{"pages":{"search":{"query":"Epsilon Delta","originalQuery":"EpsilonDelta","serpid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","parentReqid":"","serpItems":[{"id":"5197781152685392153-0-0","type":"videoSnippet","props":{"videoId":"5197781152685392153"},"curPage":0},{"id":"12894193380794579867-0-1","type":"videoSnippet","props":{"videoId":"12894193380794579867"},"curPage":0},{"id":"10334247510564778155-0-2","type":"videoSnippet","props":{"videoId":"10334247510564778155"},"curPage":0},{"id":"6280452928849779911-0-3","type":"videoSnippet","props":{"videoId":"6280452928849779911"},"curPage":0},{"id":"R-I-113683-5-0-4","type":"direct","props":{"advRsyaActivateParams":{"pcodeParams":{"blockId":"","renderTo":"","pageNumber":4,"grab":"dEVwc2lsb24gRGVsdGEK","statId":4,"darkTheme":false,"lazyLoad":false,"extParams":{"reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","ui":"desktop","yuid":"6221535161773953793"}}},"isAdult":false,"position":4,"placement":"empty"},"curPage":0},{"id":"1174106217959245702-0-5","type":"videoSnippet","props":{"videoId":"1174106217959245702"},"curPage":0},{"id":"81019178376311207-0-6","type":"videoSnippet","props":{"videoId":"81019178376311207"},"curPage":0},{"id":"1217347565808831842-0-7","type":"videoSnippet","props":{"videoId":"1217347565808831842"},"curPage":0},{"id":"1051802901966789010-0-8","type":"videoSnippet","props":{"videoId":"1051802901966789010"},"curPage":0},{"id":"2213329388011313485-0-9","type":"videoSnippet","props":{"videoId":"2213329388011313485"},"curPage":0},{"id":"1979499066400446951-0-10","type":"videoSnippet","props":{"videoId":"1979499066400446951"},"curPage":0},{"id":"R-I-113683-5-0-11","type":"direct","props":{"advRsyaActivateParams":{"pcodeParams":{"blockId":"","renderTo":"","pageNumber":11,"grab":"dEVwc2lsb24gRGVsdGEK","statId":11,"darkTheme":false,"lazyLoad":false,"extParams":{"reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","ui":"desktop","yuid":"6221535161773953793"}}},"isAdult":false,"position":11,"placement":"empty"},"curPage":0},{"id":"18112810240028558651-0-12","type":"videoSnippet","props":{"videoId":"18112810240028558651"},"curPage":0},{"id":"2956946206858017951-0-13","type":"videoSnippet","props":{"videoId":"2956946206858017951"},"curPage":0},{"id":"10022051940782393796-0-14","type":"videoSnippet","props":{"videoId":"10022051940782393796"},"curPage":0},{"id":"18134428142870686666-0-15","type":"videoSnippet","props":{"videoId":"18134428142870686666"},"curPage":0},{"id":"10636816452295263313-0-16","type":"videoSnippet","props":{"videoId":"10636816452295263313"},"curPage":0},{"id":"8525349383954809343-0-17","type":"videoSnippet","props":{"videoId":"8525349383954809343"},"curPage":0},{"id":"18047139751631415245-0-18","type":"videoSnippet","props":{"videoId":"18047139751631415245"},"curPage":0},{"id":"9455765912473588450-0-19","type":"videoSnippet","props":{"videoId":"9455765912473588450"},"curPage":0}],"filters":{},"serpFooter":{"linksGroups":[{"type":"geo","links":[{"label":"Columbus","title":"Columbus","url":"//yandex.com.tr/tune/geo/","logNode":{"name":"region"},"target":"_self","a11yLabel":"Bölgeniz Columbus","needRetpath":true}]},{"type":"help","links":[{"label":"Bize ulaşın","url":"https://yandex.com.tr/support/video/troubleshooting.html","logNode":{"name":"feedback"},"needRetpath":true},{"label":"Yardım","url":"https://yandex.com.tr/support/video/","logNode":{"name":"help"},"needRetpath":true}]},{"type":"settings","links":[{"label":"Ayarlar","url":"https://yandex.com.tr/tune/search/","target":"_self","logNode":{"name":"settings"},"needRetpath":true}]},{"type":"company","links":[{"label":"Şirket hakkında","url":"//yandex.com.tr/company/","logNode":{"name":"about"},"target":"_blank"},{"label":"Kullanım lisansı","url":"//yandex.com.tr/legal/termsofuse/","logNode":{"name":"license"},"target":"_blank"},{"label":"Gizlilik Politikası","url":"//yandex.com.tr/legal/confidential/","logNode":{"name":"confidential"},"target":"_blank"}],"a11yHidden":true}],"hasExtralinks":true},"currentPage":0,"prevPageToLoad":-1,"nextPageToLoad":1,"isTranslationsFilterEnabled":false,"isTranslationsDistributionEnabled":false,"isTranslationsDistributionOnboardingEnabled":false,"correction":{"items":[{"kind":"reask","rule":"Misspell","query":"EpsilonDelta","url":"/video/search?text=EpsilonDelta&noreask=1&nomisspell=1","params":{"text":"EpsilonDelta","noreask":"1","nomisspell":"1"},"helpUrl":"https://yandex.com.tr/support/search/info/request-correction.xml","helpTarget":"_blank","helpAriaLabel":"Yazım hatası düzeltme servisi"}],"id":"831164561117"},"prevention":{},"hasNextPage":true,"rightSerpItems":[{"type":"direct","id":"search-list-right","props":{"advRsyaActivateParams":{"pcodeParams":{"blockId":"R-I-8843654-1","renderTo":"search-list-right-0-R-I-8843654-1","pageNumber":0,"grab":"dEVwc2lsb24gRGVsdGEK","darkTheme":false,"lazyLoad":false,"extParams":{"reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","ui":"desktop","yuid":"6221535161773953793"}}},"isAdult":false,"position":0,"placement":"search-list-right"},"curPage":0}],"isAdultQuery":false,"errorList":[],"layout":"list","retpath":"https%3A%2F%2Ftwitter.yandex.com.tr%2Fvideo%2Fsearch%3Ftext%3DEpsilonDelta","pages":[{"reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","start":0,"end":20,"pageNumber":0,"isCounterSent":false}]},"main":{"_isInitial":true,"snippets":[],"serpFooter":{"linksGroups":[]},"isLoggedIn":false,"tags":[]}},"internal":{"nonce":"6850569731458373691780","expFlags":{"video_settings_toolbar_redesign":1,"velocity_delay_drawer":1,"video_feedback_in_d2d":1,"video_search_toggle_with_text":1,"video_viewer_show_placeholder":1,"velocity_disable_suspense":1,"video_viewer_desktop_smart_layout":1,"dark_theme_desktop":"cookie","distr_splashscreen_on":1,"video_viewer_check_sandbox_origin":1,"video_font_yandex_sans":1,"video_adv_new_show_rules":1,"video_adv_config_desktop":{"search-list":{"adult":{"default":"R-I-474674-135","mail":"R-A-13426421-23"},"regular":{"default":"R-I-48058-751","mail":"R-A-13411721-23"}},"search-grid-inplace":{"adult":{"default":"R-I-474674-126","mail":"R-A-13426421-16"},"regular":{"default":"R-I-48058-742","mail":"R-A-13411721-16"}}},"video_search_page_no_islands":1,"video_vh_player_js":0,"video_masthead_ratio":"180,4","video_searchdata_scheme":1,"video_viewer_related_fail_error_screen":1,"velocity_delay_metrika":1,"video_viewer_channel_link_mode":2,"video_partner_label":1,"int_tr":1,"mmui_extended_escape_scheme":"searchdata.clips.0.authorname","tabs_order_version":"search,images,video,newstr,maps,translate,tr_ecom","spok":"id","video_suggest_use_serp":1,"video_search_grid_direct_repeat":6,"video_direct_config_desktop_search":"search-grid-row:R-I-48058-718:R-I-474674-109,search-grid-head:R-I-2120168-7","init_meta":{"enable-yabs-distr":1,"ask-user-purchase-history":1,"use-src-videoquickp":1,"enable-begemot":1,"enable_masthead":1,"use-src-videop":1,"use-src-videoquickp_misspell":1,"enable_blackbox_multisession":1,"begemot-enable-cancelled-misspell-rtmr":1,"enable_video_iron_fetcher":1,"use-related-only":1,"ask-yandex-io-devices":1,"use-images-device-setup":1,"use-src-imagesp":1,"images-apphost-collections-front":1,"enable_aab_apphost":1,"graph-is-video-search":1,"bg-bert-video":1,"use-src-imagesp_misspell":1,"use-src-imagesultrap":1,"use-video-apphost-pre-templates":1,"use-src-videop_misspell":1,"use-video-apphost-post-templates":1,"use-src-imagesquickp":1,"enable_video_carousels":"1","restrict-max-docs":"1000","use-images-region-setup":1,"use-post-auto2":1,"use-images-settings-setup":1,"use-src-ugc_favorites":1,"video_vitrina_disable":"0","use-images-user-setup":1,"use-video-pre-search-data":1,"begemot-no-suggest-history":1},"video_depot_viewer_masthead_ssr_only":1,"video_blender":1,"video_search_grid_enable":0,"video_viewer_desktop_fix_d2d_scroll":1,"video_depot_viewer_legacy_counters":1,"video_search_grid_direct_start":3,"video_adv_new_show_rules_docs_count":1,"video_related_suggest_enable":1,"video_redirect_plug":2,"video_adv_grid_inplace":1,"distr_popup_on":1,"dark_theme_desktop_default_pref":"system","video_search_toggle_enable":1,"video_depot_viewer_related_adv_margin":400,"velocity_split_hydration":4,"video_duration_counter_new_format":1,"video_force_grid_on_premordie":1,"int_online_summarization_video_snippet":1,"video_morda_header_nav":1,"video_nohost_full_filter":0,"distr_pcode_off":1,"video_baobab_blockstat":1,"video_thumb_poster_full":1,"video_scrollpages":2,"video_serp_desktop_block_design":1,"video_nohost_youtube_filter":0,"video_viewer_host_link_mode":1},"slots":["1506058,0,93;1502248,0,71;151171,0,60;126312,0,27;1281084,0,99;287509,0,89;1447467,0,92;1254304,0,50;1482975,0,74"],"isYandexNet":false,"platform":"desktop","isEnLogo":true,"retpath":"https%3A%2F%2Ftwitter.yandex.com.tr%2Fvideo%2Fsearch%3Ftext%3DEpsilonDelta","mordaUrl":"//yandex.com.tr/","videoSearchUrl":"https://twitter.yandex.com.tr/video/search?text=EpsilonDelta","settingsUrl":"https://yandex.com.tr/tune/search/","helpUrl":"https://yandex.com.tr/support/video/","legalUrl":"//legal.yandex.com.tr/termsofuse/","feedbackUrl":"https://yandex.com.tr/support/video/troubleshooting.html","basename":"/video","currentPageName":"search","isYandexApp":false,"isYandexAppAndroid":false,"isYandexAppIos":false,"isAnyYaBro":false,"isAndroid":false,"isHamster":false,"serpid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","backUrl":"//ya.ru","url":"https://twitter.yandex.com.tr/video/search?text=EpsilonDelta","isIntegrationTest":false,"isEndToEndTest":false,"shouldDropLogs":false,"seo":{"title":"Epsilon Delta: Yandex'te 2 bin video bulundu","description":"Результаты поиска по запросу \"Epsilon Delta\" в Яндексе","keywords":"яндекс видео, поиск видео, смотреть онлайн, сериалы, фильмы, клипы","shareTitle":"Epsilon Delta — Яндекс — поиск по видео"},"isEmbedded":false,"isPumpkin":false,"sessionCsrfToken":"y7e4986c22b3b071b6336a8ee33504176","reportFeedbackBaseProps":{"initEmail":"","metaFields":{"userAgent":"Mozilla/5.0 AppleWebKit/537.36 (KHTML, like Gecko; compatible; ClaudeBot/1.0; +claudebot@anthropic.com)","userTestids":"1506058,1502248,151171,126312,1281084,287509,1447467,1254304,1482975","queryText":"EpsilonDelta","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","userRegionName":"","userRegionId":"id() {\n return this._region.id;\n }","yandexuid":"6221535161773953793","uid":"0","isChildAccount":false}},"userTestids":"191768,238743,246500,253288,265553,270072,277807,274239,294077,278842,331010,338398,359879,415420,644350,652605,645301,679708,689693,690449,696466,696473,722746,740796,776165,771230,781521,790415,801982,851450,886706,883477,900639,931367,937268,969063,935488,945314,989988,982463,991363,990185,1015567,1011895,1035320,1033956,1035241,1036046,1087297,1060131,1071879,1078818,1077703,1116602,1045814,1131637,1144233,1151726,1156933,1174275,1173000,1167408,1202006,1194718,1221235,1228280,1239596,1226860,1246754,1276447,1289213,1316370,1313283,1321224,1300570,1320679,1352408,1342688,1344637,1341968,1345362,1343279,1367583,1336673,1348424,1382036,1391511,1384451,1402882,1407422,1417605,1424780,1429092,1438908,1444206,1449283,1452713,1457995,1459585,1461130,1492788,1495633,1509771,1299604","regionId":20815,"isYaRu":false,"shouldUnmountSearchPageInViewer":false,"videoGlobalContext":{"platform":"desktop","isPumpkin":false,"language":"tr","user_time":{"epoch":"1773953830","tz":"America/Louisville","to_iso":"2026-03-19T16:57:10-0400","__is_plain":1},"isHermione":false,"shouldStubImages":true,"enableVideoPreviewInHermione":false,"reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","isEmbedded":false,"shouldShowMainPageButtonInViewer":false,"shouldDisableWebp":false,"removeLinkPrefix":"/video","shouldUseHighresPreview":true,"shouldCutSnippetTitle":true,"shouldShowPlusBadge":true,"reportFeedbackBaseProps":{"initEmail":"","metaFields":{"userAgent":"Mozilla/5.0 AppleWebKit/537.36 (KHTML, like Gecko; compatible; ClaudeBot/1.0; +claudebot@anthropic.com)","userTestids":"1506058,1502248,151171,126312,1281084,287509,1447467,1254304,1482975","queryText":"EpsilonDelta","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","userRegionName":"","userRegionId":"id() {\n return this._region.id;\n }","yandexuid":"6221535161773953793","uid":"0","isChildAccount":false}},"deviceDetect":{"OSFamily":"Unknown","isTV":0,"x64":0,"GoogleToolBarVersion":"","MultiTouch":0,"BrowserBase":"","YandexBarVersion":"","isTablet":0,"YandexBar":0,"hasWebOmni":0,"isTouch":0,"hasYandexCamera":0,"isMobile":0,"DeviceKeyboard":"","device":"desktop","TurboAppPlatformVersion":"","historySupport":0,"BrowserShellVersion":"","DeviceVendor":"","isBrowser":0,"hasFlash":0,"MailRuSputnikVersion":"","isSameSiteSupported":0,"BrowserBaseVersion":"","BrowserVersionRaw":"","hasWebVert":0,"DeviceId":"","error":"","MailRuAgent":0,"ScreenWidth":0,"inAppBrowser":0,"hasHTML5":0,"isEmulator":0,"J2ME":0,"MailRuAgentVersion":"","BrowserEngineVersionRaw":"537.36","isRobot":1,"__is_plain":1,"BrowserEngineVersion":"0537.0036","BrowserName":"Unknown","DeviceModel":"","BrowserEngine":"WebKit","DeviceName":"","OSVersionRaw":"","OSName":"","GoogleToolBar":0,"ScreenSize":"","isTurboApp":0,"MailRuSputnik":0,"YaBuildName":"","isWAP":0,"PreferMobile":0,"DesktopMode":0,"BrowserVersion":"","BitsPerPixel":0,"BrowserShell":"","YaGUI":"","isBeta":0,"OSVersion":"","ScreenHeight":0},"nonce":"6850569731458373691780","disableDoc2DocHostLink":false,"shouldHideChannelLink":false,"disableChannelLink":false,"userConnectionRtt":154,"animated":false,"isDoc2DocScrollFix":true,"smartDesktopLayout":true,"enableVIImprovements":false,"enableLazyPoster":false,"isAdvDisabled":false,"isVideoTranslationSupported":false,"isSummaryDisabled":false,"isSummaryOnlineEnabled":true,"shouldRenderBroSummaryApiContainer":false,"shouldDropLogs":false,"shouldUseBeacon":false,"hasAdBlock":false,"rknWarnHosts":[""],"relatedAdvRootMargin":400,"postInstreamScreenDuration":2000,"minVideoDurationForInstream":120,"isInstreamEnabledInTesting":false,"wildcard":false,"isAdvUnderPlayerRedesign":false,"disableEarlyEventsUnsubscribe":false,"showDebugRelatedURL":false,"shouldUseBetaErrorLogging":false,"shouldShowMetaUnderPlayer":false,"isVideoViewerMetaTitleHidden":false,"isStickyPlayerDisabled":false,"headerNoFavicon":false,"headerBranded":false,"shouldCensorSensitiveContent":false,"shouldCensorShockContent":false,"isAdvUnderPlayerTransparent":false,"isDoc2DocGridLayoutEnabled":false,"detailsRedesignEnabled":false,"detailsRedesignV2Enabled":false,"detailsRedesignV3Enabled":false,"isD2DEmptyLoadFixDisabled":false,"isRoundedPlayerEnabled":false,"isSettingsToolbarRedesign":true,"isDoc2DocEmptyRetryEnabled":false,"isAdvUnderPlayerWithBackdrop":false,"isTouchAdvWithBackdrop":false,"isDoc2DocErrorScreenEnabled":true,"isDoc2DocFeedbackKebabEnabled":true,"isCommentsEnabled":false,"isCommentsCountOnSnippetsEnabled":false,"isCommentsSmartNonStopEnabled":false,"isVideoMainButtonInitiallyCollapsed":false,"isAdvUnderPlayerWithInnerPadding":false,"isKebabAdvancedActionsEnabled":false,"isKebabOnTouchVideoSearchEnabled":false,"isAdvVideoListLikeUnderPlayer":false,"isSummaryInMetaButtons":false,"isSummaryInMetaButtonsDesktop":false,"isMetaCommentsButtonEnabled":false,"isCommentsAuthPopup":false,"preventAdvHideOnEmpty":false,"isPlayerChangeCounterEnabled":false,"isSmallTitle":false,"shouldRestoreMuteState":false,"isAdvUnderPlayerWithSlider":false,"isAdvUnderPlayerCommentsAligned":false},"shouldShowAdvId":false,"isAdultQuery":false,"isSensitivePage":false,"showSensitive":false,"showShock":false,"shouldReplaceHref":false},"user":{"tld":"com.tr","isEuDomain":false,"login":"","passportId":"","isLoggedIn":false,"locationName":"Columbus","isFamily":false,"yandexuid":"6221535161773953793","ugcCsrfToken":"","family":1,"isChild":false},"config":{"skinMode":"system","skin":"light","version":"releases-frontend-video-v1.1789.0__a54458435e95c7f94a27e48435bcb29ff3004996","isGridSupported":false,"advConfig":{"under-player":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"under-player-lite":{"regular":{"default":"R-I-48058-728"},"adult":{"default":"R-I-474674-103"}},"under-player-old":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"video-list":{"regular":{"default":"R-I-48058-708","mail":"R-A-13411721-2"},"adult":{"default":"R-I-474674-101","mail":"R-A-13426421-2"}},"search-list":{"adult":{"default":"R-I-474674-135","mail":"R-A-13426421-23"},"regular":{"default":"R-I-48058-751","mail":"R-A-13411721-23"}},"search-grid-row":{"regular":{"default":"R-I-48058-718","mail":"R-A-13411721-4"},"adult":{"default":"R-I-474674-109","mail":"R-A-13426421-4"}},"search-grid-head":{"regular":{"default":"R-I-2120168-7"}},"search-list-right":{"regular":{"default":"R-I-8843654-1"}},"before-player-old":{"regular":{"default":"R-I-2120168-1"}},"before-player":{"regular":{"default":"R-I-2120168-1"}},"search-grid-inplace":{"adult":{"default":"R-I-474674-126","mail":"R-A-13426421-16"},"regular":{"default":"R-I-48058-742","mail":"R-A-13411721-16"}}},"isSkinInitedOnClient":false},"counters":{"params":{"useBeacon":false,"clickHost":"twitter.yandex.com.tr/clck","pid":197},"dict":{"viewer":"2921","user":"538","info":"1275","sources":"1500","select":"775","close":"486","open":"842","source":"186","link":"513","click":"882","tech":"690","player":"1242","change":"719","summary":"3410","init":"1309","item":"22","button":"440","shown":"3780","copy":"1276","text":"232","load":"1724","fallback":"2010","channel":"1345","hide":"1656","serp":"471","pager":"405","down":"601","up":"600","footer":"295","more":"75","page":"143","loaded":"1007","grid":"3223","support":"2458","client":"2989","layout":"54","list":"436","duration":"2136","within":"3247","on":"10","off":"11","host":"3052","supported":"3761","enable":"2396","disable":"2395","full":"318","video":"231","translation":"347","distrib":"316","onboarding":"2045","filters":"618","lang":"1144","advanced":"255","apply":"2461","reset":"3236","short":"142","toggle":"237","request_entry_completed":"2021","snippet":"254","icon":"1167","abuse":"1436","submit":"297","extralinks":"3557","feedback":"296","wizard":"358","incut":"1073","out":"3218","popup":"1544","scroll":"768","show":"487","retry":"3545","region":"287","help":"177","settings":"1137","recommendations":"2671","home":"1319","soo":"65","youtube":"624","google":"66","bing":"568"}},"clips":{"items":{"5197781152685392153":{"videoId":"5197781152685392153","docid":"34-5-7-Z2A09B2E234B097B1","description":"Courses on Khan Academy are always 100% free. Start practicing—and saving your progress—now: https://www.khanacademy.org/math/ap-c... More free lessons at: http://www.khanacademy.org/video?v=w7...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1658172/6e29fd6d0d360e93aaec596c0e8cdbe4/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/mqyXdAAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"0","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Dw70af5Ou70M","linkTemplate":"/video/preview/5197781152685392153?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Epsilon-delta definition of limits","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=w70af5Ou70M\",\"src\":\"serp\",\"rvb\":\"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_E6IDggQkAYAEKyqLARABGniBA_r9AvsFAO37B_sDAAAAAPz2_fj-_QDxAAL8_gEAAOkB_QD7_wAA-wf6DwIAAADz-gX7_AAAABL2AQADAAAADvT5AwMAAAANC_wD_gEAAP8B9P0C_wAABgTv9v8AAADz-v_8_P8AAPv7AgMAAAAA_wf-_wAAAAAgAC1ZQuI7OBNACUhOUAIqhAIQABrwAX__HgDX9aUBxALmAaYcAQCaNCn__DvMANbc_QCu9b8BE9fo_8wX4f80-u7_rBXq_x0Gz__4yQIALugV_1bD_f_FBQYBE_7hASwdH_8JCgcA4hoH_gv6DADy1akA9Rbc_hXqCAES-PH86gS5Air7NQHrDBwHLOsAAduhKgDA9_gI9ve-_vYnBgXw7gj29lcdBCz2BQUOLwj43OzM_gvhBgT-xP7wIR_d_RTfAwgQFQAE8An3Bvvd9Qc3GBAC2QL8BvH1KwLi-wX_3McE-PneAvTD_fj-_uH59ijqF_gL8PcL7dzq9cz_6vT3EPn82wnz6iAALTgcAjs4E0AJSGFQAirPBxAAGsAHv7q6voAL1zyR_WK8o1M8vfTIG7zrTTG8FNqYvSdPeT0LEYm7JEMePpNrrzpzlC29rS-ivRbg1rxDX1W9xVWFPlQwb72bfyq8GYGivUC1uz3hpF-9R48Pvm2kkTxoOMo851kEvemiPL3YbEA8iGVzPaVqm71wApk6w_hEvEyJRD0tWVq93JsEPNST3rz87QG9rX_hPLPFv7zETy28C1UbPeSf_Ls41Na7L-u0PAkAKb3bXRa9XR5GvBAGnjxhmS29mUP3PEI8Nz07li28FaSAu8-XmL2A0Yo862sivf6DozwW-0s7JkCoPZCoKz1v0a682MIHPUTHmb3yO7K8s33ovVJMfDo1iva7qPwLPqWDlT0kjoa8GNIBvkmDqz2WJiW8uypQPfqNQLy_7746AZm3PdaiKrxXIYo80q59PcEyiz2OAZk8LQ4fvFVWLj0QQhs9slW4PMUvhrzvEge8phNEPdVOXr35jae7Zf8dvFqoqzysY8c6oL66PT1Ze7yaoac8Po2gPOYJgDt-9Je7BSOlPdYCO75J5Zo6dfhVvcH-K70XKn-8Yy-fPSb_oz24YjW8vQw1vJwZDb7jFam6K7Q9PF8BFryjxJU6sfdHvdaOAr3tXtU76lobvmh5_j0rODE4ZCe0OydTIju-gW68Dk-vPIM16TwD-Po7xWUGPfoMCL5VIQO69StdPXMRPz2wlem6inyyPHJmkD2MOTQ6RPO1PZYibzley_k6uHRMvSGH7zsElli6zbzLvafPTr3MSqm3bQPXPbWj2L0Mn685tyn9On-6Rj01-k45xPd0vSdmXjtz_hA5rFOlPB5Yabx_dqE5HhGovc78Sr4Byw45_vWFPQFtC73u9h26-D2FPTBfFroUmwU4U1n0va_hs7yMjI-5vLS8O94EPz3wrKU5gCkDPncbyjzI7zk58t8tvUssHz2fqc63y_99O47qdL1T6sA32kKmvTspnT0CL4235HtLvcR0RjsBFLC4FAQPPRBdAD6Nw3G4EcGNvbpWgT1J4uU3I2GEPLpnvT0lX3e3b_YHvQIQd714-IE3Af4EPWZfA7xW1E84bcX-vaLUPr0aL_S4WXojvVVosL0M6DG4pyTrPel1GLriWkW4alOAPRsAAD1XJUM4weMrPtylaLwHiXS5OcXEvWe3Jr7WR3I42MlKvQxQRL1awKq4V7_IvPkVxjyuaau3SfeOPK1QxL1znPK4ipZXPRBY-T2NF0A4rARGvRElMD0PcrO4bgONvSdprj2_9xY34stEPCiJO7039NW3IAA4E0AJSG1QASpzEAAaYBPvADbcMMkaA0neAerx6fLd_uIdnSn_59j_zOrZ5-0WpLMH_AAS0i4CmgAAADX83wzpAOx_tg_8WAbuD_2J4DkjVSXhBu_pBQin5CkyCNEl9ggfUQDn_pwoWwSaDxNgICAALf4aEDs4E0AJSG9QAiqvBhAMGqAGAADwQQAAUEEAAPhBAAB8wgAAyEEAAADAAACsQgAAuMEAAETCAACAQAAAAEAAAJbCAABAwgAAOMIAAARCAADwwQAAgL8AAIA_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_AAD4QQAAZEIAAI5CAACEQgAAQEEAAHDBAAAgQgAAmMEAAADAAAAUwgAAAEEAANDBAADowQAAqMEAAIxCAACYwQAARMIAAABBAACYwQAAMEIAAIA_AACQwgAASEIAACDBAABwwQAAIMEAAHTCAAAAwAAA4MAAAMDAAAAsQgAAoMEAAMBAAACMwgAAkMIgADgTQAlIdVABKo8CEAAagAIAADy-AACevgAAij4AAIi9AADgPAAAvj4AAAw-AAAfvwAAF78AADQ-AADCPgAABL4AANg9AABcPgAA-L0AAK6-AAA8PgAAoDwAAIg9AAD6PgAAfz8AACQ-AAA8vgAAbD4AAOi9AABcvgAATD4AANK-AAA0PgAAmj4AAFQ-AADYvQAAZL4AANi9AAD4PQAAsr4AAGw-AACavgAAur4AAIC7AAAFvwAArr4AAOA8AAA0vgAA6D0AADA9AAA0PgAA4r4AAIA7AACivgAAcL0AAHS-AADovQAAdD4AABS-AACgvAAAUz8AAFA9AACoPQAAPz8AAHw-AACAOwAALD4AADS-IAA4E0AJSHxQASqPAhABGoACAAC4vQAAQDwAACS-AABHvwAAir4AAM4-AABMPgAAkj4AABS-AACePgAAHL4AAKC8AACYvQAA2D0AACS-AACAOwAAED0AADk_AAAcPgAAGT8AAIC7AAA8vgAA4DwAALi9AADovQAAir4AALg9AADgvAAA6D0AABw-AABAvAAABL4AABA9AABwvQAAPD4AAJq-AACgvAAAqr4AAES-AAB0PgAAcL0AALg9AACoPQAAoDwAAPi9AABkPgAAf78AAMg9AABQPQAARD4AAHA9AAA0PgAAML0AAKo-AAAsPgAA2D0AAKC8AAAwPQAAij4AAKi9AAA0PgAA-D0AABA9AABEviAAOBNACUh8UAEwCTgBSgBSCQgPEJICGAAwAWAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=w70af5Ou70M","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["5197781152685392153"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1444219964"},"12894193380794579867":{"videoId":"12894193380794579867","docid":"34-8-11-Z266CCF0D80589523","description":"This video introduces the precise epsilon-delta definition of the limit: for any epsilon greater than 0, there exists a delta greater than 0 such that if x is within delta of a, f(x) is within...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3482668/8615daa0bde7ffcc1a4b3c93f8cbae38/564x318_1"},"target":"_self","position":"1","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DTzFjhxLwA_g","linkTemplate":"/video/preview/12894193380794579867?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Introduction to the Epsilon-Delta Limit Definition","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=TzFjhxLwA_g\",\"src\":\"serp\",\"rvb\":\"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_E9YHggQkAYAEKyqLARABGniB-_oBBP4CAOj-APsE_wEABAAAAvj__gDxAQL8_gEAAOcB-PYA_wAA-gf6EAIAAAD2_hL6-_8BABYAA_8FAAAADvT4BAMAAAAOC_wD_gEAAPgB_AED_wAABPr27_8AAAD2AQL7-AD_AfYG_goAAAAACAn7AwAAAAAgAC3CpNo7OBNACUhOUAIqcxAAGmD-BQAh8P7z8Rof6Qnu2gD98_0PF7ARAN3nAOnu2dsKKeDL-O3_I8sE_8MAAAAdAwII6QATTPL7wh8PA_AZyeQLEn81CPkW__76w_b3Cxn0I-T4ChIA6wHyEUsC1A8TLyggAC1J-1c7OBNACUhvUAIqrwYQDBqgBgAAJEIAABBBAAAAQgAAFMIAAIBCAACAwAAAuEIAAMBAAADIwQAAVEIAADBCAABEwgAAPMIAAHBBAACwQQAAqEEAAKBAAABQwgAAqEEAAABBAABAwQAAoMAAAGzCAACAwAAAqMEAABDCAACAvwAAosIAADBCAAAQQQAAUMIAAAxCAADQwgAAcMEAAJ7CAAAQQQAANEIAAIJCAAD4wQAAEEEAAOBBAAAUQgAAJEIAAEzCAACIQgAAsMIAAMBAAAAYQgAAjkIAAHBBAAAgwQAA2MEAANhBAACoQQAALEIAAMhBAAC6wgAAqEEAAIBAAAAEQgAAFEIAADjCAACYwQAAgsIAAJhBAAB8wgAAgMIAABjCAADIQQAASMIAABxCAAC-QgAAZMIAALjBAABMwgAA4MEAAGDCAAAgQQAAYEEAAKhBAAAAwQAA1EIAALDBAACgQQAAiEEAAIBBAABgQQAA4EAAAGxCAAAIwgAAgD8AAJJCAADYwQAAMEEAADRCAAAcwgAAgMAAAFDBAAD4QQAA8EEAAEDCAADYQQAA4EEAAPhBAAA4wgAAwEEAAODBAABwwQAA4EAAAExCAAAEQgAACEIAALjBAACgwAAAXMIAAKBCAAAcQgAAYMEAAKLCAACAwQAAXMIAAIDCAADAwQAAAEAAAADAAAAAQAAATEIAAPDBAADAwAAAkEEAACDCAADgwQAAiEEAAGxCAADgwQAAjEIAAJBBAADIQQAAiEEAADzCAAAQwQAAkMEAAEhCAAAgwgAAcEEAAFRCAABUwgAAIEIAACDBAADowQAA-MEAAIA_AACAQAAAwEEAAKBBAAAcwgAAwMEAAFTCAAAgwgAAoMEAAHjCAACAPwAAoMEAAPjBAABAQAAAAEEAAIjCAABQQgAAUEIAAJDBAABAQAAAQEEAAADAAABEwgAAoMEAAMDAAADwQQAA6MEAAFhCAABAwgAAkMIAAAzCAAAkwgAAAAAAAJxCAABswgAAdMIAAETCAACoQQAAUMEAAADBAADAwAAA-EEAAIDAAAAAQgAAHEIAAADAAACIQQAAoEEAAPhBIAA4E0AJSHVQASqPAhAAGoACAAD4vQAAjr4AAEQ-AAAEvgAAUL0AACw-AABEPgAAEb8AANK-AAC4PQAAmj4AAEA8AACgvAAAND4AADy-AABUvgAATD4AABC9AAAkPgAAKz8AAH8_AAB0PgAA2L0AAJo-AACGvgAAUL0AAAw-AACAuwAAiD0AAKC8AABUPgAAmr4AAAS-AABwvQAAND4AAI6-AABMPgAAfL4AAPa-AACIPQAAkr4AACS-AAD4vQAAfL4AAGw-AAAsPgAAxj4AAMK-AACSPgAAqr4AAAS-AABsvgAAQLwAAOY-AACSvgAAgLsAAEs_AACgPAAAXL4AABs_AADgPAAADD4AAMg9AAAcviAAOBNACUh8UAEqjwIQARqAAgAA2L0AAEA8AAAkvgAAX78AAEy-AADaPgAAnj4AAJo-AACAOwAAkj4AAMi9AADIPQAAQLwAAJY-AABkvgAAEL0AAEC8AAAfPwAAcD0AADE_AAA0vgAAjr4AAAw-AABEvgAAiL0AAI6-AAAcPgAAML0AAGQ-AAAsPgAAgDsAAOi9AAAUvgAAMD0AAAw-AACyvgAAED0AABy-AADIvQAAVD4AAJg9AAAQPQAAiD0AALg9AABUvgAAND4AAH-_AACCPgAAUD0AAOY-AADgPAAAij4AAIg9AADePgAA4DwAABQ-AACYvQAAHL4AAJY-AACGvgAATD4AABA9AABAvAAARL4gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=TzFjhxLwA_g","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["12894193380794579867"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"10334247510564778155":{"videoId":"10334247510564778155","docid":"34-10-15-Z9FDD396B7CBB47A0","description":"The epsilon delta definition of limits makes much more sense with distance functions! 👉 More calculus ideas explored: • How can we be sure of the limit properties... Here are a few other shorter...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/788049/901b773e1a0bb82e910671e20831e1c5/564x318_1"},"target":"_self","position":"2","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DJlP_1PLEXW8","linkTemplate":"/video/preview/10334247510564778155?