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Commit c428f06e authored by Fabian Nuraddin Alexander Gabel's avatar Fabian Nuraddin Alexander Gabel :speech_balloon:
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add video for monotonic sequences

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...@@ -314,7 +314,7 @@ ...@@ -314,7 +314,7 @@
"meta": " ", "meta": " ",
"content": "If a sequence of real numbers is bounded and monotonic, then it is convergent.", "content": "If a sequence of real numbers is bounded and monotonic, then it is convergent.",
"notes": "114-snippet.html", "notes": "114-snippet.html",
"video": "", "video": "https://www.youtube.com/embed/zVeHdyp1l0g",
"webwork": "https://jupyterhub.mat.tu-harburg.de/webwork2/html2xml?&answersSubmitted=0&sourceFilePath=Library/WinonaState/StewartCalcEarlyTran7ed/Chap11Section01/SCalcET7-11-1-027.pg&problemSeed=123567890&displayMode=MathJax&courseID=pontifex&userID=pontifexuser&course_password=ki(JH7j3m4)k_46)&outputformat=simple", "webwork": "https://jupyterhub.mat.tu-harburg.de/webwork2/html2xml?&answersSubmitted=0&sourceFilePath=Library/WinonaState/StewartCalcEarlyTran7ed/Chap11Section01/SCalcET7-11-1-027.pg&problemSeed=123567890&displayMode=MathJax&courseID=pontifex&userID=pontifexuser&course_password=ki(JH7j3m4)k_46)&outputformat=simple",
"discussion": "https://etherpad.studiumdigitale.uni-frankfurt.de/p/discussingbridgesfromandto114?showControls=true&showChat=true&showLineNumbers=true&useMonospaceFont=false", "discussion": "https://etherpad.studiumdigitale.uni-frankfurt.de/p/discussingbridgesfromandto114?showControls=true&showChat=true&showLineNumbers=true&useMonospaceFont=false",
"podcast": "" "podcast": ""
...@@ -1905,7 +1905,7 @@ ...@@ -1905,7 +1905,7 @@
"label": "The convergence of bounded sequences follows from Dedekind's theorem which guarantees the existence of suprema of bounded sets." "label": "The convergence of bounded sequences follows from Dedekind's theorem which guarantees the existence of suprema of bounded sets."
}, },
"105-114": { "105-114": {
"source": "106", "source": "105",
"target": "114", "target": "114",
"label": "The limit of a monotonic increasing and bounded sequence is precisely the supremum of its function values. An analogous connection holds for the infimum." "label": "The limit of a monotonic increasing and bounded sequence is precisely the supremum of its function values. An analogous connection holds for the infimum."
}, },
......
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