><mi>b</mi><mrow data-mjx-texclass="ORD"><mn>2</mn></mrow></msup></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
wdt:P2579 Euclidean geometry
wdt:P268 "11946942j"
wdt:P2812 "PythagoreanTheorem"
wdt:P2924 "3142022"
wdt:P2959 wd:Q110206185
wdt:P31 theorem
wdt:P3222 "pythagoras-sats"
wdt:P3417 "Pythagorean-Theorem"
wdt:P349 "00934581"
wdt:P3553 "19558754"
wdt:P361 Pythagoras–Euclid theorems
list of theorems
wdt:P373 "Pythagorean theorem"
wdt:P3827 "pythagorean-theorem"
wdt:P4215 "Pythagorean theorem"
wdt:P4342 "Pytagoras'_setning"
wdt:P443 <http://commons.wikimedia.org/wiki/Special:FilePath/LL-Q150%20%28fra%29-WikiLucas00-th%C3%A9or%C3%A8me%20de%20Pythagore.wav>
<http://commons.wikimedia.org/wiki/Special:FilePath/LL-Q1571%20%28mar%29-Vj18081991-%E0%A4%AA%E0%A4%BE%E0%A4%AF%E0%A4%A5%E0%A4%BE%E0%A4%97%E0%A5%8B%E0%A4%B0%E0%A4%B8%E0%A4%9A%E0%A4%BE%20%E0%A4%B8%E0%A4%BF%E0%A4%A6%E0%A5%8D%E0%A4%A7%E0%A4%BE%E0%A4%A8%E0%A5%8D%E0%A4%A4.wav>
wdt:P4746 "029735"
wdt:P5008 Wikipedia:List of articles all languages should have
Wikipedia:Vital articles/Level/4
wdt:P508 "23251"
wdt:P6058 "animations/Théorème_de_Pythagore/1100615"
"divers/théorème_de_Pythagore/84556"
"images/Théorème_de_Pythagore/1004502"
wdt:P6104 WikiProject Mathematics
wdt:P6366 "100461760"
wdt:P646 "/m/05r2j"
wdt:P6564 "proofs-of-the-pythagorean-theorem"
"pythagorean-theorem"
wdt:P6781 "Pythagoras's_Theorem"
"Pythagorean_Theorem"
wdt:P7033 "scot/8601"
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"><mi>c</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
wdt:P7305 "3957740"
wdt:P7502 "Pythagorean_theorem-JDY8M5"
wdt:P7554 "Pythagoras_theorem"
"Pythagorean_theorem"
wdt:P7666 "pitagoro-teorema"
wdt:P7719 Pythagorean trigonometric identity
parallel postulate
wdt:P7726 "PythagoreanTheorem"
wdt:P8189 "987007551078005171"
wdt:P8313 "Pythagoras'_sætning"
wdt:P8885 "피타고라스 정리"
wdt:P910 Category:Pythagorean theorem
wdt:P950 "XX4809534"
wdt:P9621 "teorema-di-pitagora"
wdt:P973 <https://www.geogebra.org/m/ZFTGX57r>
Download as:
TurtleJSON-LDRDF/XML
data from SPARQL profile: Wikidata