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Taming the epsilon delta definition of limits.","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=JlP_1PLEXW8\",\"src\":\"serp\",\"rvb\":\"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_wD-wUA8f8D__8CAAH89_0G-v79APIAAvz-AQAA6QH9APv_AAD7B_oPAgAAAPoEAQD__wAAEvYBAAMAAAAN__0HBAAAAA8IBQL-AQAA__z7_wP_AAAE-vbw_wAAAPX-BAEBAAAA-_sCAwAAAAAGAgAAAAAAACAALc534zs4E0AJSE5QAipzEAAaYAILACj0BenjGTjpD_ry9vbw_xEdmRYA7fMA6eXM5wU0xsjx7gApyw74tgAAACzw_A3sAPJg8AC6MggS_ArJ4QAPfysI3jEc9vi36_oeHvoQ7AoEFgDN-dwCRRrRFv9UNCAALefmODs4E0AJSG9QAiqvBhAMGqAGAADIQQAAVMIAAIRCAADAwQAAoMAAAEBCAADCQgAAgD8AAJ7CAAA8wgAAIEEAAKjBAACYwQAARMIAAKjBAAAAQQAAIMEAAIC_AACgQQAACMIAAMDAAAAYwgAA4MEAALBBAABEwgAAsEEAAGTCAABMQgAA2EEAAAxCAACKwgAAwEEAAEDCAABQwQAAisIAAHDBAAAcQgAAYEIAAEBAAABkQgAAQEAAAIBAAABsQgAAoEAAAFBBAACYwQAA-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-MEAAOBAAADwQQAA8MEAABjCAADgQQAAyEEAAERCAAAQQgAAEMEAAABBAAAQQQAA4EAAANDBAAAEwgAAUEEAAHzCAAAgwQAAGMIAAKBCAADQwgAAgEAAAKDBAAAgwgAAIEEAAABAAABEwgAAoEEAAFDBAABgQQAAmEEAAAjCAAAQQgAA4EEAABDCAABAQgAAAEIAAAAAAADIwQAAQMAgADgTQAlIdVABKo8CEAAagAIAAKq-AAA8vgAAJD4AAAy-AACAuwAAlj4AAPg9AABNvwAA7r4AAEw-AAC-PgAAqL0AAKg9AACWPgAAJL4AAJa-AABQPQAA4LwAAIC7AAD2PgAAfz8AALg9AADgPAAAfD4AADy-AAAQvQAAUD0AAIa-AAAwPQAAgDsAAHw-AAAEvgAAVL4AAAS-AACIvQAA2r4AAJo-AACuvgAA8r4AAKC8AADCvgAAcL0AAPg9AAB0vgAAgDsAACQ-AADKPgAAjr4AADQ-AACuvgAABL4AANa-AACoPQAABT8AADS-AABAPAAAcz8AADC9AACYvQAALT8AAIg9AAAkPgAAHD4AAFS-IAA4E0AJSHxQASqPAhABGoACAADgPAAAoDwAAEC8AABZvwAAsr4AALI-AACGPgAAlj4AABC9AACKPgAAqL0AAIi9AADgPAAAmD0AAGy-AACAuwAA-D0AACc_AAAwPQAADT8AAIi9AABMvgAAUD0AACy-AADYvQAALL4AAKg9AABAPAAAiD0AADQ-AADgPAAAmL0AALi9AAC4vQAAmD0AACS-AACIvQAADL4AACS-AABEPgAAMD0AAEA8AACIPQAAMD0AADy-AAA0PgAAf78AAII-AAC4vQAAij4AAKg9AACaPgAAcD0AALI-AADgPAAA2D0AAFC9AACYPQAARD4AAI6-AAAEPgAAgLsAAJg9AADIvSAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=JlP_1PLEXW8","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["10334247510564778155"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"6280452928849779911":{"videoId":"6280452928849779911","docid":"34-2-11-ZF8A7A8C5B10EB38E","description":"I don't know why I kept laughing when I did this... For a detailed introduction to the epsilon-delta definition, please see • epsilon-delta definition ultimate introduc... @bprpfast...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2029558/abd745f55c68a98329d10591527e5a6f/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/1fh_EgIAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"3","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DDGHCyBmCC2U","linkTemplate":"/video/preview/6280452928849779911?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"the epsilon-delta definition","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=DGHCyBmCC2U\",\"src\":\"serp\",\"rvb\":\"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_E0uCBCQBgAQrKosBEAEaeIEA9wX-_AQA7foH-wQAAAD7_AT9-v39APn_BQD6BP4A5wH49gD_AAAA-_gK_gAAAPcDB_z8_wAAGfT_9gMAAAAO9PkDAwAAAA8IBQL-AQAA_gD4BgP_AAAFA_r3_wAAAPP6__v8_wAA-gIDBwAAAAADDAMEAAAAACAALc5t3js4E0AJSE5QAiqEAhAAGvABSwQIAIH8BfduA-cAOgHy_8UTBwA6_vMA0QneAQz0AQEIHvsADP4H_wQL8QDg__4A-eMB_-336QAI-gAADREHAAcL-gAy6fQBMfcDAAkT_f_f_wcABwkT__X-BQAPAfYACfsC_BX--AMND_kC9PnqAiQMBAT5AfIB9Qr-AuoCBwELCfcDDfH9BvcFAPkF_QIAHev2_c37BAAGBgwEBNwU___-9foGDAEDHfgeAAwC8f4HFfwAFwUa_QYR9QISGA4I_vEF9w3_AAAWG-_9HgIGCBkA9_z96_cHFwX-BPIL-v779vn1Bgfq__MGCAT_BgkMIAAtHyVZOzgTQAlIYVACKs8HEAAawAdI-Pa-cLY5vem9jLzJym890pKiPMpDFTvHIoc9fREjvBUDJLxU15s9z5KRPK-49jucTZe-6j1cuWSPFrz-1Ys-IMSfPIapMTsOMQ6-TQaRPEfoQry-77m91o9NPUEWvTydvSM-eLu5PEXDmLz1uwA-QxWzPQWuxjxpv4o9m5B2vczaXLzwyTs7qtBlvdIjfDxjjJm8HU1cuw_yVbydhXg9vD6Qu4oFPryrEAc8qXcHPSN8-bwn7iK9AUMgPVwWuDzjNU8-edrrvINdwzx24xs8tXp2ulbojTzyA_w7QU0IvbOJgryVUoY9IzHBPLtlYrwtHVg9mXHJPEd_3DsjPcu9OO65PN62pby5Zrc9cxOwPb8bgTzy0eK8BJr-vB15HDwtySY7-UqwPbdUzrrFgpC7AIWjO60DlrxWZkU9DKhcPVtQ6by5AmU8qitAu0IZtLwJlsm9UcS7O7sCWbq-aNG7kN5LPawjIryn3I46gihOvR_eTry7Wz69KZfGvFSYTrvPAw4933k4vUsPtzvdV7o9QzGTvS4d0rta7Ua9W0SvPCbXRjkYsCQ9MR3fPFWFyDsB_L49eR1WPQqg7Tk1CCM-7e1bvbcv2rsC3yM8fuwEPTPLVDzZzgc-wMLTvGMTMrty3M68rWs0PHuTkTuFJ7S8LEbdPLmQZDvzcW28lM6wuyk7ojsOoI-9tUAxPYIAeDteNBy8escJvqCVUrl65Ko9I1-uvG9IgrlUYaK8nP0Bvczhxbohfeo7X1ntu4C7CTuPN9k9nWltuuEGCbmeKpq9X19rPKCHsbeubuu8pvAgPQuWnrkjIbA9HXuxvZ1IZjgqIYO9Ca-TvFs1IzexHlI8788APYVLmTmUuBO9oejLvIl3O7dEIL0936I4vRZcjrjk5gq9yVnYPWmikTjihBM84Q2pPH_fSjgZeJm9l_rcuxlCmbiEqXw9Re8WugsKJLl4fUY9ueanOwY1ADdFDtE9KSPuveIsvzkHFLC94BWcPMDmnLiDaJK85IMePadrqTcFmwQ7G3ubveeWbratwxE9wmCIvCfYITjUh5S9X73lPK7dNDhuS4m8ymsFPahNcTgX1Tq6-VAxOtBY3DeKy1E9OCYwPK9PqTiqH0W9Y9ANO4QIBTh3n-O701WwvE6AB7eWHxm8XC2RPdP4GDau9aU91Z0ivWwBcTgb9QC-fBQpPbYw9DiV31g99czcvNkt_bci_-w9NSkFPvN-W7iXuwO80tPBPVFqybhpi2s8hctPPWqeJbg2Bli9MifDPDCDwzcgADgTQAlIbVABKnMQABpgOwsARs4rCBYpVukW_sna8Q79EgqdO__t9__P3bLC70fd1PwE_yuzEviZAAAAD-DoLvMAIHnP8dURFS3q5dTY_RJ_QBzhB8AD_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-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-AAA8PgAAoDwAAIa-AADYPQAAiD0AAPq-AADGvgAA-D0AAII-AACovQAAoLwAAEw-AABwvQAAlr4AAGw-AAAwPQAA6D0AALY-AAB_PwAAJD4AAKC8AACGPgAAPL4AAFC9AAAQvQAALL4AAPg9AAAwPQAA2D0AAFS-AAAcvgAAgDsAAJg9AADGvgAARD4AALq-AADivgAAHL4AADy-AACCvgAAEL0AACS-AACAOwAADD4AAI4-AAAkvgAA-D0AAFy-AABQPQAAqL0AAIA7AADWPgAAbL4AAOA8AABlPwAAQLwAAHA9AAD6PgAALD4AAKi9AAAUPgAA6r4gADgTQAlIfFABKo8CEAEagAIAAAQ-AACgvAAAcL0AAD2_AACKvgAA2j4AAEw-AADKPgAAML0AADw-AABEvgAAmL0AAAQ-AADIPQAAhr4AAKA8AAAkPgAAOT8AAKC8AADyPgAAUL0AAES-AAAUPgAA-L0AABy-AABEvgAAyD0AAHC9AABUPgAALD4AAKA8AADovQAAmL0AAJi9AAAQvQAADL4AAEy-AABsvgAAcL0AABw-AAAEPgAAqD0AAEQ-AABQvQAATL4AAIo-AAB_vwAAXD4AAKC8AAB8PgAA4DwAALI-AADYPQAAzj4AAHA9AADYPQAAML0AAJg9AACoPQAATL4AALg9AAC4vQAAQLwAAFy-IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=DGHCyBmCC2U","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1920,"cheight":1080,"cratio":1.77777,"dups":["6280452928849779911"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1347953356"},"1174106217959245702":{"videoId":"1174106217959245702","docid":"34-10-10-ZAB3D9C306AC6FA44","description":"#mathematics #epsilon #limit #advancemath Link for other related videos Part-3: https://youtu.be/eK4JwV-xaT4Part-2:https://youtu.be/ZA6hmSlXVa8Part-1: https:...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3737404/5bd2e0e70a2bf73d21ccf126eed6642a/564x318_1"},"target":"_self","position":"5","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D0fmxZwr_ptM","linkTemplate":"/video/preview/1174106217959245702?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"How to use epsilon-delta definition for limts part-4","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=0fmxZwr_ptM\",\"src\":\"serp\",\"rvb\":\"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-gj6BAAAABT9_AD2AQEA-f8FAPoE_gDmAff2AP8AAPoI-hACAAAA9v4T-vr_AQAa9P_2AwAAAA_z-AQDAAAACgb2Cf4BAAD_AfP9A_8AABAE-PL_AAAA_P37Avn-AAD9_w0FAAAAAAUB-wUAAAAAIAAtHrbSOzgTQAlITlACKnMQABpgFggAMfv_3fgONO3_6_Px6PYPAAi6GgDz9gD88NjM_xrzxxAC_w3bGgHCAAAADw3pHgYA-UoM9dUeGAz-49nw9Rl_IPzVI_TpAsf9OCcQ7SXfDgA1AMYCI-0WBu0P8BozIAAtX5hZOzgTQAlIb1ACKq8GEAwaoAYAAIBCAABwwQAAxEIAAI7CAADYwQAAwMAAAERCAACAQQAAGMIAALhBAAD4QQAAgMEAAABAAACgQQAAMEEAAIA_AAAQQgAAaMIAACBCAACAPwAAIMEAAKBAAADSwgAAgkIAAKLCAACwwQAAAEEAANhBAACAPwAA4EEAAIC_AACAvwAAdMIAACDBAAAAwwAAFEIAAEBAAABwQgAAsMEAADBCAABQQQAAEMEAACDBAACAvwAAWEIAAPDBAACgQQAAgkIAACBCAADAQQAAEMIAACTCAAAAwQAACEIAABDBAAC4QQAAjMIAAJDBAAB0QgAAQEEAAPhBAACSwgAALMIAAEzCAAAQwQAAtsIAACTCAAAAwgAA0MEAAGTCAAAUQgAABEIAABzCAAA4QgAAIMIAAIA_AACuwgAAAMEAALhBAADgQAAA4MAAAJpCAADYwQAAgEEAABjCAAAwQgAAQEAAAHzCAAAEQgAAEEIAAIBBAAAgQgAA6MEAAJBBAABoQgAAoMAAACDBAADgwQAAwEEAAJxCAAB4wgAAiEEAADRCAABQQQAAEMIAAKBBAABAQAAAmEEAAIhBAABAQgAAREIAAPhBAAAkwgAAuMEAAADAAAAkQgAAcEEAAOjBAACAPwAA4MAAAEDBAADwwQAAgEEAAEDBAAAMwgAAqMEAAIBAAABAwAAAqMEAAEBBAACwwQAAVMIAANhBAAAUQgAAkMEAACRCAABQQQAAhEIAACTCAABswgAAuMEAAJhBAACEQgAAxMIAAIC_AAA0QgAAUEEAAABBAAAAAAAAUMEAACjCAAAwQQAA4EEAAIBCAADgQQAAYMEAAJjCAAAQwQAA6MEAAETCAAAkwgAAGEIAAPBBAAAwQQAA0EEAAKDAAAAAwgAAukIAAHBCAADIwQAAIMEAAABBAABQwQAAisIAAATCAABwQQAAQEAAAJjBAABwQQAAMEIAAPjCAAAQwgAAuMEAAODAAACGQgAAKMIAAMjBAACwwQAAAAAAAIBAAACIQgAAwEEAAIhBAACgwQAAAMAAAFRCAACAwAAAgL8AAERCAACAvyAAOBNACUh1UAEqjwIQABqAAgAAMD0AAOC8AACSPgAAcD0AAJi9AAAEPgAAED0AABO_AACKvgAAyD0AADw-AACIvQAA6D0AALg9AABsvgAATL4AAAQ-AAAEPgAAND4AAN4-AAB_PwAAsj4AALi9AADGPgAAoLwAADC9AADYPQAANL4AAHA9AABAPAAA4DwAADy-AADIvQAAML0AABC9AAA0vgAARD4AANa-AACCvgAA6L0AAKq-AADIvQAABL4AACS-AADIvQAAUL0AANg9AAAsvgAAcD0AAFy-AACSPgAAFD4AAEA8AAB8PgAAQDwAAAS-AABJPwAADL4AAKg9AADCPgAAPD4AAOC8AADYPQAAUL0gADgTQAlIfFABKo8CEAEagAIAAIi9AABQPQAA-L0AACu_AAAUvgAAij4AABA9AAC-PgAAiL0AAEw-AABkvgAA4LwAAOC8AACgPAAAUL0AAFC9AAAQvQAAKT8AABA9AADSPgAAuL0AAJa-AAAsPgAARL4AAEC8AACgvAAAiD0AALi9AADgPAAAPD4AAHC9AADgvAAAiL0AAKg9AACoPQAAfL4AAEA8AADIvQAABL4AAEQ-AACIPQAAgLsAADQ-AADYPQAAFL4AAFA9AAB_vwAA-D0AAMi9AACCPgAAoDwAAEA8AACIPQAAhj4AADw-AADgPAAA4DwAAMi9AABAvAAAEL0AABQ-AADgPAAAyL0AADS-IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=0fmxZwr_ptM","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["1174106217959245702"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"81019178376311207":{"videoId":"81019178376311207","docid":"34-6-11-ZEBD5A32E68E265D7","description":"Here's how to find a delta for a specific value of epsilon in the epsilon-delta definition of a limit. We will use the limit of x^2 as x goes to 2 as an example. Part 1: • How to find a formula...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2933743/8811f107178cef108aa07f5149827833/564x318_1"},"target":"_self","position":"6","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Dpk7vxTbKpxk","linkTemplate":"/video/preview/81019178376311207?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"How to find a delta for a specific epsilon (epsilon-delta definition of a limit)","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=pk7vxTbKpxk\",\"src\":\"serp\",\"rvb\":\"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_E80DggQkAYAEKyqLARABGniB-_oBBP4CAPD_A_7_AgABCwD7-vcAAAD5_wUA-gT-AOcB-PYA_wAAAPv4Cv4AAAD3Awj8_P8AABf8-QADAAAAB_r3BQIAAAARBQAM_gEAAP4A-AYD_wAAAAj37_8AAAD2AQL7-AD_AfoCBAcAAAAA_wf-__8AAAAgAC3CpNo7OBNACUhOUAIqcxAAGmABCgA49fDq-RUw2Rn47frx-OH-ELQYAOnjAPD3yuEGQdDSEvwAQdkU9LgAAAAn6_cQ5QAVWwj9wTIlG_0P2NEBDH9JBeQYHwMAuu4THBH1FOEVCRQA5Pjr_jYRvhroUz8gAC2_bTo7OBNACUhvUAIqrwYQDBqgBgAAXEIAANjBAACWQgAAUMIAAMDBAADAwAAANEIAACBBAABMwgAAgEAAAMBAAAC4QgAABMIAAKDAAACQQQAAhEIAADDBAABgwgAA4EEAAABCAAAAQgAAYEIAADDCAAAUQgAA8EEAABDBAADYwQAAHMIAADBCAAAAQQAAUEEAAEBBAACQwQAAAMAAAJjBAACEQgAA4MAAAOJCAAAAQAAAsMEAAJjBAABAQQAA6EEAAHjCAAC4QQAA6MEAADBCAADQQQAAikIAAIBBAACgQAAACMIAAIC_AABIQgAA4EEAAJBBAAAgwgAAEEEAAFRCAAAoQgAA8MEAABDCAABgwgAAPMIAAMjBAAAAQQAA0EEAACDCAACwwQAAwMEAAJZCAACAPwAAZMIAALRCAAAAQAAAgsIAANTCAAAQQgAACMIAAJjBAAAwwQAAcEEAAIA_AACgQQAAQEIAAJBCAACgwAAAkEEAADBBAAA8wgAA8MEAAIhBAACwQQAAkMEAABBBAABAwQAANMIAAAhCAACyQgAAQEIAALDBAAAIQgAADEIAAMjBAABkwgAAcEIAABxCAACkQgAAoMEAAHBCAAAwQgAAgEEAAKzCAAAAQAAACEIAABBCAAAQQgAAAMIAAADAAACQwgAAQMEAABTCAABAQAAAwMEAAIDBAABQwgAAAEEAANzCAACwQQAAHMIAANjBAAAAAAAA8EEAADRCAACIwQAAsEEAANBBAACIwQAAwMAAAGzCAABQQQAAKEIAADBCAAAMwgAACEIAAGRCAABgwQAANEIAAPDBAADQwQAAgMEAAADBAABwwQAA2MEAAKhBAAAAwAAAEMEAABBCAACIQQAATEIAAHDBAADgQAAAAEEAAIDBAAAEQgAAAMAAABDBAAAwwQAAiMEAAGDBAABgwgAA4EAAALhBAAAAAAAA4MAAAMBBAADIQQAARMIAADBCAABQQgAAdMIAAIBAAAAowgAAgMIAAGBCAAAAwwAA4EAAABxCAADAwAAAUMEAACRCAADgQQAAgEAAAJBBAAA0wgAAaEIAAMDBAABQQgAAuEEAAIjBIAA4E0AJSHVQASqPAhAAGoACAAAwPQAAlr4AAIo-AAADvwAAcD0AADw-AACCPgAAX78AAHS-AAAwPQAA1j4AADS-AAC4PQAARD4AAJK-AACYvQAARD4AAFA9AABsPgAA6j4AAH8_AAA8PgAATD4AAKo-AACavgAAmL0AAII-AACKvgAAiD0AAIC7AACSPgAAnr4AAFC9AADIvQAAFD4AANq-AACoPQAAqr4AANa-AAAQvQAAmr4AAOC8AABwPQAAir4AAGS-AAAEPgAAlj4AAKa-AACqPgAAHL4AAOA8AACAuwAAgLsAAL4-AABQvQAAqL0AAHM_AACYvQAAiL0AANI-AAAMPgAAVD4AAKg9AACSviAAOBNACUh8UAEqjwIQARqAAgAAmL0AAIA7AACIvQAASb8AAMq-AACGPgAAhj4AAKY-AACgPAAALD4AACS-AADYvQAAiL0AAIg9AABEvgAAoLwAADA9AADuPgAAUD0AAAs_AABQvQAAdL4AAKC8AABsvgAAoLwAANi9AABAPAAAuL0AAKA8AACIPQAAEL0AAHA9AAAwvQAAQDwAAOA8AAB8vgAAHD4AALg9AAAMvgAALD4AALg9AAAwPQAADD4AADC9AACIvQAAmD0AAH-_AACSPgAAUL0AAFw-AAAEPgAA-D0AADw-AACmPgAAQLwAAKg9AACgvAAAqL0AAIg9AADIvQAADD4AADS-AAAMvgAA6D0gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=pk7vxTbKpxk","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["81019178376311207"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"1217347565808831842":{"videoId":"1217347565808831842","docid":"34-4-2-ZEAD8023E7E0362FE","description":"Introduction to the Epsilon Delta Definition of a Limit. Watch the next lesson: https://www.khanacademy.org/math/diff... Missed the previous lesson? https://www.khanacademy.org/math/diff...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3415088/ca7d08178754e3290e3578bc757149ca/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/0-NQIAEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"7","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D-ejyeII0i5c","linkTemplate":"/video/preview/1217347565808831842?