MediaWiki API result
This is the HTML representation of the JSON format. HTML is good for debugging, but is unsuitable for application use.
Specify the format parameter to change the output format. To see the non-HTML representation of the JSON format, set format=json.
See the complete documentation, or the API help for more information.
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"timestamp": "2025-01-09T11:14:51Z",
"comment": "Created page with \"=== Video zur Teilbarkeit von Br\u00fcchen durch die Quersumme === #[https://de.khanacademy.org/math/6te-klasse-mathematik/x20b4dba5b7222a22:teilbarkeitsregeln/x20b4dba5b7222a22:untitled-1124/v/the-why-of-the-9-divisibility-rule Khan-Academy]\""
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"timestamp": "2024-12-27T19:38:28Z",
"comment": "Created page with \"== Trigonometrie == === Herleitung der Addtitionstheoreme === #[http://walter.bislins.ch/blog/index.asp?page=Eulerformel%3A+Herleitung+trigonometrischer+Additionstheoreme Blogeintrag] #[https://de.wikibooks.org/wiki/Beweisarchiv:_Geometrie:_Trigonometrie:_Additionstheoreme:_Sinus Wikibooks]\""
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"timestamp": "2024-12-27T19:36:35Z",
"comment": "content was: \"{{:Beweisarchiv: Geometrie: TOPNAV}} ==Additionstheoreme (Sinus)== [[File:Additionstheoreme.svg|400px|right]] '''Beweis f\u00fcr:''' <font color=\"gray\">[[File:Additionstheoreme.svg|200px]] Zum Vergr\u00f6\u00dfern auf das Bild klicken</font> <math>\\sin (\\alpha \\pm \\beta ) = \\sin \\alpha \\cdot \\cos \\beta \\pm \\sin \\beta \\cdot \\cos \\alpha</math> Im rechtwinkligen Dreieck <math> \\triang...\", and the only contributor was \"[[Special:Contributions/Admin|Admin]]\" ([[User talk:Admin|talk]])"
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"timestamp": "2024-12-27T17:39:11Z",
"comment": "Created page with \"{{:Beweisarchiv: Geometrie: TOPNAV}} ==Additionstheoreme (Sinus)== [[Datei:Additionstheoreme.svg|400px|right]] '''Beweis f\u00fcr:''' <math>\\sin (\\alpha \\pm \\beta ) = \\sin \\alpha \\cdot \\cos \\beta \\pm \\sin \\beta \\cdot \\cos \\alpha</math> Im rechtwinkligen Dreieck <math> \\triangle {AOB} </math> ist '''<big>(1)</big>''' <math>\\sin (\\alpha + \\beta ) = \\frac{{\\overline {AB} }}{1} = \\overline {AB}</math> Im rechtwinkligen Dreieck <math> \\triangle {BOD} </math>...\""
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"timestamp": "2024-12-25T00:09:37Z",
"comment": "Created page with \"{{#invoke:Mathe f\u00fcr Nicht-Freaks/Seite|oben}} In diesem Kapitel werden wir zeigen, dass jede Potenzreihe <math>\\sum_{k=0}^\\infty c_k x^k</math> einen <dfn>Konvergenzradius</dfn> besitzt. Das ist eine reelle Zahl <math>R</math>, so dass die Potenzreihe f\u00fcr alle <math>x \\in \\R</math> mit <math>|x|<R</math> absolut konvergiert und f\u00fcr alle <math>x \\in \\R</math> mit <math>|x|>R</math> divergiert. Dabei kann auch <math>R=0</math> und <math>R=\\infty</math> gelten. F\u00fcr den...\""
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