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Epsilon-delta limit definition 1 | Limits | Differential Calculus | Khan Academy","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=-ejyeII0i5c\",\"src\":\"serp\",\"rvb\":\"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_E_8FggQkAYAEKyqLARABGniBAQACBv8CAO_7-wkLA_4AAfz2_Pj9_QDz_QH19QEAAO0H_f4D_wAA_w0ACfoAAAD8AgQE9v4BABD7_vkDAAAADv_9CAQAAAAODPwD_gEAAPgB_AED_wAAEAP48v8AAAD8_fsB-f4AAPHy-wYAAAAAC_8F_gAAAAAgAC1etdg7OBNACUhOUAIqhAIQABrwAX_CHwLW9aIBniPD_swu3QG5PA8ACyXh_8zpDf_AGs8AJ_clANf-Ev8k_9H_jDMnAfEF-_34xwIAPMEn_yfbEQCpCBIBFP7gAS4eIP8N7Pv-2S7gAdIpKf8cz8oDEkb4_CTyBP0QFPb-6gS3AgskPgPL-QICAwwMA8Ly-QXBJPf-9fe8_vAaFAQA4_j-6BpFAULqGgYC-BD8A_Dj_fMhKf4NAAsGIN7eByQU5AbbKjP-7ekm9Q_uFgcNySMG7fjaDOHcI__h-wb___8a-Tr08wf0BPsDH_LyDgn7Ce4c8ugDGBL38Pjl9gAOIuv1-cnvASAALZ5R-zo4E0AJSGFQAirPBxAAGsAHHw-9vqJhMb1qeQ-9vln5PBLY3Lw8Hum87QOqvV_8ozw42Iu9M6lBPtnEMDpYs6k8vSgwvb-iNry854A8FJRCPkZFHL1z6AC8GYGivUC1uz3hpF-9yqKVveZHMjzxfgE9rwr0veDdBLxG3w287xEbPcHEv70IkAG95MPHPMPyILqDmuu81DqbPTRVRr0On3S9pZr-O5XJurx45eG7peCEPfpHujxALae7tLCyPUwlMr3p5SC7dHvpvaUWyry7WpO8hFkSPbjnWT1iIBk8LNy9vcm_oDx_z1k8xijSOQ-HW7w2-iC7fv4LPs2xnD3GDo-8nxHXO_m1er32Tp67X5O6vWpnPbywpey88H9sPWapwD3lZQk8hNd-vhfPxTw_xly7K97IPHyX97ykw0M8ZJPcPW79TzxnMcw81mSXPTghA723NTe74OwAveBYhjydOdo8dj8dPRq5uLyAoUM7FZWIPUW1Tb0zf5Y82XgwvIXtI7tLnTa83fRCO_0FET1jRao7asQHPYIQej3_gQu7BSOlPdYCO75J5Zo6wdIPvSjTCL01n068dH7KPGokcz2FxKi795MxvbNowL2f4jy7pj-QvXzgurvAnic7FvVuPDCQFr2BXGI7IyuEvQf0nT1ywAO6_GWBvY6hUjzf61q8_7B2Ovok-7ssUhc8L4GgPXHexbtTxdw7KhwgPFjnuD1fULa7BgJwu7tZLDuVfsK7SQ59PUXA_LwrMte7ZXKqvWQ7Pz3l8RO7gKo7PclgoLxf8Xo67nScPazizb0q_705zEHwvXrahj3GzVU4Mru4Ozeo3T2bbAQ4_8V5u2-QmrzoBDa5VBv8vWK7-70T0_I56L7cPa6RrjwPGxw5LOQAvVEt4jzs5LO57_XiO4gqkb1tgww5MteovVbarT1xrNK4rq__POpCrDpzwt23uYy8u6Jq7DtDTbo6qckGvOcGqb1QgDa2ZXimuwCUGj02cdA4pWbvvZoImzxLOaG5zq_BPEmTzD3fRIe4WpUOO5DvVz23dY2469A_PbPdMz3Lj5O45eK5vHFom73lrQg2GMmDPWvLCj3OoTK3yuEDvhDXHjyX_U43btRUPLREnbwz5wA4CNLAPYuSmz3j8Xk4g4eJPU58tT2qKOk3oFTLPffxxrwtj9W4-UrgvQyP3b1jM0S4vJDOvTeCmb2CYo-4l6UiPRBSwT0RmU-49nR6PeAP370_mZu3FD01Pa4jWD300Jw4MdDVvbZX1TyGG2u4tAH4vbVYRT1R4Fw4WweHPHut-rz-LHK3IAA4E0AJSG1QASpzEAAaYAbjADn8FN74AlDk7NXpEsTTDvcZpBP_ydT_0unNDtQju7z98AAt0BnzngAAACv36_4RACB_AfD_JgLuFxOFrVEUYxoT8uP0BAixBwA0D_4XICIpQgCwD6I6OuKcJyFoQiAALZMsEDs4E0AJSG9QAiqvBhAMGqAGAACIQQAAUMEAAIA_AABwwgAA4EEAAIBBAAB8QgAAUEEAABzCAABQQQAAAEAAACzCAAAYwgAAIMIAADxCAAAMwgAAAEAAALjBAACIQQAAbMIAAIDBAABEwgAAcMEAABBCAABAwQAAUEEAADjCAAC4wQAAREIAAChCAAAIwgAACMIAAIzCAABMQgAAbMIAAADCAACAvwAA_kIAAIA_AADQQQAATEIAAABBAACUQgAABEIAAIC_AACYwgAAcEEAAEBAAAAcQgAAMEEAADDBAAAQwQAAIMEAAIDBAACgQQAAcEEAALzCAADgQQAAOMIAAGxCAABQQgAAAMEAAJDBAACiwgAABMIAAGzCAAAQwQAAQMIAAJBBAAAEwgAAjkIAAHxCAAAowgAApkIAALDBAAB4wgAAFMIAAFDBAACIQgAAWEIAACDCAABoQgAAwEEAABhCAACIQQAAwEAAAKBBAABQQgAAYEIAAIC_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-EEAAPjBAADowQAAoMAAAFzCAAAQwQAAJMIAAFDBAAAcQgAAcMEAALhBAACSwgAACMIgADgTQAlIdVABKo8CEAAagAIAADy-AACCvgAAND4AAFS-AADYPQAADT8AAJI-AAATvwAAlr4AAKA8AAAMPgAA6L0AADQ-AADIPQAAyL0AAJi9AABcPgAAUL0AAFA9AAAHPwAAfz8AAJi9AABQvQAAhj4AALi9AABQvQAAbD4AAAS-AACgPAAAhj4AAGw-AADYvQAAmr4AALi9AAAcPgAAFL4AAJg9AAAsvgAAyr4AAJi9AAAZvwAAZL4AADw-AABEvgAApj4AANi9AABMPgAAur4AAFC9AABMvgAAHL4AAKa-AABwPQAATD4AAJa-AAAQvQAANz8AABC9AABAvAAAHT8AADw-AAAsPgAABD4AAOC8IAA4E0AJSHxQASqPAhABGoACAAAkvgAAiL0AAIa-AABNvwAAVL4AAJY-AACWPgAAFD4AAFy-AABcPgAAcL0AAKC8AABMvgAAmD0AAEC8AABwvQAAML0AABs_AADoPQAAHT8AAKA8AAC4vQAAiL0AAPi9AADgvAAAgr4AAKg9AAAQvQAAHD4AABA9AACgPAAA-L0AAEC8AADYvQAAND4AAIK-AABQvQAAHL4AAFS-AAA8PgAA4DwAAAw-AAAEPgAAMD0AABy-AADoPQAAf78AALg9AABEPgAA2D0AADC9AACIPQAAuL0AAIY-AABEPgAA-D0AAIC7AABQPQAAND4AAKi9AACIPQAA-D0AAPg9AAC4vSAAOBNACUh8UAEwCTgBSgBSCQgPEJICGAAwAWAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=-ejyeII0i5c","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":320,"cheight":240,"cratio":1.33333,"dups":["1217347565808831842"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"2099950270"},"1051802901966789010":{"videoId":"1051802901966789010","docid":"34-0-10-ZDF7BC8384B52693B","description":"We will prove that the limit of x^2 is 4 as x goes to 2 with the epsilon-delta definition. We will also do it without the usual trick (setting deleta=min{1, something}). Will this be any easier?","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1773140/7d371fe7887bec4f21c5ef12a8ace813/564x318_1"},"target":"_self","position":"8","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DFobFTlT81W8","linkTemplate":"/video/preview/1051802901966789010?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"How to find a formula for delta (epsilon-delta definition of a limit)","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=FobFTlT81W8\",\"src\":\"serp\",\"rvb\":\"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_AABAAsA-_r3AAAA9gf8__8C_wDnAfj2AP8AAPsH-hACAAAA9wMH_Pz_AAAX_PoAAwAAAAf79wUBAAAADgv8A_4BAAD__Pv_A_8AAAUD-vf_AAAA8_r__Pz_AAD6AgMHAAAAAAEEBv7_AAAAIAAtHePeOzgTQAlITlACKnMQABpgEf0AN_Lv2gIZM-se-eT3--Xr9Ra2JgDg5ADq-Mz2Fh7Q2RHeADHyHPe3AAAAKPUFFeEAJVIF9NAgEQr2EMTbBhd_WAkEGBYREbbqBxQe_yvoIwYTAOrn-AgqA9b3CUUwIAAtFFZDOzgTQAlIb1ACKq8GEAwaoAYAAJ5CAAAowgAAyEIAAFDBAAAAwgAA4EAAAIpCAABoQgAAYMIAAMBAAACgQAAAsEIAABDCAAAAwAAAAEAAABhCAABgQQAARMIAABBBAACAvwAAmEIAALBBAAA0wgAA0EEAAABBAACgQQAATMIAACDCAABMQgAAYEEAAOBBAACoQQAAyMEAAIC_AAB4wgAAREIAAJhBAACuQgAAoEAAANDBAAA8wgAAEMEAACxCAAAAwgAAQEEAACTCAAAMQgAAKEIAAIRCAABwQQAAgMAAAGDBAABgQQAAeEIAAGBBAABAQQAA2MEAANhBAACaQgAA0EEAAAjCAAAowgAApMIAAAzCAACgwQAAbEIAADhCAAA4wgAAwMEAAIhBAAB4QgAAEEEAAHzCAACyQgAAoEEAALTCAACgwgAAgMAAACTCAAAAwgAAQMEAAEDAAABAwAAAgEEAAMBBAABEQgAA4MAAACDBAABAwAAAIMIAABDCAAAYQgAAAEEAANDBAACAQQAALMIAABzCAACoQQAArkIAAAxCAADgwAAADEIAAGxCAACAPwAAlMIAAPBBAADgQQAApEIAAODAAAB4QgAAkkIAAABBAACMwgAAgD8AAGRCAAAQQQAAgEEAANjBAAAgQQAAlMIAAIC_AAAEwgAAYEEAAGTCAAAAQAAA6MEAAKDAAACuwgAAMEEAABjCAABAQAAAwMAAAAhCAABIQgAAEMEAAHBBAAAwQQAAQMEAAPDBAACCwgAAQMEAAHBCAAAAwAAAyMEAACBBAADoQQAAAMEAAIBBAAAowgAATMIAAEBBAABAQAAAMMEAAJbCAAAwQgAAgD8AAIjBAAAAAAAAgEAAAGxCAADowQAAYEEAAFBBAABgwQAADEIAAIDAAACAQAAAoMEAAABBAAAAAAAAIMIAAIBAAABgQQAAMEEAAJDBAACgQQAAJEIAABzCAABsQgAApEIAAGDCAACAwAAAGMIAAJjCAABMQgAA6MIAAFBBAAAEQgAAmMEAAKDAAADYQQAAIEIAAEBBAAAAQgAAsMEAADBCAADQwQAAMEEAAJDBAAAAwiAAOBNACUh1UAEqjwIQABqAAgAADD4AAMK-AABkPgAA9r4AAKg9AABUPgAALD4AAFG_AAA0vgAAyD0AAMY-AABkvgAABL4AAJI-AACCvgAALL4AAJI-AACgPAAAyD0AALY-AAB9PwAAZD4AACw-AACuPgAAtr4AAAS-AABEPgAAkr4AABw-AACgvAAAdD4AAIq-AACIvQAA-L0AAAQ-AAAJvwAARD4AAGy-AADivgAAcL0AAEy-AAAcvgAA-D0AAHS-AABEvgAAVD4AAEQ-AACSvgAAnj4AACy-AABwPQAA4DwAAEC8AACiPgAAuL0AAMi9AAB_PwAAqL0AAHC9AADyPgAABD4AAHA9AABwPQAAiL0gADgTQAlIfFABKo8CEAEagAIAABS-AABwvQAAUL0AAE-_AACKvgAAND4AADw-AABsPgAAiD0AADQ-AADYvQAAcD0AADC9AADYPQAAPL4AABC9AAAQvQAAFT8AAFA9AAATPwAAqL0AAMK-AACgvAAAbL4AAEA8AAAEvgAABD4AANi9AAAkPgAAJD4AAHC9AAAwPQAAuL0AAIC7AAD4PQAARL4AAJg9AAAQvQAAFL4AAEw-AAAQPQAA4LwAAAQ-AACgPAAAqL0AAKA8AAB_vwAAZD4AANi9AAA8PgAAED0AANg9AAAkPgAAgj4AAJi9AACIPQAAQLwAAKi9AACYPQAA2L0AABw-AABMvgAA2L0AABA9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=FobFTlT81W8","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["1051802901966789010"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"2213329388011313485":{"videoId":"2213329388011313485","docid":"34-0-13-Z2A7339E6B4CF11D8","description":"Yes, it really did take a year. It's been a year since I started learning what the epsilon-delta definition meant, and I feel that only now I truly understand what it means. Are you tired of...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2380126/2dcb6f051c54092ba4da7aaf6d11ac03/564x318_1"},"target":"_self","position":"9","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Da7YLaMqCbjY","linkTemplate":"/video/preview/2213329388011313485?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"What the Epsilon Delta Definition of a Limit Really Means","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=a7YLaMqCbjY\",\"src\":\"serp\",\"rvb\":\"EqkDChM1MTk3NzgxMTUyNjg1MzkyMTUzChQxMjg5NDE5MzM4MDc5NDU3OTg2NwoUMTAzMzQyNDc1MTA1NjQ3NzgxNTUKEzYyODA0NTI5Mjg4NDk3Nzk5MTEKEzExNzQxMDYyMTc5NTkyNDU3MDIKETgxMDE5MTc4Mzc2MzExMjA3ChMxMjE3MzQ3NTY1ODA4ODMxODQyChMxMDUxODAyOTAxOTY2Nzg5MDEwChMyMjEzMzI5Mzg4MDExMzEzNDg1ChMxOTc5NDk5MDY2NDAwNDQ2OTUxChQxODExMjgxMDI0MDAyODU1ODY1MQoTMjk1Njk0NjIwNjg1ODAxNzk1MQoUMTAwMjIwNTE5NDA3ODIzOTM3OTYKFDE4MTM0NDI4MTQyODcwNjg2NjY2ChQxMDYzNjgxNjQ1MjI5NTI2MzMxMwoTODUyNTM0OTM4Mzk1NDgwOTM0MwoUMTgwNDcxMzk3NTE2MzE0MTUyNDUKEzk0NTU3NjU5MTI0NzM1ODg0NTAKEzc0MTA5NjU2MTAwMzg2NTkzNDMKEzY2NzY3NDQ1OTIwNzA4NTM2NDUaFQoTMjIxMzMyOTM4ODAxMTMxMzQ4NVoTMjIxMzMyOTM4ODAxMTMxMzQ4NWquDRIBMBgAIkQaMAAKKWhoYnp1dXRveW5wa2x0bWhoVUM4dkdNSFRITzFaVzdDUGlib2M0WmtnEgIAESoQwg8PGg8_E_IEggQkAYAEKyqLARABGniBAP3__v4DAO36B_sEAAAA-AAECfr-_QD5_wUA-gT-AOcB-PYA_wAAAPv4Cv4AAADuAAn2-AAAABf8-gADAAAADvT5AwMAAAASEQYJ_gEAAP4A-AYD_wAABPr27_8AAADz-f_7_P8AAPb8_AgAAAAABwsC_AAAAAAgAC1S99o7OBNACUhOUAIqcxAAGmD0DAA1-Pnn7ww44yL32PL_-w0QC6MgAOjuAPn0z9kSIsO__PcASsIY-7MAAAAi-hUTwQAQYgAAy0D9CPkCxcwVFX9P_PUdCPjywNMAChgFE-8I_S0A0wv5BD0J2R8QTzIgAC0MOzI7OBNACUhvUAIqrwYQDBqgBgAAkEEAABDBAACQwQAAQMIAAMBBAAAgQQAA6EEAAKDBAAAswgAAiEEAAHDBAACYwQAAMMEAAKjCAABAwAAADMIAAEDBAAAQQQAAcEEAAGzCAAAgwgAAAMIAAEDAAADYwQAAcMEAAHBBAACCwgAAoEAAAPBBAADQQQAAMMIAAMjBAABAwgAAYEEAAEDCAAAcwgAAgD8AAGBCAADIQQAAgkIAAMRCAAAAwAAATEIAALBBAACIQQAAaMIAAMhBAAD4QQAAUEIAAADCAAB0wgAAoMEAAHTCAADowQAAgEEAAEBAAACmwgAAIEEAAKhBAACYQgAAoEAAAEDAAADgwAAAoMEAAJ7CAAD-wgAAEEEAAKjBAAC4wQAAEMEAANZCAAB0QgAAnMIAAKJCAACAQAAAyMIAABjCAABAQAAANEIAAMhBAABUwgAAjEIAAAAAAABEwgAALEIAAIBBAADIQQAACEIAACxCAAAcQgAA6MEAANZCAAD4wQAAsMIAACRCAABcwgAAqEEAAAxCAADYQQAAwMEAADjCAADYQQAA4MEAAEBAAAAEwgAA8EEAAIhBAABAQgAA8EEAAIA_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-AACIPQAAxr4AANK-AABwPQAAfD4AAGy-AAAUPgAAgj4AACy-AACCvgAA4DwAABS-AABUPgAAqj4AAH8_AACAuwAAmD0AANI-AADWvgAA2L0AAIA7AACIvQAAmD0AAHC9AABUPgAARL4AAJq-AAB8vgAAJD4AACm_AACWPgAAmr4AAAW_AACoPQAAgr4AAJ6-AABEPgAAfL4AAEC8AABEPgAAtj4AANa-AACiPgAAlr4AAIK-AADKvgAA4LwAAMY-AAB8PgAAcD0AAD0_AABcPgAABL4AAEk_AAAQPQAAgDsAAFA9AAAUviAAOBNACUh8UAEqjwIQARqAAgAALL4AAMi9AACmvgAAS78AAKq-AACWPgAABD4AANI-AACoPQAAZD4AADy-AAAkPgAAjj4AAIo-AAANvwAA4DwAAIA7AAAZPwAAcD0AACM_AACSPgAAVL4AAK4-AACKvgAAgLsAAJa-AAAwPQAAcD0AALg9AAC4PQAAmD0AANi9AAAwvQAARD4AADQ-AAATvwAA6D0AAHS-AADovQAAbD4AAKo-AAAwvQAAZD4AABy-AACgPAAA6D0AAH-_AAAHPwAALL4AALo-AACIPQAAEz8AAJg9AABPPwAANL4AAFQ-AABUvgAAcL0AAJo-AADGvgAAgDsAAFS-AACYvQAAbL4gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=a7YLaMqCbjY","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["2213329388011313485"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"1979499066400446951":{"videoId":"1979499066400446951","docid":"34-10-3-Z1857913A5939864A","description":"in no way is this video intended to be demeaning towards any culture, race, nationality, or ethnicity. this is a skit video, teaching students how to epsilon-delta in 3D.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/467677/31a904306cb13f76e0f1cd9998b3425d/564x318_1"},"target":"_self","position":"10","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D-Z5x45KZCL4","linkTemplate":"/video/preview/1979499066400446951?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"how to prove a limit using the epsilon-delta definition","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=-Z5x45KZCL4\",\"src\":\"serp\",\"rvb\":\"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_E5EDggQkAYAEKyqLARABGniBAfoKBv4DAO36B_sEAAAAE_UHBvcAAAD_A__7-QX-AOgB_f_6_wAA-gf6EAIAAAD4_QcD_P8AABf8-QADAAAADvT4BAMAAAASEQYJ_gEAAP_8-_8D_wAAAP_0-v8AAAD2AQL7-AD_Af_8AwoAAAAACAn7AwAAAAAgAC1prdo7OBNACUhOUAIqcxAAGmAhAwAu3PzzC_8S6Bft1_Tr8AwH_qMl_-7mAOkL0eYEJsPT9BIALdcPBLkAAAAfDvYe_wAZWBX0w_0iGe0Es9YJCX8i_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-AAAQvQAA6L0AABQ-AAAMPgAA6r4AAM6-AAD4PQAAgj4AAJi9AACgvAAAJD4AALi9AAAkvgAAbD4AADA9AAAkPgAAuj4AAH8_AACOPgAAEL0AAPY-AAC6vgAAML0AAFA9AACqvgAAqD0AABQ-AACYPQAALL4AAHC9AACAuwAAuD0AAEy-AAD4PQAAzr4AANK-AAAQPQAA2r4AAAy-AADovQAA-L0AACS-AAAkPgAA6D0AAFS-AAAMPgAANL4AAPg9AACIvQAAHD4AANI-AACovQAAyL0AAFc_AACgPAAA4LwAAAM_AACgPAAAMD0AAKg9AABwvSAAOBNACUh8UAEqjwIQARqAAgAABL4AAMi9AAA0vgAAL78AAOi9AACKPgAAQDwAAIo-AACYvQAABD4AAHy-AACIPQAAcD0AACw-AABQvQAAiL0AAIg9AAAlPwAAqL0AAAc_AAAMvgAANL4AAAQ-AABEvgAAML0AAOi9AACoPQAA2L0AAEw-AAA8PgAAgLsAAIC7AABwvQAAQLwAAAQ-AADYvQAAiD0AAFA9AACYvQAAiD0AAMg9AABQvQAAuD0AADA9AAAUvgAAmD0AAH-_AAA8PgAABL4AAHw-AACoPQAAED0AAHA9AADSPgAAgLsAAKg9AACgPAAAuL0AALg9AADgvAAAHD4AADC9AACAOwAANL4gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=-Z5x45KZCL4","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["1979499066400446951"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"18112810240028558651":{"videoId":"18112810240028558651","docid":"34-11-5-ZDE4D78CE8F25AA51","description":"then check out Krista’s website // http://www.kristakingmath.com ● ● ● Connect WITH Krista ● ● ● Hi, I’m Krista! I make math courses to keep you from banging your head against the wall. ;)","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/928463/86d83e271b7936b52a625d0cd05cd999/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/s8NrNwAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"12","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DftAuCXNAvtE","linkTemplate":"/video/preview/18112810240028558651?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Finding delta from a graph and the epsilon-delta definition of the limit (KristaKingMath)","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=ftAuCXNAvtE\",\"src\":\"serp\",\"rvb\":\"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_E5IDggQkAYAEKyqLARABGniB-_8B__sGAPADBgYAA_8B-_wE_fr9_QD3-_v9_gL_AOkB_QD7_wAAAPz4Cv4AAAD4_QYD_P8AABT7AgsDAAAADfXuAf4AAAAUBf8A_gEAAP4A-AYD_wAABQP69_8AAADz-v_8_P8AAPcG_gkAAAAAAQQF_v8AAAAgAC3En-M7OBNACUhOUAIqhAIQABrwAX_fPwADy80DxfbSAJ88-P-wI_gA_DfPAMgSBP_WHQwB2Okr_-gMDgAk_gL_wEnzACfq1f_u2hL_P9r8AA_e8gC4HRIAFPwlASocHf__8d_-9DL7_ffjEwAa088DHzwO_SHzBP0J-tYB_uPGACf7MgHtDOoDKewAAQS-EwDlJub_4fXV_ScXFwQJACP-BAw2_hX-6QoNLQf54N3f_gIOBQz97gb0CDHS_TsK8fvUGQQE7vf9Bhr0_QX5IwABDTj1APUFGPDrCQr5Dh0PAAwHEf7gAPYGPtbw-T_f7QTf9AUE0v_58-QRAwj9AOYI1_H0-SAALa2XCTs4E0AJSGFQAirPBxAAGsAHsg7HvudZJDzfCpe8TmP7vTfpDL136fC8FNqYvSdPeT0LEYm7GJgFPoAz6zt_s727oKhMvuyrZr2pUaM7FJRCPkZFHL1z6AC8cT1avucWvz2FTKi85_4qvl3L_zxIdCo89_OcPQL0O71LYRS9b8ACPTjRU70KCaK8bYqMPRdtaT2pToe83JsEPNST3rz87QG9fQA3PftcDb11P6c64yDMPeA-_Dxekes69SVAPIe_prygbIq8v7WDvXmKgTxaaQy7BA_CPSImhz0QSk48b4dhPKoKbb3inp273wkMvc8pUDm2jh68rMJrPZ1_YD3XRXa82MIHPUTHmb3yO7K8l-QwvkRvLD3sgma8-wU7Pto31z1Edco7aUgGvcWydLsisZO8t4zlPLcPVLyBzM48XB0APpBmkTwzV4I73lq2PY8mDT2233M7brYjvflYcD0JEsA8UFObPbaeBLyGrkS8seuLO3B6VbuyCsC8KLGQvNeddrsn5hE8XadRPVWXnTxNg6I8LpmpPbpXPD2dbjQ8BSOlPdYCO75J5Zo6x4NtvVcQjr2dt1a8tZEmPX-rMD27Hcy78PlhPRRfDb53hBG771GkvG743bw4xJE6pf9APNnqsr1Tkje6IY8AvtV7uj0ri6G6aMjdPAw2uztByS68Qp--PFwxjT1He5M7TgJlvPCsiL349cc6ioaWvIvJ1TvIa5A7ULyvPMDNAj3tjEa71ZUPPtTsRr3lRxm57c9qvdX_nrzq-Xu6iHqLPHRirLrQDm26lEC0PeDNZL3ih2o5_ZUfvS6TXD2-WKe41g1qvQK_YT3zKHu4BF-HvMWaIL1G4T85FJ2LvYl64b3GJ3A56z9mPSHYJ7wwpvm4O7-dPeCHXjznV664Y3RqveAZaL1Zb_23beLkvb7enT2HPwO5WRyZPXWFaD3hTo44M-4ZvHxXTj0edQg52fmKO0Goob3lN7w5eH1mPDtU8z1THCg4sTlivSFyH7xCIwK5_ViXPdy3-j0dVsQ16FGMvFpAcj0J5bw39kczPaY0cT0K7bG4b_YHvQIQd714-IE3DCl1PB7mBj2DLVg3Q368vZtGSbx4S8g34TSzPNxheL0496q38wKsPYMXXb0SKsA4bBPdPJBSJD2Ldek4Ol3WPexKjTsc-0m5VMXUvf97S70YUVe2IY1Pve6CfL1GFY64eXbcuxG1ozyB6oy4nW3JvdTUEr4fPpG4QstfPWMatz1ukI44uB-wvK-IKz0i05W4Wu3GvQ8UMz1o2_s33kn6O--4tz1uY0c4IAA4E0AJSG1QASpzEAAaYP73AEbtG_UOFkPo4OXk8erQANUprir_9Mn_zfa98d8TrcEC-AAQzTDgnQAAABf_3gwKANx_5Or6MQDaIuWQ6hQISBT3OuH3FBjW4yIfAew83ApvQADAHr5BSQPCLPtRPyAALdIoGDs4E0AJSG9QAiqvBhAMGqAGAABgQQAABMIAAKhBAADgwQAAoMEAAFBBAACaQgAAyMEAAGDBAACowQAAgEAAAARCAACIwQAA0EEAADBCAAAAwAAAMEIAAADAAAAMQgAAoMAAACTCAABYwgAABMIAAABAAAAAQAAAOEIAAIDCAACAQQAA-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_AACAQQAAQMAAAIBAAACMQgAATMIAAKDAAABcQgAAcEIAAIBBAAAIwgAAoEEAAMBBAAAQQQAA4MAAAIhCAABQwgAAJMIAAEBBAADgwAAAcEIAAKBAAADgwQAADEIAAFBBAABgQQAAwEAAAADCAAAAwQAAUMEAAPDBAACIQQAAqMEAAERCAAAwwQAARMIgADgTQAlIdVABKo8CEAAagAIAABS-AAB0vgAAgj4AAHy-AABAvAAAsj4AAKg9AAA9vwAAgr4AALg9AADYPQAAmL0AAOg9AAAcPgAAuL0AAES-AACGPgAAoLwAADS-AADWPgAAfz8AABQ-AABEPgAAoj4AACy-AACgPAAAbD4AAPi9AAAQvQAAqL0AADw-AACgPAAADL4AAFC9AAAwPQAAir4AAIY-AAAUvgAAtr4AAIK-AAC-vgAAiL0AAJg9AAAsvgAAmL0AACQ-AAB0PgAANL4AAMi9AACmvgAAQLwAAIK-AAAUPgAA7j4AAHy-AACYvQAAaT8AAIg9AAC4vQAACz8AAEQ-AACYPQAABD4AAEC8IAA4E0AJSHxQASqPAhABGoACAAAEvgAAgLsAAHC9AABFvwAAcL0AAEQ-AAB8PgAAcD0AAKC8AABMPgAAyL0AAEA8AACovQAAMD0AAIi9AAAwvQAAqD0AACM_AABwvQAAFz8AAHC9AABMvgAAQLwAAFS-AAAwPQAAML0AAEA8AACAOwAAqD0AAGw-AACgvAAAQLwAAIi9AADovQAA-D0AANi9AADgPAAABL4AANi9AAAkPgAAuD0AAOi9AACIPQAA-D0AAGS-AACoPQAAf78AADA9AABMvgAAnj4AAEC8AABcPgAAgLsAAFw-AABQvQAAcD0AAFC9AACovQAAND4AALi9AACoPQAAMD0AABQ-AABAvCAAOBNACUh8UAEwCTgBSgBSCQgPEJICGAAwAWAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=ftAuCXNAvtE","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["18112810240028558651"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1758656482"},"2956946206858017951":{"videoId":"2956946206858017951","docid":"34-10-3-Z344FFDE1E0417140","description":"Using the epsilon delta definition to prove a limit Watch the next lesson: https://www.khanacademy.org/math/diff... Missed the previous lesson? https://www.khanacademy.org/math/diff...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2918671/b9612572f867ef2548e9dc226dae9851/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/PQ7ZxgAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"13","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DFdu5-aNJTzU","linkTemplate":"/video/preview/2956946206858017951?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Epsilon-delta limit definition 2 | Limits | Differential Calculus | Khan Academy","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=Fdu5-aNJTzU\",\"src\":\"serp\",\"rvb\":\"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_E48FggQkAYAEKyqLARABGniBAQACBv8CAO_7-wkLA_4AAfz2_Pj9_QDz_QH19QEAAO0H_f4D_wAA_w0ACfoAAAD0BQMI_AAAABD7_vkDAAAADvT4BAMAAAAKBvcI_gEAAP8F-_8D_wAAEAP48v8AAAD1__8G-v8AAPHy-wYAAAAAC_8F_gAAAAAgAC1etdg7OBNACUhOUAIqhAIQABrwAX_79AHQ-9L_2QTMAMQpCQCvGgkACR3n_8wBDgDAA-MAFA7mAdL7y_8EBAYAzvkRACLt2__60gIAMO8A_0Di-gD79ggAMtzbACMyJP4EFeL-5xUG_gThDAAW8sn_7gPh_-wDFv0fBegA2vXXADYMKgDt2B4CCfYh_d7ODAHZIekA8r3ZANsQ-v_NvwH-_g8dAgLcCAgw9gX76RYRAgf_9fwHBx_3FArlBAv1_Azl_QL669oiBArjBAAUBxIGxgP3-trzKwXG9_IEAQgE9CcJ8gfBCwMKCwz7BQcNFgMM3_sDEO7zAAj_Af_y-AYH3Qvz_yAALWPLHTs4E0AJSGFQAirPBxAAGsAHgO7TvhHew7rl6Ja8yXeEutU15Dz78c28zKWXvXGq9Tw9PJU81IEMPlK9gL0C0sC7gQgBvjc-ST2ubYC8pkI8PmVhOb08fEM92UNLvkOSdjspf4K9_Qeyvb-txzt7DhO8jPiZvfaWVTrGrTi8MA7uPC8ZB7yYtkk8kVZGPLSOqryUgB29IhehvTucirwFK1O99jqOvdm9C725w6a8vFruPUBjS7wrAac8oZR6PWRoq7zBqrq87GjcvS-9AbwZWAU7hFkSPbjnWT1iIBk89GEHvcMNiL0unYU8_gVnvcBDbD08mQe7nLS6PUrtRTywepu8SsTFPZfTFL0wY4q8bazkvaYRLj2UTsE7jTqEPLYPuTzxVqc8GNIBvkmDqz2WJiW8ZmUePAkCnrtWFoG7tMlhPBWnjz3_Fi48LHqMvHZlYTzJLyy7chP3uyy5ijxzMsw82c3sPYD07b3XWD-684erPYhgAbwS7r45HiUlvb_ZQbzaa-q7CurlvNcERz3FIRc8FOeNPMazGr0nFCC8BSOlPdYCO75J5Zo6V3s4vS-H_b0qoGY66xPKPAnmQzxuQqu88PlhPRRfDb53hBG7LzKiOxQU9bwY9os7feaRvDIJcrwV16W6dQPFvNdAlL3BoYG7NhqlvVvKnjzrKg-8rokAvYsffj3skXk6LxG0PUqaD76KV-K5G3TIPUA3Tz1XBlW7NWy6PS5hozx7Usk4D4F-PCKQhr3GgxA77c9qvdX_nrzq-Xu6xxFLvSBOlrzX6Au7PL3yPUrIUb1XwY45FcpCPMqxaz2bzOo5g0mWvK0UBDwtiLM5FdeCPYlNWr0565M476sSPc6mA74Woda3Xdo1PQEOhrxAOlq5vqZivJj7JD16k4Q3zCDDvdQNBL4IU4U5h-JpPZY1u7xi08G4q21UPLcoc72OqtW3rRsKvU8FPD0NUwS3MCZCPekyK70nTAC5FwMVPb98dz09Bwc5QfEDPXFPwb3XOHs5YkOcPMMdiT1YsKE5LZ7wvHbjXTzFxlG4S2yEO5cEIz2ApPK4UkjPuz48q71PsuQ4kJkwvK3mDz3HJhY4yuEDvhDXHjyX_U431h-8PCU2RLzCQgg4rzoVPPl_ejxyRjw4IEoNPEM4Rj0M-Mw3kl0ZPtlPUL2swj-5tlF4PHMS6r0u6_a4ZhK1PF6hz72AurI3jrmhvMkJrj1kbhS37AO9O3zUD74X-ty4yvRwPSLhKz7xy4o4U1N8vfDzZD0mccO3rW3qvRQ7vzxv0uM3gRFqPC34Ibzka_43IAA4E0AJSG1QASpzEAAaYC_kADPaJdgL7kbWDub8Bc7FGuckpgH_19j_w_bE8vYXoLHyFwAa2PcJoAAAACvsBgIbAAR_7-3aR9vv8giJtzMPXCPyCuXJCBimF_cw_PAWG_oaUgDLCKlHL9ynLvVWECAALeW2Ejs4E0AJSG9QAiqvBhAMGqAGAACAQQAAgMEAAIjBAACQwgAAqEEAAIBBAAB4QgAAQEEAACDCAACoQQAAmEEAAHTCAAAMwgAAsMEAAExCAABUwgAA4EAAAMDBAADgQAAAbMIAAPjBAACUwgAAPMIAAPhBAADIwQAAgMEAAFTCAADYwQAAqEEAANBBAAAwwgAA-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_AADgwQAAgMAAAFDCAABwwQAABMIAAJBBAAAUQgAAFMIAAJhBAABgwgAAosIgADgTQAlIdVABKo8CEAAagAIAAFS-AAB0vgAAZD4AAAS-AAD4PQAABT8AAHw-AAAhvwAAhr4AAOA8AAAUPgAADL4AABQ-AABsPgAAEL0AANi9AACyPgAAQLwAAEw-AADyPgAAfz8AAAS-AACIvQAAmj4AAAy-AAAQvQAAqD0AAIa-AADIPQAAhj4AAEQ-AAAkvgAARL4AACS-AAA0PgAAuL0AAIA7AAAQvQAAxr4AADC9AAD2vgAAQLwAAOA8AAAEvgAAFD4AABS-AACWPgAAyr4AAIC7AAD4vQAAuL0AAJq-AAD4PQAAFD4AADS-AACAuwAAGT8AAKg9AADIvQAAKz8AAAw-AACIPQAA-D0AABQ-IAA4E0AJSHxQASqPAhABGoACAAAkvgAA4LwAADy-AABRvwAAXL4AAJI-AACaPgAATD4AACS-AAB0PgAAEL0AAKA8AAA8vgAA-D0AADC9AAAQvQAAmL0AACc_AADYPQAAFT8AAJg9AAAEvgAAUL0AAAy-AACIvQAAXL4AAOg9AAAQPQAAqD0AAPg9AACgPAAA6L0AADC9AADYvQAAJD4AAIa-AABwvQAAFL4AAGy-AAAkPgAAcD0AAHA9AAAsPgAAiD0AALi9AADoPQAAf78AAAw-AABEPgAAyD0AAIi9AAA0PgAAuL0AAII-AABkPgAADD4AAIC7AABwPQAAij4AANi9AAD4PQAAqD0AALg9AADIvSAAOBNACUh8UAEwCTgBSgBSCQgPEJICGAAwAWAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=Fdu5-aNJTzU","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":320,"cheight":240,"cratio":1.33333,"dups":["2956946206858017951"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"4095548058"},"10022051940782393796":{"videoId":"10022051940782393796","docid":"34-7-6-Z0350C75C0E1D45A6","description":"My ultimate introduction to the epsilon-delta definition of limits in calculus! The epsilon-delta definition of a limit is commonly considered the hardest topic in Calculus 1 (it's also the...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1001002/41ff370904a644ad8fd2fd50d3726d89/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/QXIu7AEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"14","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DDdtEQk_DHQs","linkTemplate":"/video/preview/10022051940782393796?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"epsilon-delta definition ultimate introduction","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=DdtEQk_DHQs\",\"src\":\"serp\",\"rvb\":\"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_E48JggQkAYAEKyqLARABGniBAP3__v4DAO36B_sEAAAAAAP_-Pj-_gDlBgcC9_wCAOcB-PYA_wAAAPv4Cv4AAAD3Awf8_P8AACT99v0AAAAAEwD0Av8AAAAHB_8C_gEAAPn29QgD_wAABQP69_8AAAD8CAEB_P8AAPsB_AQAAAAACAn7AwAAAAAgAC1S99o7OBNACUhOUAIqhAIQABrwAVYK8P_UABj_8yTgAPcD7QGBBQv_KQ7VAM4E_QDyBPUB_hL3ANriAAAlAyEAzBMGAA7jyAID-wsAEfX8_ybpBgHpDgMANufzAQ3yBQDp6vH_xwgZ_-_8AAHw2fUBIxvwAQYBCv4RJu0BBPLrAPsTFQEX_hcEFeT6AgEI_f79CQ7-B_ThAN4BCvwa8R_96fgjBQnu_QYFCeoA-DX-APrjA_4B2wr_ICjh_wEJ_P8G5wj98NsFARLz8Ab9-xIIHgby-e30Evru3gkCDun8-SrwDP0N_gMD498DCv32-frw7AD98h3x_wIK9Af79v0L7u_7EiAALW4nSDs4E0AJSGFQAirPBxAAGsAHa_PHvnKyg7zI45O9qfcUvEQlw7t3Lsy8DVRGPfo8gD1LHYS9PtDqPZnO8zydh1G7FM_hvsGt-7zV5wq9mN0jPoFJkL1D9PW83PQXvn7UNT2qYg08bTvtvX24P7wa8hU8uhMMPqzA5DmQFpe9Qd4jOxk5m71sKma8QGwJPrBcSjwBN-Y7iUf9vJOdqL1rcBG9tv1hPPGiijyM_oY8dzHtPY8AKb12lhE89WItPVlUnzxxu-E7pVH9u93tej3pSsI7WkqGPisl1TyIhM67dk1tvL0Hw7yNkba7bAeDvc0W2jyWMIm80RuTvU80WbxuZIM8Y5ICueBePrwkFby8pZUMPZ_Isz1PH6I7u0sdPbhtBD0TccQ8oV2PvMl3CT4H0iQ7kGkNPbMa3DxZff88qgZmPaHoiz0b1au71mSXPTghA723NTe7kCQQvBDfoz2mYgM9WHCUvWhidT2i4BS7p60QOrmMuz1aYoo8NjwePMulDD3hPEG8l4IePA4PBLx3Gt88O7PVu-3YiD1iELu7thQLPZFUgL3la4W8g-rVOlGQELwauMm7jV9YvQArUbwiGXI8C0alPC4XVr3ciKO6pj-QvXzgurvAnic7IR6JPaCuaT1AOBk82Ig7vMnHbj3OOiE8v2unuzrDuTzWNX-8efNKPVwtBTyzmi48UKvova4QVrwIWn07R0zaPCq3I73FzV66SKkEvsCBIDpKNVe648UCPtmdCT2w5cW5Aj65PTmrb71U7fY4iKZHvVdgg710_2c40UjKPQvqgLyO7eC4-4N3vej46D2yFAK6ZVxnvbh8P71QLpU5btySPTuyKL0jTiO5ZDtfvTdb77x3Iso4r43CPPrEu71ceXm5xcSLPGxU8bxV9oO5-gh8PIVsuj1t2OS4C9chvBxvfD2Mway4FkBCPF7aED3ceYe3ej8EPb10brz8hUi4cWalvXJimTxC6P45SZ8GPniivzxGQEw5vufGPQAdpr1qQ4Y5FAQPPRBdAD6Nw3G4PiYNPSPgmz2w6xy42mxRPZh_ub2dRds4nfKIPT5Ndz0voB04qu3LvNOBkT0Gk2a3tMBIvekAMr1SM5c3bwSDPYBgo73jBOo4gtWSPXME-rwL3zu2PLavvRNLRb3-r7w3G7B1vLRKGr2hFbo35iPpPOKL27wjA9W292ANPQKJIT1B7wC4DBjJvJiyALt2pC630zOIPYUL-bxAeiS4mQ6dvOWooj38XTA4WZZ5PMUMYz0buI64hE6jPPbsGDtn0L2373lZPAZYhT0QiKg2IAA4E0AJSG1QASpzEAAaYBT_ACj2KtH1KTr4CNjk-unZ4_8UnyX_x-L___m08RU138j58gAdxxvxpwAAAP7y9AjmAPx53fnaPgce892O3xwaf04fBdL0Be24BhEiAN5BAPICGwDE-Z4VQB-xTCUQIyAALfCsHDs4E0AJSG9QAiqvBhAMGqAGAAAUQgAADMIAAIhCAABwwgAAwMEAADDBAACAQQAA2MEAALTCAACYwQAAQEEAAKBCAADwwQAAgMAAAHRCAADAQQAAQEAAAHDCAAAAwAAAPMIAAKjBAABwQgAAwMEAAERCAAAEQgAAAEIAABjCAAAQwQAAeEIAACRCAAAMQgAAAEIAAFBBAACAQQAAQEAAAIhCAAAQwQAA0kIAAOhBAAAIwgAAUMEAALhBAACIQQAAMMEAAIDAAAAAwQAAYEEAAPDBAAC6QgAAAMAAAGBBAACIwQAAAEIAACBBAAAAQQAAMMEAAMjBAAAEQgAABEIAAABCAABgwQAAAMEAACzCAAAAwgAAgMEAADDBAAC4QQAAXMIAAIDCAACwwQAArEIAALhBAABswgAAtkIAADBCAACQwgAAqMIAAJBBAACIQgAAqMEAABjCAAAgQQAAiMEAACBBAACYQgAAgEIAACDBAAAwQgAA4EAAABDCAAA4wgAAaEIAAPBBAABAwAAAsEEAABTCAACAwAAAAEEAAK5CAADAwAAAZMIAAFRCAAD4QQAAXMIAAADBAACaQgAAAEEAAJxCAABYwgAAGEIAAKBBAACAPwAAnMIAAABAAACUQgAAIEIAABBBAADwwQAAIEEAAKbCAAAUwgAA4MEAACBBAABQwgAABEIAALjBAACIQQAAosIAAKBAAAA4wgAAgMIAADDBAABAwAAAfEIAAEBBAAAAQQAACEIAAAzCAACgwAAAJMIAAOBBAACIQQAA8EEAABTCAAAgQgAALEIAADjCAAAwQgAA0MEAADTCAAD4QQAAEMEAADDBAAD4wQAAgMAAANDBAABgwQAAgMEAAJhBAAAMQgAADMIAAPhBAACowQAA4MAAAKhBAACAwQAAgD8AAJjBAACIwQAAdMIAAHjCAAAAAAAAaEIAAATCAAAAQgAA8EEAAGhCAABowgAAokIAAIBCAADYwQAAsMEAAEDCAABUwgAALEIAAIDCAAAAwgAAcEEAABDCAAAEQgAAEMEAANhBAABAwQAAcEEAACzCAACYQQAAIMEAACRCAADgwAAA0MEgADgTQAlIdVABKo8CEAAagAIAACS-AABUvgAA2D0AAIK-AABUvgAAVD4AAAU_AAABvwAAK78AADy-AADOPgAAFL4AAMi9AAAMPgAAyL0AAIa-AAC-PgAA2L0AAFQ-AAA9PwAAfz8AADQ-AABwvQAADD4AALa-AACAuwAAoLwAAPi9AADIPQAAoDwAAMY-AADWvgAAor4AAMi9AACWPgAAJb8AAHA9AADavgAAL78AANi9AAC4PQAA3r4AAPg9AACavgAAXD4AALY-AADSPgAA4r4AAMo-AADGvgAAzr4AAJ6-AABcvgAACz8AAPg9AADYPQAAbz8AAHC9AABkvgAAWT8AABQ-AADgPAAAUD0AADS-IAA4E0AJSHxQASqPAhABGoACAACAOwAA4DwAAAS-AAA3vwAA-L0AABk_AAC2PgAAdD4AAIA7AAB0PgAAHL4AAMg9AAAkPgAARD4AAHy-AACIPQAAQDwAAEs_AACgvAAAGz8AABC9AACyvgAAjj4AABS-AAAkvgAAur4AAKA8AABAvAAAcD0AALg9AAD4PQAA-L0AABy-AADYPQAAmj4AAMq-AAC4vQAAkr4AAEy-AACoPQAAJD4AAJo-AACGPgAAJL4AADS-AABEPgAAf78AAGQ-AABUPgAAFD4AAAQ-AADuPgAAmD0AAAs_AABMPgAAJD4AALi9AADYvQAAFD4AADS-AADIPQAAuD0AAOA8AACqviAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=DdtEQk_DHQs","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1920,"cheight":1080,"cratio":1.77777,"dups":["10022051940782393796"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3439391007"},"18134428142870686666":{"videoId":"18134428142870686666","docid":"34-4-10-ZB12EF0C5D2CCA63B","description":"Learn more about epsilon-delta definition of a limit from Brilliant via https://brilliant.org/blackpenredpen/ . That link also gives you a 20% off discount on their premium subscription. We will...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1610873/692ac39b554dc8ace3676a07e45e5b9b/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/bzp9PgIAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"15","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DGBuULJ_m-mM","linkTemplate":"/video/preview/18134428142870686666?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Proving x^2 is continuous using the epsilon delta definition","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=GBuULJ_m-mM\",\"src\":\"serp\",\"rvb\":\"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_E74EggQkAYAEKyqLARABGniBC_oM-gP9AOz_E_kHAAAAEP0GAvYBAAD1-vv8_gP_AOoP-fQA_wAA-QTxCQcAAAAABQr_-v4BABn7-QADAAAAD_P4BAMAAAAa_PYE_gEAAPX_8wID_wAADfv0-f8AAAAABAT2-_8AAAr_AgwAAAAAChT__f8AAAAgAC3eScs7OBNACUhOUAIqhAIQABrwAX8E6v-qBdD9DRzF__751gHN_SYAVjjgAMAh8wAEA_wB7RjfAMn9EAEWCwv_7yUM_yPs2v_v0uoAKdgN_yX39f8I_QAAQPMjARL_CQAo1-v-w_YF_woMG_8o9v0ATRnx_R0ROf8gBecADv_WAyQJBgMNCCoE0gEWA93MDAHV-e_9_t7D_9wvCQQh7Cj8_OQY_fn00AQZHwYDCAkRBhbPAf7r3A8AKjTX_yHI8QMC7BL6vs7xBPDX5wL8-RcKFyrv-gYLEgvm_AX_GOsKATncAPgX_fIIHekECDPxAAz09Pv98h0ADecPAwf-AOkHIvb0_yAALa6jGTs4E0AJSGFQAirPBxAAGsAHLCvNvsgw3Tq9SDK9Vdn3PBJV0zz4MCC9SV4nveNVVj2mv828K6uEPWmIbz0PCV-7s_B1vsfQlrxFZEA5xVWFPlQwb72bfyq8dXT8vS8Tmj0LAhC9t7IkvikVwzxE0GK8WMHEPZGWDz1HGoE8aOMNPayg9TpeUtC8-n2PPe4I57zMeee7l9SeO6xbmL2h0Je8Y4yZvB1NXLsP8lW8IAe6PYKRN72Ispy8u42nvfKkez0jZTC8yj1zvaT1wbyLS7o8CVRPPqaWcj0FiIK7KbQsPdWqIj3INvo8pNg2vaB2zzsDigK9uQC0vGVNkT1MrGe82dYqvEQHcjshcOq6XoSJvaEKJDxlzLi83ASpPYO_3z0cMam8erZdvWlAOD2PmsS7EWh6PISsXT3JE9K7AZm3PdaiKrxXIYo80ICVPUOQgzzBfZG7DBsqPQWd2jviqaw8sR1nvSu6Gj04CW-8vmjRu5DeSz2sIyK80m0OvUiSmz043Q-87bcGPlKHz7u8KFW88SmVPcHFCj1F0D28RYDzPbxhtr17Lx076DmYPN9tXjyUZUo7VGQePVhVADrvekS8qc4VvKlvNL0JZIC8jk9SvUkgj72zddM76Lv7PQsWXb2g5hw8nv69PBkM5LwIoAG8lHckvS-Ftz0node7MelUvUA1-TwBgr0783FtvJTOsLspO6I7Rg6MPcWUA738MW87-FQuvVZWJD0ZCyM6ElDBPcF4Qb1h0wq60ClIO5MtHL31B1I7Ez0aveomDDsmW_85NJe1Pbqp3LzmWHi4_reSPAZcAT3bHSw4vyEHuuQ-xTtO1gw69vhTPfqDHL0BNkK5FJ2LvYl64b3GJ3A5sZZxvH5zWrz3_zM7OJOAPTTEjD1rudC4fjM2vaRQlr0ug6O3umVqu9fdvLzuAcq4yN6BPEANST2o5lE4xvIzPYncIj0Xfva3UqGFPdkJz71rEUY4QSMdPUkv6j3kQu24t8lyPG0tHb3Lo8K46ZPDulnaKT6WE4e5sOmcvHY2BD7X8123z8YFPdxMoDyH9ie49y-avFc0pTuOujo4UWrxOy3vBb2F4o43c6PjvIJ2Ar11sT432kJGPPj6Wr0o4xm49icBPkRSS70bbDg44ZoLvlwFUb1nc5m2V-jjPTR9uz0Q5De5hguvPEMmNL1a3FG4OOeWvEbAN71q4gO4kb8KvYMelT2LQ5E3XqpIvTrpHb60Y_q4yvRwPSLhKz7xy4o4A_yUvX-ojz2F5F65aiAMvFPPEj5fzwU3vkM7vSPGobzeZyU4IAA4E0AJSG1QASpzEAAaYEj9AEXmKucE-z7sA9v65Of6C_kbrzX_5Pz_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_AACIQgAAIEIAAJDBAACYQQAAwMEAALBBAAAgQQAAMEEAAFhCAACQQQAAjkIAAKDCAAB0wgAAGEIAAPjBAACqwgAA4MAAAI7CAAAAwAAAoEAAAFRCAAAMwgAA4MEAAOBBAAAAQgAA-MEAABTCAADQQQAAfMIAANJCAADwwQAAUEEAAGBCAACIwQAAcMEAAEDBAACIwQAAwEAAAFDBAABAwQAAyEEAAEBAAABIwgAAsMIAAMjBAAAAQQAA8EEAACzCAABgwgAAUEEAAITCAAC0wgAA4EAAAJhBAABAwQAAVEIAAIA_AAB8QgAAYEEAAEjCAAAMQgAAhsIAACTCAAAAAAAAmMEAAPjBAAA4QgAAoMAAAFzCAABwQgAAgEAAAEDCAAAAwAAAiEEAAHxCAAC4QQAAIEIAAADAAADAQAAAMMIAAMDAAAAwQQAAUMEAAFDBAACgQAAAfMIAAJDBAAAwQgAA0EEAAPBBAABAQQAAUEEAACTCAABQQQAAMEEAABDBAADYwQAAXEIAAATCAABAwQAAcEIAAChCAAAQwgAAgMEAAAxCAADowQAAtEIAABzCAADgwQAAHEIAAHDBAAAcQgAAMMEAAEzCAABgQgAAgD8AAKDBAACaQgAA6MEAAIA_AAAIwgAAhsIgADgTQAlIdVABKo8CEAAagAIAADS-AAAwvQAAED0AAAS-AADavgAAdD4AALI-AAAxvwAAlr4AAAQ-AACYPQAAgLsAAJg9AABMPgAAir4AABC9AACyPgAAcD0AAIY-AAALPwAAfz8AAOg9AADYvQAAnj4AAEy-AACCPgAAqL0AANK-AADIPQAAgLsAAMg9AABkvgAAMD0AANK-AABkPgAAVL4AANg9AAAcvgAAdL4AADC9AADIvQAAUD0AABQ-AABAPAAAcD0AAFQ-AABQPQAApr4AADw-AABMvgAAND4AAEA8AAAEPgAACT8AAFA9AABQPQAART8AAHw-AAAsvgAApj4AABw-AAAEvgAADD4AAMa-IAA4E0AJSHxQASqPAhABGoACAADavgAABD4AAIA7AABLvwAAdL4AAHA9AADIPQAAJD4AABC9AACmPgAAQLwAAAw-AABAvAAAyD0AAGS-AACgvAAATL4AAEs_AABQPQAA2j4AAIg9AACevgAAqL0AAEy-AADYvQAAFL4AAOA8AADgPAAAiD0AADw-AAAwvQAAUD0AADS-AAC4vQAAgj4AAES-AAAkPgAAUL0AAIK-AACgPAAAHL4AAGS-AACIvQAAoDwAABQ-AAAQPQAAf78AAAw-AAAEvgAA4LwAAFw-AAD4PQAAND4AAII-AABwvQAAuD0AAOC8AABAPAAApj4AAJi9AABsPgAABL4AAEA8AAAcviAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=GBuULJ_m-mM","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1920,"cheight":1080,"cratio":1.77777,"dups":["18134428142870686666"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"671379709"},"10636816452295263313":{"videoId":"10636816452295263313","docid":"34-10-13-Z5EC82983B03BDFEC","description":"Join the free discord to chat: discord.gg/TFHqFbuYNq Join this channel to get access to perks: / @theunqualifiedtutor Shout out to the editor: https://thehalalmedia.carrd.co/ Chapters: Kind...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2177061/0e6b875480812638e00ab9df233a28b3/564x318_1"},"target":"_self","position":"16","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DBNk5YSJoU8U","linkTemplate":"/video/preview/10636816452295263313?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Definition of Limits Using Epsilon-Delta","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=BNk5YSJoU8U\",\"src\":\"serp\",\"rvb\":\"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_Ex6CBCQBgAQrKosBEAEaeIEF-AED_wEA7PoH-gQAAAAU_f0A9gEBAPEBAvz-AQAA5wH9__r_AAD6CPoQAgAAAPz8BPv8_gAAE_UBAAMAAAAO9PgEAwAAABIRBgn-AQAA_wHz_QL_AAAHBO71_wAAAPT-BAEBAAAA-_sCAwAAAAAICfsDAAAAACAALZAr1zs4E0AJSE5QAipzEAAaYBsTADEIFvjqDCvmHO_z__v1E_YLvSgA9OoA0uf21Akp87kW8_8x3_4IuwAAABYm3Q0IAOtV9wq-BBT_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_AACcwgAAgkIAAHDBAADAQAAA2EEAAJDCAABAQgAAJMIAAIBBAACgQAAANMIAAGzCAABIwgAAQEAAAEjCAADAwQAAMMEAAHjCAAAwwgAAYEIAAHTCAADgwAAAokIAACDCAACoQQAAYEEAALjBAAAgwQAAwEEAAJBBAADgQQAAQEAAAAjCAABwwQAA6MEgADgTQAlIdVABKo8CEAAagAIAAIi9AABUvgAAFD4AADC9AAAwvQAAij4AABC9AAAdvwAAA78AAIY-AADSPgAAEL0AACw-AAB0PgAAlr4AAGS-AAAsPgAAqD0AAEA8AAC6PgAAfz8AAMg9AAD4vQAAkj4AAAS-AAA0vgAAJD4AAJ6-AABMPgAAmL0AAEw-AABEvgAAgDsAALi9AAAMPgAAxr4AAFQ-AACuvgAA0r4AAHC9AADSvgAAJL4AADA9AAC2vgAA6D0AAOg9AAAsPgAAbL4AAKI-AAA0vgAA-D0AAJa-AABQPQAArj4AAGS-AAAwvQAAUz8AAIA7AABwPQAAAz8AAOg9AAAQvQAAPD4AAAy-IAA4E0AJSHxQASqPAhABGoACAABEvgAAyL0AAFS-AABpvwAAXL4AALI-AAB0PgAAUD0AAOi9AAA0PgAA2L0AAAQ-AADgvAAAND4AAFC9AABwvQAATL4AADU_AACAuwAAGT8AAAy-AADKvgAAuD0AACS-AAAUvgAAlr4AAFA9AAC4vQAAbD4AAJg9AABQPQAA2L0AABC9AACovQAAoj4AADS-AACAuwAAHL4AABS-AAAsPgAAQDwAAIg9AAC4PQAAcD0AAGS-AACIPQAAf78AALg9AADYPQAATD4AALg9AABQPQAAHD4AAMY-AACgPAAA2D0AAOC8AABAPAAAND4AACy-AACCPgAAVD4AALg9AAA8viAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=BNk5YSJoU8U","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":405,"cheight":720,"cratio":0.5625,"dups":["10636816452295263313"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"8525349383954809343":{"videoId":"8525349383954809343","docid":"34-1-5-Z5C33BFC2FC5E92EA","description":"These are the detailed solutions to practice problems for Epsilon-Delta definition (precise definition). Try to do as many problems as you can before looking at the solutions. Problems lineup...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4055345/cd0eda65481ecb53b55fffb4da297701/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/yvxA8wEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"17","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DC4ST9HzH72I","linkTemplate":"/video/preview/8525349383954809343?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Limits With Epsilon-delta definition! (9 examples) | Practice Problems | Calculus I","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=C4ST9HzH72I\",\"src\":\"serp\",\"rvb\":\"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-AYJDgb8AQb1APr4_v4A8v0B9fUBAADu_ADz-AAAAP4I8wf8AAAA-v3-B_7-AAAa9P_2AwAAAA_z-AQDAAAAEQYADf4BAAD-APcHA_8AABr88Pn_AAAA-foDC_3_AAD5AgQHAAAAAAYGAwn_AAAAIAAtuC_TOzgTQAlITlACKoQCEAAa8AF_-gQD7APgAeH47v_qG_oBxB8v_-oh1gC-8goAz__tAfcm8QHv8OYA5BsR_-Q18wAP4NIA_-YHADnp6v8i1_AB1hX1ARnh3wBS8jEDI_j4_88fGv700u__FtnWAwQh3f4M4w__OQzjARsVzwEO_joBA_8-ACXlJf7yygf_4Pz8AvT77__0FPsG8eD_-u0UNgH4ywMADvb--tgS9P3u-BEA_uEV_Sgy2f8o8QUHHv8LBNz3_wbp-AYCLRMNAvH64gnz3xIK2PsJ9_D0FAQzAwD9yxfzBwQB8wz51wQH-fMOBQb46vLJ5gEM6vnwAuIH9e4gAC2uoB87OBNACUhhUAIqzwcQABrABzW1zL6hdFg8vU0EPUa2E77Buou99NwiveOgub0cbYs8XgUjvJ9bOD7nE3692Ao_vGg3j70mftY8QPyXvP29dD6SVEu9A7HsPHoXL74IPDA9KZ_UvIkLEL42aq66zo_5O2pdEzxGfCe9IHMOu-kL4T2tHou8I9QxPAK1Xb1fehs907AuvdxqGTr1EVi9E3xYvXjACjwEtwS9xkqxPPhEaD29w2283tu-O872DT1zi9S839Gxu6YQg70fACc9Mxv_vC9Ndj3GlYk9wutEPEQgvb20YD29W9VHOdFeiL36ghG99qXpO6xjCz0NBjI8WuybvGKTqTtxKsi9yGqpvLHhSb4ukvY8TwidPOSG_z05dvU8jG-ePGlIBr3FsnS7IrGTvD6bcjuwHje9-5GFurTJYTwVp489_xYuPA9WbT2FIde8LzylPMOjaL3-Tgk9a5T_PNTKjjxJ02W98fiwu5c9JD1BK_I7T8KWuyz5k71iYEI8Dy-jvKVDTDwgGpc9hRzjO5ah4LwL7LE83GYqPEVcpTxzuPa95AQ3PApCg71sv7u9DIPoOyKwmD0WxnE8I7t3vG786T1M5K29K3Opuyu0PTxfARa8o8SVOuJ5hLxpqHG99Yy3u4FKq70lYuW864sIvAcjNr28HJs7o8owvJ34qLvpkXA9VedFuzdExr2ah6K9HPlaObslPj3spL68tqvnu5CD0j1GlFs91RwUuFqzWj09dpG96obYutLxsr0nqDy8t-qdOm2fADyl9829k-aeue50nD2s4s29Kv-9OUqhZz3pB5o88xonOSZstL1kQNY9XCYQOAZ2Jj3q24i9As1mOFxUC72cFfG93J51OZ4Sa73yYyc8jR9AOd7FIL2orGE9OBGtuMwgw73UDQS-CFOFOaNHI7w9dIs8WlJKOVwMtD1VbZI8VTQaOBRNNj3EtTU84v2fueNjob3b2xI9o_B3OXh9Rj255qc7BjUAN77nxj0AHaa9akOGOWJDnDzDHYk9WLChOa0OJTxRwBY9DclVt4dTkT30X8Y9qrkkNxrn5TxdD2u9uLCNN6Yr2D1GmAI9gUZ_uKBQz70V74Y9wtICOCaN8rvJ6es87Dm6NyeCXbuAIMo8Xz4tuHFP4Ty5gMC6pMyttx-fAD6k5JC9Feg6uc3Her3TFey95pv4uFG5Dr3pctS8OP7vNtpsob2N5rI9IXQJOKFvQbsLi5C9YoYJuMr0cD0i4Ss-8cuKODwp-rtVKm094DKNuK1t6r0UO788b9LjN5TMoL0sBjQ9ui2CNyAAOBNACUhtUAEqcxAAGmAFAQAv7RXcBBAe5R_O9wHM3wL8Ac8V__PlAOL52fQNQbvY9QsAJMwD47UAAAAv5-0G3wAAZcX07g0D8-jYp8r_JX8EHCTc0RABwvYmKArSK-r5DjQA0vmdFzUYzBT-GR0gAC1lGzM7OBNACUhvUAIqrwYQDBqgBgAAOEIAAIA_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-EEAABDBAACIwQAA8EEAAADAIAA4E0AJSHVQASqPAhAAGoACAADgPAAABL4AADC9AADovQAAiL0AAJo-AACuPgAAOb8AACy-AAAkPgAAzj4AABC9AADYPQAAfD4AAKK-AABUvgAAPD4AAEC8AAAcvgAAWT8AAHk_AADgvAAATL4AAKY-AABcvgAA6D0AAOY-AABwPQAAoDwAAOC8AACaPgAAqD0AADy-AAAcvgAAgLsAAA2_AABMPgAAiL0AAAu_AACAOwAAEb8AAMa-AADIPQAAnr4AAIg9AACoPQAAHz8AAB2_AACoPQAAyL0AAFw-AAC2vgAAiD0AAAs_AACOvgAAEL0AAH8_AACAuwAAuL0AAAk_AABUPgAAMD0AAEw-AADGviAAOBNACUh8UAEqjwIQARqAAgAAqD0AACy-AADovQAANb8AACy-AAAHPwAA-D0AAJY-AADYvQAAZD4AADy-AABwPQAAUL0AAIg9AAC4vQAAgLsAABC9AAAjPwAAgLsAACE_AABUvgAANL4AAEC8AADovQAAUL0AAGS-AADoPQAA-L0AAAw-AACoPQAAoLwAADA9AACCvgAAiL0AAKg9AAAsvgAAuD0AADC9AACOvgAAMD0AAES-AABcPgAAgDsAAIA7AAAwvQAA4DwAAH-_AAAsPgAAgj4AANg9AADovQAAQDwAAIi9AACyPgAARD4AANg9AABQPQAABL4AABA9AADYPQAAHD4AAOA8AAAkPgAAPL4gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=C4ST9HzH72I","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1920,"cheight":1080,"cratio":1.77777,"dups":["8525349383954809343"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"2115466864"},"18047139751631415245":{"videoId":"18047139751631415245","docid":"34-0-5-ZA7A9DF225F38673C","description":"definition of the limit of a function. We will explain the definition of a functional limit in depth, see some visualizations of it, discuss the negation of the definition of a limit, and then...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3908092/7c50d010c7e4e4b2d275cf59ae68e14e/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/2q2oRQIAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"18","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DkVQNhAIFZYc","linkTemplate":"/video/preview/18047139751631415245?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Epsilon-Delta Definition of Functional Limits | Real Analysis","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=kVQNhAIFZYc\",\"src\":\"serp\",\"rvb\":\"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_E5EKggQkAYAEKyqLARABGniB9voC_gEAAOz6CPoEAAAAD_0GAvcBAAD2-vv8_gP_AOwPCfoEAAAA_gjzB_wAAAD7AwQF9f4BABL1-AgCAAAAGvb1Cf0AAAAAGPUH_gAAAPD7_AMDAAAADfv0-f8AAADy-f_7-___APv0_wkAAAAAGQvz-wAAAAAgAC2tPtE7OBNACUhOUAIqhAIQABrwAX8W7wP77AgC4g7lAMET7gCM7xr_IRHpAMbfAgHdC8cB4BPZAOXuF_8EAwYAxiMXAQ3k1wAX6P4AKvEA_xEBCwDmIP0BD9ECADv1BADn-uoA4gwX_xwCFQAI4ez_PhcI_wj1D_vXBMn_DP_cAircIAEE-hcBGfEPAv_lCPveBhAD1ADi_QcGDgYNBgr96igdAv8HCwIFCugA2vb3Agz17QAA8wsC8wb9-jEM_wnz9AQEzQfwAN4U5_sZ-x0F7wD8__gEEvTk4AAAFRQN-QzzAQXtFwcCG-DtAhEL-QD1-xgD6_sC-PQJ_P3v_A_77O36FCAALZ11NTs4E0AJSGFQAirPBxAAGsAHCVLZvkUEkLqMoPE8moKbvam1F7wDBV69S9O2vZbLKz2s7ge9avuSPQfr_zx3Ch49nE2Xvuo9XLlkjxa8LQtWPrCKXL1BLSa9K_66vcz3Qj2bOQS95_4qvl3L_zxIdCo8bLDwPAproTsO2aO6wX6-PfL3wb0XrW28AZzFu33-wbugkm69joErvZ8d8L0_8W87-4qaPNoqd7zlrcQ8nYV4Pbw-kLuKBT683kB8vZy_qjuXe7e8F96APQMszTzVXK68lMIcPuST37t6oxs9nIS5O347ybzqq1C8E1EjvMGGELxQtOG897e6vIWmmTvLZ7m8aaMfPdIjIblaiVS82T_vvZz59T0DNm-73WA4PimmXD3jGz46fNyivb9g9zxMRC68ZmUePAkCnrtWFoG7nJ8nPWvvE71N8448A5jyPRPKzDxcWeK88jO_PKpr4zx0Yg893Ws3PYycqj0EfoO8qOyqPKFeFT39HcC7wwqcvUk1xzwkKYq7k_7evClHzD39n-Q7OU_rvD8ZEjrvm1I7hJ6dPUPyhL2Zt2o8e8mVvRgc77zbZHm83cF-Pby7JD2Ie5G8IhsoPrFpyrzbpcs6SAjFvNoXFjxpGIS7N6ruPCqZUr0LR2s8KVvkvRv3IT1eq5C7biKpPIymTj2bUda7r2Z4vC03kj2eVQ87lY14veuuh7wMIk47bVhTPdXtRzwy59e6LYuTPZ6vHj2gog861ZUPPtTsRr3lRxm5lZ7pPCKhEr1H5DE6DynEuxrrMT1qJek5EcIoPTRfyryp67u68oV_PO0gQLzzOuI4G-qhvbJblT0s2Zk4m_NCPCSBAjzhJKc4qMfWvVkNU73JJz-4X9y8vdXiuLy0JVy3ynoAPTmobj3cEpg6AvSLvUU1kL07hjE4J_eLveZ5Cz2fC7i28UWQPVKtTzyesr84vo4TO574ID2VO0242vdyvZoMAr1JrqI5ngMwvQ_yKj69xd-4LmKevaD5YT1-cm65FAQPPRBdAD6Nw3G4qE-XPCNCLT3P2n44CJvwPLn90j1HaWU49f9DO8d5ZL2vY7W3ifC6PcMRpDznjKC4SlGovWNu7Tz7BT44joi1OtnKcL3_CWc3Cqi7PVxaoDlpqxo4zEouPZtSQ71atku4H58APqTkkL0V6Dq5jJ6bvcl9oTykdbm31V2ZvBGXgr0HcQO4hs2LvQiw6D1Us5Y4HZcMPUkPQ75UMU25zn3mOzwflD29Er84uOARve_UEDzoxgS5ORdzu3pf2bn4bYu33_ivPZMp8LxSIrk3IAA4E0AJSG1QASpzEAAaYBMEADPdGtD7HzTqGfbt89H17QEnxCL_9NsA5vXY6vwz0MMQ9AA11R7vswAAAB326inRAPFo7hDTM-MV3umi8xgUfzcTGtXtAvCw-QgzDeYS__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_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-AACivgAARD4AAPi9AACgvAAAqj4AADA9AAAtvwAAwr4AAKA8AACGPgAARL4AADA9AACOPgAAir4AAAS-AAA0PgAAgLsAAHw-AAABPwAAfz8AAKg9AACoPQAAHD4AAFy-AADIvQAA-D0AABC9AAAQPQAAcL0AAIo-AACKvgAAbL4AAIa-AAAsPgAAtr4AABw-AAA8vgAA9r4AAEC8AACyvgAANL4AAFA9AACKvgAAED0AAIA7AADaPgAA_r4AAHw-AACivgAAyL0AABy-AABAvAAAvj4AAHC9AACIvQAAOz8AAJg9AACgvAAACT8AABw-AADgPAAAUD0AADS-IAA4E0AJSHxQASqPAhABGoACAAAUvgAAgDsAAMi9AABJvwAAfL4AAMY-AAC-PgAAbD4AAIA7AADaPgAAgDsAAKg9AACoPQAAPD4AAHS-AAAQPQAAmD0AADM_AACIPQAADz8AAKg9AABsvgAALD4AAAS-AADovQAAqL0AAAQ-AAAQPQAAMD0AADQ-AABAPAAAmL0AACS-AAC4vQAAyD0AAFy-AAAwvQAAgr4AADS-AAD4PQAAUD0AAJg9AAB8PgAA4LwAAFA9AAB0PgAAf78AAII-AACAOwAA2D0AAKg9AACiPgAAuD0AAMY-AABwPQAADD4AAEC8AACYvQAAkj4AAGS-AAAEPgAADL4AABC9AAC4vSAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=kVQNhAIFZYc","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":3840,"cheight":2160,"cratio":1.77777,"dups":["18047139751631415245"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3258919429"},"9455765912473588450":{"videoId":"9455765912473588450","docid":"34-1-16-Z2E1EDBFF709CBE95","description":"We will prove the limit of a product is the product of the limits (assuming the limits exist) by using the epsilon-delta definition of a limit. This is a classic proof that you will see in your...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3715741/61c8318945af7543eb6c853e3245ca59/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/9xa9LQIAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"19","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Dx_CV33zll1s","linkTemplate":"/video/preview/9455765912473588450?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"proving the limit of a product is the product of the limits, epsilon-delta definition","related_orig_text":"EpsilonDelta","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"EpsilonDelta\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=x_CV33zll1s\",\"src\":\"serp\",\"rvb\":\"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_AP7BQD0-AgBAgT-AQ7-BgL3AAAA_wP__PkF_gDpAf0A-_8AAPsH-g8CAAAA8wP-AfoAAAAWAQP_-gAAAAj4AAf9AAAABgkBCf4BAADyBPv9AwAAAAD_9Pr_AAAA9gEC-_gA_wH7-wIDAAAAAAsE_fsAAAAAIAAtznfjOzgTQAlITlACKoQCEAAa8AF7FvAA4iH0ANkEzADEGxoAgSIK_hAV1ADE-x8AqxHo_-4X4ADd9_H_FgsL_7MEJAEQ4NEAAv0eADjL5_8t6vgA6x0YADTMDwE1DxYC8QTc_-AiEf8Q-R3__crgAAgL0_79EQr9xQDbAO4DxQIX5yoCBPkaAgP1_gXw2gAB7xEBBff74AAEFv0F8Obw--0UNwEI7RQF6A0D_NgS9P0H__X88_Qa-f0C5wct7O8IHPED-Or79_vqBtgDAwgaAtAT7f3z3xMK7v3z-fvsBQQv9_UF7B35AQQB8wwgKfAMDPEA7vr-BfPgAwwC3PgA_rfz9gkgAC3_IR07OBNACUhhUAIqzwcQABrAB3pR475vUSC6hTJDPAoHzL1XDxS8NIUOvSMT8L3XLSc99_1AvBLVAD0YZny8EX_eO5xNl77qPVy5ZI8WvMuAMz7m0Yi9mGIzPHE9Wr7nFr89hUyovBUcTr6sTcg8NZcfO8kzND046Fy9UJAzvKDi2D1hPJ68xU-IvLKCX730CKS8eXyWvAIOEb4OOte8Jz4tvOWAeD1HIUS9GwsOu0ZYyT28foy9RTs4O1FM3rv2Ocg8Kdw8vMqUBT2NogI9u7ObvJTCHD7kk9-7eqMbPUgcjb0ndZe6ynIvuxF2lb0PCV-8pCRavGgIprrnMIQ8QCajvF1OLj0xA_q8rXesO6jIIb4CfBw96OltPKj8Cz6lg5U9JI6GvMZhqr2rW5097tSaOypwkj1lcX-8G_ZWvAGZtz3Woiq8VyGKPCx6jLx2ZWE8yS8suwlkwDzPWXU9hWOxPKTUEjzOQrG83o_bvB_EKbwJyum6kstiu37dLr0pp0c9d0l_Oy2PmjyGe8A8PRKrO6cHZT1blNk82MJiPEVcpTxzuPa95AQ3PGMqfbyjRcy9hypGvHsNlj1kvm09y6vGuvYFqT3BvNG8b3zxu9qh6zy0_vs8Mv4BvNLuxjzvQs48-aouu6jiBLsJWRe6ljI6PBpVAb2LgR89dSwlvGJAQL0x7KA9WBbxOj9BnDtXJBa-IpoKupsbqD3HybM7TqgWO5Ol-zzo-Gg9HucRu3rkqj0jX668b0iCudApSDuTLRy99QdSO3--Lb0hV6o8cI4Eu-z3JD2Mti-9kXbMupnAiD3zdt88xQeKtypFYb1qXI49h2QruALvKT3NGba8nSUVOPyzVb13PbK9hRswuN4Y57wiKRO9S_KJuahnCz1DKZA9bWKDOXwCsjwgNIG9R3IFuP9bSbxuXaC8_TKKOSaKlT1uhnu9K2vnOIM3r73o9tK86ceNtw5hgb1HGCs87wsUur7x2jxAlo89At0FORGgUD26SZy9qLB5OZyoJT1hKBE9zUPlOAbOYz0NKyY9y9VLtqk7xbzJZh09E4kGucnLej36thC-3VOkuMxdizycDq48dd8GuMJLtb2NTQI8DbpPNi_IUT3PVem8-VIzOJ1wpTzZlwy9Iwl3uGpcDj0Wd3I8U7nCt5JdGT7ZT1C9rMI_uW4eYr2xK7K9E7-_uHP5ajxV-KO94xA7N003JL2Nu8w9rO4ON72vBT2lSQm-rZ6FuMr0cD0i4Ss-8cuKOHSnhTxXl9M88ZVVuOhVs70WJOw8zbghOHLyTL3hHlC9AdINuCAAOBNACUhtUAEqcxAAGmAX-gBC5QHg9_tR1wvt-P3w7PMGHqgh_-ng_8z02Oj5Jb7SH_D_Np785KQAAABI5d8N5gDuf9T9uCn7K_jxgssLD3QzCjHF6uj9nOkbMxDxI_L3AigA3fOYLUr_xQwjLiIgAC25ehY7OBNACUhvUAIqrwYQDBqgBgAAUMEAAFDBAADCQgAAwMAAAIBAAACQQQAAmkIAANDBAABcwgAAUEEAAPBBAADoQQAA0MEAABBBAAB4QgAAOMIAAFBBAADMwgAAEMEAAAAAAAA0wgAAwMEAABTCAACSQgAAPEIAANBBAAAMwgAAkMEAABhCAACGQgAAUMEAAEDBAAAAAAAAcMEAAFDCAAAQQQAAUEEAAIpCAAAAQAAAOEIAAAzCAACIQQAAqMEAALDBAABgQQAAQEEAAADBAACQwQAAfEIAAOBBAABQwgAAIMEAAKDBAAAwQgAAkMEAANDBAACUwgAAuEEAAABAAADgQQAAcMEAAIhBAAA0wgAAAMAAALjBAABQwgAAoMAAAKDCAACewgAANMIAADxCAACoQQAAVMIAACBBAAAIQgAAwsIAAFDCAADQwQAAgL8AAEDAAADEwgAAkEEAAABBAAB4wgAAREIAAHBCAAAUwgAA4EEAALhBAABgwQAAuEEAANhBAAAIQgAAgEAAAIC_AAA4wgAAMEEAACBBAACUQgAA6EEAADDCAABwQgAASEIAABTCAACowQAAYEEAAAxCAADQQQAAgMEAAHhCAABgQQAAsEEAAODAAADgwQAAJEIAAJZCAADAQQAAHMIAAHDBAACQwgAAoMEAAIDAAABwQQAAqsIAACRCAACwQQAAQEAAALDBAABAQAAAuEEAAEDBAAB8wgAAsEEAAJRCAAAQwQAAFMIAAIA_AABAwQAAwMEAAFjCAABsQgAAUMEAALhBAAC4wQAAqEEAADhCAACQwQAAQEAAAIC_AADIQQAAMMEAAIBAAABIQgAAGMIAAMDBAABMwgAAgsIAAKjBAAAMwgAAPEIAAGDCAAAYQgAAgEEAAKBAAABYQgAAAAAAAGBCAAC4QQAAKMIAAMbCAADAwAAA-EEAANhBAACQQQAAQEIAAKDAAABcQgAADMIAAKpCAAC0QgAAhsIAAGDCAACIwQAAsMEAABRCAAAUwgAAWMIAAHBCAADgwAAAQMAAAIjBAAAwwQAAIEEAAKBBAADgQAAAiEEAAMDBAACmQgAAQMEAAATCIAA4E0AJSHVQASqPAhAAGoACAADYvQAAnr4AAGw-AACmvgAAuD0AAFQ-AAC4PQAAur4AAGy-AAD4PQAAXD4AAKi9AAAEPgAAkj4AACy-AADgvAAA2D0AABy-AABEPgAAnj4AAH8_AAA0PgAADD4AAGQ-AADIvQAAmL0AAOg9AAD4vQAA2D0AAKo-AAAsPgAAoLwAAJi9AACovQAAkj4AAIq-AABMPgAA6L0AAO6-AADIPQAA9r4AACS-AABsPgAAJL4AAJi9AABAPAAARD4AAFy-AAAMPgAAmL0AAIi9AADKvgAAHD4AAHQ-AAAQPQAA4LwAABk_AADoPQAA-L0AAAE_AACIPQAAND4AANg9AACgPCAAOBNACUh8UAEqjwIQARqAAgAAQLwAAAy-AAA8vgAAY78AAGy-AAAkPgAA6D0AAMI-AAA8vgAA8j4AACS-AACYPQAAJL4AAHA9AAAMvgAAQDwAALi9AABTPwAA5j4AAC0_AACIvQAAhr4AAKA8AAA0vgAAPL4AAEA8AACOPgAA4LwAAFA9AADIPQAAFL4AANi9AAC4PQAAML0AALi9AACCvgAAgDsAAJq-AADYvQAALD4AADC9AAAMPgAAgDsAAEC8AADgvAAAoj4AAH-_AABMvgAAgDsAAEA8AACOvgAA-D0AAHC9AACePgAA4DwAAMg9AACgPAAAuL0AAMY-AACIvQAA6D0AAAy-AADCvgAABL4gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=x_CV33zll1s","parent-reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1920,"cheight":1080,"cratio":1.77777,"dups":["9455765912473588450"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3804558701"}},"dups":{"5197781152685392153":{"videoId":"5197781152685392153","title":"\u0007[Epsilon\u0007]-\u0007[delta\u0007] definition of limits","cleanTitle":"Epsilon-delta definition of limits","host":{"title":"YouTube","href":"http://www.youtube.com/v/w70af5Ou70M","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/w70af5Ou70M?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDNGEtR2Jkdzd2T2FjY0htRm80MGI5Zw==","name":"Khan Academy","isVerified":true,"subscribersCount":0,"url":"/video/search?text=Khan+Academy","origUrl":"http://www.youtube.com/@khanacademy","a11yText":"Khan Academy. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":418,"text":"6:58","a11yText":"Süre 6 dakika 58 saniye","shortText":"6 dk."},"views":{"text":"510,2bin","a11yText":"510,2 bin izleme"},"date":"11 oca 2013","modifyTime":1357862400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/w70af5Ou70M?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=w70af5Ou70M","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":418},"parentClipId":"5197781152685392153","href":"/preview/5197781152685392153?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/5197781152685392153?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"12894193380794579867":{"videoId":"12894193380794579867","title":"Introduction to the \u0007[Epsilon\u0007]-\u0007[Delta\u0007] Limit Definition","cleanTitle":"Introduction to the Epsilon-Delta Limit Definition","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=TzFjhxLwA_g","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/TzFjhxLwA_g?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDWGlMVVpqaFpZNnk3R2pDUUNJSWM3dw==","name":"John's Solution Set","isVerified":false,"subscribersCount":0,"url":"/video/search?text=John%27s+Solution+Set","origUrl":"http://www.youtube.com/@johnssolutionset","a11yText":"John's Solution Set. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":982,"text":"16:22","a11yText":"Süre 16 dakika 22 saniye","shortText":"16 dk."},"date":"24 şub 2024","modifyTime":1708732800000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/TzFjhxLwA_g?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=TzFjhxLwA_g","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":982},"parentClipId":"12894193380794579867","href":"/preview/12894193380794579867?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/12894193380794579867?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"10334247510564778155":{"videoId":"10334247510564778155","title":"Taming the \u0007[epsilon\u0007] \u0007[delta\u0007] definition of limits.","cleanTitle":"Taming the epsilon delta definition of limits.","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=JlP_1PLEXW8","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/JlP_1PLEXW8?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDZk5yNUUtRHFmVGlvcGs4RnhzZ24yZw==","name":"The Why of Maths","isVerified":false,"subscribersCount":0,"url":"/video/search?text=The+Why+of+Maths","origUrl":"http://www.youtube.com/@WhyofMaths","a11yText":"The Why of Maths. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":753,"text":"12:33","a11yText":"Süre 12 dakika 33 saniye","shortText":"12 dk."},"date":"13 mar 2025","modifyTime":1741824000000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/JlP_1PLEXW8?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=JlP_1PLEXW8","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":753},"parentClipId":"10334247510564778155","href":"/preview/10334247510564778155?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/10334247510564778155?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"6280452928849779911":{"videoId":"6280452928849779911","title":"the \u0007[epsilon\u0007]-\u0007[delta\u0007] definition","cleanTitle":"the epsilon-delta definition","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=DGHCyBmCC2U","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/DGHCyBmCC2U?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDUXU4NlhLSC1zRzlrNnBrOF9GMDJWdw==","name":"bprp fast","isVerified":false,"subscribersCount":0,"url":"/video/search?text=bprp+fast","origUrl":"http://www.youtube.com/@bprpfast","a11yText":"bprp fast. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":75,"text":"1:15","a11yText":"Süre 1 dakika 15 saniye","shortText":"1 dk."},"views":{"text":"2,4bin","a11yText":"2,4 bin izleme"},"date":"30 ağu 2022","modifyTime":1661872306000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/DGHCyBmCC2U?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=DGHCyBmCC2U","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":75},"parentClipId":"6280452928849779911","href":"/preview/6280452928849779911?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/6280452928849779911?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"1174106217959245702":{"videoId":"1174106217959245702","title":"How to use \u0007[epsilon\u0007]-\u0007[delta\u0007] definition for limts part-4","cleanTitle":"How to use epsilon-delta definition for limts part-4","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=0fmxZwr_ptM","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/0fmxZwr_ptM?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDSWNpSEx2aWM3akRKQ281el9Mb29fZw==","name":"Education & Updates (Dr. Prince Kanhya)","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Education+%26+Updates+%28Dr.+Prince+Kanhya%29","origUrl":"http://www.youtube.com/@pkanhya","a11yText":"Education & Updates (Dr. Prince Kanhya). "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":393,"text":"6:33","a11yText":"Süre 6 dakika 33 saniye","shortText":"6 dk."},"date":"3 şub 2023","modifyTime":1675382400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/0fmxZwr_ptM?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=0fmxZwr_ptM","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":393},"parentClipId":"1174106217959245702","href":"/preview/1174106217959245702?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/1174106217959245702?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"81019178376311207":{"videoId":"81019178376311207","title":"How to find a \u0007[delta\u0007] for a specific \u0007[epsilon\u0007] (\u0007[epsilon\u0007]-\u0007[delta\u0007] definition of a limit)","cleanTitle":"How to find a delta for a specific epsilon (epsilon-delta definition of a limit)","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=pk7vxTbKpxk","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/pk7vxTbKpxk?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDX1N2WVAwazA1VUtpSl8ybmRCMDJJQQ==","name":"blackpenredpen","isVerified":true,"subscribersCount":0,"url":"/video/search?text=blackpenredpen","origUrl":"http://www.youtube.com/@blackpenredpen","a11yText":"blackpenredpen. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":461,"text":"7:41","a11yText":"Süre 7 dakika 41 saniye","shortText":"7 dk."},"views":{"text":"6,5bin","a11yText":"6,5 bin izleme"},"date":"16 kas 2025","modifyTime":1763309230000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/pk7vxTbKpxk?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=pk7vxTbKpxk","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":461},"parentClipId":"81019178376311207","href":"/preview/81019178376311207?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/81019178376311207?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"1217347565808831842":{"videoId":"1217347565808831842","title":"\u0007[Epsilon\u0007]-\u0007[delta\u0007] limit definition 1 | Limits | Differential Calculus | Khan Academy","cleanTitle":"Epsilon-delta limit definition 1 | Limits | Differential Calculus | Khan Academy","host":{"title":"YouTube","href":"http://www.youtube.com/v/-ejyeII0i5c","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/-ejyeII0i5c?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDNGEtR2Jkdzd2T2FjY0htRm80MGI5Zw==","name":"Khan Academy","isVerified":true,"subscribersCount":0,"url":"/video/search?text=Khan+Academy","origUrl":"http://www.youtube.com/@khanacademy","a11yText":"Khan Academy. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":767,"text":"12:47","a11yText":"Süre 12 dakika 47 saniye","shortText":"12 dk."},"views":{"text":"1,3milyon","a11yText":"1,3 milyon izleme"},"date":"10 nis 2009","modifyTime":1239321600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/-ejyeII0i5c?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=-ejyeII0i5c","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":767},"parentClipId":"1217347565808831842","href":"/preview/1217347565808831842?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/1217347565808831842?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"1051802901966789010":{"videoId":"1051802901966789010","title":"How to find a formula for \u0007[delta\u0007] (\u0007[epsilon\u0007]-\u0007[delta\u0007] definition of a limit)","cleanTitle":"How to find a formula for delta (epsilon-delta definition of a limit)","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=FobFTlT81W8","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/FobFTlT81W8?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDX1N2WVAwazA1VUtpSl8ybmRCMDJJQQ==","name":"blackpenredpen","isVerified":true,"subscribersCount":0,"url":"/video/search?text=blackpenredpen","origUrl":"http://www.youtube.com/@blackpenredpen","a11yText":"blackpenredpen. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":699,"text":"11:39","a11yText":"Süre 11 dakika 39 saniye","shortText":"11 dk."},"views":{"text":"18,5bin","a11yText":"18,5 bin izleme"},"date":"11 kas 2025","modifyTime":1762872761000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/FobFTlT81W8?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=FobFTlT81W8","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":699},"parentClipId":"1051802901966789010","href":"/preview/1051802901966789010?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/1051802901966789010?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"2213329388011313485":{"videoId":"2213329388011313485","title":"What the \u0007[Epsilon\u0007] \u0007[Delta\u0007] Definition of a Limit Really Means","cleanTitle":"What the Epsilon Delta Definition of a Limit Really Means","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=a7YLaMqCbjY","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/a7YLaMqCbjY?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDOHZHTUhUSE8xWlc3Q1BpYm9jNFprZw==","name":"EasyDubs","isVerified":false,"subscribersCount":0,"url":"/video/search?text=EasyDubs","origUrl":"http://www.youtube.com/@easydubs1","a11yText":"EasyDubs. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":626,"text":"10:26","a11yText":"Süre 10 dakika 26 saniye","shortText":"10 dk."},"date":"21 tem 2024","modifyTime":1721520000000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/a7YLaMqCbjY?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=a7YLaMqCbjY","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":626},"parentClipId":"2213329388011313485","href":"/preview/2213329388011313485?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/2213329388011313485?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"1979499066400446951":{"videoId":"1979499066400446951","title":"how to prove a limit using the \u0007[epsilon\u0007]-\u0007[delta\u0007] definition","cleanTitle":"how to prove a limit using the epsilon-delta definition","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=-Z5x45KZCL4","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/-Z5x45KZCL4?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDME5nQ1I4cGdZUmhOaEhfM2hZZEVhUQ==","name":"yuemii","isVerified":false,"subscribersCount":0,"url":"/video/search?text=yuemii","origUrl":"http://www.youtube.com/@yuemiika","a11yText":"yuemii. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":401,"text":"6:41","a11yText":"Süre 6 dakika 41 saniye","shortText":"6 dk."},"date":"14 mar 2024","modifyTime":1710374400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/-Z5x45KZCL4?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=-Z5x45KZCL4","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":401},"parentClipId":"1979499066400446951","href":"/preview/1979499066400446951?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/1979499066400446951?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"18112810240028558651":{"videoId":"18112810240028558651","title":"Finding \u0007[delta\u0007] from a graph and the \u0007[epsilon\u0007]-\u0007[delta\u0007] definition of the limit (KristaKingMath...","cleanTitle":"Finding delta from a graph and the epsilon-delta definition of the limit (KristaKingMath)","host":{"title":"YouTube","href":"http://www.youtube.com/v/ftAuCXNAvtE","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/ftAuCXNAvtE?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDVURsdlBwMU1sbmVnWVhPWHpqN0RFUQ==","name":"Krista King","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Krista+King","origUrl":"http://www.youtube.com/@kristakingmath","a11yText":"Krista King. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":402,"text":"6:42","a11yText":"Süre 6 dakika 42 saniye","shortText":"6 dk."},"views":{"text":"199,8bin","a11yText":"199,8 bin izleme"},"date":"12 ağu 2012","modifyTime":1344729600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/ftAuCXNAvtE?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=ftAuCXNAvtE","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":402},"parentClipId":"18112810240028558651","href":"/preview/18112810240028558651?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/18112810240028558651?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"2956946206858017951":{"videoId":"2956946206858017951","title":"\u0007[Epsilon\u0007]-\u0007[delta\u0007] limit definition 2 | Limits | Differential Calculus | Khan Academy","cleanTitle":"Epsilon-delta limit definition 2 | Limits | Differential Calculus | Khan Academy","host":{"title":"YouTube","href":"http://www.youtube.com/v/Fdu5-aNJTzU","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/Fdu5-aNJTzU?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDNGEtR2Jkdzd2T2FjY0htRm80MGI5Zw==","name":"Khan Academy","isVerified":true,"subscribersCount":0,"url":"/video/search?text=Khan+Academy","origUrl":"http://www.youtube.com/user/khanacademy","a11yText":"Khan Academy. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":655,"text":"10:55","a11yText":"Süre 10 dakika 55 saniye","shortText":"10 dk."},"views":{"text":"643,8bin","a11yText":"643,8 bin izleme"},"date":"10 nis 2009","modifyTime":1239321600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/Fdu5-aNJTzU?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=Fdu5-aNJTzU","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":655},"parentClipId":"2956946206858017951","href":"/preview/2956946206858017951?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/2956946206858017951?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"10022051940782393796":{"videoId":"10022051940782393796","title":"\u0007[epsilon\u0007]-\u0007[delta\u0007] definition ultimate introduction","cleanTitle":"epsilon-delta definition ultimate introduction","host":{"title":"YouTube","href":"http://www.youtube.com/live/DdtEQk_DHQs","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/DdtEQk_DHQs?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDX1N2WVAwazA1VUtpSl8ybmRCMDJJQQ==","name":"blackpenredpen","isVerified":true,"subscribersCount":0,"url":"/video/search?text=blackpenredpen","origUrl":"http://www.youtube.com/@blackpenredpen","a11yText":"blackpenredpen. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":1167,"text":"19:27","a11yText":"Süre 19 dakika 27 saniye","shortText":"19 dk."},"views":{"text":"526,2bin","a11yText":"526,2 bin izleme"},"date":"15 oca 2022","modifyTime":1642248011000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/DdtEQk_DHQs?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=DdtEQk_DHQs","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":1167},"parentClipId":"10022051940782393796","href":"/preview/10022051940782393796?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/10022051940782393796?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"18134428142870686666":{"videoId":"18134428142870686666","title":"Proving x^2 is continuous using the \u0007[epsilon\u0007] \u0007[delta\u0007] definition","cleanTitle":"Proving x^2 is continuous using the epsilon delta definition","host":{"title":"YouTube","href":"http://www.youtube.com/live/GBuULJ_m-mM","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/GBuULJ_m-mM?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDX1N2WVAwazA1VUtpSl8ybmRCMDJJQQ==","name":"blackpenredpen","isVerified":true,"subscribersCount":0,"url":"/video/search?text=blackpenredpen","origUrl":"http://www.youtube.com/@blackpenredpen","a11yText":"blackpenredpen. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":574,"text":"9:34","a11yText":"Süre 9 dakika 34 saniye","shortText":"9 dk."},"views":{"text":"116,5bin","a11yText":"116,5 bin izleme"},"date":"26 şub 2021","modifyTime":1614288951000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/GBuULJ_m-mM?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=GBuULJ_m-mM","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":574},"parentClipId":"18134428142870686666","href":"/preview/18134428142870686666?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/18134428142870686666?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"10636816452295263313":{"videoId":"10636816452295263313","title":"Definition of Limits Using \u0007[Epsilon\u0007]-\u0007[Delta\u0007]","cleanTitle":"Definition of Limits Using Epsilon-Delta","host":{"title":"YouTube","href":"http://www.youtube.com/shorts/BNk5YSJoU8U","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/BNk5YSJoU8U?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDMzlWbkVkUnZnSm1JS0JEZG1qMGRJUQ==","name":"The Unqualified Tutor","isVerified":false,"subscribersCount":0,"url":"/video/search?text=The+Unqualified+Tutor","origUrl":"http://www.youtube.com/@TheUnqualifiedTutor","a11yText":"The Unqualified Tutor. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":30,"text":"00:30","a11yText":"Süre 30 saniye","shortText":""},"views":{"text":"6,2bin","a11yText":"6,2 bin izleme"},"date":"23 eyl 2025","modifyTime":1758619369000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/BNk5YSJoU8U?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=BNk5YSJoU8U","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":30},"parentClipId":"10636816452295263313","href":"/preview/10636816452295263313?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/10636816452295263313?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"8525349383954809343":{"videoId":"8525349383954809343","title":"Limits With \u0007[Epsilon\u0007]-\u0007[delta\u0007] definition! (9 examples) | Practice Problems | Calculus I","cleanTitle":"Limits With Epsilon-delta definition! (9 examples) | Practice Problems | Calculus I","host":{"title":"YouTube","href":"http://www.youtube.com/live/C4ST9HzH72I","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/C4ST9HzH72I?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDTjdnQjN5UTZoTnNWSGRQblNObDROdw==","name":"The Math Tutor","isVerified":false,"subscribersCount":0,"url":"/video/search?text=The+Math+Tutor","origUrl":"http://www.youtube.com/@MathTutor1","a11yText":"The Math Tutor. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":3539,"text":"58:59","a11yText":"Süre 58 dakika 59 saniye","shortText":"58 dk."},"views":{"text":"31,9bin","a11yText":"31,9 bin izleme"},"date":"31 oca 2022","modifyTime":1643587200000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/C4ST9HzH72I?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=C4ST9HzH72I","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":3539},"parentClipId":"8525349383954809343","href":"/preview/8525349383954809343?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/8525349383954809343?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"18047139751631415245":{"videoId":"18047139751631415245","title":"\u0007[Epsilon\u0007]-\u0007[Delta\u0007] Definition of Functional Limits | Real Analysis","cleanTitle":"Epsilon-Delta Definition of Functional Limits | Real Analysis","host":{"title":"YouTube","href":"http://www.youtube.com/live/kVQNhAIFZYc","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/kVQNhAIFZYc?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDeUVLdmF4aThtdDlGTWM2Mk1IY2xpdw==","name":"Wrath of Math","isVerified":true,"subscribersCount":0,"url":"/video/search?text=Wrath+of+Math","origUrl":"http://www.youtube.com/@WrathofMath","a11yText":"Wrath of Math. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":1297,"text":"21:37","a11yText":"Süre 21 dakika 37 saniye","shortText":"21 dk."},"views":{"text":"38,7bin","a11yText":"38,7 bin izleme"},"date":"20 haz 2023","modifyTime":1687219200000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/kVQNhAIFZYc?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=kVQNhAIFZYc","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":1297},"parentClipId":"18047139751631415245","href":"/preview/18047139751631415245?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/18047139751631415245?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"9455765912473588450":{"videoId":"9455765912473588450","title":"proving the limit of a product is the product of the limits, \u0007[epsilon\u0007]-\u0007[delta\u0007] definition","cleanTitle":"proving the limit of a product is the product of the limits, epsilon-delta definition","host":{"title":"YouTube","href":"http://www.youtube.com/live/x_CV33zll1s","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/x_CV33zll1s?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDX1N2WVAwazA1VUtpSl8ybmRCMDJJQQ==","name":"blackpenredpen","isVerified":true,"subscribersCount":0,"url":"/video/search?text=blackpenredpen","origUrl":"http://www.youtube.com/@blackpenredpen","a11yText":"blackpenredpen. Kanal onaylı"},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":1706,"text":"28:26","a11yText":"Süre 28 dakika 26 saniye","shortText":"28 dk."},"views":{"text":"68,3bin","a11yText":"68,3 bin izleme"},"date":"2 mayıs 2023","modifyTime":1683016882000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/x_CV33zll1s?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=x_CV33zll1s","reqid":"1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL","duration":1706},"parentClipId":"9455765912473588450","href":"/preview/9455765912473588450?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","rawHref":"/video/preview/9455765912473588450?parent-reqid=1773953830913949-6850569731458373691-balancer-l7leveler-kubr-yp-klg-80-BAL&text=EpsilonDelta","isEmbedOnly":false,"shouldPlayInstreamPreroll":false}}},"viewer":{"_isInitial":false,"clips":{"items":{},"dups":{},"loadingStatus":"None"},"internal":{"videoId":"","sandboxEventPrefix":"sandbox:","sandboxVersion":"0x906f9600bf4","isEmbedded":false,"from":"yavideo","service":"ya-video","hbPeriod":30,"table":"video_tech","isInstreamDisabled":false,"nonce":"6850569731458373691780","errorList":[],"isAdultAdv":false,"isImportantCommonAdv":false,"shouldShowAdvId":false,"advConfig":{"under-player":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"under-player-lite":{"regular":{"default":"R-I-48058-728"},"adult":{"default":"R-I-474674-103"}},"under-player-old":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"video-list":{"regular":{"default":"R-I-48058-708","mail":"R-A-13411721-2"},"adult":{"default":"R-I-474674-101","mail":"R-A-13426421-2"}},"search-list":{"adult":{"default":"R-I-474674-135","mail":"R-A-13426421-23"},"regular":{"default":"R-I-48058-751","mail":"R-A-13411721-23"}},"search-grid-row":{"regular":{"default":"R-I-48058-718","mail":"R-A-13411721-4"},"adult":{"default":"R-I-474674-109","mail":"R-A-13426421-4"}},"search-grid-head":{"regular":{"default":"R-I-2120168-7"}},"search-list-right":{"regular":{"default":"R-I-8843654-1"}},"before-player-old":{"regular":{"default":"R-I-2120168-1"}},"before-player":{"regular":{"default":"R-I-2120168-1"}},"search-grid-inplace":{"adult":{"default":"R-I-474674-126","mail":"R-A-13426421-16"},"regular":{"default":"R-I-48058-742","mail":"R-A-13411721-16"}}},"shouldValidateSandbox":false,"sandboxInitTimeout":15000,"isSSROnlyMastheadEnabled":true,"query":"EpsilonDelta","queryUriEscaped":"Epsilon%20Delta","filterMode":1,"isUserChild":false,"advInstreamConfig":{"regular":{"default":{"category":"2","impId":"7","partnerId":"2216089","vmapScenarioId":"119"}},"adult":{"default":{"category":"3","impId":"4","partnerId":"1988486","vmapScenarioId":"119"}}}},"playbackQueue":{"currentIndex":0,"items":[]},"related":{"items":[],"pages":[],"loadingStatus":"None","nextPageNum":0,"ncrnd":0},"playlist":{"items":{}},"delayedViews":{"ids":[],"loadingStatus":"None"}}}